HOSTNAME=ggpu3-13 RUN_NAME=pants_b16_9k_20260519_215532 OUTPUT_DIR=/scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532 TRAIN_BATCH_SIZE=16 MAX_TRAIN_STEPS=9000 CHECKPOINT_STEPS=4000 LEARNING_RATE=1e-6 Tue May 19 21:55:32 2026 +-----------------------------------------------------------------------------------------+ | NVIDIA-SMI 595.71.05 Driver Version: 595.71.05 CUDA Version: 13.2 | +-----------------------------------------+------------------------+----------------------+ | GPU Name Persistence-M | Bus-Id Disp.A | Volatile Uncorr. ECC | | Fan Temp Perf Pwr:Usage/Cap | Memory-Usage | GPU-Util Compute M. | | | | MIG M. | |=========================================+========================+======================| | 0 NVIDIA H200 Off | 00000000:19:00.0 Off | 0 | | N/A 34C P0 78W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 1 NVIDIA H200 Off | 00000000:3B:00.0 Off | 0 | | N/A 31C P0 78W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 2 NVIDIA H200 Off | 00000000:4C:00.0 Off | 0 | | N/A 30C P0 77W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 3 NVIDIA H200 Off | 00000000:5D:00.0 Off | 0 | | N/A 32C P0 78W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 4 NVIDIA H200 Off | 00000000:9B:00.0 Off | 0 | | N/A 61C P0 88W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 5 NVIDIA H200 Off | 00000000:BB:00.0 Off | 0 | | N/A 30C P0 75W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 6 NVIDIA H200 Off | 00000000:CB:00.0 Off | 0 | | N/A 33C P0 78W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ | 7 NVIDIA H200 Off | 00000000:DB:00.0 Off | 0 | | N/A 30C P0 77W / 700W | 0MiB / 143771MiB | 0% Default | | | | Disabled | +-----------------------------------------+------------------------+----------------------+ +-----------------------------------------------------------------------------------------+ | Processes: | | GPU GI CI PID Type Process name GPU Memory | | ID ID Usage | |=========================================================================================| | No running processes found | +-----------------------------------------------------------------------------------------+ W0519 21:55:35.087000 107828 /mnt/scratch/user/yuhwang/envs/twoframe/lib/python3.11/site-packages/torch/distributed/run.py:851] W0519 21:55:35.087000 107828 /mnt/scratch/user/yuhwang/envs/twoframe/lib/python3.11/site-packages/torch/distributed/run.py:851] ***************************************** W0519 21:55:35.087000 107828 /mnt/scratch/user/yuhwang/envs/twoframe/lib/python3.11/site-packages/torch/distributed/run.py:851] Setting OMP_NUM_THREADS environment variable for each process to be 1 in default, to avoid your system being overloaded, please further tune the variable for optimal performance in your application as needed. W0519 21:55:35.087000 107828 /mnt/scratch/user/yuhwang/envs/twoframe/lib/python3.11/site-packages/torch/distributed/run.py:851] ***************************************** WARNING 05-19 21:55:49.578 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. WARNING 05-19 21:55:49.605 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. INFO 05-19 21:55:49.623 [__init__.py:47] CUDA is available WARNING 05-19 21:55:49.623 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. WARNING 05-19 21:55:49.634 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. WARNING 05-19 21:55:49.638 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. WARNING 05-19 21:55:49.638 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. WARNING 05-19 21:55:49.639 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. WARNING 05-19 21:55:49.743 [logger.py:124]  By default, logger.info(..) will only log from the local main process. Set logger.info(..., is_local_main_process=False) to log from all processes. INFO 05-19 21:55:52.946 [wan_training_pipeline.py:57] Starting training pipeline... INFO 05-19 21:55:52.946 [fastvideo_args.py:979] {'data_path': '/scratch/user/yuhwang/dataset/pants-captions-ldm/cache/wan22_pants_v2_softwin', 'dataloader_num_workers': 2, 'num_height': 320, 'num_width': 288, 'num_frames': 153, 'train_batch_size': 16, 'num_latent_t': 39, 'pretrained_model_name_or_path': '/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged', 'ema_decay': 0.999, 'ema_start_step': 1, 'training_cfg_rate': 0.05, 'tracker_project_name': 'pants_wan22_fullrep', 'wandb_run_name': 'pants_b16_9k_20260519_215532', 'output_dir': '/scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532', 'checkpoints_total_limit': 2, 'training_state_checkpointing_steps': 4000, 'max_train_steps': 9000, 'gradient_accumulation_steps': 1, 'learning_rate': 1e-06, 'lr_scheduler': 'constant', 'lr_warmup_steps': 0, 'max_grad_norm': 1.0, 'enable_gradient_checkpointing_type': 'full', 'mixed_precision': 'bf16', 'train_sp_batch_size': 1, 'num_euler_timesteps': 50, 'weight_decay': 0.01, 'use_ema': True, 'model_path': '/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged', 'inference_mode': False, 'num_gpus': 8, 'tp_size': 1, 'sp_size': 1, 'hsdp_replicate_dim': 8, 'hsdp_shard_dim': 1, 'dit_precision': 'fp32'} INFO 05-19 21:55:52.952 [utils.py:657] Diffusers version: 0.35.0.dev0 WARNING 05-19 21:55:52.957 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. WARNING 05-19 21:55:52.957 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. WARNING 05-19 21:55:52.957 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. WARNING 05-19 21:55:52.957 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. WARNING 05-19 21:55:52.957 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. WARNING 05-19 21:55:52.957 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. WARNING 05-19 21:55:52.958 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] fastvideo_args in from_pretrained: TrainingArgs(model_path='/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged', mode=, workload_type=, distributed_executor_backend='mp', ray_placement_group=None, ray_runtime_env=None, inference_mode=True, trust_remote_code=False, revision=None, num_gpus=8, tp_size=1, sp_size=1, hsdp_replicate_dim=8, hsdp_shard_dim=1, dist_timeout=None, pipeline_config=WanT2V480PConfig(model_path='/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged', pipeline_config_path=None, embedded_cfg_scale=6.0, flow_shift=3.0, flow_shift_sr=None, disable_autocast=False, is_causal=False, dit_config=WanVideoConfig(arch_config=WanVideoArchConfig(stacked_params_mapping=[], _fsdp_shard_conditions=[], _compile_conditions=[], param_names_mapping={'^patch_embedding\\.(.*)$': 'patch_embedding.proj.\\1', '^condition_embedder\\.text_embedder\\.linear_1\\.(.*)$': 'condition_embedder.text_embedder.fc_in.\\1', '^condition_embedder\\.text_embedder\\.linear_2\\.(.*)$': 'condition_embedder.text_embedder.fc_out.\\1', '^condition_embedder\\.time_embedder\\.linear_1\\.(.*)$': 'condition_embedder.time_embedder.mlp.fc_in.\\1', '^condition_embedder\\.time_embedder\\.linear_2\\.(.*)$': 'condition_embedder.time_embedder.mlp.fc_out.\\1', '^condition_embedder\\.time_proj\\.(.*)$': 'condition_embedder.time_modulation.linear.\\1', '^condition_embedder\\.image_embedder\\.ff\\.net\\.0\\.proj\\.(.*)$': 'condition_embedder.image_embedder.ff.fc_in.\\1', '^condition_embedder\\.image_embedder\\.ff\\.net\\.2\\.(.*)$': 'condition_embedder.image_embedder.ff.fc_out.\\1', '^blocks\\.(\\d+)\\.attn1\\.to_q\\.(.*)$': 'blocks.\\1.to_q.\\2', '^blocks\\.(\\d+)\\.attn1\\.to_k\\.(.*)$': 'blocks.\\1.to_k.\\2', '^blocks\\.(\\d+)\\.attn1\\.to_v\\.(.*)$': 'blocks.\\1.to_v.\\2', '^blocks\\.(\\d+)\\.attn1\\.to_out\\.0\\.(.*)$': 'blocks.\\1.to_out.\\2', '^blocks\\.(\\d+)\\.attn1\\.norm_q\\.(.*)$': 'blocks.\\1.norm_q.\\2', '^blocks\\.(\\d+)\\.attn1\\.norm_k\\.(.*)$': 'blocks.\\1.norm_k.\\2', '^blocks\\.(\\d+)\\.attn2\\.to_out\\.0\\.(.*)$': 'blocks.\\1.attn2.to_out.\\2', '^blocks\\.(\\d+)\\.ffn\\.net\\.0\\.proj\\.(.*)$': 'blocks.\\1.ffn.fc_in.\\2', '^blocks\\.(\\d+)\\.ffn\\.net\\.2\\.(.*)$': 'blocks.\\1.ffn.fc_out.\\2', '^blocks\\.(\\d+)\\.norm2\\.(.*)$': 'blocks.\\1.self_attn_residual_norm.norm.\\2'}, reverse_param_names_mapping={}, lora_param_names_mapping={'^blocks\\.(\\d+)\\.self_attn\\.q\\.(.*)$': 'blocks.\\1.attn1.to_q.\\2', '^blocks\\.(\\d+)\\.self_attn\\.k\\.(.*)$': 'blocks.\\1.attn1.to_k.\\2', '^blocks\\.(\\d+)\\.self_attn\\.v\\.(.*)$': 'blocks.\\1.attn1.to_v.\\2', '^blocks\\.(\\d+)\\.self_attn\\.o\\.(.*)$': 'blocks.\\1.attn1.to_out.0.\\2', '^blocks\\.(\\d+)\\.cross_attn\\.q\\.(.*)$': 'blocks.\\1.attn2.to_q.\\2', '^blocks\\.(\\d+)\\.cross_attn\\.k\\.(.*)$': 'blocks.\\1.attn2.to_k.\\2', '^blocks\\.(\\d+)\\.cross_attn\\.v\\.(.*)$': 'blocks.\\1.attn2.to_v.\\2', '^blocks\\.(\\d+)\\.cross_attn\\.o\\.(.*)$': 'blocks.\\1.attn2.to_out.0.\\2', '^blocks\\.(\\d+)\\.ffn\\.0\\.(.*)$': 'blocks.\\1.ffn.fc_in.\\2', '^blocks\\.(\\d+)\\.ffn\\.2\\.(.*)$': 'blocks.\\1.ffn.fc_out.\\2'}, _supported_attention_backends=(, , , , , , , ), hidden_size=5120, num_attention_heads=40, num_channels_latents=16, in_channels=16, out_channels=16, exclude_lora_layers=['embedder'], boundary_ratio=None, patch_size=(1, 2, 2), attention_head_dim=128, text_dim=4096, freq_dim=256, ffn_dim=13824, num_layers=40, cross_attn_norm=True, qk_norm='rms_norm_across_heads', eps=1e-06, image_dim=None, added_kv_proj_dim=None, rope_max_seq_len=1024, pos_embed_seq_len=None, local_attn_size=-1, sink_size=0, num_frames_per_block=3, sliding_window_num_frames=21), prefix='Wan', quant_config=None), dit_precision='fp32', upsampler_config=UpsamplerConfig(arch_config=ArchConfig(stacked_params_mapping=[])), upsampler_precision='fp32', vae_config=WanVAEConfig(arch_config=WanVAEArchConfig(stacked_params_mapping=[], scaling_factor=tensor([[[[[0.3548]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.6877]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.4296]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.3765]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.8199]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.5647]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.3838]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.4821]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.3059]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.4646]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.3490]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.6419]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.6104]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.8887]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.3540]]], INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] INFO 05-19 21:55:52.958 [composed_pipeline_base.py:288] [[[0.5219]]]]]), temporal_compression_ratio=4, spatial_compression_ratio=8, base_dim=96, decoder_base_dim=None, z_dim=16, dim_mult=(1, 2, 4, 4), num_res_blocks=2, attn_scales=(), temperal_downsample=(False, True, True), dropout=0.0, latents_mean=(-0.7571, -0.7089, -0.9113, 0.1075, -0.1745, 0.9653, -0.1517, 1.5508, 0.4134, -0.0715, 0.5517, -0.3632, -0.1922, -0.9497, 0.2503, -0.2921), latents_std=(2.8184, 1.4541, 2.3275, 2.6558, 1.2196, 1.7708, 2.6052, 2.0743, 3.2687, 2.1526, 2.8652, 1.5579, 1.6382, 1.1253, 2.8251, 1.916), is_residual=False, in_channels=3, out_channels=3, patch_size=None, scale_factor_temporal=4, scale_factor_spatial=8, clip_output=True), load_encoder=False, load_decoder=True, tile_sample_min_height=256, tile_sample_min_width=256, tile_sample_min_num_frames=16, tile_sample_stride_height=192, tile_sample_stride_width=192, tile_sample_stride_num_frames=12, blend_num_frames=8, use_tiling=False, use_temporal_tiling=False, use_parallel_tiling=False, use_temporal_scaling_frames=True, use_feature_cache=True), vae_precision='fp32', vae_tiling=False, vae_sp=False, image_encoder_config=EncoderConfig(arch_config=EncoderArchConfig(stacked_params_mapping=[], architectures=[], _supported_attention_backends=(, ), output_hidden_states=False, use_return_dict=True), prefix='', quant_config=None, lora_config=None), image_encoder_precision='fp32', text_encoder_configs=(T5Config(arch_config=T5ArchConfig(stacked_params_mapping=[('.qkv_proj', '.q', 'q'), ('.qkv_proj', '.k', 'k'), ('.qkv_proj', '.v', 'v')], architectures=[], _supported_attention_backends=(, ), output_hidden_states=False, use_return_dict=True, vocab_size=32128, hidden_size=512, num_hidden_layers=0, num_attention_heads=0, pad_token_id=0, eos_token_id=1, text_len=512, hidden_state_skip_layer=0, decoder_start_token_id=0, output_past=True, scalable_attention=True, tie_word_embeddings=False, tokenizer_kwargs={'truncation': True, 'max_length': 512, 'add_special_tokens': True, 'return_attention_mask': True, 'return_tensors': 'pt'}, _fsdp_shard_conditions=[, , ], d_model=512, d_kv=64, d_ff=2048, num_layers=6, num_decoder_layers=None, num_heads=8, relative_attention_num_buckets=32, relative_attention_max_distance=128, dropout_rate=0.1, layer_norm_epsilon=1e-06, initializer_factor=1.0, feed_forward_proj='relu', dense_act_fn='relu', is_gated_act=False, is_encoder_decoder=True, use_cache=True, classifier_dropout=0.0, dtype=None, gradient_checkpointing=False, n_positions=512, task_specific_params=None), prefix='t5', quant_config=None, lora_config=None, is_chat_model=False, treat_empty_as_dot=False),), text_encoder_precisions=('fp32',), preprocess_text_funcs=(,), postprocess_text_funcs=(,), dmd_denoising_steps=None, ti2v_task=False, boundary_ratio=None, precision='bf16', warp_denoising_step=True), preprocess_config=None, lora_path=None, lora_nickname='default', lora_target_modules=None, output_type='pil', dit_cpu_offload=False, use_fsdp_inference=False, dit_layerwise_offload=False, text_encoder_cpu_offload=False, image_encoder_cpu_offload=False, vae_cpu_offload=False, pin_cpu_memory=False, enable_torch_compile=False, enable_torch_compile_text_encoder=False, enable_torch_compile_vae=False, enable_torch_compile_audio_vae=False, torch_compile_kwargs=None, torch_compile_kwargs_dit={}, torch_compile_kwargs_text_encoder={}, torch_compile_kwargs_vae={}, torch_compile_kwargs_audio_vae={}, disable_autocast=False, VSA_sparsity=0.0, moba_config_path=None, moba_config={}, master_port=None, enable_stage_verification=True, prompt_txt=None, ltx2_vae_tiling=None, ltx2_vae_spatial_tile_size_in_pixels=None, ltx2_vae_spatial_tile_overlap_in_pixels=None, ltx2_vae_temporal_tile_size_in_frames=None, ltx2_vae_temporal_tile_overlap_in_frames=None, ltx2_initial_latent_path=None, ltx2_audio_latent_path=None, refine_enabled=None, refine_upsampler_path=None, refine_transformer_path=None, refine_lora_path=None, refine_num_inference_steps=None, refine_guidance_scale=None, refine_add_noise=None, refine_noise_path=None, refine_audio_noise_path=None, ltx2_refine_enabled=False, ltx2_refine_upsampler_path=None, ltx2_refine_transformer_path=None, ltx2_refine_lora_path=None, ltx2_refine_num_inference_steps=3, ltx2_refine_guidance_scale=1.0, ltx2_refine_add_noise=True, ltx2_refine_noise_path=None, ltx2_refine_audio_noise_path=None, ltx2_legacy_native_noise_order=False, ltx2_use_distilled_sigmas=True, model_paths={}, model_loaded={'transformer': True, 'vae': True, 'upsampler': True}, override_text_encoder_safetensors=None, override_text_encoder_quant=None, transformer_quant=None, override_transformer_cls_name=None, init_weights_from_safetensors=None, init_weights_from_safetensors_2=None, override_pipeline_cls_name=None, boundary_ratio=0.875, data_path='/scratch/user/yuhwang/dataset/pants-captions-ldm/cache/wan22_pants_v2_softwin', dataloader_num_workers=2, num_height=320, num_width=288, num_frames=153, train_batch_size=16, num_latent_t=39, group_frame=False, group_resolution=False, pretrained_model_name_or_path='/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged', real_score_model_path=None, fake_score_model_path=None, ema_decay=0.999, ema_start_step=1, training_cfg_rate=0.05, precondition_outputs=False, validation_dataset_file=None, validation_preprocessed_path=None, validation_sampling_steps=None, validation_guidance_scale=None, validation_steps=None, log_validation=False, trackers=[], tracker_project_name='pants_wan22_fullrep', wandb_run_name='pants_b16_9k_20260519_215532', seed=42, output_dir='/scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532', checkpoints_total_limit=2, resume_from_checkpoint=None, num_train_epochs=None, max_train_steps=9000, gradient_accumulation_steps=1, learning_rate=1e-06, scale_lr=False, lr_scheduler='constant', lr_warmup_steps=0, max_grad_norm=1.0, enable_gradient_checkpointing_type='full', selective_checkpointing=None, mixed_precision='bf16', train_sp_batch_size=1, fsdp_sharding_startegy='', weighting_scheme='uniform', logit_mean=0.0, logit_std=1.0, mode_scale=1.29, num_euler_timesteps=50, lr_num_cycles=None, lr_power=None, min_lr_ratio=0.5, not_apply_cfg_solver=False, distill_cfg=None, scheduler_type=None, linear_quadratic_threshold=None, linear_range=None, weight_decay=0.01, betas='0.9,0.999', use_ema=True, multi_phased_distill_schedule=None, pred_decay_weight=None, pred_decay_type=None, hunyuan_teacher_disable_cfg=False, master_weight_type=None, VSA_decay_rate=0.01, VSA_decay_interval_steps=1, lora_rank=None, lora_alpha=None, lora_training=False, ltx2_first_frame_conditioning_p=0.1, generator_update_interval=5, dfake_gen_update_ratio=5, min_timestep_ratio=0.2, max_timestep_ratio=0.98, real_score_guidance_scale=3.5, fake_score_learning_rate=0.0, fake_score_lr_scheduler='constant', fake_score_betas='0.9,0.999', training_state_checkpointing_steps=4000, weight_only_checkpointing_steps=None, log_visualization=False, visualization_steps=None, simulate_generator_forward=False, warp_denoising_step=False, num_frame_per_block=3, independent_first_frame=False, enable_gradient_masking=False, gradient_mask_last_n_frames=21, same_step_across_blocks=False, last_step_only=False, context_noise=0) WARNING 05-19 21:55:52.963 [fastvideo_args.py:754] Mode is 'ExecutionMode.INFERENCE' but inference_mode is False. Setting inference_mode to True. INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:3 INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:6 INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:4 INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:5 INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:2 INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:1 INFO 05-19 21:55:52.964 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:0 INFO 05-19 21:55:52.964 [parallel_state.py:713] Using nccl backend for CUDA platform INFO 05-19 21:55:52.967 [parallel_state.py:882] Initializing distributed environment with world_size=8, device=cuda:7 INFO 05-19 21:55:52.989 [utils.py:79] Found nccl from library libnccl.so.2 INFO 05-19 21:55:52.989 [pynccl.py:68] FastVideo is using nccl==2.28.9 INFO 05-19 21:55:56.782 [utils.py:79] Found nccl from library libnccl.so.2 INFO 05-19 21:55:56.782 [pynccl.py:68] FastVideo is using nccl==2.28.9 INFO 05-19 21:55:57.702 [profiler.py:188] Torch profiler disabled; returning no-op controller INFO 05-19 21:55:57.703 [composed_pipeline_base.py:85] Loading pipeline modules... INFO 05-19 21:55:57.703 [utils.py:520] Model already exists locally at /scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged INFO 05-19 21:55:57.703 [composed_pipeline_base.py:309] Model path: /scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged INFO 05-19 21:55:57.703 [utils.py:657] Diffusers version: 0.35.0.dev0 INFO 05-19 21:55:57.703 [composed_pipeline_base.py:367] Loading pipeline modules from config: {'_class_name': 'WanPipeline', '_diffusers_version': '0.35.0.dev0', 'boundary_ratio': None, 'expand_timesteps': True, 'scheduler': ['diffusers', 'UniPCMultistepScheduler'], 'text_encoder': ['transformers', 'UMT5EncoderModel'], 'tokenizer': ['transformers', 'T5TokenizerFast'], 'transformer': ['diffusers', 'WanTransformer3DModel'], 'transformer_2': [None, None], 'vae': ['diffusers', 'AutoencoderKLWan']} INFO 05-19 21:55:57.703 [composed_pipeline_base.py:404] Loading required modules: ['scheduler', 'transformer', 'vae'] INFO 05-19 21:55:57.703 [component_loader.py:1206] Loading scheduler using diffusers from /scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/scheduler INFO 05-19 21:55:57.708 [composed_pipeline_base.py:449] Loaded module scheduler from /scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/scheduler INFO 05-19 21:55:57.708 [composed_pipeline_base.py:429] Skipping module text_encoder INFO 05-19 21:55:57.708 [composed_pipeline_base.py:429] Skipping module tokenizer INFO 05-19 21:55:57.708 [component_loader.py:1206] Loading transformer using diffusers from /scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/transformer INFO 05-19 21:55:57.713 [component_loader.py:876] transformer cls_name: WanTransformer3DModel INFO 05-19 21:55:57.715 [component_loader.py:924] Loading model from 5 safetensors files: ['/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/transformer/diffusion_pytorch_model-00001-of-00005.safetensors', '/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/transformer/diffusion_pytorch_model-00002-of-00005.safetensors', '/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/transformer/diffusion_pytorch_model-00003-of-00005.safetensors', '/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/transformer/diffusion_pytorch_model-00004-of-00005.safetensors', '/scratch/user/yuhwang/model/Wan2.2-TI2V-5B-Diffusers-merged/transformer/diffusion_pytorch_model-00005-of-00005.safetensors'] INFO 05-19 21:55:57.715 [component_loader.py:935] Loading model from WanTransformer3DModel, default_dtype: torch.float32 INFO 05-19 21:55:57.715 [fsdp_load.py:127] Loading model with default_dtype: torch.float32 INFO 05-19 21:55:57.718 [cuda.py:117] Trying FASTVIDEO_ATTENTION_BACKEND=TORCH_SDPA INFO 05-19 21:55:57.718 [cuda.py:118] Selected backend: AttentionBackendEnum.TORCH_SDPA INFO 05-19 21:55:57.718 [cuda.py:200] Using Torch SDPA backend. INFO 05-19 21:55:57.719 [cuda.py:117] Trying FASTVIDEO_ATTENTION_BACKEND=TORCH_SDPA INFO 05-19 21:55:57.719 [cuda.py:118] Selected backend: AttentionBackendEnum.TORCH_SDPA INFO 05-19 21:55:57.719 [cuda.py:200] Using Torch SDPA backend. Loading safetensors checkpoint shards: 0% Completed | 0/5 [00:00 checkpoint saved at step 4000 to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-4000/transformer/diffusion_pytorch_model.safetensors INFO 05-20 15:26:04.480 [training_pipeline.py:515] Saved EMA transformer weights to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/ema_checkpoint-4000 Steps: 44%|████▍ | 4000/9000 [17:30:10<22:56:55, 16.52s/it, loss=0.1362, step_time=16.03s, grad_norm=0.115] Steps: 44%|████▍ | 4001/9000 [17:30:10<73:12:20, 52.72s/it, loss=0.1362, step_time=16.03s, grad_norm=0.115] Steps: 44%|████▍ | 4001/9000 [17:30:26<73:12:20, 52.72s/it, loss=0.0951, step_time=15.29s, grad_norm=0.0384] Steps: 44%|████▍ | 4002/9000 [17:30:26<57:36:11, 41.49s/it, loss=0.0951, step_time=15.29s, grad_norm=0.0384] Steps: 44%|████▍ | 4002/9000 [17:30:41<57:36:11, 41.49s/it, loss=0.2475, step_time=15.35s, grad_norm=0.137] Steps: 44%|████▍ | 4003/9000 [17:30:41<46:42:20, 33.65s/it, loss=0.2475, step_time=15.35s, grad_norm=0.137] Steps: 44%|████▍ | 4003/9000 [17:30:58<46:42:20, 33.65s/it, loss=0.2092, step_time=17.32s, grad_norm=0.104] Steps: 44%|████▍ | 4004/9000 [17:30:58<39:53:58, 28.75s/it, loss=0.2092, step_time=17.32s, grad_norm=0.104] Steps: 44%|████▍ | 4004/9000 [17:31:13<39:53:58, 28.75s/it, loss=0.1044, step_time=15.06s, grad_norm=0.0918] Steps: 44%|████▍ | 4005/9000 [17:31:13<34:11:33, 24.64s/it, loss=0.1044, step_time=15.06s, grad_norm=0.0918] Steps: 44%|████▍ | 4005/9000 [17:31:29<34:11:33, 24.64s/it, loss=0.2002, step_time=16.06s, grad_norm=0.0933] Steps: 45%|████▍ | 4006/9000 [17:31:29<30:36:57, 22.07s/it, loss=0.2002, step_time=16.06s, grad_norm=0.0933] Steps: 45%|████▍ | 4006/9000 [17:31:46<30:36:57, 22.07s/it, loss=0.1212, step_time=16.45s, grad_norm=0.16] Steps: 45%|████▍ | 4007/9000 [17:31:46<28:16:22, 20.39s/it, loss=0.1212, step_time=16.45s, grad_norm=0.16] Steps: 45%|████▍ | 4007/9000 [17:32:01<28:16:22, 20.39s/it, loss=0.2070, step_time=15.54s, grad_norm=0.0788] Steps: 45%|████▍ | 4008/9000 [17:32:01<26:15:15, 18.93s/it, loss=0.2070, step_time=15.54s, grad_norm=0.0788] Steps: 45%|████▍ | 4008/9000 [17:32:18<26:15:15, 18.93s/it, loss=0.2179, step_time=16.57s, grad_norm=0.088] Steps: 45%|████▍ | 4009/9000 [17:32:18<25:16:05, 18.23s/it, loss=0.2179, step_time=16.57s, grad_norm=0.088] Steps: 45%|████▍ | 4009/9000 [17:32:33<25:16:05, 18.23s/it, loss=0.1498, step_time=15.34s, grad_norm=0.125] Steps: 45%|████▍ | 4010/9000 [17:32:33<24:03:50, 17.36s/it, loss=0.1498, step_time=15.34s, grad_norm=0.125] Steps: 45%|████▍ | 4010/9000 [17:32:49<24:03:50, 17.36s/it, loss=0.2242, step_time=15.49s, grad_norm=0.0793] Steps: 45%|████▍ | 4011/9000 [17:32:49<23:16:50, 16.80s/it, loss=0.2242, step_time=15.49s, grad_norm=0.0793] Steps: 45%|████▍ | 4011/9000 [17:33:06<23:16:50, 16.80s/it, loss=0.1835, step_time=16.78s, grad_norm=0.103] Steps: 45%|████▍ | 4012/9000 [17:33:06<23:16:05, 16.79s/it, loss=0.1835, step_time=16.78s, grad_norm=0.103] Steps: 45%|████▍ | 4012/9000 [17:33:22<23:16:05, 16.79s/it, loss=0.1536, step_time=16.01s, grad_norm=0.105] Steps: 45%|████▍ | 4013/9000 [17:33:22<22:56:12, 16.56s/it, loss=0.1536, step_time=16.01s, grad_norm=0.105] Steps: 45%|████▍ | 4013/9000 [17:33:37<22:56:12, 16.56s/it, loss=0.1699, step_time=15.04s, grad_norm=0.0795] Steps: 45%|████▍ | 4014/9000 [17:33:37<22:18:11, 16.10s/it, loss=0.1699, step_time=15.04s, grad_norm=0.0795] Steps: 45%|████▍ | 4014/9000 [17:33:53<22:18:11, 16.10s/it, loss=0.1690, step_time=16.44s, grad_norm=0.0718] Steps: 45%|████▍ | 4015/9000 [17:33:53<22:26:25, 16.21s/it, loss=0.1690, step_time=16.44s, grad_norm=0.0718] Steps: 45%|████▍ | 4015/9000 [17:34:09<22:26:25, 16.21s/it, loss=0.1868, step_time=15.59s, grad_norm=0.102] Steps: 45%|████▍ | 4016/9000 [17:34:09<22:10:48, 16.02s/it, loss=0.1868, step_time=15.59s, grad_norm=0.102] Steps: 45%|████▍ | 4016/9000 [17:34:24<22:10:48, 16.02s/it, loss=0.2173, step_time=14.96s, grad_norm=0.0969] Steps: 45%|████▍ | 4017/9000 [17:34:24<21:44:10, 15.70s/it, loss=0.2173, step_time=14.96s, grad_norm=0.0969] Steps: 45%|████▍ | 4017/9000 [17:34:40<21:44:10, 15.70s/it, loss=0.1420, step_time=16.29s, grad_norm=0.0974] Steps: 45%|████▍ | 4018/9000 [17:34:40<21:58:40, 15.88s/it, loss=0.1420, step_time=16.29s, grad_norm=0.0974] Steps: 45%|████▍ | 4018/9000 [17:34:56<21:58:40, 15.88s/it, loss=0.1798, step_time=16.45s, grad_norm=0.102] Steps: 45%|████▍ | 4019/9000 [17:34:56<22:12:42, 16.05s/it, loss=0.1798, step_time=16.45s, grad_norm=0.102] Steps: 45%|████▍ | 4019/9000 [17:35:12<22:12:42, 16.05s/it, loss=0.1149, step_time=15.06s, grad_norm=0.0759] Steps: 45%|████▍ | 4020/9000 [17:35:12<21:47:43, 15.76s/it, loss=0.1149, step_time=15.06s, grad_norm=0.0759] Steps: 45%|████▍ | 4020/9000 [17:35:28<21:47:43, 15.76s/it, loss=0.2121, step_time=16.54s, grad_norm=0.0873] Steps: 45%|████▍ | 4021/9000 [17:35:28<22:06:56, 15.99s/it, loss=0.2121, step_time=16.54s, grad_norm=0.0873] Steps: 45%|████▍ | 4021/9000 [17:35:44<22:06:56, 15.99s/it, loss=0.1585, step_time=15.47s, grad_norm=0.0886] Steps: 45%|████▍ | 4022/9000 [17:35:44<21:53:42, 15.83s/it, loss=0.1585, step_time=15.47s, grad_norm=0.0886] Steps: 45%|████▍ | 4022/9000 [17:35:59<21:53:42, 15.83s/it, loss=0.2469, step_time=15.19s, grad_norm=0.115] Steps: 45%|████▍ | 4023/9000 [17:35:59<21:37:33, 15.64s/it, loss=0.2469, step_time=15.19s, grad_norm=0.115] Steps: 45%|████▍ | 4023/9000 [17:36:15<21:37:33, 15.64s/it, loss=0.2283, step_time=16.14s, grad_norm=0.0543] Steps: 45%|████▍ | 4024/9000 [17:36:15<21:49:40, 15.79s/it, loss=0.2283, step_time=16.14s, grad_norm=0.0543] Steps: 45%|████▍ | 4024/9000 [17:36:31<21:49:40, 15.79s/it, loss=0.1430, step_time=16.48s, grad_norm=0.0616] Steps: 45%|████▍ | 4025/9000 [17:36:31<22:06:28, 16.00s/it, loss=0.1430, step_time=16.48s, grad_norm=0.0616] Steps: 45%|████▍ | 4025/9000 [17:36:47<22:06:28, 16.00s/it, loss=0.1966, step_time=15.26s, grad_norm=0.107] Steps: 45%|████▍ | 4026/9000 [17:36:47<21:47:57, 15.78s/it, loss=0.1966, step_time=15.26s, grad_norm=0.107] Steps: 45%|████▍ | 4026/9000 [17:37:02<21:47:57, 15.78s/it, loss=0.2101, step_time=15.86s, grad_norm=0.0759] Steps: 45%|████▍ | 4027/9000 [17:37:02<21:49:45, 15.80s/it, loss=0.2101, step_time=15.86s, grad_norm=0.0759] Steps: 45%|████▍ | 4027/9000 [17:37:19<21:49:45, 15.80s/it, loss=0.1719, step_time=16.58s, grad_norm=0.0881] Steps: 45%|████▍ | 4028/9000 [17:37:19<22:08:54, 16.04s/it, loss=0.1719, step_time=16.58s, grad_norm=0.0881] Steps: 45%|████▍ | 4028/9000 [17:37:34<22:08:54, 16.04s/it, loss=0.1893, step_time=15.05s, grad_norm=0.0816] Steps: 45%|████▍ | 4029/9000 [17:37:34<21:44:03, 15.74s/it, loss=0.1893, step_time=15.05s, grad_norm=0.0816] Steps: 45%|████▍ | 4029/9000 [17:37:51<21:44:03, 15.74s/it, loss=0.1573, step_time=16.63s, grad_norm=0.0805] Steps: 45%|████▍ | 4030/9000 [17:37:51<22:05:51, 16.01s/it, loss=0.1573, step_time=16.63s, grad_norm=0.0805] Steps: 45%|████▍ | 4030/9000 [17:38:06<22:05:51, 16.01s/it, loss=0.1359, step_time=15.39s, grad_norm=0.0902] Steps: 45%|████▍ | 4031/9000 [17:38:06<21:50:15, 15.82s/it, loss=0.1359, step_time=15.39s, grad_norm=0.0902] Steps: 45%|████▍ | 4031/9000 [17:38:21<21:50:15, 15.82s/it, loss=0.1057, step_time=15.18s, grad_norm=0.0555] Steps: 45%|████▍ | 4032/9000 [17:38:21<21:34:08, 15.63s/it, loss=0.1057, step_time=15.18s, grad_norm=0.0555] Steps: 45%|████▍ | 4032/9000 [17:38:38<21:34:08, 15.63s/it, loss=0.1958, step_time=16.28s, grad_norm=0.159] Steps: 45%|████▍ | 4033/9000 [17:38:38<21:49:59, 15.82s/it, loss=0.1958, step_time=16.28s, grad_norm=0.159] Steps: 45%|████▍ | 4033/9000 [17:38:54<21:49:59, 15.82s/it, loss=0.1752, step_time=15.96s, grad_norm=0.0809] Steps: 45%|████▍ | 4034/9000 [17:38:54<21:53:00, 15.86s/it, loss=0.1752, step_time=15.96s, grad_norm=0.0809] Steps: 45%|████▍ | 4034/9000 [17:39:08<21:53:00, 15.86s/it, loss=0.2206, step_time=14.75s, grad_norm=0.151] Steps: 45%|████▍ | 4035/9000 [17:39:08<21:25:09, 15.53s/it, loss=0.2206, step_time=14.75s, grad_norm=0.151] Steps: 45%|████▍ | 4035/9000 [17:39:24<21:25:09, 15.53s/it, loss=0.1781, step_time=16.12s, grad_norm=0.0835] Steps: 45%|████▍ | 4036/9000 [17:39:24<21:39:34, 15.71s/it, loss=0.1781, step_time=16.12s, grad_norm=0.0835] Steps: 45%|████▍ | 4036/9000 [17:39:40<21:39:34, 15.71s/it, loss=0.1788, step_time=15.34s, grad_norm=0.075] Steps: 45%|████▍ | 4037/9000 [17:39:40<21:30:10, 15.60s/it, loss=0.1788, step_time=15.34s, grad_norm=0.075] Steps: 45%|████▍ | 4037/9000 [17:39:55<21:30:10, 15.60s/it, loss=0.2481, step_time=15.45s, grad_norm=0.0503] Steps: 45%|████▍ | 4038/9000 [17:39:55<21:26:20, 15.55s/it, loss=0.2481, step_time=15.45s, grad_norm=0.0503] Steps: 45%|████▍ | 4038/9000 [17:40:12<21:26:20, 15.55s/it, loss=0.1739, step_time=16.80s, grad_norm=0.077] Steps: 45%|████▍ | 4039/9000 [17:40:12<21:57:08, 15.93s/it, loss=0.1739, step_time=16.80s, grad_norm=0.077] Steps: 45%|████▍ | 4039/9000 [17:40:28<21:57:08, 15.93s/it, loss=0.1556, step_time=15.57s, grad_norm=0.0966] Steps: 45%|████▍ | 4040/9000 [17:40:28<21:47:56, 15.82s/it, loss=0.1556, step_time=15.57s, grad_norm=0.0966] Steps: 45%|████▍ | 4040/9000 [17:40:43<21:47:56, 15.82s/it, loss=0.1668, step_time=15.41s, grad_norm=0.0599] Steps: 45%|████▍ | 4041/9000 [17:40:43<21:37:38, 15.70s/it, loss=0.1668, step_time=15.41s, grad_norm=0.0599] Steps: 45%|████▍ | 4041/9000 [17:40:59<21:37:38, 15.70s/it, loss=0.1960, step_time=16.33s, grad_norm=0.117] Steps: 45%|████▍ | 4042/9000 [17:40:59<21:53:02, 15.89s/it, loss=0.1960, step_time=16.33s, grad_norm=0.117] Steps: 45%|████▍ | 4042/9000 [17:41:14<21:53:02, 15.89s/it, loss=0.2065, step_time=14.62s, grad_norm=0.105] Steps: 45%|████▍ | 4043/9000 [17:41:14<21:21:14, 15.51s/it, loss=0.2065, step_time=14.62s, grad_norm=0.105] Steps: 45%|████▍ | 4043/9000 [17:41:31<21:21:14, 15.51s/it, loss=0.0830, step_time=16.76s, grad_norm=0.0727] Steps: 45%|████▍ | 4044/9000 [17:41:31<21:52:00, 15.88s/it, loss=0.0830, step_time=16.76s, grad_norm=0.0727] Steps: 45%|████▍ | 4044/9000 [17:41:46<21:52:00, 15.88s/it, loss=0.1930, step_time=15.24s, grad_norm=0.0846] Steps: 45%|████▍ | 4045/9000 [17:41:46<21:35:53, 15.69s/it, loss=0.1930, step_time=15.24s, grad_norm=0.0846] Steps: 45%|████▍ | 4045/9000 [17:42:02<21:35:53, 15.69s/it, loss=0.2420, step_time=15.62s, grad_norm=0.136] Steps: 45%|████▍ | 4046/9000 [17:42:02<21:33:47, 15.67s/it, loss=0.2420, step_time=15.62s, grad_norm=0.136] Steps: 45%|████▍ | 4046/9000 [17:42:18<21:33:47, 15.67s/it, loss=0.1404, step_time=16.32s, grad_norm=0.112] Steps: 45%|████▍ | 4047/9000 [17:42:18<21:49:44, 15.87s/it, loss=0.1404, step_time=16.32s, grad_norm=0.112] Steps: 45%|████▍ | 4047/9000 [17:42:34<21:49:44, 15.87s/it, loss=0.2142, step_time=15.83s, grad_norm=0.0536] Steps: 45%|████▍ | 4048/9000 [17:42:34<21:48:33, 15.85s/it, loss=0.2142, step_time=15.83s, grad_norm=0.0536] Steps: 45%|████▍ | 4048/9000 [17:42:49<21:48:33, 15.85s/it, loss=0.1918, step_time=14.91s, grad_norm=0.0894] Steps: 45%|████▍ | 4049/9000 [17:42:49<21:24:56, 15.57s/it, loss=0.1918, step_time=14.91s, grad_norm=0.0894] Steps: 45%|████▍ | 4049/9000 [17:43:05<21:24:56, 15.57s/it, loss=0.2685, step_time=15.96s, grad_norm=0.18] Steps: 45%|████▌ | 4050/9000 [17:43:05<21:34:18, 15.69s/it, loss=0.2685, step_time=15.96s, grad_norm=0.18] Steps: 45%|████▌ | 4050/9000 [17:43:20<21:34:18, 15.69s/it, loss=0.1485, step_time=15.69s, grad_norm=0.125] Steps: 45%|████▌ | 4051/9000 [17:43:20<21:34:10, 15.69s/it, loss=0.1485, step_time=15.69s, grad_norm=0.125] Steps: 45%|████▌ | 4051/9000 [17:43:36<21:34:10, 15.69s/it, loss=0.1403, step_time=15.25s, grad_norm=0.0659] Steps: 45%|████▌ | 4052/9000 [17:43:36<21:23:08, 15.56s/it, loss=0.1403, step_time=15.25s, grad_norm=0.0659] Steps: 45%|████▌ | 4052/9000 [17:43:51<21:23:08, 15.56s/it, loss=0.2643, step_time=15.86s, grad_norm=0.0901] Steps: 45%|████▌ | 4053/9000 [17:43:51<21:30:23, 15.65s/it, loss=0.2643, step_time=15.86s, grad_norm=0.0901] Steps: 45%|████▌ | 4053/9000 [17:44:07<21:30:23, 15.65s/it, loss=0.1475, step_time=16.08s, grad_norm=0.126] Steps: 45%|████▌ | 4054/9000 [17:44:07<21:40:47, 15.78s/it, loss=0.1475, step_time=16.08s, grad_norm=0.126] Steps: 45%|████▌ | 4054/9000 [17:44:23<21:40:47, 15.78s/it, loss=0.1043, step_time=15.06s, grad_norm=0.111] Steps: 45%|████▌ | 4055/9000 [17:44:23<21:22:50, 15.57s/it, loss=0.1043, step_time=15.06s, grad_norm=0.111] Steps: 45%|████▌ | 4055/9000 [17:44:39<21:22:50, 15.57s/it, loss=0.2186, step_time=16.10s, grad_norm=0.066] Steps: 45%|████▌ | 4056/9000 [17:44:39<21:35:50, 15.73s/it, loss=0.2186, step_time=16.10s, grad_norm=0.066] Steps: 45%|████▌ | 4056/9000 [17:44:54<21:35:50, 15.73s/it, loss=0.1675, step_time=15.59s, grad_norm=0.0897] Steps: 45%|████▌ | 4057/9000 [17:44:54<21:32:10, 15.68s/it, loss=0.1675, step_time=15.59s, grad_norm=0.0897] Steps: 45%|████▌ | 4057/9000 [17:45:09<21:32:10, 15.68s/it, loss=0.1548, step_time=14.85s, grad_norm=0.138] Steps: 45%|████▌ | 4058/9000 [17:45:09<21:11:12, 15.43s/it, loss=0.1548, step_time=14.85s, grad_norm=0.138] Steps: 45%|████▌ | 4058/9000 [17:45:25<21:11:12, 15.43s/it, loss=0.2228, step_time=16.23s, grad_norm=0.0488] Steps: 45%|████▌ | 4059/9000 [17:45:25<21:30:39, 15.67s/it, loss=0.2228, step_time=16.23s, grad_norm=0.0488] Steps: 45%|████▌ | 4059/9000 [17:45:41<21:30:39, 15.67s/it, loss=0.1415, step_time=16.12s, grad_norm=0.0643] Steps: 45%|████▌ | 4060/9000 [17:45:41<21:41:24, 15.81s/it, loss=0.1415, step_time=16.12s, grad_norm=0.0643] Steps: 45%|████▌ | 4060/9000 [17:45:56<21:41:24, 15.81s/it, loss=0.2486, step_time=14.95s, grad_norm=0.267] Steps: 45%|████▌ | 4061/9000 [17:45:56<21:20:04, 15.55s/it, loss=0.2486, step_time=14.95s, grad_norm=0.267] Steps: 45%|████▌ | 4061/9000 [17:46:13<21:20:04, 15.55s/it, loss=0.0853, step_time=16.90s, grad_norm=0.0719] Steps: 45%|████▌ | 4062/9000 [17:46:13<21:53:10, 15.96s/it, loss=0.0853, step_time=16.90s, grad_norm=0.0719] Steps: 45%|████▌ | 4062/9000 [17:46:28<21:53:10, 15.96s/it, loss=0.1547, step_time=15.18s, grad_norm=0.158] Steps: 45%|████▌ | 4063/9000 [17:46:28<21:33:40, 15.72s/it, loss=0.1547, step_time=15.18s, grad_norm=0.158] Steps: 45%|████▌ | 4063/9000 [17:46:44<21:33:40, 15.72s/it, loss=0.1830, step_time=15.14s, grad_norm=0.0631] Steps: 45%|████▌ | 4064/9000 [17:46:44<21:18:58, 15.55s/it, loss=0.1830, step_time=15.14s, grad_norm=0.0631] Steps: 45%|████▌ | 4064/9000 [17:47:00<21:18:58, 15.55s/it, loss=0.1838, step_time=16.27s, grad_norm=0.104] Steps: 45%|████▌ | 4065/9000 [17:47:00<21:36:29, 15.76s/it, loss=0.1838, step_time=16.27s, grad_norm=0.104] Steps: 45%|████▌ | 4065/9000 [17:47:15<21:36:29, 15.76s/it, loss=0.1831, step_time=15.56s, grad_norm=0.0834] Steps: 45%|████▌ | 4066/9000 [17:47:15<21:31:18, 15.70s/it, loss=0.1831, step_time=15.56s, grad_norm=0.0834] Steps: 45%|████▌ | 4066/9000 [17:47:31<21:31:18, 15.70s/it, loss=0.1962, step_time=15.31s, grad_norm=0.0908] Steps: 45%|████▌ | 4067/9000 [17:47:31<21:21:17, 15.58s/it, loss=0.1962, step_time=15.31s, grad_norm=0.0908] Steps: 45%|████▌ | 4067/9000 [17:47:47<21:21:17, 15.58s/it, loss=0.1351, step_time=15.97s, grad_norm=0.0944] Steps: 45%|████▌ | 4068/9000 [17:47:47<21:30:35, 15.70s/it, loss=0.1351, step_time=15.97s, grad_norm=0.0944] Steps: 45%|████▌ | 4068/9000 [17:48:03<21:30:35, 15.70s/it, loss=0.1325, step_time=16.56s, grad_norm=0.0725] Steps: 45%|████▌ | 4069/9000 [17:48:03<21:51:30, 15.96s/it, loss=0.1325, step_time=16.56s, grad_norm=0.0725] Steps: 45%|████▌ | 4069/9000 [17:48:18<21:51:30, 15.96s/it, loss=0.1734, step_time=15.19s, grad_norm=0.1] Steps: 45%|████▌ | 4070/9000 [17:48:18<21:32:17, 15.73s/it, loss=0.1734, step_time=15.19s, grad_norm=0.1] Steps: 45%|████▌ | 4070/9000 [17:48:35<21:32:17, 15.73s/it, loss=0.1967, step_time=16.41s, grad_norm=0.0755] Steps: 45%|████▌ | 4071/9000 [17:48:35<21:48:48, 15.93s/it, loss=0.1967, step_time=16.41s, grad_norm=0.0755] Steps: 45%|████▌ | 4071/9000 [17:48:51<21:48:48, 15.93s/it, loss=0.1171, step_time=15.72s, grad_norm=0.147] Steps: 45%|████▌ | 4072/9000 [17:48:51<21:43:17, 15.87s/it, loss=0.1171, step_time=15.72s, grad_norm=0.147] Steps: 45%|████▌ | 4072/9000 [17:49:06<21:43:17, 15.87s/it, loss=0.2517, step_time=15.69s, grad_norm=0.0708] Steps: 45%|████▌ | 4073/9000 [17:49:06<21:38:43, 15.82s/it, loss=0.2517, step_time=15.69s, grad_norm=0.0708] Steps: 45%|████▌ | 4073/9000 [17:49:23<21:38:43, 15.82s/it, loss=0.1998, step_time=17.01s, grad_norm=0.0806] Steps: 45%|████▌ | 4074/9000 [17:49:23<22:07:56, 16.17s/it, loss=0.1998, step_time=17.01s, grad_norm=0.0806] Steps: 45%|████▌ | 4074/9000 [17:49:38<22:07:56, 16.17s/it, loss=0.2647, step_time=15.04s, grad_norm=0.152] Steps: 45%|████▌ | 4075/9000 [17:49:38<21:39:46, 15.83s/it, loss=0.2647, step_time=15.04s, grad_norm=0.152] Steps: 45%|████▌ | 4075/9000 [17:49:54<21:39:46, 15.83s/it, loss=0.2703, step_time=15.19s, grad_norm=0.075] Steps: 45%|████▌ | 4076/9000 [17:49:54<21:23:40, 15.64s/it, loss=0.2703, step_time=15.19s, grad_norm=0.075] Steps: 45%|████▌ | 4076/9000 [17:50:10<21:23:40, 15.64s/it, loss=0.1180, step_time=16.14s, grad_norm=0.0703] Steps: 45%|████▌ | 4077/9000 [17:50:10<21:35:49, 15.79s/it, loss=0.1180, step_time=16.14s, grad_norm=0.0703] Steps: 45%|████▌ | 4077/9000 [17:50:25<21:35:49, 15.79s/it, loss=0.2381, step_time=15.34s, grad_norm=0.111] Steps: 45%|████▌ | 4078/9000 [17:50:25<21:24:23, 15.66s/it, loss=0.2381, step_time=15.34s, grad_norm=0.111] Steps: 45%|████▌ | 4078/9000 [17:50:40<21:24:23, 15.66s/it, loss=0.1131, step_time=15.25s, grad_norm=0.0649] Steps: 45%|████▌ | 4079/9000 [17:50:40<21:14:09, 15.54s/it, loss=0.1131, step_time=15.25s, grad_norm=0.0649] Steps: 45%|████▌ | 4079/9000 [17:50:57<21:14:09, 15.54s/it, loss=0.1496, step_time=16.29s, grad_norm=0.11] Steps: 45%|████▌ | 4080/9000 [17:50:57<21:32:23, 15.76s/it, loss=0.1496, step_time=16.29s, grad_norm=0.11] Steps: 45%|████▌ | 4080/9000 [17:51:12<21:32:23, 15.76s/it, loss=0.1915, step_time=15.12s, grad_norm=0.111] Steps: 45%|████▌ | 4081/9000 [17:51:12<21:16:27, 15.57s/it, loss=0.1915, step_time=15.12s, grad_norm=0.111] Steps: 45%|████▌ | 4081/9000 [17:51:27<21:16:27, 15.57s/it, loss=0.1404, step_time=15.59s, grad_norm=0.115] Steps: 45%|████▌ | 4082/9000 [17:51:27<21:16:50, 15.58s/it, loss=0.1404, step_time=15.59s, grad_norm=0.115] Steps: 45%|████▌ | 4082/9000 [17:51:43<21:16:50, 15.58s/it, loss=0.1184, step_time=15.90s, grad_norm=0.0947] Steps: 45%|████▌ | 4083/9000 [17:51:43<21:24:40, 15.68s/it, loss=0.1184, step_time=15.90s, grad_norm=0.0947] Steps: 45%|████▌ | 4083/9000 [17:52:00<21:24:40, 15.68s/it, loss=0.2601, step_time=16.38s, grad_norm=0.0968] Steps: 45%|████▌ | 4084/9000 [17:52:00<21:41:51, 15.89s/it, loss=0.2601, step_time=16.38s, grad_norm=0.0968] Steps: 45%|████▌ | 4084/9000 [17:52:15<21:41:51, 15.89s/it, loss=0.1745, step_time=15.31s, grad_norm=0.0758] Steps: 45%|████▌ | 4085/9000 [17:52:15<21:27:23, 15.72s/it, loss=0.1745, step_time=15.31s, grad_norm=0.0758] Steps: 45%|████▌ | 4085/9000 [17:52:31<21:27:23, 15.72s/it, loss=0.2063, step_time=16.00s, grad_norm=0.0861] Steps: 45%|████▌ | 4086/9000 [17:52:31<21:34:01, 15.80s/it, loss=0.2063, step_time=16.00s, grad_norm=0.0861] Steps: 45%|████▌ | 4086/9000 [17:52:46<21:34:01, 15.80s/it, loss=0.1635, step_time=15.42s, grad_norm=0.0686] Steps: 45%|████▌ | 4087/9000 [17:52:46<21:24:29, 15.69s/it, loss=0.1635, step_time=15.42s, grad_norm=0.0686] Steps: 45%|████▌ | 4087/9000 [17:53:02<21:24:29, 15.69s/it, loss=0.2036, step_time=15.92s, grad_norm=0.0915] Steps: 45%|████▌ | 4088/9000 [17:53:02<21:29:56, 15.76s/it, loss=0.2036, step_time=15.92s, grad_norm=0.0915] Steps: 45%|████▌ | 4088/9000 [17:53:19<21:29:56, 15.76s/it, loss=0.1318, step_time=16.37s, grad_norm=0.122] Steps: 45%|████▌ | 4089/9000 [17:53:19<21:44:40, 15.94s/it, loss=0.1318, step_time=16.37s, grad_norm=0.122] Steps: 45%|████▌ | 4089/9000 [17:53:34<21:44:40, 15.94s/it, loss=0.1951, step_time=15.41s, grad_norm=0.0611] Steps: 45%|████▌ | 4090/9000 [17:53:34<21:31:19, 15.78s/it, loss=0.1951, step_time=15.41s, grad_norm=0.0611] Steps: 45%|████▌ | 4090/9000 [17:53:50<21:31:19, 15.78s/it, loss=0.1384, step_time=15.54s, grad_norm=0.101] Steps: 45%|████▌ | 4091/9000 [17:53:50<21:25:06, 15.71s/it, loss=0.1384, step_time=15.54s, grad_norm=0.101] Steps: 45%|████▌ | 4091/9000 [17:54:05<21:25:06, 15.71s/it, loss=0.1947, step_time=15.86s, grad_norm=0.0718] Steps: 45%|████▌ | 4092/9000 [17:54:05<21:28:33, 15.75s/it, loss=0.1947, step_time=15.86s, grad_norm=0.0718] Steps: 45%|████▌ | 4092/9000 [17:54:22<21:28:33, 15.75s/it, loss=0.1514, step_time=16.81s, grad_norm=0.167] Steps: 45%|████▌ | 4093/9000 [17:54:22<21:54:11, 16.07s/it, loss=0.1514, step_time=16.81s, grad_norm=0.167] Steps: 45%|████▌ | 4093/9000 [17:54:37<21:54:11, 16.07s/it, loss=0.2467, step_time=15.05s, grad_norm=0.056] Steps: 45%|████▌ | 4094/9000 [17:54:37<21:29:01, 15.76s/it, loss=0.2467, step_time=15.05s, grad_norm=0.056] Steps: 45%|████▌ | 4094/9000 [17:54:54<21:29:01, 15.76s/it, loss=0.1521, step_time=17.00s, grad_norm=0.0974] Steps: 46%|████▌ | 4095/9000 [17:54:54<21:59:05, 16.14s/it, loss=0.1521, step_time=17.00s, grad_norm=0.0974] Steps: 46%|████▌ | 4095/9000 [17:55:11<21:59:05, 16.14s/it, loss=0.1726, step_time=16.49s, grad_norm=0.0609] Steps: 46%|████▌ | 4096/9000 [17:55:11<22:07:36, 16.24s/it, loss=0.1726, step_time=16.49s, grad_norm=0.0609] Steps: 46%|████▌ | 4096/9000 [17:55:26<22:07:36, 16.24s/it, loss=0.2741, step_time=15.16s, grad_norm=0.0764] Steps: 46%|████▌ | 4097/9000 [17:55:26<21:40:49, 15.92s/it, loss=0.2741, step_time=15.16s, grad_norm=0.0764] Steps: 46%|████▌ | 4097/9000 [17:55:42<21:40:49, 15.92s/it, loss=0.2659, step_time=16.39s, grad_norm=0.0841] Steps: 46%|████▌ | 4098/9000 [17:55:42<21:52:09, 16.06s/it, loss=0.2659, step_time=16.39s, grad_norm=0.0841] Steps: 46%|████▌ | 4098/9000 [17:55:58<21:52:09, 16.06s/it, loss=0.1793, step_time=16.08s, grad_norm=0.0817] Steps: 46%|████▌ | 4099/9000 [17:55:58<21:52:25, 16.07s/it, loss=0.1793, step_time=16.08s, grad_norm=0.0817] Steps: 46%|████▌ | 4099/9000 [17:56:14<21:52:25, 16.07s/it, loss=0.2089, step_time=15.26s, grad_norm=0.0744] Steps: 46%|████▌ | 4100/9000 [17:56:14<21:32:25, 15.83s/it, loss=0.2089, step_time=15.26s, grad_norm=0.0744] Steps: 46%|████▌ | 4100/9000 [17:56:31<21:32:25, 15.83s/it, loss=0.2037, step_time=16.93s, grad_norm=0.0793] Steps: 46%|████▌ | 4101/9000 [17:56:31<21:59:13, 16.16s/it, loss=0.2037, step_time=16.93s, grad_norm=0.0793] Steps: 46%|████▌ | 4101/9000 [17:56:47<21:59:13, 16.16s/it, loss=0.2370, step_time=16.22s, grad_norm=0.0793] Steps: 46%|████▌ | 4102/9000 [17:56:47<22:00:33, 16.18s/it, loss=0.2370, step_time=16.22s, grad_norm=0.0793] Steps: 46%|████▌ | 4102/9000 [17:57:03<22:00:33, 16.18s/it, loss=0.1995, step_time=16.16s, grad_norm=0.0814] Steps: 46%|████▌ | 4103/9000 [17:57:03<22:00:00, 16.17s/it, loss=0.1995, step_time=16.16s, grad_norm=0.0814] Steps: 46%|████▌ | 4103/9000 [17:57:19<22:00:00, 16.17s/it, loss=0.1698, step_time=15.88s, grad_norm=0.0661] Steps: 46%|████▌ | 4104/9000 [17:57:19<21:52:37, 16.09s/it, loss=0.1698, step_time=15.88s, grad_norm=0.0661] Steps: 46%|████▌ | 4104/9000 [17:57:34<21:52:37, 16.09s/it, loss=0.1977, step_time=15.38s, grad_norm=0.084] Steps: 46%|████▌ | 4105/9000 [17:57:34<21:35:00, 15.87s/it, loss=0.1977, step_time=15.38s, grad_norm=0.084] Steps: 46%|████▌ | 4105/9000 [17:57:51<21:35:00, 15.87s/it, loss=0.2420, step_time=16.42s, grad_norm=0.0813] Steps: 46%|████▌ | 4106/9000 [17:57:51<21:48:07, 16.04s/it, loss=0.2420, step_time=16.42s, grad_norm=0.0813] Steps: 46%|████▌ | 4106/9000 [17:58:06<21:48:07, 16.04s/it, loss=0.1759, step_time=15.59s, grad_norm=0.104] Steps: 46%|████▌ | 4107/9000 [17:58:06<21:36:57, 15.90s/it, loss=0.1759, step_time=15.59s, grad_norm=0.104] Steps: 46%|████▌ | 4107/9000 [17:58:22<21:36:57, 15.90s/it, loss=0.2084, step_time=15.95s, grad_norm=0.0682] Steps: 46%|████▌ | 4108/9000 [17:58:22<21:37:51, 15.92s/it, loss=0.2084, step_time=15.95s, grad_norm=0.0682] Steps: 46%|████▌ | 4108/9000 [17:58:38<21:37:51, 15.92s/it, loss=0.1933, step_time=15.94s, grad_norm=0.103] Steps: 46%|████▌ | 4109/9000 [17:58:38<21:38:05, 15.92s/it, loss=0.1933, step_time=15.94s, grad_norm=0.103] Steps: 46%|████▌ | 4109/9000 [17:58:54<21:38:05, 15.92s/it, loss=0.1535, step_time=15.49s, grad_norm=0.0615] Steps: 46%|████▌ | 4110/9000 [17:58:54<21:27:18, 15.80s/it, loss=0.1535, step_time=15.49s, grad_norm=0.0615] Steps: 46%|████▌ | 4110/9000 [17:59:11<21:27:18, 15.80s/it, loss=0.1926, step_time=17.28s, grad_norm=0.0978] Steps: 46%|████▌ | 4111/9000 [17:59:11<22:03:19, 16.24s/it, loss=0.1926, step_time=17.28s, grad_norm=0.0978] Steps: 46%|████▌ | 4111/9000 [17:59:26<22:03:19, 16.24s/it, loss=0.2313, step_time=15.43s, grad_norm=0.103] Steps: 46%|████▌ | 4112/9000 [17:59:26<21:43:14, 16.00s/it, loss=0.2313, step_time=15.43s, grad_norm=0.103] Steps: 46%|████▌ | 4112/9000 [17:59:42<21:43:14, 16.00s/it, loss=0.1980, step_time=16.08s, grad_norm=0.0862] Steps: 46%|████▌ | 4113/9000 [17:59:42<21:45:02, 16.02s/it, loss=0.1980, step_time=16.08s, grad_norm=0.0862] Steps: 46%|████▌ | 4113/9000 [17:59:58<21:45:02, 16.02s/it, loss=0.1490, step_time=15.76s, grad_norm=0.0695] Steps: 46%|████▌ | 4114/9000 [17:59:58<21:38:22, 15.94s/it, loss=0.1490, step_time=15.76s, grad_norm=0.0695] Steps: 46%|████▌ | 4114/9000 [18:00:14<21:38:22, 15.94s/it, loss=0.1536, step_time=15.40s, grad_norm=0.0954] Steps: 46%|████▌ | 4115/9000 [18:00:14<21:24:53, 15.78s/it, loss=0.1536, step_time=15.40s, grad_norm=0.0954] Steps: 46%|████▌ | 4115/9000 [18:00:30<21:24:53, 15.78s/it, loss=0.1759, step_time=15.96s, grad_norm=0.0472] Steps: 46%|████▌ | 4116/9000 [18:00:30<21:28:57, 15.83s/it, loss=0.1759, step_time=15.96s, grad_norm=0.0472] Steps: 46%|████▌ | 4116/9000 [18:00:45<21:28:57, 15.83s/it, loss=0.1859, step_time=15.60s, grad_norm=0.095] Steps: 46%|████▌ | 4117/9000 [18:00:45<21:23:01, 15.77s/it, loss=0.1859, step_time=15.60s, grad_norm=0.095] Steps: 46%|████▌ | 4117/9000 [18:01:00<21:23:01, 15.77s/it, loss=0.2832, step_time=14.86s, grad_norm=0.127] Steps: 46%|████▌ | 4118/9000 [18:01:00<21:00:45, 15.49s/it, loss=0.2832, step_time=14.86s, grad_norm=0.127] Steps: 46%|████▌ | 4118/9000 [18:01:16<21:00:45, 15.49s/it, loss=0.1447, step_time=15.74s, grad_norm=0.0678] Steps: 46%|████▌ | 4119/9000 [18:01:16<21:06:33, 15.57s/it, loss=0.1447, step_time=15.74s, grad_norm=0.0678] Steps: 46%|████▌ | 4119/9000 [18:01:31<21:06:33, 15.57s/it, loss=0.1006, step_time=15.62s, grad_norm=0.0705] Steps: 46%|████▌ | 4120/9000 [18:01:31<21:07:33, 15.58s/it, loss=0.1006, step_time=15.62s, grad_norm=0.0705] Steps: 46%|████▌ | 4120/9000 [18:01:47<21:07:33, 15.58s/it, loss=0.2154, step_time=15.43s, grad_norm=0.106] Steps: 46%|████▌ | 4121/9000 [18:01:47<21:03:35, 15.54s/it, loss=0.2154, step_time=15.43s, grad_norm=0.106] Steps: 46%|████▌ | 4121/9000 [18:02:03<21:03:35, 15.54s/it, loss=0.2285, step_time=16.30s, grad_norm=0.048] Steps: 46%|████▌ | 4122/9000 [18:02:03<21:21:54, 15.77s/it, loss=0.2285, step_time=16.30s, grad_norm=0.048] Steps: 46%|████▌ | 4122/9000 [18:02:18<21:21:54, 15.77s/it, loss=0.1998, step_time=15.32s, grad_norm=0.0859] Steps: 46%|████▌ | 4123/9000 [18:02:18<21:10:38, 15.63s/it, loss=0.1998, step_time=15.32s, grad_norm=0.0859] Steps: 46%|████▌ | 4123/9000 [18:02:34<21:10:38, 15.63s/it, loss=0.1965, step_time=15.32s, grad_norm=0.0952] Steps: 46%|████▌ | 4124/9000 [18:02:34<21:02:47, 15.54s/it, loss=0.1965, step_time=15.32s, grad_norm=0.0952] Steps: 46%|████▌ | 4124/9000 [18:02:50<21:02:47, 15.54s/it, loss=0.2038, step_time=15.93s, grad_norm=0.057] Steps: 46%|████▌ | 4125/9000 [18:02:50<21:12:03, 15.66s/it, loss=0.2038, step_time=15.93s, grad_norm=0.057] Steps: 46%|████▌ | 4125/9000 [18:03:05<21:12:03, 15.66s/it, loss=0.1756, step_time=15.32s, grad_norm=0.136] Steps: 46%|████▌ | 4126/9000 [18:03:05<21:03:40, 15.56s/it, loss=0.1756, step_time=15.32s, grad_norm=0.136] Steps: 46%|████▌ | 4126/9000 [18:03:21<21:03:40, 15.56s/it, loss=0.2490, step_time=15.58s, grad_norm=0.118] Steps: 46%|████▌ | 4127/9000 [18:03:21<21:03:59, 15.56s/it, loss=0.2490, step_time=15.58s, grad_norm=0.118] Steps: 46%|████▌ | 4127/9000 [18:03:37<21:03:59, 15.56s/it, loss=0.2119, step_time=16.64s, grad_norm=0.078] Steps: 46%|████▌ | 4128/9000 [18:03:37<21:30:03, 15.89s/it, loss=0.2119, step_time=16.64s, grad_norm=0.078] Steps: 46%|████▌ | 4128/9000 [18:03:53<21:30:03, 15.89s/it, loss=0.1819, step_time=15.49s, grad_norm=0.12] Steps: 46%|████▌ | 4129/9000 [18:03:53<21:20:08, 15.77s/it, loss=0.1819, step_time=15.49s, grad_norm=0.12] Steps: 46%|████▌ | 4129/9000 [18:04:09<21:20:08, 15.77s/it, loss=0.1450, step_time=16.35s, grad_norm=0.0818] Steps: 46%|████▌ | 4130/9000 [18:04:09<21:34:00, 15.94s/it, loss=0.1450, step_time=16.35s, grad_norm=0.0818] Steps: 46%|████▌ | 4130/9000 [18:04:25<21:34:00, 15.94s/it, loss=0.2313, step_time=16.19s, grad_norm=0.22] Steps: 46%|████▌ | 4131/9000 [18:04:25<21:39:53, 16.02s/it, loss=0.2313, step_time=16.19s, grad_norm=0.22] Steps: 46%|████▌ | 4131/9000 [18:04:41<21:39:53, 16.02s/it, loss=0.2066, step_time=15.36s, grad_norm=0.105] Steps: 46%|████▌ | 4132/9000 [18:04:41<21:23:38, 15.82s/it, loss=0.2066, step_time=15.36s, grad_norm=0.105] Steps: 46%|████▌ | 4132/9000 [18:04:57<21:23:38, 15.82s/it, loss=0.1935, step_time=16.49s, grad_norm=0.0869] Steps: 46%|████▌ | 4133/9000 [18:04:57<21:39:36, 16.02s/it, loss=0.1935, step_time=16.49s, grad_norm=0.0869] Steps: 46%|████▌ | 4133/9000 [18:05:13<21:39:36, 16.02s/it, loss=0.2073, step_time=16.35s, grad_norm=0.0697] Steps: 46%|████▌ | 4134/9000 [18:05:13<21:47:18, 16.12s/it, loss=0.2073, step_time=16.35s, grad_norm=0.0697] Steps: 46%|████▌ | 4134/9000 [18:05:29<21:47:18, 16.12s/it, loss=0.1519, step_time=16.05s, grad_norm=0.0995] Steps: 46%|████▌ | 4135/9000 [18:05:29<21:45:24, 16.10s/it, loss=0.1519, step_time=16.05s, grad_norm=0.0995] Steps: 46%|████▌ | 4135/9000 [18:05:46<21:45:24, 16.10s/it, loss=0.1734, step_time=16.48s, grad_norm=0.0943] Steps: 46%|████▌ | 4136/9000 [18:05:46<21:54:21, 16.21s/it, loss=0.1734, step_time=16.48s, grad_norm=0.0943] Steps: 46%|████▌ | 4136/9000 [18:06:02<21:54:21, 16.21s/it, loss=0.1831, step_time=16.39s, grad_norm=0.0791] Steps: 46%|████▌ | 4137/9000 [18:06:02<21:58:22, 16.27s/it, loss=0.1831, step_time=16.39s, grad_norm=0.0791] Steps: 46%|████▌ | 4137/9000 [18:06:18<21:58:22, 16.27s/it, loss=0.1799, step_time=15.28s, grad_norm=0.0908] Steps: 46%|████▌ | 4138/9000 [18:06:18<21:34:07, 15.97s/it, loss=0.1799, step_time=15.28s, grad_norm=0.0908] Steps: 46%|████▌ | 4138/9000 [18:06:34<21:34:07, 15.97s/it, loss=0.2626, step_time=16.25s, grad_norm=0.0752] Steps: 46%|████▌ | 4139/9000 [18:06:34<21:40:41, 16.05s/it, loss=0.2626, step_time=16.25s, grad_norm=0.0752] Steps: 46%|████▌ | 4139/9000 [18:06:51<21:40:41, 16.05s/it, loss=0.1753, step_time=16.65s, grad_norm=0.0806] Steps: 46%|████▌ | 4140/9000 [18:06:51<21:54:59, 16.23s/it, loss=0.1753, step_time=16.65s, grad_norm=0.0806] Steps: 46%|████▌ | 4140/9000 [18:07:06<21:54:59, 16.23s/it, loss=0.1640, step_time=15.42s, grad_norm=0.0721] Steps: 46%|████▌ | 4141/9000 [18:07:06<21:35:03, 15.99s/it, loss=0.1640, step_time=15.42s, grad_norm=0.0721] Steps: 46%|████▌ | 4141/9000 [18:07:22<21:35:03, 15.99s/it, loss=0.2091, step_time=16.44s, grad_norm=0.0667] Steps: 46%|████▌ | 4142/9000 [18:07:22<21:45:45, 16.13s/it, loss=0.2091, step_time=16.44s, grad_norm=0.0667] Steps: 46%|████▌ | 4142/9000 [18:07:38<21:45:45, 16.13s/it, loss=0.1813, step_time=15.49s, grad_norm=0.0583] Steps: 46%|████▌ | 4143/9000 [18:07:38<21:30:08, 15.94s/it, loss=0.1813, step_time=15.49s, grad_norm=0.0583] Steps: 46%|████▌ | 4143/9000 [18:07:54<21:30:08, 15.94s/it, loss=0.1669, step_time=15.82s, grad_norm=0.0711] Steps: 46%|████▌ | 4144/9000 [18:07:54<21:27:05, 15.90s/it, loss=0.1669, step_time=15.82s, grad_norm=0.0711] Steps: 46%|████▌ | 4144/9000 [18:08:10<21:27:05, 15.90s/it, loss=0.2442, step_time=16.68s, grad_norm=0.0679] Steps: 46%|████▌ | 4145/9000 [18:08:10<21:45:41, 16.14s/it, loss=0.2442, step_time=16.68s, grad_norm=0.0679] Steps: 46%|████▌ | 4145/9000 [18:08:27<21:45:41, 16.14s/it, loss=0.2219, step_time=16.12s, grad_norm=0.0751] Steps: 46%|████▌ | 4146/9000 [18:08:27<21:45:09, 16.13s/it, loss=0.2219, step_time=16.12s, grad_norm=0.0751] Steps: 46%|████▌ | 4146/9000 [18:08:42<21:45:09, 16.13s/it, loss=0.1708, step_time=15.33s, grad_norm=0.0693] Steps: 46%|████▌ | 4147/9000 [18:08:42<21:25:26, 15.89s/it, loss=0.1708, step_time=15.33s, grad_norm=0.0693] Steps: 46%|████▌ | 4147/9000 [18:08:59<21:25:26, 15.89s/it, loss=0.1791, step_time=16.90s, grad_norm=0.0691] Steps: 46%|████▌ | 4148/9000 [18:08:59<21:49:36, 16.19s/it, loss=0.1791, step_time=16.90s, grad_norm=0.0691] Steps: 46%|████▌ | 4148/9000 [18:09:15<21:49:36, 16.19s/it, loss=0.2540, step_time=16.05s, grad_norm=0.0473] Steps: 46%|████▌ | 4149/9000 [18:09:15<21:45:50, 16.15s/it, loss=0.2540, step_time=16.05s, grad_norm=0.0473] Steps: 46%|████▌ | 4149/9000 [18:09:30<21:45:50, 16.15s/it, loss=0.1483, step_time=15.51s, grad_norm=0.0847] Steps: 46%|████▌ | 4150/9000 [18:09:30<21:30:09, 15.96s/it, loss=0.1483, step_time=15.51s, grad_norm=0.0847] Steps: 46%|████▌ | 4150/9000 [18:09:47<21:30:09, 15.96s/it, loss=0.1730, step_time=16.75s, grad_norm=0.0944] Steps: 46%|████▌ | 4151/9000 [18:09:47<21:49:06, 16.20s/it, loss=0.1730, step_time=16.75s, grad_norm=0.0944] Steps: 46%|████▌ | 4151/9000 [18:10:03<21:49:06, 16.20s/it, loss=0.1232, step_time=16.11s, grad_norm=0.0775] Steps: 46%|████▌ | 4152/9000 [18:10:03<21:46:37, 16.17s/it, loss=0.1232, step_time=16.11s, grad_norm=0.0775] Steps: 46%|████▌ | 4152/9000 [18:10:19<21:46:37, 16.17s/it, loss=0.1603, step_time=15.53s, grad_norm=0.11] Steps: 46%|████▌ | 4153/9000 [18:10:19<21:30:51, 15.98s/it, loss=0.1603, step_time=15.53s, grad_norm=0.11] Steps: 46%|████▌ | 4153/9000 [18:10:35<21:30:51, 15.98s/it, loss=0.1799, step_time=16.33s, grad_norm=0.0936] Steps: 46%|████▌ | 4154/9000 [18:10:35<21:39:13, 16.09s/it, loss=0.1799, step_time=16.33s, grad_norm=0.0936] Steps: 46%|████▌ | 4154/9000 [18:10:51<21:39:13, 16.09s/it, loss=0.1822, step_time=16.43s, grad_norm=0.0842] Steps: 46%|████▌ | 4155/9000 [18:10:51<21:47:17, 16.19s/it, loss=0.1822, step_time=16.43s, grad_norm=0.0842] Steps: 46%|████▌ | 4155/9000 [18:11:07<21:47:17, 16.19s/it, loss=0.1210, step_time=15.42s, grad_norm=0.111] Steps: 46%|████▌ | 4156/9000 [18:11:07<21:28:21, 15.96s/it, loss=0.1210, step_time=15.42s, grad_norm=0.111] Steps: 46%|████▌ | 4156/9000 [18:11:24<21:28:21, 15.96s/it, loss=0.1840, step_time=17.11s, grad_norm=0.0694] Steps: 46%|████▌ | 4157/9000 [18:11:24<21:55:58, 16.30s/it, loss=0.1840, step_time=17.11s, grad_norm=0.0694] Steps: 46%|████▌ | 4157/9000 [18:11:40<21:55:58, 16.30s/it, loss=0.2444, step_time=15.90s, grad_norm=0.187] Steps: 46%|████▌ | 4158/9000 [18:11:40<21:45:54, 16.18s/it, loss=0.2444, step_time=15.90s, grad_norm=0.187] Steps: 46%|████▌ | 4158/9000 [18:11:55<21:45:54, 16.18s/it, loss=0.1660, step_time=15.41s, grad_norm=0.0798] Steps: 46%|████▌ | 4159/9000 [18:11:55<21:26:57, 15.95s/it, loss=0.1660, step_time=15.41s, grad_norm=0.0798] Steps: 46%|████▌ | 4159/9000 [18:12:12<21:26:57, 15.95s/it, loss=0.1381, step_time=17.18s, grad_norm=0.0675] Steps: 46%|████▌ | 4160/9000 [18:12:12<21:56:29, 16.32s/it, loss=0.1381, step_time=17.18s, grad_norm=0.0675] Steps: 46%|████▌ | 4160/9000 [18:12:29<21:56:29, 16.32s/it, loss=0.1552, step_time=16.86s, grad_norm=0.139] Steps: 46%|████▌ | 4161/9000 [18:12:29<22:09:23, 16.48s/it, loss=0.1552, step_time=16.86s, grad_norm=0.139] Steps: 46%|████▌ | 4161/9000 [18:12:45<22:09:23, 16.48s/it, loss=0.1358, step_time=15.97s, grad_norm=0.072] Steps: 46%|████▌ | 4162/9000 [18:12:45<21:56:45, 16.33s/it, loss=0.1358, step_time=15.97s, grad_norm=0.072] Steps: 46%|████▌ | 4162/9000 [18:13:02<21:56:45, 16.33s/it, loss=0.1145, step_time=16.77s, grad_norm=0.0832] Steps: 46%|████▋ | 4163/9000 [18:13:02<22:07:13, 16.46s/it, loss=0.1145, step_time=16.77s, grad_norm=0.0832] Steps: 46%|████▋ | 4163/9000 [18:13:18<22:07:13, 16.46s/it, loss=0.0808, step_time=16.07s, grad_norm=0.0838] Steps: 46%|████▋ | 4164/9000 [18:13:18<21:57:25, 16.35s/it, loss=0.0808, step_time=16.07s, grad_norm=0.0838] Steps: 46%|████▋ | 4164/9000 [18:13:34<21:57:25, 16.35s/it, loss=0.2182, step_time=15.74s, grad_norm=0.0807] Steps: 46%|████▋ | 4165/9000 [18:13:34<21:42:29, 16.16s/it, loss=0.2182, step_time=15.74s, grad_norm=0.0807] Steps: 46%|████▋ | 4165/9000 [18:13:51<21:42:29, 16.16s/it, loss=0.1822, step_time=16.95s, grad_norm=0.0635] Steps: 46%|████▋ | 4166/9000 [18:13:51<22:01:22, 16.40s/it, loss=0.1822, step_time=16.95s, grad_norm=0.0635] Steps: 46%|████▋ | 4166/9000 [18:14:07<22:01:22, 16.40s/it, loss=0.1997, step_time=16.43s, grad_norm=0.107] Steps: 46%|████▋ | 4167/9000 [18:14:07<22:01:49, 16.41s/it, loss=0.1997, step_time=16.43s, grad_norm=0.107] Steps: 46%|████▋ | 4167/9000 [18:14:23<22:01:49, 16.41s/it, loss=0.1482, step_time=15.41s, grad_norm=0.0643] Steps: 46%|████▋ | 4168/9000 [18:14:23<21:37:18, 16.11s/it, loss=0.1482, step_time=15.41s, grad_norm=0.0643] Steps: 46%|████▋ | 4168/9000 [18:14:39<21:37:18, 16.11s/it, loss=0.2268, step_time=16.15s, grad_norm=0.104] Steps: 46%|████▋ | 4169/9000 [18:14:39<21:37:59, 16.12s/it, loss=0.2268, step_time=16.15s, grad_norm=0.104] Steps: 46%|████▋ | 4169/9000 [18:14:54<21:37:59, 16.12s/it, loss=0.1535, step_time=15.45s, grad_norm=0.075] Steps: 46%|████▋ | 4170/9000 [18:14:54<21:21:27, 15.92s/it, loss=0.1535, step_time=15.45s, grad_norm=0.075] Steps: 46%|████▋ | 4170/9000 [18:15:11<21:21:27, 15.92s/it, loss=0.3324, step_time=16.43s, grad_norm=0.0449] Steps: 46%|████▋ | 4171/9000 [18:15:11<21:33:37, 16.07s/it, loss=0.3324, step_time=16.43s, grad_norm=0.0449] Steps: 46%|████▋ | 4171/9000 [18:15:27<21:33:37, 16.07s/it, loss=0.1430, step_time=16.34s, grad_norm=0.0856] Steps: 46%|████▋ | 4172/9000 [18:15:27<21:39:44, 16.15s/it, loss=0.1430, step_time=16.34s, grad_norm=0.0856] Steps: 46%|████▋ | 4172/9000 [18:15:43<21:39:44, 16.15s/it, loss=0.2401, step_time=15.79s, grad_norm=0.0761] Steps: 46%|████▋ | 4173/9000 [18:15:43<21:30:50, 16.05s/it, loss=0.2401, step_time=15.79s, grad_norm=0.0761] Steps: 46%|████▋ | 4173/9000 [18:15:59<21:30:50, 16.05s/it, loss=0.2002, step_time=16.49s, grad_norm=0.0844] Steps: 46%|████▋ | 4174/9000 [18:15:59<21:41:26, 16.18s/it, loss=0.2002, step_time=16.49s, grad_norm=0.0844] Steps: 46%|████▋ | 4174/9000 [18:16:15<21:41:26, 16.18s/it, loss=0.1535, step_time=15.95s, grad_norm=0.101] Steps: 46%|████▋ | 4175/9000 [18:16:15<21:35:40, 16.11s/it, loss=0.1535, step_time=15.95s, grad_norm=0.101] Steps: 46%|████▋ | 4175/9000 [18:16:31<21:35:40, 16.11s/it, loss=0.2366, step_time=15.76s, grad_norm=0.0664] Steps: 46%|████▋ | 4176/9000 [18:16:31<21:26:56, 16.01s/it, loss=0.2366, step_time=15.76s, grad_norm=0.0664] Steps: 46%|████▋ | 4176/9000 [18:16:47<21:26:56, 16.01s/it, loss=0.1485, step_time=16.26s, grad_norm=0.112] Steps: 46%|████▋ | 4177/9000 [18:16:47<21:32:52, 16.08s/it, loss=0.1485, step_time=16.26s, grad_norm=0.112] Steps: 46%|████▋ | 4177/9000 [18:17:03<21:32:52, 16.08s/it, loss=0.1490, step_time=15.80s, grad_norm=0.153] Steps: 46%|████▋ | 4178/9000 [18:17:03<21:25:43, 16.00s/it, loss=0.1490, step_time=15.80s, grad_norm=0.153] Steps: 46%|████▋ | 4178/9000 [18:17:19<21:25:43, 16.00s/it, loss=0.1383, step_time=16.00s, grad_norm=0.0615] Steps: 46%|████▋ | 4179/9000 [18:17:19<21:25:29, 16.00s/it, loss=0.1383, step_time=16.00s, grad_norm=0.0615] Steps: 46%|████▋ | 4179/9000 [18:17:36<21:25:29, 16.00s/it, loss=0.1192, step_time=16.43s, grad_norm=0.128] Steps: 46%|████▋ | 4180/9000 [18:17:36<21:35:46, 16.13s/it, loss=0.1192, step_time=16.43s, grad_norm=0.128] Steps: 46%|████▋ | 4180/9000 [18:17:52<21:35:46, 16.13s/it, loss=0.2206, step_time=16.62s, grad_norm=0.129] Steps: 46%|████▋ | 4181/9000 [18:17:52<21:47:13, 16.28s/it, loss=0.2206, step_time=16.62s, grad_norm=0.129] Steps: 46%|████▋ | 4181/9000 [18:18:07<21:47:13, 16.28s/it, loss=0.2244, step_time=14.93s, grad_norm=0.0999] Steps: 46%|████▋ | 4182/9000 [18:18:07<21:14:31, 15.87s/it, loss=0.2244, step_time=14.93s, grad_norm=0.0999] Steps: 46%|████▋ | 4182/9000 [18:18:24<21:14:31, 15.87s/it, loss=0.0906, step_time=17.20s, grad_norm=0.145] Steps: 46%|████▋ | 4183/9000 [18:18:24<21:46:23, 16.27s/it, loss=0.0906, step_time=17.20s, grad_norm=0.145] Steps: 46%|████▋ | 4183/9000 [18:18:40<21:46:23, 16.27s/it, loss=0.2334, step_time=15.22s, grad_norm=0.0739] Steps: 46%|████▋ | 4184/9000 [18:18:40<21:20:51, 15.96s/it, loss=0.2334, step_time=15.22s, grad_norm=0.0739] Steps: 46%|████▋ | 4184/9000 [18:18:55<21:20:51, 15.96s/it, loss=0.1539, step_time=15.59s, grad_norm=0.14] Steps: 46%|████▋ | 4185/9000 [18:18:55<21:11:42, 15.85s/it, loss=0.1539, step_time=15.59s, grad_norm=0.14] Steps: 46%|████▋ | 4185/9000 [18:19:12<21:11:42, 15.85s/it, loss=0.2103, step_time=16.99s, grad_norm=0.153] Steps: 47%|████▋ | 4186/9000 [18:19:12<21:38:59, 16.19s/it, loss=0.2103, step_time=16.99s, grad_norm=0.153] Steps: 47%|████▋ | 4186/9000 [18:19:27<21:38:59, 16.19s/it, loss=0.2826, step_time=15.29s, grad_norm=0.0791] Steps: 47%|████▋ | 4187/9000 [18:19:27<21:17:00, 15.92s/it, loss=0.2826, step_time=15.29s, grad_norm=0.0791] Steps: 47%|████▋ | 4187/9000 [18:19:44<21:17:00, 15.92s/it, loss=0.1080, step_time=16.45s, grad_norm=0.107] Steps: 47%|████▋ | 4188/9000 [18:19:44<21:29:37, 16.08s/it, loss=0.1080, step_time=16.45s, grad_norm=0.107] Steps: 47%|████▋ | 4188/9000 [18:20:01<21:29:37, 16.08s/it, loss=0.1211, step_time=16.97s, grad_norm=0.111] Steps: 47%|████▋ | 4189/9000 [18:20:01<21:50:53, 16.35s/it, loss=0.1211, step_time=16.97s, grad_norm=0.111] Steps: 47%|████▋ | 4189/9000 [18:20:17<21:50:53, 16.35s/it, loss=0.2110, step_time=16.30s, grad_norm=0.148] Steps: 47%|████▋ | 4190/9000 [18:20:17<21:49:28, 16.33s/it, loss=0.2110, step_time=16.30s, grad_norm=0.148] Steps: 47%|████▋ | 4190/9000 [18:20:33<21:49:28, 16.33s/it, loss=0.1185, step_time=16.17s, grad_norm=0.15] Steps: 47%|████▋ | 4191/9000 [18:20:33<21:45:21, 16.29s/it, loss=0.1185, step_time=16.17s, grad_norm=0.15] Steps: 47%|████▋ | 4191/9000 [18:20:50<21:45:21, 16.29s/it, loss=0.1924, step_time=16.56s, grad_norm=0.146] Steps: 47%|████▋ | 4192/9000 [18:20:50<21:51:48, 16.37s/it, loss=0.1924, step_time=16.56s, grad_norm=0.146] Steps: 47%|████▋ | 4192/9000 [18:21:07<21:51:48, 16.37s/it, loss=0.2179, step_time=17.06s, grad_norm=0.0802] Steps: 47%|████▋ | 4193/9000 [18:21:07<22:08:12, 16.58s/it, loss=0.2179, step_time=17.06s, grad_norm=0.0802] Steps: 47%|████▋ | 4193/9000 [18:21:22<22:08:12, 16.58s/it, loss=0.1346, step_time=15.23s, grad_norm=0.241] Steps: 47%|████▋ | 4194/9000 [18:21:22<21:35:35, 16.17s/it, loss=0.1346, step_time=15.23s, grad_norm=0.241] Steps: 47%|████▋ | 4194/9000 [18:21:39<21:35:35, 16.17s/it, loss=0.1386, step_time=16.85s, grad_norm=0.0717] Steps: 47%|████▋ | 4195/9000 [18:21:39<21:51:36, 16.38s/it, loss=0.1386, step_time=16.85s, grad_norm=0.0717] Steps: 47%|████▋ | 4195/9000 [18:21:55<21:51:36, 16.38s/it, loss=0.2136, step_time=15.70s, grad_norm=0.134] Steps: 47%|████▋ | 4196/9000 [18:21:55<21:34:59, 16.17s/it, loss=0.2136, step_time=15.70s, grad_norm=0.134] Steps: 47%|████▋ | 4196/9000 [18:22:11<21:34:59, 16.17s/it, loss=0.1866, step_time=16.36s, grad_norm=0.117] Steps: 47%|████▋ | 4197/9000 [18:22:11<21:39:13, 16.23s/it, loss=0.1866, step_time=16.36s, grad_norm=0.117] Steps: 47%|████▋ | 4197/9000 [18:22:29<21:39:13, 16.23s/it, loss=0.1728, step_time=17.52s, grad_norm=0.0806] Steps: 47%|████▋ | 4198/9000 [18:22:29<22:09:52, 16.62s/it, loss=0.1728, step_time=17.52s, grad_norm=0.0806] Steps: 47%|████▋ | 4198/9000 [18:22:44<22:09:52, 16.62s/it, loss=0.1703, step_time=14.94s, grad_norm=0.089] Steps: 47%|████▋ | 4199/9000 [18:22:44<21:29:18, 16.11s/it, loss=0.1703, step_time=14.94s, grad_norm=0.089] Steps: 47%|████▋ | 4199/9000 [18:23:00<21:29:18, 16.11s/it, loss=0.1477, step_time=16.32s, grad_norm=0.0903] Steps: 47%|████▋ | 4200/9000 [18:23:00<21:33:56, 16.17s/it, loss=0.1477, step_time=16.32s, grad_norm=0.0903]INFO 05-20 16:19:10.602 [training_pipeline.py:254] Starting epoch 10 Steps: 47%|████▋ | 4200/9000 [18:23:16<21:33:56, 16.17s/it, loss=0.1929, step_time=16.37s, grad_norm=0.171] Steps: 47%|████▋ | 4201/9000 [18:23:16<21:38:26, 16.23s/it, loss=0.1929, step_time=16.37s, grad_norm=0.171] Steps: 47%|████▋ | 4201/9000 [18:23:32<21:38:26, 16.23s/it, loss=0.0726, step_time=15.60s, grad_norm=0.0806] Steps: 47%|████▋ | 4202/9000 [18:23:32<21:23:03, 16.04s/it, loss=0.0726, step_time=15.60s, grad_norm=0.0806] Steps: 47%|████▋ | 4202/9000 [18:23:48<21:23:03, 16.04s/it, loss=0.1235, step_time=16.43s, grad_norm=0.165] Steps: 47%|████▋ | 4203/9000 [18:23:48<21:32:06, 16.16s/it, loss=0.1235, step_time=16.43s, grad_norm=0.165] Steps: 47%|████▋ | 4203/9000 [18:24:04<21:32:06, 16.16s/it, loss=0.1910, step_time=15.85s, grad_norm=0.106] Steps: 47%|████▋ | 4204/9000 [18:24:04<21:24:19, 16.07s/it, loss=0.1910, step_time=15.85s, grad_norm=0.106] Steps: 47%|████▋ | 4204/9000 [18:24:19<21:24:19, 16.07s/it, loss=0.1916, step_time=15.08s, grad_norm=0.124] Steps: 47%|████▋ | 4205/9000 [18:24:19<21:00:18, 15.77s/it, loss=0.1916, step_time=15.08s, grad_norm=0.124] Steps: 47%|████▋ | 4205/9000 [18:24:37<21:00:18, 15.77s/it, loss=0.1853, step_time=17.41s, grad_norm=0.137] Steps: 47%|████▋ | 4206/9000 [18:24:37<21:39:26, 16.26s/it, loss=0.1853, step_time=17.41s, grad_norm=0.137] Steps: 47%|████▋ | 4206/9000 [18:24:52<21:39:26, 16.26s/it, loss=0.1255, step_time=15.21s, grad_norm=0.0896] Steps: 47%|████▋ | 4207/9000 [18:24:52<21:13:59, 15.95s/it, loss=0.1255, step_time=15.21s, grad_norm=0.0896] Steps: 47%|████▋ | 4207/9000 [18:25:08<21:13:59, 15.95s/it, loss=0.1591, step_time=16.18s, grad_norm=0.174] Steps: 47%|████▋ | 4208/9000 [18:25:08<21:19:13, 16.02s/it, loss=0.1591, step_time=16.18s, grad_norm=0.174] Steps: 47%|████▋ | 4208/9000 [18:25:25<21:19:13, 16.02s/it, loss=0.2408, step_time=16.78s, grad_norm=0.0635] Steps: 47%|████▋ | 4209/9000 [18:25:25<21:37:17, 16.25s/it, loss=0.2408, step_time=16.78s, grad_norm=0.0635] Steps: 47%|████▋ | 4209/9000 [18:25:40<21:37:17, 16.25s/it, loss=0.2104, step_time=15.08s, grad_norm=0.114] Steps: 47%|████▋ | 4210/9000 [18:25:40<21:09:13, 15.90s/it, loss=0.2104, step_time=15.08s, grad_norm=0.114] Steps: 47%|████▋ | 4210/9000 [18:25:57<21:09:13, 15.90s/it, loss=0.2023, step_time=17.06s, grad_norm=0.0591] Steps: 47%|████▋ | 4211/9000 [18:25:57<21:36:50, 16.25s/it, loss=0.2023, step_time=17.06s, grad_norm=0.0591] Steps: 47%|████▋ | 4211/9000 [18:26:12<21:36:50, 16.25s/it, loss=0.1678, step_time=15.49s, grad_norm=0.1] Steps: 47%|████▋ | 4212/9000 [18:26:12<21:18:22, 16.02s/it, loss=0.1678, step_time=15.49s, grad_norm=0.1] Steps: 47%|████▋ | 4212/9000 [18:26:28<21:18:22, 16.02s/it, loss=0.2039, step_time=15.58s, grad_norm=0.0902] Steps: 47%|████▋ | 4213/9000 [18:26:28<21:07:42, 15.89s/it, loss=0.2039, step_time=15.58s, grad_norm=0.0902] Steps: 47%|████▋ | 4213/9000 [18:26:45<21:07:42, 15.89s/it, loss=0.2044, step_time=16.68s, grad_norm=0.0729] Steps: 47%|████▋ | 4214/9000 [18:26:45<21:26:18, 16.13s/it, loss=0.2044, step_time=16.68s, grad_norm=0.0729] Steps: 47%|████▋ | 4214/9000 [18:27:01<21:26:18, 16.13s/it, loss=0.1377, step_time=15.85s, grad_norm=0.086] Steps: 47%|████▋ | 4215/9000 [18:27:01<21:19:31, 16.04s/it, loss=0.1377, step_time=15.85s, grad_norm=0.086] Steps: 47%|████▋ | 4215/9000 [18:27:15<21:19:31, 16.04s/it, loss=0.2354, step_time=14.77s, grad_norm=0.271] Steps: 47%|████▋ | 4216/9000 [18:27:15<20:48:42, 15.66s/it, loss=0.2354, step_time=14.77s, grad_norm=0.271] Steps: 47%|████▋ | 4216/9000 [18:27:32<20:48:42, 15.66s/it, loss=0.1743, step_time=16.24s, grad_norm=0.0972] Steps: 47%|████▋ | 4217/9000 [18:27:32<21:02:12, 15.83s/it, loss=0.1743, step_time=16.24s, grad_norm=0.0972] Steps: 47%|████▋ | 4217/9000 [18:27:48<21:02:12, 15.83s/it, loss=0.2055, step_time=16.36s, grad_norm=0.0722] Steps: 47%|████▋ | 4218/9000 [18:27:48<21:14:31, 15.99s/it, loss=0.2055, step_time=16.36s, grad_norm=0.0722] Steps: 47%|████▋ | 4218/9000 [18:28:04<21:14:31, 15.99s/it, loss=0.1475, step_time=15.73s, grad_norm=0.168] Steps: 47%|████▋ | 4219/9000 [18:28:04<21:07:55, 15.91s/it, loss=0.1475, step_time=15.73s, grad_norm=0.168] Steps: 47%|████▋ | 4219/9000 [18:28:20<21:07:55, 15.91s/it, loss=0.1710, step_time=16.37s, grad_norm=0.107] Steps: 47%|████▋ | 4220/9000 [18:28:20<21:18:38, 16.05s/it, loss=0.1710, step_time=16.37s, grad_norm=0.107] Steps: 47%|████▋ | 4220/9000 [18:28:35<21:18:38, 16.05s/it, loss=0.1974, step_time=15.32s, grad_norm=0.0605] Steps: 47%|████▋ | 4221/9000 [18:28:35<21:01:01, 15.83s/it, loss=0.1974, step_time=15.32s, grad_norm=0.0605] Steps: 47%|████▋ | 4221/9000 [18:28:51<21:01:01, 15.83s/it, loss=0.1347, step_time=15.94s, grad_norm=0.0902] Steps: 47%|████▋ | 4222/9000 [18:28:51<21:03:26, 15.87s/it, loss=0.1347, step_time=15.94s, grad_norm=0.0902] Steps: 47%|████▋ | 4222/9000 [18:29:08<21:03:26, 15.87s/it, loss=0.1718, step_time=16.82s, grad_norm=0.0735] Steps: 47%|████▋ | 4223/9000 [18:29:08<21:26:00, 16.15s/it, loss=0.1718, step_time=16.82s, grad_norm=0.0735] Steps: 47%|████▋ | 4223/9000 [18:29:24<21:26:00, 16.15s/it, loss=0.1989, step_time=16.06s, grad_norm=0.118] Steps: 47%|████▋ | 4224/9000 [18:29:24<21:23:29, 16.12s/it, loss=0.1989, step_time=16.06s, grad_norm=0.118] Steps: 47%|████▋ | 4224/9000 [18:29:40<21:23:29, 16.12s/it, loss=0.2377, step_time=15.71s, grad_norm=0.0827] Steps: 47%|████▋ | 4225/9000 [18:29:40<21:13:22, 16.00s/it, loss=0.2377, step_time=15.71s, grad_norm=0.0827] Steps: 47%|████▋ | 4225/9000 [18:29:56<21:13:22, 16.00s/it, loss=0.2333, step_time=16.50s, grad_norm=0.0903] Steps: 47%|████▋ | 4226/9000 [18:29:56<21:25:04, 16.15s/it, loss=0.2333, step_time=16.50s, grad_norm=0.0903] Steps: 47%|████▋ | 4226/9000 [18:30:12<21:25:04, 16.15s/it, loss=0.1860, step_time=15.47s, grad_norm=0.0681] Steps: 47%|████▋ | 4227/9000 [18:30:12<21:08:41, 15.95s/it, loss=0.1860, step_time=15.47s, grad_norm=0.0681] Steps: 47%|████▋ | 4227/9000 [18:30:28<21:08:41, 15.95s/it, loss=0.2070, step_time=16.62s, grad_norm=0.0689] Steps: 47%|████▋ | 4228/9000 [18:30:28<21:24:28, 16.15s/it, loss=0.2070, step_time=16.62s, grad_norm=0.0689] Steps: 47%|████▋ | 4228/9000 [18:30:44<21:24:28, 16.15s/it, loss=0.1974, step_time=15.82s, grad_norm=0.0895] Steps: 47%|████▋ | 4229/9000 [18:30:44<21:16:20, 16.05s/it, loss=0.1974, step_time=15.82s, grad_norm=0.0895] Steps: 47%|████▋ | 4229/9000 [18:31:01<21:16:20, 16.05s/it, loss=0.1984, step_time=16.25s, grad_norm=0.0648] Steps: 47%|████▋ | 4230/9000 [18:31:01<21:20:55, 16.11s/it, loss=0.1984, step_time=16.25s, grad_norm=0.0648] Steps: 47%|████▋ | 4230/9000 [18:31:16<21:20:55, 16.11s/it, loss=0.2071, step_time=15.55s, grad_norm=0.0948] Steps: 47%|████▋ | 4231/9000 [18:31:16<21:07:17, 15.94s/it, loss=0.2071, step_time=15.55s, grad_norm=0.0948] Steps: 47%|████▋ | 4231/9000 [18:31:32<21:07:17, 15.94s/it, loss=0.1674, step_time=16.35s, grad_norm=0.0732] Steps: 47%|████▋ | 4232/9000 [18:31:32<21:16:38, 16.07s/it, loss=0.1674, step_time=16.35s, grad_norm=0.0732] Steps: 47%|████▋ | 4232/9000 [18:31:48<21:16:38, 16.07s/it, loss=0.1269, step_time=15.16s, grad_norm=0.0551] Steps: 47%|████▋ | 4233/9000 [18:31:48<20:54:49, 15.79s/it, loss=0.1269, step_time=15.16s, grad_norm=0.0551] Steps: 47%|████▋ | 4233/9000 [18:32:03<20:54:49, 15.79s/it, loss=0.2840, step_time=15.87s, grad_norm=0.113] Steps: 47%|████▋ | 4234/9000 [18:32:03<20:56:30, 15.82s/it, loss=0.2840, step_time=15.87s, grad_norm=0.113] Steps: 47%|████▋ | 4234/9000 [18:32:20<20:56:30, 15.82s/it, loss=0.2717, step_time=16.07s, grad_norm=0.0621] Steps: 47%|████▋ | 4235/9000 [18:32:20<21:02:15, 15.89s/it, loss=0.2717, step_time=16.07s, grad_norm=0.0621] Steps: 47%|████▋ | 4235/9000 [18:32:35<21:02:15, 15.89s/it, loss=0.1914, step_time=15.52s, grad_norm=0.0905] Steps: 47%|████▋ | 4236/9000 [18:32:35<20:53:13, 15.78s/it, loss=0.1914, step_time=15.52s, grad_norm=0.0905] Steps: 47%|████▋ | 4236/9000 [18:32:51<20:53:13, 15.78s/it, loss=0.2329, step_time=15.48s, grad_norm=0.0533] Steps: 47%|████▋ | 4237/9000 [18:32:51<20:45:51, 15.69s/it, loss=0.2329, step_time=15.48s, grad_norm=0.0533] Steps: 47%|████▋ | 4237/9000 [18:33:06<20:45:51, 15.69s/it, loss=0.2161, step_time=15.91s, grad_norm=0.0941] Steps: 47%|████▋ | 4238/9000 [18:33:06<20:50:42, 15.76s/it, loss=0.2161, step_time=15.91s, grad_norm=0.0941] Steps: 47%|████▋ | 4238/9000 [18:33:22<20:50:42, 15.76s/it, loss=0.1999, step_time=15.40s, grad_norm=0.0792] Steps: 47%|████▋ | 4239/9000 [18:33:22<20:42:01, 15.65s/it, loss=0.1999, step_time=15.40s, grad_norm=0.0792] Steps: 47%|████▋ | 4239/9000 [18:33:38<20:42:01, 15.65s/it, loss=0.1910, step_time=16.03s, grad_norm=0.101] Steps: 47%|████▋ | 4240/9000 [18:33:38<20:50:53, 15.77s/it, loss=0.1910, step_time=16.03s, grad_norm=0.101] Steps: 47%|████▋ | 4240/9000 [18:33:54<20:50:53, 15.77s/it, loss=0.2025, step_time=16.13s, grad_norm=0.051] Steps: 47%|████▋ | 4241/9000 [18:33:54<20:59:11, 15.88s/it, loss=0.2025, step_time=16.13s, grad_norm=0.051] Steps: 47%|████▋ | 4241/9000 [18:34:10<20:59:11, 15.88s/it, loss=0.2296, step_time=15.56s, grad_norm=0.101] Steps: 47%|████▋ | 4242/9000 [18:34:10<20:51:29, 15.78s/it, loss=0.2296, step_time=15.56s, grad_norm=0.101] Steps: 47%|████▋ | 4242/9000 [18:34:26<20:51:29, 15.78s/it, loss=0.1799, step_time=16.08s, grad_norm=0.0752] Steps: 47%|████▋ | 4243/9000 [18:34:26<20:58:25, 15.87s/it, loss=0.1799, step_time=16.08s, grad_norm=0.0752] Steps: 47%|████▋ | 4243/9000 [18:34:42<20:58:25, 15.87s/it, loss=0.2846, step_time=16.18s, grad_norm=0.106] Steps: 47%|████▋ | 4244/9000 [18:34:42<21:05:37, 15.97s/it, loss=0.2846, step_time=16.18s, grad_norm=0.106] Steps: 47%|████▋ | 4244/9000 [18:34:58<21:05:37, 15.97s/it, loss=0.1263, step_time=16.16s, grad_norm=0.089] Steps: 47%|████▋ | 4245/9000 [18:34:58<21:10:05, 16.03s/it, loss=0.1263, step_time=16.16s, grad_norm=0.089] Steps: 47%|████▋ | 4245/9000 [18:35:14<21:10:05, 16.03s/it, loss=0.1696, step_time=15.89s, grad_norm=0.0614] Steps: 47%|████▋ | 4246/9000 [18:35:14<21:06:43, 15.99s/it, loss=0.1696, step_time=15.89s, grad_norm=0.0614] Steps: 47%|████▋ | 4246/9000 [18:35:30<21:06:43, 15.99s/it, loss=0.1909, step_time=16.06s, grad_norm=0.0748] Steps: 47%|████▋ | 4247/9000 [18:35:30<21:08:19, 16.01s/it, loss=0.1909, step_time=16.06s, grad_norm=0.0748] Steps: 47%|████▋ | 4247/9000 [18:35:45<21:08:19, 16.01s/it, loss=0.1581, step_time=15.50s, grad_norm=0.0633] Steps: 47%|████▋ | 4248/9000 [18:35:46<20:55:52, 15.86s/it, loss=0.1581, step_time=15.50s, grad_norm=0.0633] Steps: 47%|████▋ | 4248/9000 [18:36:01<20:55:52, 15.86s/it, loss=0.1603, step_time=15.85s, grad_norm=0.108] Steps: 47%|████▋ | 4249/9000 [18:36:01<20:55:30, 15.86s/it, loss=0.1603, step_time=15.85s, grad_norm=0.108] Steps: 47%|████▋ | 4249/9000 [18:36:17<20:55:30, 15.86s/it, loss=0.1323, step_time=15.95s, grad_norm=0.0952] Steps: 47%|████▋ | 4250/9000 [18:36:17<20:57:26, 15.88s/it, loss=0.1323, step_time=15.95s, grad_norm=0.0952] Steps: 47%|████▋ | 4250/9000 [18:36:34<20:57:26, 15.88s/it, loss=0.1618, step_time=16.70s, grad_norm=0.096] Steps: 47%|████▋ | 4251/9000 [18:36:34<21:16:41, 16.13s/it, loss=0.1618, step_time=16.70s, grad_norm=0.096] Steps: 47%|████▋ | 4251/9000 [18:36:50<21:16:41, 16.13s/it, loss=0.1114, step_time=15.82s, grad_norm=0.0887] Steps: 47%|████▋ | 4252/9000 [18:36:50<21:09:02, 16.04s/it, loss=0.1114, step_time=15.82s, grad_norm=0.0887] Steps: 47%|████▋ | 4252/9000 [18:37:06<21:09:02, 16.04s/it, loss=0.2002, step_time=15.85s, grad_norm=0.0561] Steps: 47%|████▋ | 4253/9000 [18:37:06<21:04:23, 15.98s/it, loss=0.2002, step_time=15.85s, grad_norm=0.0561] Steps: 47%|████▋ | 4253/9000 [18:37:22<21:04:23, 15.98s/it, loss=0.1151, step_time=16.38s, grad_norm=0.108] Steps: 47%|████▋ | 4254/9000 [18:37:22<21:13:33, 16.10s/it, loss=0.1151, step_time=16.38s, grad_norm=0.108] Steps: 47%|████▋ | 4254/9000 [18:37:38<21:13:33, 16.10s/it, loss=0.1494, step_time=15.91s, grad_norm=0.103] Steps: 47%|████▋ | 4255/9000 [18:37:38<21:08:52, 16.04s/it, loss=0.1494, step_time=15.91s, grad_norm=0.103] Steps: 47%|████▋ | 4255/9000 [18:37:54<21:08:52, 16.04s/it, loss=0.2116, step_time=16.02s, grad_norm=0.0991] Steps: 47%|████▋ | 4256/9000 [18:37:54<21:08:07, 16.04s/it, loss=0.2116, step_time=16.02s, grad_norm=0.0991] Steps: 47%|████▋ | 4256/9000 [18:38:10<21:08:07, 16.04s/it, loss=0.3444, step_time=16.04s, grad_norm=0.112] Steps: 47%|████▋ | 4257/9000 [18:38:10<21:07:53, 16.04s/it, loss=0.3444, step_time=16.04s, grad_norm=0.112] Steps: 47%|████▋ | 4257/9000 [18:38:26<21:07:53, 16.04s/it, loss=0.1805, step_time=15.86s, grad_norm=0.104] Steps: 47%|████▋ | 4258/9000 [18:38:26<21:03:24, 15.99s/it, loss=0.1805, step_time=15.86s, grad_norm=0.104] Steps: 47%|████▋ | 4258/9000 [18:38:43<21:03:24, 15.99s/it, loss=0.2121, step_time=16.82s, grad_norm=0.0935] Steps: 47%|████▋ | 4259/9000 [18:38:43<21:22:58, 16.24s/it, loss=0.2121, step_time=16.82s, grad_norm=0.0935] Steps: 47%|████▋ | 4259/9000 [18:38:58<21:22:58, 16.24s/it, loss=0.2234, step_time=15.49s, grad_norm=0.132] Steps: 47%|████▋ | 4260/9000 [18:38:58<21:04:55, 16.01s/it, loss=0.2234, step_time=15.49s, grad_norm=0.132] Steps: 47%|████▋ | 4260/9000 [18:39:14<21:04:55, 16.01s/it, loss=0.2287, step_time=15.79s, grad_norm=0.0733] Steps: 47%|████▋ | 4261/9000 [18:39:14<20:59:23, 15.95s/it, loss=0.2287, step_time=15.79s, grad_norm=0.0733] Steps: 47%|████▋ | 4261/9000 [18:39:30<20:59:23, 15.95s/it, loss=0.2029, step_time=16.12s, grad_norm=0.249] Steps: 47%|████▋ | 4262/9000 [18:39:30<21:03:19, 16.00s/it, loss=0.2029, step_time=16.12s, grad_norm=0.249] Steps: 47%|████▋ | 4262/9000 [18:39:46<21:03:19, 16.00s/it, loss=0.1896, step_time=15.87s, grad_norm=0.0513] Steps: 47%|████▋ | 4263/9000 [18:39:46<21:00:08, 15.96s/it, loss=0.1896, step_time=15.87s, grad_norm=0.0513] Steps: 47%|████▋ | 4263/9000 [18:40:02<21:00:08, 15.96s/it, loss=0.1944, step_time=16.01s, grad_norm=0.0981] Steps: 47%|████▋ | 4264/9000 [18:40:02<21:00:59, 15.98s/it, loss=0.1944, step_time=16.01s, grad_norm=0.0981] Steps: 47%|████▋ | 4264/9000 [18:40:19<21:00:59, 15.98s/it, loss=0.2286, step_time=16.69s, grad_norm=0.052] Steps: 47%|████▋ | 4265/9000 [18:40:19<21:17:36, 16.19s/it, loss=0.2286, step_time=16.69s, grad_norm=0.052] Steps: 47%|████▋ | 4265/9000 [18:40:34<21:17:36, 16.19s/it, loss=0.2818, step_time=15.57s, grad_norm=0.284] Steps: 47%|████▋ | 4266/9000 [18:40:34<21:02:46, 16.00s/it, loss=0.2818, step_time=15.57s, grad_norm=0.284] Steps: 47%|████▋ | 4266/9000 [18:40:50<21:02:46, 16.00s/it, loss=0.1542, step_time=15.97s, grad_norm=0.143] Steps: 47%|████▋ | 4267/9000 [18:40:50<21:01:38, 15.99s/it, loss=0.1542, step_time=15.97s, grad_norm=0.143] Steps: 47%|████▋ | 4267/9000 [18:41:06<21:01:38, 15.99s/it, loss=0.2240, step_time=16.25s, grad_norm=0.0806] Steps: 47%|████▋ | 4268/9000 [18:41:06<21:07:28, 16.07s/it, loss=0.2240, step_time=16.25s, grad_norm=0.0806] Steps: 47%|████▋ | 4268/9000 [18:41:23<21:07:28, 16.07s/it, loss=0.1933, step_time=16.17s, grad_norm=0.116] Steps: 47%|████▋ | 4269/9000 [18:41:23<21:09:32, 16.10s/it, loss=0.1933, step_time=16.17s, grad_norm=0.116] Steps: 47%|████▋ | 4269/9000 [18:41:38<21:09:32, 16.10s/it, loss=0.1148, step_time=15.63s, grad_norm=0.0726] Steps: 47%|████▋ | 4270/9000 [18:41:38<20:58:17, 15.96s/it, loss=0.1148, step_time=15.63s, grad_norm=0.0726] Steps: 47%|████▋ | 4270/9000 [18:41:55<20:58:17, 15.96s/it, loss=0.1266, step_time=16.23s, grad_norm=0.0831] Steps: 47%|████▋ | 4271/9000 [18:41:55<21:04:21, 16.04s/it, loss=0.1266, step_time=16.23s, grad_norm=0.0831] Steps: 47%|████▋ | 4271/9000 [18:42:11<21:04:21, 16.04s/it, loss=0.1042, step_time=16.68s, grad_norm=0.0708] Steps: 47%|████▋ | 4272/9000 [18:42:11<21:19:15, 16.23s/it, loss=0.1042, step_time=16.68s, grad_norm=0.0708] Steps: 47%|████▋ | 4272/9000 [18:42:27<21:19:15, 16.23s/it, loss=0.2265, step_time=15.48s, grad_norm=0.0696] Steps: 47%|████▋ | 4273/9000 [18:42:27<21:01:06, 16.01s/it, loss=0.2265, step_time=15.48s, grad_norm=0.0696] Steps: 47%|████▋ | 4273/9000 [18:42:43<21:01:06, 16.01s/it, loss=0.2149, step_time=15.96s, grad_norm=0.126] Steps: 47%|████▋ | 4274/9000 [18:42:43<20:59:47, 15.99s/it, loss=0.2149, step_time=15.96s, grad_norm=0.126] Steps: 47%|████▋ | 4274/9000 [18:42:59<20:59:47, 15.99s/it, loss=0.1540, step_time=16.40s, grad_norm=0.0877] Steps: 48%|████▊ | 4275/9000 [18:42:59<21:09:09, 16.12s/it, loss=0.1540, step_time=16.40s, grad_norm=0.0877] Steps: 48%|████▊ | 4275/9000 [18:43:14<21:09:09, 16.12s/it, loss=0.1419, step_time=15.37s, grad_norm=0.105] Steps: 48%|████▊ | 4276/9000 [18:43:14<20:51:16, 15.89s/it, loss=0.1419, step_time=15.37s, grad_norm=0.105] Steps: 48%|████▊ | 4276/9000 [18:43:30<20:51:16, 15.89s/it, loss=0.1424, step_time=15.30s, grad_norm=0.11] Steps: 48%|████▊ | 4277/9000 [18:43:30<20:36:56, 15.71s/it, loss=0.1424, step_time=15.30s, grad_norm=0.11] Steps: 48%|████▊ | 4277/9000 [18:43:46<20:36:56, 15.71s/it, loss=0.1886, step_time=15.81s, grad_norm=0.184] Steps: 48%|████▊ | 4278/9000 [18:43:46<20:39:03, 15.74s/it, loss=0.1886, step_time=15.81s, grad_norm=0.184] Steps: 48%|████▊ | 4278/9000 [18:44:02<20:39:03, 15.74s/it, loss=0.1890, step_time=16.07s, grad_norm=0.114] Steps: 48%|████▊ | 4279/9000 [18:44:02<20:46:36, 15.84s/it, loss=0.1890, step_time=16.07s, grad_norm=0.114] Steps: 48%|████▊ | 4279/9000 [18:44:19<20:46:36, 15.84s/it, loss=0.1141, step_time=17.06s, grad_norm=0.0883] Steps: 48%|████▊ | 4280/9000 [18:44:19<21:15:09, 16.21s/it, loss=0.1141, step_time=17.06s, grad_norm=0.0883] Steps: 48%|████▊ | 4280/9000 [18:44:35<21:15:09, 16.21s/it, loss=0.0752, step_time=16.06s, grad_norm=0.073] Steps: 48%|████▊ | 4281/9000 [18:44:35<21:11:24, 16.17s/it, loss=0.0752, step_time=16.06s, grad_norm=0.073] Steps: 48%|████▊ | 4281/9000 [18:44:51<21:11:24, 16.17s/it, loss=0.1752, step_time=16.31s, grad_norm=0.149] Steps: 48%|████▊ | 4282/9000 [18:44:51<21:14:29, 16.21s/it, loss=0.1752, step_time=16.31s, grad_norm=0.149] Steps: 48%|████▊ | 4282/9000 [18:45:06<21:14:29, 16.21s/it, loss=0.1659, step_time=15.21s, grad_norm=0.0517] Steps: 48%|████▊ | 4283/9000 [18:45:06<20:50:38, 15.91s/it, loss=0.1659, step_time=15.21s, grad_norm=0.0517] Steps: 48%|████▊ | 4283/9000 [18:45:21<20:50:38, 15.91s/it, loss=0.2818, step_time=15.22s, grad_norm=0.0698] Steps: 48%|████▊ | 4284/9000 [18:45:21<20:34:16, 15.70s/it, loss=0.2818, step_time=15.22s, grad_norm=0.0698] Steps: 48%|████▊ | 4284/9000 [18:45:38<20:34:16, 15.70s/it, loss=0.1790, step_time=16.97s, grad_norm=0.0598] Steps: 48%|████▊ | 4285/9000 [18:45:38<21:03:59, 16.08s/it, loss=0.1790, step_time=16.97s, grad_norm=0.0598] Steps: 48%|████▊ | 4285/9000 [18:45:55<21:03:59, 16.08s/it, loss=0.1214, step_time=16.46s, grad_norm=0.153] Steps: 48%|████▊ | 4286/9000 [18:45:55<21:12:38, 16.20s/it, loss=0.1214, step_time=16.46s, grad_norm=0.153] Steps: 48%|████▊ | 4286/9000 [18:46:11<21:12:38, 16.20s/it, loss=0.2260, step_time=15.70s, grad_norm=0.0649] Steps: 48%|████▊ | 4287/9000 [18:46:11<21:00:42, 16.05s/it, loss=0.2260, step_time=15.70s, grad_norm=0.0649] Steps: 48%|████▊ | 4287/9000 [18:46:27<21:00:42, 16.05s/it, loss=0.2587, step_time=15.95s, grad_norm=0.108] Steps: 48%|████▊ | 4288/9000 [18:46:27<20:58:09, 16.02s/it, loss=0.2587, step_time=15.95s, grad_norm=0.108] Steps: 48%|████▊ | 4288/9000 [18:46:43<20:58:09, 16.02s/it, loss=0.2331, step_time=16.25s, grad_norm=0.224] Steps: 48%|████▊ | 4289/9000 [18:46:43<21:03:16, 16.09s/it, loss=0.2331, step_time=16.25s, grad_norm=0.224] Steps: 48%|████▊ | 4289/9000 [18:46:59<21:03:16, 16.09s/it, loss=0.1103, step_time=16.62s, grad_norm=0.0756] Steps: 48%|████▊ | 4290/9000 [18:46:59<21:15:38, 16.25s/it, loss=0.1103, step_time=16.62s, grad_norm=0.0756] Steps: 48%|████▊ | 4290/9000 [18:47:16<21:15:38, 16.25s/it, loss=0.1820, step_time=16.44s, grad_norm=0.116] Steps: 48%|████▊ | 4291/9000 [18:47:16<21:19:55, 16.31s/it, loss=0.1820, step_time=16.44s, grad_norm=0.116] Steps: 48%|████▊ | 4291/9000 [18:47:32<21:19:55, 16.31s/it, loss=0.1774, step_time=16.05s, grad_norm=0.0944] Steps: 48%|████▊ | 4292/9000 [18:47:32<21:13:43, 16.23s/it, loss=0.1774, step_time=16.05s, grad_norm=0.0944] Steps: 48%|████▊ | 4292/9000 [18:47:47<21:13:43, 16.23s/it, loss=0.0813, step_time=15.45s, grad_norm=0.148] Steps: 48%|████▊ | 4293/9000 [18:47:47<20:55:00, 16.00s/it, loss=0.0813, step_time=15.45s, grad_norm=0.148] Steps: 48%|████▊ | 4293/9000 [18:48:04<20:55:00, 16.00s/it, loss=0.1530, step_time=16.92s, grad_norm=0.0831] Steps: 48%|████▊ | 4294/9000 [18:48:04<21:16:33, 16.28s/it, loss=0.1530, step_time=16.92s, grad_norm=0.0831] Steps: 48%|████▊ | 4294/9000 [18:48:19<21:16:33, 16.28s/it, loss=0.2089, step_time=15.11s, grad_norm=0.0916] Steps: 48%|████▊ | 4295/9000 [18:48:19<20:48:56, 15.93s/it, loss=0.2089, step_time=15.11s, grad_norm=0.0916] Steps: 48%|████▊ | 4295/9000 [18:48:35<20:48:56, 15.93s/it, loss=0.1602, step_time=15.91s, grad_norm=0.226] Steps: 48%|████▊ | 4296/9000 [18:48:35<20:48:13, 15.92s/it, loss=0.1602, step_time=15.91s, grad_norm=0.226] Steps: 48%|████▊ | 4296/9000 [18:48:51<20:48:13, 15.92s/it, loss=0.1824, step_time=15.91s, grad_norm=0.108] Steps: 48%|████▊ | 4297/9000 [18:48:51<20:47:43, 15.92s/it, loss=0.1824, step_time=15.91s, grad_norm=0.108] Steps: 48%|████▊ | 4297/9000 [18:49:07<20:47:43, 15.92s/it, loss=0.1462, step_time=16.18s, grad_norm=0.139] Steps: 48%|████▊ | 4298/9000 [18:49:07<20:53:44, 16.00s/it, loss=0.1462, step_time=16.18s, grad_norm=0.139] Steps: 48%|████▊ | 4298/9000 [18:49:22<20:53:44, 16.00s/it, loss=0.2615, step_time=15.05s, grad_norm=0.203] Steps: 48%|████▊ | 4299/9000 [18:49:22<20:31:17, 15.72s/it, loss=0.2615, step_time=15.05s, grad_norm=0.203] Steps: 48%|████▊ | 4299/9000 [18:49:38<20:31:17, 15.72s/it, loss=0.1415, step_time=15.70s, grad_norm=0.0602] Steps: 48%|████▊ | 4300/9000 [18:49:38<20:30:40, 15.71s/it, loss=0.1415, step_time=15.70s, grad_norm=0.0602] Steps: 48%|████▊ | 4300/9000 [18:49:54<20:30:40, 15.71s/it, loss=0.2463, step_time=15.94s, grad_norm=0.104] Steps: 48%|████▊ | 4301/9000 [18:49:54<20:35:46, 15.78s/it, loss=0.2463, step_time=15.94s, grad_norm=0.104] Steps: 48%|████▊ | 4301/9000 [18:50:10<20:35:46, 15.78s/it, loss=0.1376, step_time=15.99s, grad_norm=0.191] Steps: 48%|████▊ | 4302/9000 [18:50:10<20:40:31, 15.84s/it, loss=0.1376, step_time=15.99s, grad_norm=0.191] Steps: 48%|████▊ | 4302/9000 [18:50:27<20:40:31, 15.84s/it, loss=0.1872, step_time=16.96s, grad_norm=0.109] Steps: 48%|████▊ | 4303/9000 [18:50:27<21:06:26, 16.18s/it, loss=0.1872, step_time=16.96s, grad_norm=0.109] Steps: 48%|████▊ | 4303/9000 [18:50:43<21:06:26, 16.18s/it, loss=0.1155, step_time=15.49s, grad_norm=0.128] Steps: 48%|████▊ | 4304/9000 [18:50:43<20:50:10, 15.97s/it, loss=0.1155, step_time=15.49s, grad_norm=0.128] Steps: 48%|████▊ | 4304/9000 [18:50:58<20:50:10, 15.97s/it, loss=0.1440, step_time=15.82s, grad_norm=0.183] Steps: 48%|████▊ | 4305/9000 [18:50:58<20:46:26, 15.93s/it, loss=0.1440, step_time=15.82s, grad_norm=0.183] Steps: 48%|████▊ | 4305/9000 [18:51:15<20:46:26, 15.93s/it, loss=0.2615, step_time=16.54s, grad_norm=0.0534] Steps: 48%|████▊ | 4306/9000 [18:51:15<21:00:28, 16.11s/it, loss=0.2615, step_time=16.54s, grad_norm=0.0534] Steps: 48%|████▊ | 4306/9000 [18:51:30<21:00:28, 16.11s/it, loss=0.1496, step_time=15.22s, grad_norm=0.16] Steps: 48%|████▊ | 4307/9000 [18:51:30<20:39:15, 15.84s/it, loss=0.1496, step_time=15.22s, grad_norm=0.16] Steps: 48%|████▊ | 4307/9000 [18:51:46<20:39:15, 15.84s/it, loss=0.1922, step_time=16.03s, grad_norm=0.137] Steps: 48%|████▊ | 4308/9000 [18:51:46<20:43:27, 15.90s/it, loss=0.1922, step_time=16.03s, grad_norm=0.137] Steps: 48%|████▊ | 4308/9000 [18:52:03<20:43:27, 15.90s/it, loss=0.1631, step_time=16.62s, grad_norm=0.13] Steps: 48%|████▊ | 4309/9000 [18:52:03<21:00:04, 16.12s/it, loss=0.1631, step_time=16.62s, grad_norm=0.13] Steps: 48%|████▊ | 4309/9000 [18:52:18<21:00:04, 16.12s/it, loss=0.1789, step_time=15.40s, grad_norm=0.107] Steps: 48%|████▊ | 4310/9000 [18:52:18<20:42:57, 15.90s/it, loss=0.1789, step_time=15.40s, grad_norm=0.107] Steps: 48%|████▊ | 4310/9000 [18:52:34<20:42:57, 15.90s/it, loss=0.1761, step_time=15.91s, grad_norm=0.113] Steps: 48%|████▊ | 4311/9000 [18:52:34<20:43:03, 15.91s/it, loss=0.1761, step_time=15.91s, grad_norm=0.113] Steps: 48%|████▊ | 4311/9000 [18:52:52<20:43:03, 15.91s/it, loss=0.2240, step_time=17.51s, grad_norm=0.136] Steps: 48%|████▊ | 4312/9000 [18:52:52<21:20:27, 16.39s/it, loss=0.2240, step_time=17.51s, grad_norm=0.136] Steps: 48%|████▊ | 4312/9000 [18:53:07<21:20:27, 16.39s/it, loss=0.3148, step_time=15.35s, grad_norm=0.0585] Steps: 48%|████▊ | 4313/9000 [18:53:07<20:55:57, 16.08s/it, loss=0.3148, step_time=15.35s, grad_norm=0.0585] Steps: 48%|████▊ | 4313/9000 [18:53:23<20:55:57, 16.08s/it, loss=0.2071, step_time=16.27s, grad_norm=0.166] Steps: 48%|████▊ | 4314/9000 [18:53:23<21:00:13, 16.14s/it, loss=0.2071, step_time=16.27s, grad_norm=0.166] Steps: 48%|████▊ | 4314/9000 [18:53:39<21:00:13, 16.14s/it, loss=0.2293, step_time=16.20s, grad_norm=0.0705] Steps: 48%|████▊ | 4315/9000 [18:53:39<21:01:24, 16.15s/it, loss=0.2293, step_time=16.20s, grad_norm=0.0705] Steps: 48%|████▊ | 4315/9000 [18:53:55<21:01:24, 16.15s/it, loss=0.2365, step_time=15.10s, grad_norm=0.135] Steps: 48%|████▊ | 4316/9000 [18:53:55<20:36:25, 15.84s/it, loss=0.2365, step_time=15.10s, grad_norm=0.135] Steps: 48%|████▊ | 4316/9000 [18:54:12<20:36:25, 15.84s/it, loss=0.1472, step_time=17.31s, grad_norm=0.0898] Steps: 48%|████▊ | 4317/9000 [18:54:12<21:10:38, 16.28s/it, loss=0.1472, step_time=17.31s, grad_norm=0.0898] Steps: 48%|████▊ | 4317/9000 [18:54:28<21:10:38, 16.28s/it, loss=0.2221, step_time=16.03s, grad_norm=0.132] Steps: 48%|████▊ | 4318/9000 [18:54:28<21:04:36, 16.21s/it, loss=0.2221, step_time=16.03s, grad_norm=0.132] Steps: 48%|████▊ | 4318/9000 [18:54:43<21:04:36, 16.21s/it, loss=0.1750, step_time=15.29s, grad_norm=0.0924] Steps: 48%|████▊ | 4319/9000 [18:54:43<20:43:01, 15.93s/it, loss=0.1750, step_time=15.29s, grad_norm=0.0924] Steps: 48%|████▊ | 4319/9000 [18:55:02<20:43:01, 15.93s/it, loss=0.1171, step_time=18.50s, grad_norm=0.12] Steps: 48%|████▊ | 4320/9000 [18:55:02<21:42:48, 16.70s/it, loss=0.1171, step_time=18.50s, grad_norm=0.12] Steps: 48%|████▊ | 4320/9000 [18:55:17<21:42:48, 16.70s/it, loss=0.1934, step_time=15.62s, grad_norm=0.0915] Steps: 48%|████▊ | 4321/9000 [18:55:17<21:17:07, 16.38s/it, loss=0.1934, step_time=15.62s, grad_norm=0.0915] Steps: 48%|████▊ | 4321/9000 [18:55:33<21:17:07, 16.38s/it, loss=0.2443, step_time=15.60s, grad_norm=0.101] Steps: 48%|████▊ | 4322/9000 [18:55:33<20:58:43, 16.14s/it, loss=0.2443, step_time=15.60s, grad_norm=0.101] Steps: 48%|████▊ | 4322/9000 [18:55:50<20:58:43, 16.14s/it, loss=0.1123, step_time=17.38s, grad_norm=0.126] Steps: 48%|████▊ | 4323/9000 [18:55:50<21:27:24, 16.52s/it, loss=0.1123, step_time=17.38s, grad_norm=0.126] Steps: 48%|████▊ | 4323/9000 [18:56:06<21:27:24, 16.52s/it, loss=0.2347, step_time=15.28s, grad_norm=0.0602] Steps: 48%|████▊ | 4324/9000 [18:56:06<20:58:11, 16.14s/it, loss=0.2347, step_time=15.28s, grad_norm=0.0602] Steps: 48%|████▊ | 4324/9000 [18:56:22<20:58:11, 16.14s/it, loss=0.1723, step_time=16.28s, grad_norm=0.0895] Steps: 48%|████▊ | 4325/9000 [18:56:22<21:01:03, 16.18s/it, loss=0.1723, step_time=16.28s, grad_norm=0.0895] Steps: 48%|████▊ | 4325/9000 [18:56:38<21:01:03, 16.18s/it, loss=0.1524, step_time=15.70s, grad_norm=0.0849] Steps: 48%|████▊ | 4326/9000 [18:56:38<20:49:31, 16.04s/it, loss=0.1524, step_time=15.70s, grad_norm=0.0849] Steps: 48%|████▊ | 4326/9000 [18:56:53<20:49:31, 16.04s/it, loss=0.1440, step_time=15.32s, grad_norm=0.0767] Steps: 48%|████▊ | 4327/9000 [18:56:53<20:32:25, 15.82s/it, loss=0.1440, step_time=15.32s, grad_norm=0.0767] Steps: 48%|████▊ | 4327/9000 [18:57:09<20:32:25, 15.82s/it, loss=0.1162, step_time=16.59s, grad_norm=0.088] Steps: 48%|████▊ | 4328/9000 [18:57:09<20:50:02, 16.05s/it, loss=0.1162, step_time=16.59s, grad_norm=0.088] Steps: 48%|████▊ | 4328/9000 [18:57:26<20:50:02, 16.05s/it, loss=0.1519, step_time=16.21s, grad_norm=0.0867] Steps: 48%|████▊ | 4329/9000 [18:57:26<20:53:30, 16.10s/it, loss=0.1519, step_time=16.21s, grad_norm=0.0867] Steps: 48%|████▊ | 4329/9000 [18:57:40<20:53:30, 16.10s/it, loss=0.2046, step_time=14.81s, grad_norm=0.0918] Steps: 48%|████▊ | 4330/9000 [18:57:40<20:23:12, 15.72s/it, loss=0.2046, step_time=14.81s, grad_norm=0.0918] Steps: 48%|████▊ | 4330/9000 [18:57:57<20:23:12, 15.72s/it, loss=0.0887, step_time=16.72s, grad_norm=0.125] Steps: 48%|████▊ | 4331/9000 [18:57:57<20:46:25, 16.02s/it, loss=0.0887, step_time=16.72s, grad_norm=0.125] Steps: 48%|████▊ | 4331/9000 [18:58:14<20:46:25, 16.02s/it, loss=0.0799, step_time=16.40s, grad_norm=0.0653] Steps: 48%|████▊ | 4332/9000 [18:58:14<20:55:14, 16.13s/it, loss=0.0799, step_time=16.40s, grad_norm=0.0653] Steps: 48%|████▊ | 4332/9000 [18:58:29<20:55:14, 16.13s/it, loss=0.1475, step_time=15.39s, grad_norm=0.0739] Steps: 48%|████▊ | 4333/9000 [18:58:29<20:37:32, 15.91s/it, loss=0.1475, step_time=15.39s, grad_norm=0.0739] Steps: 48%|████▊ | 4333/9000 [18:58:46<20:37:32, 15.91s/it, loss=0.1912, step_time=16.59s, grad_norm=0.0732] Steps: 48%|████▊ | 4334/9000 [18:58:46<20:53:08, 16.11s/it, loss=0.1912, step_time=16.59s, grad_norm=0.0732] Steps: 48%|████▊ | 4334/9000 [18:59:02<20:53:08, 16.11s/it, loss=0.2423, step_time=16.17s, grad_norm=0.0921] Steps: 48%|████▊ | 4335/9000 [18:59:02<20:54:11, 16.13s/it, loss=0.2423, step_time=16.17s, grad_norm=0.0921] Steps: 48%|████▊ | 4335/9000 [18:59:17<20:54:11, 16.13s/it, loss=0.1787, step_time=15.23s, grad_norm=0.0867] Steps: 48%|████▊ | 4336/9000 [18:59:17<20:32:55, 15.86s/it, loss=0.1787, step_time=15.23s, grad_norm=0.0867] Steps: 48%|████▊ | 4336/9000 [18:59:34<20:32:55, 15.86s/it, loss=0.2491, step_time=16.57s, grad_norm=0.103] Steps: 48%|████▊ | 4337/9000 [18:59:34<20:49:20, 16.08s/it, loss=0.2491, step_time=16.57s, grad_norm=0.103] Steps: 48%|████▊ | 4337/9000 [18:59:49<20:49:20, 16.08s/it, loss=0.2419, step_time=15.61s, grad_norm=0.149] Steps: 48%|████▊ | 4338/9000 [18:59:49<20:38:08, 15.93s/it, loss=0.2419, step_time=15.61s, grad_norm=0.149] Steps: 48%|████▊ | 4338/9000 [19:00:05<20:38:08, 15.93s/it, loss=0.1710, step_time=15.31s, grad_norm=0.0773] Steps: 48%|████▊ | 4339/9000 [19:00:05<20:23:28, 15.75s/it, loss=0.1710, step_time=15.31s, grad_norm=0.0773] Steps: 48%|████▊ | 4339/9000 [19:00:21<20:23:28, 15.75s/it, loss=0.1073, step_time=16.88s, grad_norm=0.0611] Steps: 48%|████▊ | 4340/9000 [19:00:21<20:49:36, 16.09s/it, loss=0.1073, step_time=16.88s, grad_norm=0.0611] Steps: 48%|████▊ | 4340/9000 [19:00:37<20:49:36, 16.09s/it, loss=0.1372, step_time=15.65s, grad_norm=0.128] Steps: 48%|████▊ | 4341/9000 [19:00:37<20:39:06, 15.96s/it, loss=0.1372, step_time=15.65s, grad_norm=0.128] Steps: 48%|████▊ | 4341/9000 [19:00:52<20:39:06, 15.96s/it, loss=0.1141, step_time=15.32s, grad_norm=0.0848] Steps: 48%|████▊ | 4342/9000 [19:00:52<20:24:00, 15.77s/it, loss=0.1141, step_time=15.32s, grad_norm=0.0848] Steps: 48%|████▊ | 4342/9000 [19:01:09<20:24:00, 15.77s/it, loss=0.2121, step_time=17.04s, grad_norm=0.0781] Steps: 48%|████▊ | 4343/9000 [19:01:09<20:53:31, 16.15s/it, loss=0.2121, step_time=17.04s, grad_norm=0.0781] Steps: 48%|████▊ | 4343/9000 [19:01:25<20:53:31, 16.15s/it, loss=0.2174, step_time=15.54s, grad_norm=0.0886] Steps: 48%|████▊ | 4344/9000 [19:01:25<20:38:59, 15.97s/it, loss=0.2174, step_time=15.54s, grad_norm=0.0886] Steps: 48%|████▊ | 4344/9000 [19:01:41<20:38:59, 15.97s/it, loss=0.2114, step_time=15.80s, grad_norm=0.068] Steps: 48%|████▊ | 4345/9000 [19:01:41<20:34:58, 15.92s/it, loss=0.2114, step_time=15.80s, grad_norm=0.068] Steps: 48%|████▊ | 4345/9000 [19:01:57<20:34:58, 15.92s/it, loss=0.1282, step_time=16.43s, grad_norm=0.0603] Steps: 48%|████▊ | 4346/9000 [19:01:57<20:46:40, 16.07s/it, loss=0.1282, step_time=16.43s, grad_norm=0.0603] Steps: 48%|████▊ | 4346/9000 [19:02:13<20:46:40, 16.07s/it, loss=0.1657, step_time=15.64s, grad_norm=0.0666] Steps: 48%|████▊ | 4347/9000 [19:02:13<20:36:25, 15.94s/it, loss=0.1657, step_time=15.64s, grad_norm=0.0666] Steps: 48%|████▊ | 4347/9000 [19:02:29<20:36:25, 15.94s/it, loss=0.1865, step_time=16.55s, grad_norm=0.0687] Steps: 48%|████▊ | 4348/9000 [19:02:29<20:50:14, 16.13s/it, loss=0.1865, step_time=16.55s, grad_norm=0.0687] Steps: 48%|████▊ | 4348/9000 [19:02:45<20:50:14, 16.13s/it, loss=0.1822, step_time=15.95s, grad_norm=0.0912] Steps: 48%|████▊ | 4349/9000 [19:02:45<20:45:54, 16.07s/it, loss=0.1822, step_time=15.95s, grad_norm=0.0912] Steps: 48%|████▊ | 4349/9000 [19:03:02<20:45:54, 16.07s/it, loss=0.1926, step_time=16.50s, grad_norm=0.116] Steps: 48%|████▊ | 4350/9000 [19:03:02<20:55:31, 16.20s/it, loss=0.1926, step_time=16.50s, grad_norm=0.116] Steps: 48%|████▊ | 4350/9000 [19:03:17<20:55:31, 16.20s/it, loss=0.1329, step_time=15.36s, grad_norm=0.0828] Steps: 48%|████▊ | 4351/9000 [19:03:17<20:35:40, 15.95s/it, loss=0.1329, step_time=15.36s, grad_norm=0.0828] Steps: 48%|████▊ | 4351/9000 [19:03:35<20:35:40, 15.95s/it, loss=0.2799, step_time=17.51s, grad_norm=0.0823] Steps: 48%|████▊ | 4352/9000 [19:03:35<21:11:41, 16.42s/it, loss=0.2799, step_time=17.51s, grad_norm=0.0823] Steps: 48%|████▊ | 4352/9000 [19:03:50<21:11:41, 16.42s/it, loss=0.1820, step_time=15.52s, grad_norm=0.0746] Steps: 48%|████▊ | 4353/9000 [19:03:50<20:50:34, 16.15s/it, loss=0.1820, step_time=15.52s, grad_norm=0.0746] Steps: 48%|████▊ | 4353/9000 [19:04:06<20:50:34, 16.15s/it, loss=0.1695, step_time=15.70s, grad_norm=0.062] Steps: 48%|████▊ | 4354/9000 [19:04:06<20:39:52, 16.01s/it, loss=0.1695, step_time=15.70s, grad_norm=0.062] Steps: 48%|████▊ | 4354/9000 [19:04:24<20:39:52, 16.01s/it, loss=0.1507, step_time=17.92s, grad_norm=0.0958] Steps: 48%|████▊ | 4355/9000 [19:04:24<21:24:01, 16.59s/it, loss=0.1507, step_time=17.92s, grad_norm=0.0958] Steps: 48%|████▊ | 4355/9000 [19:04:39<21:24:01, 16.59s/it, loss=0.1721, step_time=15.15s, grad_norm=0.0667] Steps: 48%|████▊ | 4356/9000 [19:04:39<20:50:21, 16.15s/it, loss=0.1721, step_time=15.15s, grad_norm=0.0667] Steps: 48%|████▊ | 4356/9000 [19:04:55<20:50:21, 16.15s/it, loss=0.2017, step_time=16.18s, grad_norm=0.0965] Steps: 48%|████▊ | 4357/9000 [19:04:55<20:50:39, 16.16s/it, loss=0.2017, step_time=16.18s, grad_norm=0.0965] Steps: 48%|████▊ | 4357/9000 [19:05:11<20:50:39, 16.16s/it, loss=0.1376, step_time=16.12s, grad_norm=0.0949] Steps: 48%|████▊ | 4358/9000 [19:05:11<20:49:24, 16.15s/it, loss=0.1376, step_time=16.12s, grad_norm=0.0949] Steps: 48%|████▊ | 4358/9000 [19:05:27<20:49:24, 16.15s/it, loss=0.1760, step_time=15.27s, grad_norm=0.0852] Steps: 48%|████▊ | 4359/9000 [19:05:27<20:28:41, 15.88s/it, loss=0.1760, step_time=15.27s, grad_norm=0.0852] Steps: 48%|████▊ | 4359/9000 [19:05:43<20:28:41, 15.88s/it, loss=0.1082, step_time=16.57s, grad_norm=0.0811] Steps: 48%|████▊ | 4360/9000 [19:05:43<20:44:23, 16.09s/it, loss=0.1082, step_time=16.57s, grad_norm=0.0811] Steps: 48%|████▊ | 4360/9000 [19:05:59<20:44:23, 16.09s/it, loss=0.2708, step_time=15.55s, grad_norm=0.0576] Steps: 48%|████▊ | 4361/9000 [19:05:59<20:31:33, 15.93s/it, loss=0.2708, step_time=15.55s, grad_norm=0.0576] Steps: 48%|████▊ | 4361/9000 [19:06:14<20:31:33, 15.93s/it, loss=0.1704, step_time=15.48s, grad_norm=0.0979] Steps: 48%|████▊ | 4362/9000 [19:06:14<20:20:51, 15.79s/it, loss=0.1704, step_time=15.48s, grad_norm=0.0979] Steps: 48%|████▊ | 4362/9000 [19:06:31<20:20:51, 15.79s/it, loss=0.1783, step_time=16.91s, grad_norm=0.0826] Steps: 48%|████▊ | 4363/9000 [19:06:31<20:46:28, 16.13s/it, loss=0.1783, step_time=16.91s, grad_norm=0.0826] Steps: 48%|████▊ | 4363/9000 [19:06:46<20:46:28, 16.13s/it, loss=0.2395, step_time=15.40s, grad_norm=0.116] Steps: 48%|████▊ | 4364/9000 [19:06:46<20:29:17, 15.91s/it, loss=0.2395, step_time=15.40s, grad_norm=0.116] Steps: 48%|████▊ | 4364/9000 [19:07:02<20:29:17, 15.91s/it, loss=0.1181, step_time=15.52s, grad_norm=0.117] Steps: 48%|████▊ | 4365/9000 [19:07:02<20:20:04, 15.79s/it, loss=0.1181, step_time=15.52s, grad_norm=0.117] Steps: 48%|████▊ | 4365/9000 [19:07:18<20:20:04, 15.79s/it, loss=0.1417, step_time=15.94s, grad_norm=0.0574] Steps: 49%|████▊ | 4366/9000 [19:07:18<20:23:19, 15.84s/it, loss=0.1417, step_time=15.94s, grad_norm=0.0574] Steps: 49%|████▊ | 4366/9000 [19:07:33<20:23:19, 15.84s/it, loss=0.1759, step_time=15.22s, grad_norm=0.0853] Steps: 49%|████▊ | 4367/9000 [19:07:33<20:08:44, 15.65s/it, loss=0.1759, step_time=15.22s, grad_norm=0.0853] Steps: 49%|████▊ | 4367/9000 [19:07:50<20:08:44, 15.65s/it, loss=0.1733, step_time=16.70s, grad_norm=0.1] Steps: 49%|████▊ | 4368/9000 [19:07:50<20:32:42, 15.97s/it, loss=0.1733, step_time=16.70s, grad_norm=0.1] Steps: 49%|████▊ | 4368/9000 [19:08:05<20:32:42, 15.97s/it, loss=0.1884, step_time=15.51s, grad_norm=0.0915] Steps: 49%|████▊ | 4369/9000 [19:08:05<20:21:53, 15.83s/it, loss=0.1884, step_time=15.51s, grad_norm=0.0915] Steps: 49%|████▊ | 4369/9000 [19:08:21<20:21:53, 15.83s/it, loss=0.1763, step_time=15.16s, grad_norm=0.106] Steps: 49%|████▊ | 4370/9000 [19:08:21<20:06:05, 15.63s/it, loss=0.1763, step_time=15.16s, grad_norm=0.106] Steps: 49%|████▊ | 4370/9000 [19:08:36<20:06:05, 15.63s/it, loss=0.0914, step_time=15.93s, grad_norm=0.125] Steps: 49%|████▊ | 4371/9000 [19:08:36<20:12:54, 15.72s/it, loss=0.0914, step_time=15.93s, grad_norm=0.125] Steps: 49%|████▊ | 4371/9000 [19:08:53<20:12:54, 15.72s/it, loss=0.2397, step_time=16.15s, grad_norm=0.0797] Steps: 49%|████▊ | 4372/9000 [19:08:53<20:22:33, 15.85s/it, loss=0.2397, step_time=16.15s, grad_norm=0.0797] Steps: 49%|████▊ | 4372/9000 [19:09:08<20:22:33, 15.85s/it, loss=0.2047, step_time=15.23s, grad_norm=0.11] Steps: 49%|████▊ | 4373/9000 [19:09:08<20:08:04, 15.67s/it, loss=0.2047, step_time=15.23s, grad_norm=0.11] Steps: 49%|████▊ | 4373/9000 [19:09:24<20:08:04, 15.67s/it, loss=0.2235, step_time=15.71s, grad_norm=0.0691] Steps: 49%|████▊ | 4374/9000 [19:09:24<20:08:56, 15.68s/it, loss=0.2235, step_time=15.71s, grad_norm=0.0691] Steps: 49%|████▊ | 4374/9000 [19:09:40<20:08:56, 15.68s/it, loss=0.1642, step_time=16.85s, grad_norm=0.0906] Steps: 49%|████▊ | 4375/9000 [19:09:40<20:35:43, 16.03s/it, loss=0.1642, step_time=16.85s, grad_norm=0.0906] Steps: 49%|████▊ | 4375/9000 [19:09:55<20:35:43, 16.03s/it, loss=0.1978, step_time=14.98s, grad_norm=0.0997] Steps: 49%|████▊ | 4376/9000 [19:09:55<20:11:15, 15.72s/it, loss=0.1978, step_time=14.98s, grad_norm=0.0997] Steps: 49%|████▊ | 4376/9000 [19:10:11<20:11:15, 15.72s/it, loss=0.1065, step_time=15.92s, grad_norm=0.0713] Steps: 49%|████▊ | 4377/9000 [19:10:11<20:15:46, 15.78s/it, loss=0.1065, step_time=15.92s, grad_norm=0.0713] Steps: 49%|████▊ | 4377/9000 [19:10:27<20:15:46, 15.78s/it, loss=0.2076, step_time=15.92s, grad_norm=0.0783] Steps: 49%|████▊ | 4378/9000 [19:10:27<20:18:42, 15.82s/it, loss=0.2076, step_time=15.92s, grad_norm=0.0783] Steps: 49%|████▊ | 4378/9000 [19:10:43<20:18:42, 15.82s/it, loss=0.2226, step_time=15.83s, grad_norm=0.127] Steps: 49%|████▊ | 4379/9000 [19:10:43<20:18:39, 15.82s/it, loss=0.2226, step_time=15.83s, grad_norm=0.127] Steps: 49%|████▊ | 4379/9000 [19:11:00<20:18:39, 15.82s/it, loss=0.1866, step_time=16.67s, grad_norm=0.0991] Steps: 49%|████▊ | 4380/9000 [19:11:00<20:38:01, 16.08s/it, loss=0.1866, step_time=16.67s, grad_norm=0.0991] Steps: 49%|████▊ | 4380/9000 [19:11:16<20:38:01, 16.08s/it, loss=0.1380, step_time=16.33s, grad_norm=0.09] Steps: 49%|████▊ | 4381/9000 [19:11:16<20:43:41, 16.16s/it, loss=0.1380, step_time=16.33s, grad_norm=0.09] Steps: 49%|████▊ | 4381/9000 [19:11:32<20:43:41, 16.16s/it, loss=0.1961, step_time=16.03s, grad_norm=0.0735] Steps: 49%|████▊ | 4382/9000 [19:11:32<20:40:30, 16.12s/it, loss=0.1961, step_time=16.03s, grad_norm=0.0735] Steps: 49%|████▊ | 4382/9000 [19:11:48<20:40:30, 16.12s/it, loss=0.1670, step_time=15.95s, grad_norm=0.111] Steps: 49%|████▊ | 4383/9000 [19:11:48<20:36:28, 16.07s/it, loss=0.1670, step_time=15.95s, grad_norm=0.111] Steps: 49%|████▊ | 4383/9000 [19:12:05<20:36:28, 16.07s/it, loss=0.1163, step_time=16.71s, grad_norm=0.0929] Steps: 49%|████▊ | 4384/9000 [19:12:05<20:51:03, 16.26s/it, loss=0.1163, step_time=16.71s, grad_norm=0.0929] Steps: 49%|████▊ | 4384/9000 [19:12:20<20:51:03, 16.26s/it, loss=0.1793, step_time=15.29s, grad_norm=0.114] Steps: 49%|████▊ | 4385/9000 [19:12:20<20:28:23, 15.97s/it, loss=0.1793, step_time=15.29s, grad_norm=0.114] Steps: 49%|████▊ | 4385/9000 [19:12:36<20:28:23, 15.97s/it, loss=0.1807, step_time=15.91s, grad_norm=0.0856] Steps: 49%|████▊ | 4386/9000 [19:12:36<20:26:43, 15.95s/it, loss=0.1807, step_time=15.91s, grad_norm=0.0856] Steps: 49%|████▊ | 4386/9000 [19:12:52<20:26:43, 15.95s/it, loss=0.1316, step_time=16.41s, grad_norm=0.068] Steps: 49%|████▊ | 4387/9000 [19:12:52<20:37:01, 16.09s/it, loss=0.1316, step_time=16.41s, grad_norm=0.068] Steps: 49%|████▊ | 4387/9000 [19:13:08<20:37:01, 16.09s/it, loss=0.1947, step_time=15.43s, grad_norm=0.103] Steps: 49%|████▉ | 4388/9000 [19:13:08<20:21:41, 15.89s/it, loss=0.1947, step_time=15.43s, grad_norm=0.103] Steps: 49%|████▉ | 4388/9000 [19:13:24<20:21:41, 15.89s/it, loss=0.1779, step_time=15.85s, grad_norm=0.125] Steps: 49%|████▉ | 4389/9000 [19:13:24<20:20:25, 15.88s/it, loss=0.1779, step_time=15.85s, grad_norm=0.125] Steps: 49%|████▉ | 4389/9000 [19:13:39<20:20:25, 15.88s/it, loss=0.0923, step_time=15.20s, grad_norm=0.102] Steps: 49%|████▉ | 4390/9000 [19:13:39<20:04:34, 15.68s/it, loss=0.0923, step_time=15.20s, grad_norm=0.102] Steps: 49%|████▉ | 4390/9000 [19:13:55<20:04:34, 15.68s/it, loss=0.1994, step_time=16.06s, grad_norm=0.102] Steps: 49%|████▉ | 4391/9000 [19:13:55<20:13:05, 15.79s/it, loss=0.1994, step_time=16.06s, grad_norm=0.102] Steps: 49%|████▉ | 4391/9000 [19:14:11<20:13:05, 15.79s/it, loss=0.1133, step_time=16.01s, grad_norm=0.106] Steps: 49%|████▉ | 4392/9000 [19:14:11<20:17:47, 15.86s/it, loss=0.1133, step_time=16.01s, grad_norm=0.106] Steps: 49%|████▉ | 4392/9000 [19:14:26<20:17:47, 15.86s/it, loss=0.1191, step_time=15.23s, grad_norm=0.105] Steps: 49%|████▉ | 4393/9000 [19:14:26<20:03:09, 15.67s/it, loss=0.1191, step_time=15.23s, grad_norm=0.105] Steps: 49%|████▉ | 4393/9000 [19:14:41<20:03:09, 15.67s/it, loss=0.1783, step_time=15.33s, grad_norm=0.0585] Steps: 49%|████▉ | 4394/9000 [19:14:41<19:55:06, 15.57s/it, loss=0.1783, step_time=15.33s, grad_norm=0.0585] Steps: 49%|████▉ | 4394/9000 [19:14:58<19:55:06, 15.57s/it, loss=0.1531, step_time=16.93s, grad_norm=0.106] Steps: 49%|████▉ | 4395/9000 [19:14:58<20:26:08, 15.98s/it, loss=0.1531, step_time=16.93s, grad_norm=0.106] Steps: 49%|████▉ | 4395/9000 [19:15:14<20:26:08, 15.98s/it, loss=0.2804, step_time=15.31s, grad_norm=0.0796] Steps: 49%|████▉ | 4396/9000 [19:15:14<20:10:28, 15.78s/it, loss=0.2804, step_time=15.31s, grad_norm=0.0796] Steps: 49%|████▉ | 4396/9000 [19:15:30<20:10:28, 15.78s/it, loss=0.1668, step_time=16.14s, grad_norm=0.0805] Steps: 49%|████▉ | 4397/9000 [19:15:30<20:18:38, 15.88s/it, loss=0.1668, step_time=16.14s, grad_norm=0.0805] Steps: 49%|████▉ | 4397/9000 [19:15:46<20:18:38, 15.88s/it, loss=0.1765, step_time=15.78s, grad_norm=0.147] Steps: 49%|████▉ | 4398/9000 [19:15:46<20:15:54, 15.85s/it, loss=0.1765, step_time=15.78s, grad_norm=0.147] Steps: 49%|████▉ | 4398/9000 [19:16:01<20:15:54, 15.85s/it, loss=0.2524, step_time=15.70s, grad_norm=0.0532] Steps: 49%|████▉ | 4399/9000 [19:16:01<20:12:10, 15.81s/it, loss=0.2524, step_time=15.70s, grad_norm=0.0532] Steps: 49%|████▉ | 4399/9000 [19:16:17<20:12:10, 15.81s/it, loss=0.1278, step_time=16.07s, grad_norm=0.104] Steps: 49%|████▉ | 4400/9000 [19:16:17<20:17:58, 15.89s/it, loss=0.1278, step_time=16.07s, grad_norm=0.104] Steps: 49%|████▉ | 4400/9000 [19:16:34<20:17:58, 15.89s/it, loss=0.1759, step_time=16.10s, grad_norm=0.0542] Steps: 49%|████▉ | 4401/9000 [19:16:34<20:22:44, 15.95s/it, loss=0.1759, step_time=16.10s, grad_norm=0.0542] Steps: 49%|████▉ | 4401/9000 [19:16:49<20:22:44, 15.95s/it, loss=0.1561, step_time=15.79s, grad_norm=0.154] Steps: 49%|████▉ | 4402/9000 [19:16:49<20:18:44, 15.90s/it, loss=0.1561, step_time=15.79s, grad_norm=0.154] Steps: 49%|████▉ | 4402/9000 [19:17:06<20:18:44, 15.90s/it, loss=0.1896, step_time=16.50s, grad_norm=0.0769] Steps: 49%|████▉ | 4403/9000 [19:17:06<20:32:17, 16.08s/it, loss=0.1896, step_time=16.50s, grad_norm=0.0769] Steps: 49%|████▉ | 4403/9000 [19:17:21<20:32:17, 16.08s/it, loss=0.1692, step_time=15.66s, grad_norm=0.0733] Steps: 49%|████▉ | 4404/9000 [19:17:21<20:22:12, 15.96s/it, loss=0.1692, step_time=15.66s, grad_norm=0.0733] Steps: 49%|████▉ | 4404/9000 [19:17:37<20:22:12, 15.96s/it, loss=0.0911, step_time=16.02s, grad_norm=0.177] Steps: 49%|████▉ | 4405/9000 [19:17:37<20:23:28, 15.98s/it, loss=0.0911, step_time=16.02s, grad_norm=0.177] Steps: 49%|████▉ | 4405/9000 [19:17:54<20:23:28, 15.98s/it, loss=0.1449, step_time=16.21s, grad_norm=0.0522] Steps: 49%|████▉ | 4406/9000 [19:17:54<20:28:37, 16.05s/it, loss=0.1449, step_time=16.21s, grad_norm=0.0522] Steps: 49%|████▉ | 4406/9000 [19:18:10<20:28:37, 16.05s/it, loss=0.1326, step_time=16.07s, grad_norm=0.125] Steps: 49%|████▉ | 4407/9000 [19:18:10<20:29:02, 16.06s/it, loss=0.1326, step_time=16.07s, grad_norm=0.125] Steps: 49%|████▉ | 4407/9000 [19:18:25<20:29:02, 16.06s/it, loss=0.1823, step_time=15.43s, grad_norm=0.0789] Steps: 49%|████▉ | 4408/9000 [19:18:25<20:14:23, 15.87s/it, loss=0.1823, step_time=15.43s, grad_norm=0.0789] Steps: 49%|████▉ | 4408/9000 [19:18:42<20:14:23, 15.87s/it, loss=0.1405, step_time=16.57s, grad_norm=0.0759] Steps: 49%|████▉ | 4409/9000 [19:18:42<20:30:13, 16.08s/it, loss=0.1405, step_time=16.57s, grad_norm=0.0759] Steps: 49%|████▉ | 4409/9000 [19:18:57<20:30:13, 16.08s/it, loss=0.2198, step_time=15.70s, grad_norm=0.0883] Steps: 49%|████▉ | 4410/9000 [19:18:57<20:21:15, 15.96s/it, loss=0.2198, step_time=15.70s, grad_norm=0.0883] Steps: 49%|████▉ | 4410/9000 [19:19:13<20:21:15, 15.96s/it, loss=0.2381, step_time=15.60s, grad_norm=0.107] Steps: 49%|████▉ | 4411/9000 [19:19:13<20:12:33, 15.85s/it, loss=0.2381, step_time=15.60s, grad_norm=0.107] Steps: 49%|████▉ | 4411/9000 [19:19:30<20:12:33, 15.85s/it, loss=0.1210, step_time=17.28s, grad_norm=0.107] Steps: 49%|████▉ | 4412/9000 [19:19:30<20:45:06, 16.28s/it, loss=0.1210, step_time=17.28s, grad_norm=0.107] Steps: 49%|████▉ | 4412/9000 [19:19:46<20:45:06, 16.28s/it, loss=0.1551, step_time=15.41s, grad_norm=0.111] Steps: 49%|████▉ | 4413/9000 [19:19:46<20:24:50, 16.02s/it, loss=0.1551, step_time=15.41s, grad_norm=0.111] Steps: 49%|████▉ | 4413/9000 [19:20:03<20:24:50, 16.02s/it, loss=0.1985, step_time=17.32s, grad_norm=0.107] Steps: 49%|████▉ | 4414/9000 [19:20:03<20:54:26, 16.41s/it, loss=0.1985, step_time=17.32s, grad_norm=0.107] Steps: 49%|████▉ | 4414/9000 [19:20:19<20:54:26, 16.41s/it, loss=0.1907, step_time=15.96s, grad_norm=0.0775] Steps: 49%|████▉ | 4415/9000 [19:20:19<20:43:45, 16.28s/it, loss=0.1907, step_time=15.96s, grad_norm=0.0775] Steps: 49%|████▉ | 4415/9000 [19:20:35<20:43:45, 16.28s/it, loss=0.0766, step_time=15.73s, grad_norm=0.104] Steps: 49%|████▉ | 4416/9000 [19:20:35<20:31:00, 16.11s/it, loss=0.0766, step_time=15.73s, grad_norm=0.104] Steps: 49%|████▉ | 4416/9000 [19:20:52<20:31:00, 16.11s/it, loss=0.1274, step_time=16.91s, grad_norm=0.0518] Steps: 49%|████▉ | 4417/9000 [19:20:52<20:49:02, 16.35s/it, loss=0.1274, step_time=16.91s, grad_norm=0.0518] Steps: 49%|████▉ | 4417/9000 [19:21:07<20:49:02, 16.35s/it, loss=0.1430, step_time=15.20s, grad_norm=0.096] Steps: 49%|████▉ | 4418/9000 [19:21:07<20:22:30, 16.01s/it, loss=0.1430, step_time=15.20s, grad_norm=0.096] Steps: 49%|████▉ | 4418/9000 [19:21:23<20:22:30, 16.01s/it, loss=0.1360, step_time=16.36s, grad_norm=0.0581] Steps: 49%|████▉ | 4419/9000 [19:21:23<20:30:22, 16.12s/it, loss=0.1360, step_time=16.36s, grad_norm=0.0581] Steps: 49%|████▉ | 4419/9000 [19:21:40<20:30:22, 16.12s/it, loss=0.1683, step_time=16.23s, grad_norm=0.0891] Steps: 49%|████▉ | 4420/9000 [19:21:40<20:32:50, 16.15s/it, loss=0.1683, step_time=16.23s, grad_norm=0.0891] Steps: 49%|████▉ | 4420/9000 [19:21:55<20:32:50, 16.15s/it, loss=0.1369, step_time=15.71s, grad_norm=0.11] Steps: 49%|████▉ | 4421/9000 [19:21:55<20:22:36, 16.02s/it, loss=0.1369, step_time=15.71s, grad_norm=0.11] Steps: 49%|████▉ | 4421/9000 [19:22:12<20:22:36, 16.02s/it, loss=0.1137, step_time=16.61s, grad_norm=0.104] Steps: 49%|████▉ | 4422/9000 [19:22:12<20:35:54, 16.20s/it, loss=0.1137, step_time=16.61s, grad_norm=0.104] Steps: 49%|████▉ | 4422/9000 [19:22:28<20:35:54, 16.20s/it, loss=0.2544, step_time=16.27s, grad_norm=0.158] Steps: 49%|████▉ | 4423/9000 [19:22:28<20:37:14, 16.22s/it, loss=0.2544, step_time=16.27s, grad_norm=0.158] Steps: 49%|████▉ | 4423/9000 [19:22:45<20:37:14, 16.22s/it, loss=0.1918, step_time=16.53s, grad_norm=0.0771] Steps: 49%|████▉ | 4424/9000 [19:22:45<20:44:08, 16.31s/it, loss=0.1918, step_time=16.53s, grad_norm=0.0771] Steps: 49%|████▉ | 4424/9000 [19:23:01<20:44:08, 16.31s/it, loss=0.1241, step_time=15.90s, grad_norm=0.087] Steps: 49%|████▉ | 4425/9000 [19:23:01<20:34:31, 16.19s/it, loss=0.1241, step_time=15.90s, grad_norm=0.087] Steps: 49%|████▉ | 4425/9000 [19:23:17<20:34:31, 16.19s/it, loss=0.2177, step_time=16.09s, grad_norm=0.156] Steps: 49%|████▉ | 4426/9000 [19:23:17<20:31:59, 16.16s/it, loss=0.2177, step_time=16.09s, grad_norm=0.156] Steps: 49%|████▉ | 4426/9000 [19:23:33<20:31:59, 16.16s/it, loss=0.1515, step_time=16.30s, grad_norm=0.159] Steps: 49%|████▉ | 4427/9000 [19:23:33<20:34:54, 16.20s/it, loss=0.1515, step_time=16.30s, grad_norm=0.159] Steps: 49%|████▉ | 4427/9000 [19:23:49<20:34:54, 16.20s/it, loss=0.2120, step_time=15.59s, grad_norm=0.11] Steps: 49%|████▉ | 4428/9000 [19:23:49<20:20:43, 16.02s/it, loss=0.2120, step_time=15.59s, grad_norm=0.11] Steps: 49%|████▉ | 4428/9000 [19:24:05<20:20:43, 16.02s/it, loss=0.2080, step_time=16.88s, grad_norm=0.127] Steps: 49%|████▉ | 4429/9000 [19:24:05<20:40:09, 16.28s/it, loss=0.2080, step_time=16.88s, grad_norm=0.127] Steps: 49%|████▉ | 4429/9000 [19:24:21<20:40:09, 16.28s/it, loss=0.1556, step_time=15.10s, grad_norm=0.105] Steps: 49%|████▉ | 4430/9000 [19:24:21<20:12:57, 15.93s/it, loss=0.1556, step_time=15.10s, grad_norm=0.105] Steps: 49%|████▉ | 4430/9000 [19:24:37<20:12:57, 15.93s/it, loss=0.2032, step_time=16.25s, grad_norm=0.0896] Steps: 49%|████▉ | 4431/9000 [19:24:37<20:20:15, 16.02s/it, loss=0.2032, step_time=16.25s, grad_norm=0.0896] Steps: 49%|████▉ | 4431/9000 [19:24:54<20:20:15, 16.02s/it, loss=0.1776, step_time=16.85s, grad_norm=0.0986] Steps: 49%|████▉ | 4432/9000 [19:24:54<20:39:00, 16.27s/it, loss=0.1776, step_time=16.85s, grad_norm=0.0986] Steps: 49%|████▉ | 4432/9000 [19:25:09<20:39:00, 16.27s/it, loss=0.1469, step_time=15.41s, grad_norm=0.133] Steps: 49%|████▉ | 4433/9000 [19:25:09<20:18:56, 16.01s/it, loss=0.1469, step_time=15.41s, grad_norm=0.133] Steps: 49%|████▉ | 4433/9000 [19:25:26<20:18:56, 16.01s/it, loss=0.1774, step_time=16.97s, grad_norm=0.0755] Steps: 49%|████▉ | 4434/9000 [19:25:26<20:40:34, 16.30s/it, loss=0.1774, step_time=16.97s, grad_norm=0.0755] Steps: 49%|████▉ | 4434/9000 [19:25:42<20:40:34, 16.30s/it, loss=0.1742, step_time=15.62s, grad_norm=0.104] Steps: 49%|████▉ | 4435/9000 [19:25:42<20:24:44, 16.10s/it, loss=0.1742, step_time=15.62s, grad_norm=0.104] Steps: 49%|████▉ | 4435/9000 [19:25:57<20:24:44, 16.10s/it, loss=0.1938, step_time=15.48s, grad_norm=0.149] Steps: 49%|████▉ | 4436/9000 [19:25:57<20:10:18, 15.91s/it, loss=0.1938, step_time=15.48s, grad_norm=0.149] Steps: 49%|████▉ | 4436/9000 [19:26:14<20:10:18, 15.91s/it, loss=0.2489, step_time=17.04s, grad_norm=0.0873] Steps: 49%|████▉ | 4437/9000 [19:26:14<20:35:55, 16.25s/it, loss=0.2489, step_time=17.04s, grad_norm=0.0873] Steps: 49%|████▉ | 4437/9000 [19:26:30<20:35:55, 16.25s/it, loss=0.1348, step_time=15.76s, grad_norm=0.11] Steps: 49%|████▉ | 4438/9000 [19:26:30<20:24:30, 16.10s/it, loss=0.1348, step_time=15.76s, grad_norm=0.11] Steps: 49%|████▉ | 4438/9000 [19:26:46<20:24:30, 16.10s/it, loss=0.1939, step_time=15.87s, grad_norm=0.16] Steps: 49%|████▉ | 4439/9000 [19:26:46<20:18:54, 16.03s/it, loss=0.1939, step_time=15.87s, grad_norm=0.16] Steps: 49%|████▉ | 4439/9000 [19:27:01<20:18:54, 16.03s/it, loss=0.1318, step_time=15.61s, grad_norm=0.11] Steps: 49%|████▉ | 4440/9000 [19:27:01<20:08:54, 15.91s/it, loss=0.1318, step_time=15.61s, grad_norm=0.11] Steps: 49%|████▉ | 4440/9000 [19:27:18<20:08:54, 15.91s/it, loss=0.2238, step_time=16.41s, grad_norm=0.0885] Steps: 49%|████▉ | 4441/9000 [19:27:18<20:20:06, 16.06s/it, loss=0.2238, step_time=16.41s, grad_norm=0.0885] Steps: 49%|████▉ | 4441/9000 [19:27:34<20:20:06, 16.06s/it, loss=0.1783, step_time=16.35s, grad_norm=0.119] Steps: 49%|████▉ | 4442/9000 [19:27:34<20:26:38, 16.15s/it, loss=0.1783, step_time=16.35s, grad_norm=0.119] Steps: 49%|████▉ | 4442/9000 [19:27:50<20:26:38, 16.15s/it, loss=0.2508, step_time=16.16s, grad_norm=0.0815] Steps: 49%|████▉ | 4443/9000 [19:27:50<20:26:41, 16.15s/it, loss=0.2508, step_time=16.16s, grad_norm=0.0815] Steps: 49%|████▉ | 4443/9000 [19:28:06<20:26:41, 16.15s/it, loss=0.2503, step_time=15.33s, grad_norm=0.14] Steps: 49%|████▉ | 4444/9000 [19:28:06<20:07:46, 15.91s/it, loss=0.2503, step_time=15.33s, grad_norm=0.14] Steps: 49%|████▉ | 4444/9000 [19:28:22<20:07:46, 15.91s/it, loss=0.1452, step_time=16.15s, grad_norm=0.105] Steps: 49%|████▉ | 4445/9000 [19:28:22<20:13:07, 15.98s/it, loss=0.1452, step_time=16.15s, grad_norm=0.105] Steps: 49%|████▉ | 4445/9000 [19:28:38<20:13:07, 15.98s/it, loss=0.1986, step_time=16.61s, grad_norm=0.11] Steps: 49%|████▉ | 4446/9000 [19:28:38<20:27:20, 16.17s/it, loss=0.1986, step_time=16.61s, grad_norm=0.11] Steps: 49%|████▉ | 4446/9000 [19:28:53<20:27:20, 16.17s/it, loss=0.2130, step_time=15.01s, grad_norm=0.117] Steps: 49%|████▉ | 4447/9000 [19:28:53<20:00:43, 15.82s/it, loss=0.2130, step_time=15.01s, grad_norm=0.117] Steps: 49%|████▉ | 4447/9000 [19:29:09<20:00:43, 15.82s/it, loss=0.1650, step_time=15.99s, grad_norm=0.0723] Steps: 49%|████▉ | 4448/9000 [19:29:09<20:04:16, 15.87s/it, loss=0.1650, step_time=15.99s, grad_norm=0.0723] Steps: 49%|████▉ | 4448/9000 [19:29:25<20:04:16, 15.87s/it, loss=0.1807, step_time=15.88s, grad_norm=0.0843] Steps: 49%|████▉ | 4449/9000 [19:29:25<20:04:17, 15.88s/it, loss=0.1807, step_time=15.88s, grad_norm=0.0843] Steps: 49%|████▉ | 4449/9000 [19:29:40<20:04:17, 15.88s/it, loss=0.1495, step_time=15.07s, grad_norm=0.0889] Steps: 49%|████▉ | 4450/9000 [19:29:40<19:45:38, 15.63s/it, loss=0.1495, step_time=15.07s, grad_norm=0.0889] Steps: 49%|████▉ | 4450/9000 [19:29:57<19:45:38, 15.63s/it, loss=0.1451, step_time=16.81s, grad_norm=0.0872] Steps: 49%|████▉ | 4451/9000 [19:29:57<20:12:05, 15.99s/it, loss=0.1451, step_time=16.81s, grad_norm=0.0872] Steps: 49%|████▉ | 4451/9000 [19:30:12<20:12:05, 15.99s/it, loss=0.1160, step_time=15.19s, grad_norm=0.0857] Steps: 49%|████▉ | 4452/9000 [19:30:12<19:53:46, 15.75s/it, loss=0.1160, step_time=15.19s, grad_norm=0.0857] Steps: 49%|████▉ | 4452/9000 [19:30:28<19:53:46, 15.75s/it, loss=0.2008, step_time=16.00s, grad_norm=0.0596] Steps: 49%|████▉ | 4453/9000 [19:30:28<19:59:17, 15.83s/it, loss=0.2008, step_time=16.00s, grad_norm=0.0596] Steps: 49%|████▉ | 4453/9000 [19:30:45<19:59:17, 15.83s/it, loss=0.1666, step_time=16.58s, grad_norm=0.0742] Steps: 49%|████▉ | 4454/9000 [19:30:45<20:16:06, 16.05s/it, loss=0.1666, step_time=16.58s, grad_norm=0.0742] Steps: 49%|████▉ | 4454/9000 [19:31:00<20:16:06, 16.05s/it, loss=0.2170, step_time=14.67s, grad_norm=0.0966] Steps: 50%|████▉ | 4455/9000 [19:31:00<19:44:33, 15.64s/it, loss=0.2170, step_time=14.67s, grad_norm=0.0966] Steps: 50%|████▉ | 4455/9000 [19:31:16<19:44:33, 15.64s/it, loss=0.1665, step_time=16.71s, grad_norm=0.0733] Steps: 50%|████▉ | 4456/9000 [19:31:16<20:08:44, 15.96s/it, loss=0.1665, step_time=16.71s, grad_norm=0.0733] Steps: 50%|████▉ | 4456/9000 [19:31:32<20:08:44, 15.96s/it, loss=0.1659, step_time=15.65s, grad_norm=0.0557] Steps: 50%|████▉ | 4457/9000 [19:31:32<20:01:26, 15.87s/it, loss=0.1659, step_time=15.65s, grad_norm=0.0557] Steps: 50%|████▉ | 4457/9000 [19:31:47<20:01:26, 15.87s/it, loss=0.2449, step_time=14.68s, grad_norm=0.0743] Steps: 50%|████▉ | 4458/9000 [19:31:47<19:34:12, 15.51s/it, loss=0.2449, step_time=14.68s, grad_norm=0.0743] Steps: 50%|████▉ | 4458/9000 [19:32:03<19:34:12, 15.51s/it, loss=0.1697, step_time=16.02s, grad_norm=0.091] Steps: 50%|████▉ | 4459/9000 [19:32:03<19:45:24, 15.66s/it, loss=0.1697, step_time=16.02s, grad_norm=0.091] Steps: 50%|████▉ | 4459/9000 [19:32:19<19:45:24, 15.66s/it, loss=0.1363, step_time=16.67s, grad_norm=0.0711] Steps: 50%|████▉ | 4460/9000 [19:32:19<20:07:56, 15.96s/it, loss=0.1363, step_time=16.67s, grad_norm=0.0711] Steps: 50%|████▉ | 4460/9000 [19:32:35<20:07:56, 15.96s/it, loss=0.1811, step_time=15.15s, grad_norm=0.0606] Steps: 50%|████▉ | 4461/9000 [19:32:35<19:49:19, 15.72s/it, loss=0.1811, step_time=15.15s, grad_norm=0.0606] Steps: 50%|████▉ | 4461/9000 [19:32:50<19:49:19, 15.72s/it, loss=0.1683, step_time=15.73s, grad_norm=0.0698] Steps: 50%|████▉ | 4462/9000 [19:32:50<19:49:14, 15.72s/it, loss=0.1683, step_time=15.73s, grad_norm=0.0698] Steps: 50%|████▉ | 4462/9000 [19:33:07<19:49:14, 15.72s/it, loss=0.2161, step_time=16.34s, grad_norm=0.111] Steps: 50%|████▉ | 4463/9000 [19:33:07<20:03:03, 15.91s/it, loss=0.2161, step_time=16.34s, grad_norm=0.111] Steps: 50%|████▉ | 4463/9000 [19:33:22<20:03:03, 15.91s/it, loss=0.0881, step_time=15.33s, grad_norm=0.0699] Steps: 50%|████▉ | 4464/9000 [19:33:22<19:49:39, 15.74s/it, loss=0.0881, step_time=15.33s, grad_norm=0.0699] Steps: 50%|████▉ | 4464/9000 [19:33:37<19:49:39, 15.74s/it, loss=0.2134, step_time=15.39s, grad_norm=0.0445] Steps: 50%|████▉ | 4465/9000 [19:33:37<19:41:37, 15.63s/it, loss=0.2134, step_time=15.39s, grad_norm=0.0445] Steps: 50%|████▉ | 4465/9000 [19:33:54<19:41:37, 15.63s/it, loss=0.2530, step_time=16.55s, grad_norm=0.0971] Steps: 50%|████▉ | 4466/9000 [19:33:54<20:02:05, 15.91s/it, loss=0.2530, step_time=16.55s, grad_norm=0.0971] Steps: 50%|████▉ | 4466/9000 [19:34:10<20:02:05, 15.91s/it, loss=0.1179, step_time=15.75s, grad_norm=0.146] Steps: 50%|████▉ | 4467/9000 [19:34:10<19:58:12, 15.86s/it, loss=0.1179, step_time=15.75s, grad_norm=0.146] Steps: 50%|████▉ | 4467/9000 [19:34:25<19:58:12, 15.86s/it, loss=0.2167, step_time=15.13s, grad_norm=0.0738] Steps: 50%|████▉ | 4468/9000 [19:34:25<19:41:29, 15.64s/it, loss=0.2167, step_time=15.13s, grad_norm=0.0738] Steps: 50%|████▉ | 4468/9000 [19:34:41<19:41:29, 15.64s/it, loss=0.2063, step_time=16.47s, grad_norm=0.0701] Steps: 50%|████▉ | 4469/9000 [19:34:41<20:00:07, 15.89s/it, loss=0.2063, step_time=16.47s, grad_norm=0.0701] Steps: 50%|████▉ | 4469/9000 [19:34:57<20:00:07, 15.89s/it, loss=0.2544, step_time=15.53s, grad_norm=0.114] Steps: 50%|████▉ | 4470/9000 [19:34:57<19:51:43, 15.78s/it, loss=0.2544, step_time=15.53s, grad_norm=0.114] Steps: 50%|████▉ | 4470/9000 [19:35:13<19:51:43, 15.78s/it, loss=0.1333, step_time=15.88s, grad_norm=0.0585] Steps: 50%|████▉ | 4471/9000 [19:35:13<19:53:33, 15.81s/it, loss=0.1333, step_time=15.88s, grad_norm=0.0585] Steps: 50%|████▉ | 4471/9000 [19:35:30<19:53:33, 15.81s/it, loss=0.1419, step_time=17.01s, grad_norm=0.0557] Steps: 50%|████▉ | 4472/9000 [19:35:30<20:20:22, 16.17s/it, loss=0.1419, step_time=17.01s, grad_norm=0.0557] Steps: 50%|████▉ | 4472/9000 [19:35:46<20:20:22, 16.17s/it, loss=0.2343, step_time=16.00s, grad_norm=0.057] Steps: 50%|████▉ | 4473/9000 [19:35:46<20:16:18, 16.12s/it, loss=0.2343, step_time=16.00s, grad_norm=0.057] Steps: 50%|████▉ | 4473/9000 [19:36:01<20:16:18, 16.12s/it, loss=0.1446, step_time=15.42s, grad_norm=0.0868] Steps: 50%|████▉ | 4474/9000 [19:36:01<20:00:07, 15.91s/it, loss=0.1446, step_time=15.42s, grad_norm=0.0868] Steps: 50%|████▉ | 4474/9000 [19:36:17<20:00:07, 15.91s/it, loss=0.1112, step_time=16.36s, grad_norm=0.0554] Steps: 50%|████▉ | 4475/9000 [19:36:17<20:10:04, 16.05s/it, loss=0.1112, step_time=16.36s, grad_norm=0.0554] Steps: 50%|████▉ | 4475/9000 [19:36:33<20:10:04, 16.05s/it, loss=0.2137, step_time=16.04s, grad_norm=0.0685] Steps: 50%|████▉ | 4476/9000 [19:36:33<20:09:38, 16.04s/it, loss=0.2137, step_time=16.04s, grad_norm=0.0685] Steps: 50%|████▉ | 4476/9000 [19:36:49<20:09:38, 16.04s/it, loss=0.1705, step_time=15.13s, grad_norm=0.0566] Steps: 50%|████▉ | 4477/9000 [19:36:49<19:48:42, 15.77s/it, loss=0.1705, step_time=15.13s, grad_norm=0.0566] Steps: 50%|████▉ | 4477/9000 [19:37:05<19:48:42, 15.77s/it, loss=0.1445, step_time=16.39s, grad_norm=0.0629] Steps: 50%|████▉ | 4478/9000 [19:37:05<20:02:37, 15.96s/it, loss=0.1445, step_time=16.39s, grad_norm=0.0629] Steps: 50%|████▉ | 4478/9000 [19:37:21<20:02:37, 15.96s/it, loss=0.2330, step_time=15.94s, grad_norm=0.0844] Steps: 50%|████▉ | 4479/9000 [19:37:21<20:02:01, 15.95s/it, loss=0.2330, step_time=15.94s, grad_norm=0.0844] Steps: 50%|████▉ | 4479/9000 [19:37:36<20:02:01, 15.95s/it, loss=0.1507, step_time=15.16s, grad_norm=0.0623] Steps: 50%|████▉ | 4480/9000 [19:37:36<19:43:51, 15.71s/it, loss=0.1507, step_time=15.16s, grad_norm=0.0623] Steps: 50%|████▉ | 4480/9000 [19:37:52<19:43:51, 15.71s/it, loss=0.2283, step_time=16.38s, grad_norm=0.0741] Steps: 50%|████▉ | 4481/9000 [19:37:52<19:58:45, 15.92s/it, loss=0.2283, step_time=16.38s, grad_norm=0.0741] Steps: 50%|████▉ | 4481/9000 [19:38:08<19:58:45, 15.92s/it, loss=0.0847, step_time=15.71s, grad_norm=0.0779] Steps: 50%|████▉ | 4482/9000 [19:38:08<19:53:51, 15.85s/it, loss=0.0847, step_time=15.71s, grad_norm=0.0779] Steps: 50%|████▉ | 4482/9000 [19:38:24<19:53:51, 15.85s/it, loss=0.1482, step_time=15.90s, grad_norm=0.0518] Steps: 50%|████▉ | 4483/9000 [19:38:24<19:54:40, 15.87s/it, loss=0.1482, step_time=15.90s, grad_norm=0.0518] Steps: 50%|████▉ | 4483/9000 [19:38:40<19:54:40, 15.87s/it, loss=0.1679, step_time=16.03s, grad_norm=0.136] Steps: 50%|████▉ | 4484/9000 [19:38:40<19:57:57, 15.92s/it, loss=0.1679, step_time=16.03s, grad_norm=0.136] Steps: 50%|████▉ | 4484/9000 [19:38:56<19:57:57, 15.92s/it, loss=0.1607, step_time=15.89s, grad_norm=0.0518] Steps: 50%|████▉ | 4485/9000 [19:38:56<19:57:14, 15.91s/it, loss=0.1607, step_time=15.89s, grad_norm=0.0518] Steps: 50%|████▉ | 4485/9000 [19:39:12<19:57:14, 15.91s/it, loss=0.1731, step_time=15.69s, grad_norm=0.0604] Steps: 50%|████▉ | 4486/9000 [19:39:12<19:52:02, 15.84s/it, loss=0.1731, step_time=15.69s, grad_norm=0.0604] Steps: 50%|████▉ | 4486/9000 [19:39:28<19:52:02, 15.84s/it, loss=0.1664, step_time=16.57s, grad_norm=0.0953] Steps: 50%|████▉ | 4487/9000 [19:39:28<20:08:06, 16.06s/it, loss=0.1664, step_time=16.57s, grad_norm=0.0953] Steps: 50%|████▉ | 4487/9000 [19:39:44<20:08:06, 16.06s/it, loss=0.1179, step_time=15.95s, grad_norm=0.0803] Steps: 50%|████▉ | 4488/9000 [19:39:44<20:05:26, 16.03s/it, loss=0.1179, step_time=15.95s, grad_norm=0.0803] Steps: 50%|████▉ | 4488/9000 [19:40:00<20:05:26, 16.03s/it, loss=0.1387, step_time=15.35s, grad_norm=0.176] Steps: 50%|████▉ | 4489/9000 [19:40:00<19:49:54, 15.83s/it, loss=0.1387, step_time=15.35s, grad_norm=0.176] Steps: 50%|████▉ | 4489/9000 [19:40:16<19:49:54, 15.83s/it, loss=0.1891, step_time=16.02s, grad_norm=0.052] Steps: 50%|████▉ | 4490/9000 [19:40:16<19:53:56, 15.88s/it, loss=0.1891, step_time=16.02s, grad_norm=0.052] Steps: 50%|████▉ | 4490/9000 [19:40:32<19:53:56, 15.88s/it, loss=0.2044, step_time=16.11s, grad_norm=0.0948] Steps: 50%|████▉ | 4491/9000 [19:40:32<19:58:41, 15.95s/it, loss=0.2044, step_time=16.11s, grad_norm=0.0948] Steps: 50%|████▉ | 4491/9000 [19:40:47<19:58:41, 15.95s/it, loss=0.1258, step_time=15.17s, grad_norm=0.0948] Steps: 50%|████▉ | 4492/9000 [19:40:47<19:40:44, 15.72s/it, loss=0.1258, step_time=15.17s, grad_norm=0.0948] Steps: 50%|████▉ | 4492/9000 [19:41:03<19:40:44, 15.72s/it, loss=0.2531, step_time=15.88s, grad_norm=0.115] Steps: 50%|████▉ | 4493/9000 [19:41:03<19:44:15, 15.77s/it, loss=0.2531, step_time=15.88s, grad_norm=0.115] Steps: 50%|████▉ | 4493/9000 [19:41:19<19:44:15, 15.77s/it, loss=0.2234, step_time=16.34s, grad_norm=0.147] Steps: 50%|████▉ | 4494/9000 [19:41:19<19:56:57, 15.94s/it, loss=0.2234, step_time=16.34s, grad_norm=0.147] Steps: 50%|████▉ | 4494/9000 [19:41:34<19:56:57, 15.94s/it, loss=0.2449, step_time=14.93s, grad_norm=0.096] Steps: 50%|████▉ | 4495/9000 [19:41:34<19:33:57, 15.64s/it, loss=0.2449, step_time=14.93s, grad_norm=0.096] Steps: 50%|████▉ | 4495/9000 [19:41:50<19:33:57, 15.64s/it, loss=0.2756, step_time=15.81s, grad_norm=0.109] Steps: 50%|████▉ | 4496/9000 [19:41:50<19:37:44, 15.69s/it, loss=0.2756, step_time=15.81s, grad_norm=0.109] Steps: 50%|████▉ | 4496/9000 [19:42:06<19:37:44, 15.69s/it, loss=0.0992, step_time=15.77s, grad_norm=0.0811] Steps: 50%|████▉ | 4497/9000 [19:42:06<19:39:18, 15.71s/it, loss=0.0992, step_time=15.77s, grad_norm=0.0811] Steps: 50%|████▉ | 4497/9000 [19:42:21<19:39:18, 15.71s/it, loss=0.2062, step_time=15.84s, grad_norm=0.0827] Steps: 50%|████▉ | 4498/9000 [19:42:21<19:41:53, 15.75s/it, loss=0.2062, step_time=15.84s, grad_norm=0.0827] Steps: 50%|████▉ | 4498/9000 [19:42:37<19:41:53, 15.75s/it, loss=0.1239, step_time=15.91s, grad_norm=0.0894] Steps: 50%|████▉ | 4499/9000 [19:42:37<19:45:14, 15.80s/it, loss=0.1239, step_time=15.91s, grad_norm=0.0894] Steps: 50%|████▉ | 4499/9000 [19:42:53<19:45:14, 15.80s/it, loss=0.1446, step_time=16.08s, grad_norm=0.0894] Steps: 50%|█████ | 4500/9000 [19:42:53<19:51:15, 15.88s/it, loss=0.1446, step_time=16.08s, grad_norm=0.0894] Steps: 50%|█████ | 4500/9000 [19:43:09<19:51:15, 15.88s/it, loss=0.2023, step_time=15.20s, grad_norm=0.0978] Steps: 50%|█████ | 4501/9000 [19:43:09<19:35:42, 15.68s/it, loss=0.2023, step_time=15.20s, grad_norm=0.0978] Steps: 50%|█████ | 4501/9000 [19:43:26<19:35:42, 15.68s/it, loss=0.1507, step_time=16.89s, grad_norm=0.0951] Steps: 50%|█████ | 4502/9000 [19:43:26<20:02:45, 16.04s/it, loss=0.1507, step_time=16.89s, grad_norm=0.0951] Steps: 50%|█████ | 4502/9000 [19:43:41<20:02:45, 16.04s/it, loss=0.1179, step_time=15.54s, grad_norm=0.121] Steps: 50%|█████ | 4503/9000 [19:43:41<19:51:08, 15.89s/it, loss=0.1179, step_time=15.54s, grad_norm=0.121] Steps: 50%|█████ | 4503/9000 [19:43:57<19:51:08, 15.89s/it, loss=0.2516, step_time=16.30s, grad_norm=0.0962] Steps: 50%|█████ | 4504/9000 [19:43:57<20:00:06, 16.02s/it, loss=0.2516, step_time=16.30s, grad_norm=0.0962] Steps: 50%|█████ | 4504/9000 [19:44:15<20:00:06, 16.02s/it, loss=0.1747, step_time=17.47s, grad_norm=0.0882] Steps: 50%|█████ | 4505/9000 [19:44:15<20:32:34, 16.45s/it, loss=0.1747, step_time=17.47s, grad_norm=0.0882] Steps: 50%|█████ | 4505/9000 [19:44:30<20:32:34, 16.45s/it, loss=0.1985, step_time=15.27s, grad_norm=0.077] Steps: 50%|█████ | 4506/9000 [19:44:30<20:05:41, 16.10s/it, loss=0.1985, step_time=15.27s, grad_norm=0.077] Steps: 50%|█████ | 4506/9000 [19:44:47<20:05:41, 16.10s/it, loss=0.1583, step_time=16.99s, grad_norm=0.115] Steps: 50%|█████ | 4507/9000 [19:44:47<20:25:24, 16.36s/it, loss=0.1583, step_time=16.99s, grad_norm=0.115] Steps: 50%|█████ | 4507/9000 [19:45:04<20:25:24, 16.36s/it, loss=0.1781, step_time=16.74s, grad_norm=0.0676] Steps: 50%|█████ | 4508/9000 [19:45:04<20:33:31, 16.48s/it, loss=0.1781, step_time=16.74s, grad_norm=0.0676] Steps: 50%|█████ | 4508/9000 [19:45:20<20:33:31, 16.48s/it, loss=0.1229, step_time=15.78s, grad_norm=0.16] Steps: 50%|█████ | 4509/9000 [19:45:20<20:17:34, 16.27s/it, loss=0.1229, step_time=15.78s, grad_norm=0.16] Steps: 50%|█████ | 4509/9000 [19:45:36<20:17:34, 16.27s/it, loss=0.1817, step_time=16.55s, grad_norm=0.0584] Steps: 50%|█████ | 4510/9000 [19:45:36<20:23:41, 16.35s/it, loss=0.1817, step_time=16.55s, grad_norm=0.0584] Steps: 50%|█████ | 4510/9000 [19:45:52<20:23:41, 16.35s/it, loss=0.1548, step_time=15.50s, grad_norm=0.101] Steps: 50%|█████ | 4511/9000 [19:45:52<20:04:24, 16.10s/it, loss=0.1548, step_time=15.50s, grad_norm=0.101] Steps: 50%|█████ | 4511/9000 [19:46:07<20:04:24, 16.10s/it, loss=0.2327, step_time=15.24s, grad_norm=0.116] Steps: 50%|█████ | 4512/9000 [19:46:07<19:44:54, 15.84s/it, loss=0.2327, step_time=15.24s, grad_norm=0.116] Steps: 50%|█████ | 4512/9000 [19:46:23<19:44:54, 15.84s/it, loss=0.1706, step_time=16.12s, grad_norm=0.108] Steps: 50%|█████ | 4513/9000 [19:46:23<19:50:54, 15.92s/it, loss=0.1706, step_time=16.12s, grad_norm=0.108] Steps: 50%|█████ | 4513/9000 [19:46:39<19:50:54, 15.92s/it, loss=0.2519, step_time=16.16s, grad_norm=0.103] Steps: 50%|█████ | 4514/9000 [19:46:39<19:55:50, 15.99s/it, loss=0.2519, step_time=16.16s, grad_norm=0.103] Steps: 50%|█████ | 4514/9000 [19:46:55<19:55:50, 15.99s/it, loss=0.1456, step_time=15.41s, grad_norm=0.108] Steps: 50%|█████ | 4515/9000 [19:46:55<19:42:34, 15.82s/it, loss=0.1456, step_time=15.41s, grad_norm=0.108] Steps: 50%|█████ | 4515/9000 [19:47:11<19:42:34, 15.82s/it, loss=0.1663, step_time=16.65s, grad_norm=0.118] Steps: 50%|█████ | 4516/9000 [19:47:11<20:00:56, 16.07s/it, loss=0.1663, step_time=16.65s, grad_norm=0.118] Steps: 50%|█████ | 4516/9000 [19:47:27<20:00:56, 16.07s/it, loss=0.2617, step_time=15.31s, grad_norm=0.0796] Steps: 50%|█████ | 4517/9000 [19:47:27<19:43:44, 15.84s/it, loss=0.2617, step_time=15.31s, grad_norm=0.0796] Steps: 50%|█████ | 4517/9000 [19:47:42<19:43:44, 15.84s/it, loss=0.2573, step_time=15.36s, grad_norm=0.147] Steps: 50%|█████ | 4518/9000 [19:47:42<19:32:38, 15.70s/it, loss=0.2573, step_time=15.36s, grad_norm=0.147] Steps: 50%|█████ | 4518/9000 [19:47:59<19:32:38, 15.70s/it, loss=0.1732, step_time=16.78s, grad_norm=0.183] Steps: 50%|█████ | 4519/9000 [19:47:59<19:56:38, 16.02s/it, loss=0.1732, step_time=16.78s, grad_norm=0.183] Steps: 50%|█████ | 4519/9000 [19:48:14<19:56:38, 16.02s/it, loss=0.2054, step_time=15.36s, grad_norm=0.0768] Steps: 50%|█████ | 4520/9000 [19:48:14<19:41:27, 15.82s/it, loss=0.2054, step_time=15.36s, grad_norm=0.0768] Steps: 50%|█████ | 4520/9000 [19:48:29<19:41:27, 15.82s/it, loss=0.2021, step_time=15.23s, grad_norm=0.064] Steps: 50%|█████ | 4521/9000 [19:48:29<19:27:52, 15.64s/it, loss=0.2021, step_time=15.23s, grad_norm=0.064] Steps: 50%|█████ | 4521/9000 [19:48:46<19:27:52, 15.64s/it, loss=0.2186, step_time=16.34s, grad_norm=0.109] Steps: 50%|█████ | 4522/9000 [19:48:46<19:43:19, 15.86s/it, loss=0.2186, step_time=16.34s, grad_norm=0.109] Steps: 50%|█████ | 4522/9000 [19:49:02<19:43:19, 15.86s/it, loss=0.1751, step_time=16.05s, grad_norm=0.0745] Steps: 50%|█████ | 4523/9000 [19:49:02<19:47:27, 15.91s/it, loss=0.1751, step_time=16.05s, grad_norm=0.0745] Steps: 50%|█████ | 4523/9000 [19:49:17<19:47:27, 15.91s/it, loss=0.1830, step_time=15.40s, grad_norm=0.139] Steps: 50%|█████ | 4524/9000 [19:49:17<19:35:47, 15.76s/it, loss=0.1830, step_time=15.40s, grad_norm=0.139] Steps: 50%|█████ | 4524/9000 [19:49:34<19:35:47, 15.76s/it, loss=0.1899, step_time=17.11s, grad_norm=0.0607] Steps: 50%|█████ | 4525/9000 [19:49:34<20:05:40, 16.17s/it, loss=0.1899, step_time=17.11s, grad_norm=0.0607] Steps: 50%|█████ | 4525/9000 [19:49:50<20:05:40, 16.17s/it, loss=0.2380, step_time=15.40s, grad_norm=0.0945] Steps: 50%|█████ | 4526/9000 [19:49:50<19:48:16, 15.94s/it, loss=0.2380, step_time=15.40s, grad_norm=0.0945] Steps: 50%|█████ | 4526/9000 [19:50:06<19:48:16, 15.94s/it, loss=0.1873, step_time=16.06s, grad_norm=0.126] Steps: 50%|█████ | 4527/9000 [19:50:06<19:50:48, 15.97s/it, loss=0.1873, step_time=16.06s, grad_norm=0.126] Steps: 50%|█████ | 4527/9000 [19:50:23<19:50:48, 15.97s/it, loss=0.2289, step_time=16.97s, grad_norm=0.0937] Steps: 50%|█████ | 4528/9000 [19:50:23<20:12:58, 16.27s/it, loss=0.2289, step_time=16.97s, grad_norm=0.0937] Steps: 50%|█████ | 4528/9000 [19:50:39<20:12:58, 16.27s/it, loss=0.2171, step_time=16.20s, grad_norm=0.0927] Steps: 50%|█████ | 4529/9000 [19:50:39<20:11:05, 16.25s/it, loss=0.2171, step_time=16.20s, grad_norm=0.0927] Steps: 50%|█████ | 4529/9000 [19:50:54<20:11:05, 16.25s/it, loss=0.1440, step_time=15.43s, grad_norm=0.166] Steps: 50%|█████ | 4530/9000 [19:50:54<19:52:24, 16.01s/it, loss=0.1440, step_time=15.43s, grad_norm=0.166] Steps: 50%|█████ | 4530/9000 [19:51:11<19:52:24, 16.01s/it, loss=0.1932, step_time=16.46s, grad_norm=0.145] Steps: 50%|█████ | 4531/9000 [19:51:11<20:02:21, 16.14s/it, loss=0.1932, step_time=16.46s, grad_norm=0.145] Steps: 50%|█████ | 4531/9000 [19:51:26<20:02:21, 16.14s/it, loss=0.1852, step_time=15.74s, grad_norm=0.0726] Steps: 50%|█████ | 4532/9000 [19:51:26<19:53:06, 16.02s/it, loss=0.1852, step_time=15.74s, grad_norm=0.0726] Steps: 50%|█████ | 4532/9000 [19:51:43<19:53:06, 16.02s/it, loss=0.2367, step_time=16.29s, grad_norm=0.18] Steps: 50%|█████ | 4533/9000 [19:51:43<19:58:55, 16.10s/it, loss=0.2367, step_time=16.29s, grad_norm=0.18] Steps: 50%|█████ | 4533/9000 [19:52:00<19:58:55, 16.10s/it, loss=0.1766, step_time=17.50s, grad_norm=0.0876] Steps: 50%|█████ | 4534/9000 [19:52:00<20:29:55, 16.52s/it, loss=0.1766, step_time=17.50s, grad_norm=0.0876] Steps: 50%|█████ | 4534/9000 [19:52:16<20:29:55, 16.52s/it, loss=0.1613, step_time=15.62s, grad_norm=0.116] Steps: 50%|█████ | 4535/9000 [19:52:16<20:09:22, 16.25s/it, loss=0.1613, step_time=15.62s, grad_norm=0.116] Steps: 50%|█████ | 4535/9000 [19:52:32<20:09:22, 16.25s/it, loss=0.1880, step_time=16.28s, grad_norm=0.153] Steps: 50%|█████ | 4536/9000 [19:52:32<20:09:41, 16.26s/it, loss=0.1880, step_time=16.28s, grad_norm=0.153] Steps: 50%|█████ | 4536/9000 [19:52:48<20:09:41, 16.26s/it, loss=0.1765, step_time=15.67s, grad_norm=0.083] Steps: 50%|█████ | 4537/9000 [19:52:48<19:56:17, 16.08s/it, loss=0.1765, step_time=15.67s, grad_norm=0.083] Steps: 50%|█████ | 4537/9000 [19:53:03<19:56:17, 16.08s/it, loss=0.2801, step_time=15.03s, grad_norm=0.0826] Steps: 50%|█████ | 4538/9000 [19:53:03<19:32:31, 15.77s/it, loss=0.2801, step_time=15.03s, grad_norm=0.0826] Steps: 50%|█████ | 4538/9000 [19:53:21<19:32:31, 15.77s/it, loss=0.1499, step_time=18.03s, grad_norm=0.199] Steps: 50%|█████ | 4539/9000 [19:53:21<20:22:50, 16.45s/it, loss=0.1499, step_time=18.03s, grad_norm=0.199] Steps: 50%|█████ | 4539/9000 [19:53:37<20:22:50, 16.45s/it, loss=0.1139, step_time=15.69s, grad_norm=0.0732] Steps: 50%|█████ | 4540/9000 [19:53:37<20:05:38, 16.22s/it, loss=0.1139, step_time=15.69s, grad_norm=0.0732] Steps: 50%|█████ | 4540/9000 [19:53:52<20:05:38, 16.22s/it, loss=0.1915, step_time=15.47s, grad_norm=0.169] Steps: 50%|█████ | 4541/9000 [19:53:52<19:48:36, 15.99s/it, loss=0.1915, step_time=15.47s, grad_norm=0.169] Steps: 50%|█████ | 4541/9000 [19:54:09<19:48:36, 15.99s/it, loss=0.2231, step_time=16.54s, grad_norm=0.116] Steps: 50%|█████ | 4542/9000 [19:54:09<20:00:36, 16.16s/it, loss=0.2231, step_time=16.54s, grad_norm=0.116] Steps: 50%|█████ | 4542/9000 [19:54:24<20:00:36, 16.16s/it, loss=0.1851, step_time=15.64s, grad_norm=0.106] Steps: 50%|█████ | 4543/9000 [19:54:24<19:48:44, 16.00s/it, loss=0.1851, step_time=15.64s, grad_norm=0.106] Steps: 50%|█████ | 4543/9000 [19:54:39<19:48:44, 16.00s/it, loss=0.1827, step_time=14.81s, grad_norm=0.0826] Steps: 50%|█████ | 4544/9000 [19:54:39<19:21:53, 15.64s/it, loss=0.1827, step_time=14.81s, grad_norm=0.0826] Steps: 50%|█████ | 4544/9000 [19:54:56<19:21:53, 15.64s/it, loss=0.2138, step_time=16.63s, grad_norm=0.151] Steps: 50%|█████ | 4545/9000 [19:54:56<19:43:40, 15.94s/it, loss=0.2138, step_time=16.63s, grad_norm=0.151] Steps: 50%|█████ | 4545/9000 [19:55:11<19:43:40, 15.94s/it, loss=0.1724, step_time=15.43s, grad_norm=0.0769] Steps: 51%|█████ | 4546/9000 [19:55:11<19:32:07, 15.79s/it, loss=0.1724, step_time=15.43s, grad_norm=0.0769] Steps: 51%|█████ | 4546/9000 [19:55:27<19:32:07, 15.79s/it, loss=0.2574, step_time=15.75s, grad_norm=0.0973] Steps: 51%|█████ | 4547/9000 [19:55:27<19:30:54, 15.78s/it, loss=0.2574, step_time=15.75s, grad_norm=0.0973] Steps: 51%|█████ | 4547/9000 [19:55:43<19:30:54, 15.78s/it, loss=0.2280, step_time=16.11s, grad_norm=0.211] Steps: 51%|█████ | 4548/9000 [19:55:43<19:38:10, 15.88s/it, loss=0.2280, step_time=16.11s, grad_norm=0.211] Steps: 51%|█████ | 4548/9000 [19:55:59<19:38:10, 15.88s/it, loss=0.1673, step_time=16.21s, grad_norm=0.0957] Steps: 51%|█████ | 4549/9000 [19:55:59<19:45:15, 15.98s/it, loss=0.1673, step_time=16.21s, grad_norm=0.0957] Steps: 51%|█████ | 4549/9000 [19:56:15<19:45:15, 15.98s/it, loss=0.1606, step_time=15.35s, grad_norm=0.199] Steps: 51%|█████ | 4550/9000 [19:56:15<19:31:01, 15.79s/it, loss=0.1606, step_time=15.35s, grad_norm=0.199] Steps: 51%|█████ | 4550/9000 [19:56:31<19:31:01, 15.79s/it, loss=0.1929, step_time=16.30s, grad_norm=0.158] Steps: 51%|█████ | 4551/9000 [19:56:31<19:42:04, 15.94s/it, loss=0.1929, step_time=16.30s, grad_norm=0.158] Steps: 51%|█████ | 4551/9000 [19:56:47<19:42:04, 15.94s/it, loss=0.1987, step_time=15.71s, grad_norm=0.111] Steps: 51%|█████ | 4552/9000 [19:56:47<19:36:42, 15.87s/it, loss=0.1987, step_time=15.71s, grad_norm=0.111] Steps: 51%|█████ | 4552/9000 [19:57:02<19:36:42, 15.87s/it, loss=0.1872, step_time=15.83s, grad_norm=0.187] Steps: 51%|█████ | 4553/9000 [19:57:02<19:35:37, 15.86s/it, loss=0.1872, step_time=15.83s, grad_norm=0.187] Steps: 51%|█████ | 4553/9000 [19:57:19<19:35:37, 15.86s/it, loss=0.1945, step_time=16.12s, grad_norm=0.0729] Steps: 51%|█████ | 4554/9000 [19:57:19<19:41:05, 15.94s/it, loss=0.1945, step_time=16.12s, grad_norm=0.0729] Steps: 51%|█████ | 4554/9000 [19:57:34<19:41:05, 15.94s/it, loss=0.1468, step_time=15.85s, grad_norm=0.0956] Steps: 51%|█████ | 4555/9000 [19:57:34<19:38:59, 15.91s/it, loss=0.1468, step_time=15.85s, grad_norm=0.0956] Steps: 51%|█████ | 4555/9000 [19:57:49<19:38:59, 15.91s/it, loss=0.1791, step_time=15.08s, grad_norm=0.149] Steps: 51%|█████ | 4556/9000 [19:57:49<19:20:08, 15.66s/it, loss=0.1791, step_time=15.08s, grad_norm=0.149] Steps: 51%|█████ | 4556/9000 [19:58:06<19:20:08, 15.66s/it, loss=0.1785, step_time=16.80s, grad_norm=0.073] Steps: 51%|█████ | 4557/9000 [19:58:06<19:45:03, 16.00s/it, loss=0.1785, step_time=16.80s, grad_norm=0.073] Steps: 51%|█████ | 4557/9000 [19:58:22<19:45:03, 16.00s/it, loss=0.2016, step_time=16.13s, grad_norm=0.13] Steps: 51%|█████ | 4558/9000 [19:58:22<19:47:32, 16.04s/it, loss=0.2016, step_time=16.13s, grad_norm=0.13] Steps: 51%|█████ | 4558/9000 [19:58:38<19:47:32, 16.04s/it, loss=0.2462, step_time=15.44s, grad_norm=0.0935] Steps: 51%|█████ | 4559/9000 [19:58:38<19:33:56, 15.86s/it, loss=0.2462, step_time=15.44s, grad_norm=0.0935] Steps: 51%|█████ | 4559/9000 [19:58:55<19:33:56, 15.86s/it, loss=0.1900, step_time=16.91s, grad_norm=0.218] Steps: 51%|█████ | 4560/9000 [19:58:55<19:56:58, 16.18s/it, loss=0.1900, step_time=16.91s, grad_norm=0.218] Steps: 51%|█████ | 4560/9000 [19:59:11<19:56:58, 16.18s/it, loss=0.1831, step_time=16.58s, grad_norm=0.195] Steps: 51%|█████ | 4561/9000 [19:59:11<20:05:37, 16.30s/it, loss=0.1831, step_time=16.58s, grad_norm=0.195] Steps: 51%|█████ | 4561/9000 [19:59:26<20:05:37, 16.30s/it, loss=0.1922, step_time=14.95s, grad_norm=0.118] Steps: 51%|█████ | 4562/9000 [19:59:26<19:35:25, 15.89s/it, loss=0.1922, step_time=14.95s, grad_norm=0.118] Steps: 51%|█████ | 4562/9000 [19:59:43<19:35:25, 15.89s/it, loss=0.1862, step_time=16.81s, grad_norm=0.083] Steps: 51%|█████ | 4563/9000 [19:59:43<19:55:31, 16.17s/it, loss=0.1862, step_time=16.81s, grad_norm=0.083] Steps: 51%|█████ | 4563/9000 [19:59:58<19:55:31, 16.17s/it, loss=0.1692, step_time=15.42s, grad_norm=0.107] Steps: 51%|█████ | 4564/9000 [19:59:58<19:38:48, 15.94s/it, loss=0.1692, step_time=15.42s, grad_norm=0.107] Steps: 51%|█████ | 4564/9000 [20:00:14<19:38:48, 15.94s/it, loss=0.2699, step_time=15.70s, grad_norm=0.144] Steps: 51%|█████ | 4565/9000 [20:00:14<19:33:10, 15.87s/it, loss=0.2699, step_time=15.70s, grad_norm=0.144] Steps: 51%|█████ | 4565/9000 [20:00:31<19:33:10, 15.87s/it, loss=0.2049, step_time=16.68s, grad_norm=0.0786] Steps: 51%|█████ | 4566/9000 [20:00:31<19:50:57, 16.12s/it, loss=0.2049, step_time=16.68s, grad_norm=0.0786] Steps: 51%|█████ | 4566/9000 [20:00:47<19:50:57, 16.12s/it, loss=0.1772, step_time=15.84s, grad_norm=0.121] Steps: 51%|█████ | 4567/9000 [20:00:47<19:44:35, 16.03s/it, loss=0.1772, step_time=15.84s, grad_norm=0.121] Steps: 51%|█████ | 4567/9000 [20:01:02<19:44:35, 16.03s/it, loss=0.2001, step_time=15.74s, grad_norm=0.116] Steps: 51%|█████ | 4568/9000 [20:01:02<19:37:52, 15.95s/it, loss=0.2001, step_time=15.74s, grad_norm=0.116] Steps: 51%|█████ | 4568/9000 [20:01:19<19:37:52, 15.95s/it, loss=0.2571, step_time=16.70s, grad_norm=0.0588] Steps: 51%|█████ | 4569/9000 [20:01:19<19:54:19, 16.17s/it, loss=0.2571, step_time=16.70s, grad_norm=0.0588] Steps: 51%|█████ | 4569/9000 [20:01:35<19:54:19, 16.17s/it, loss=0.1335, step_time=16.05s, grad_norm=0.0634] Steps: 51%|█████ | 4570/9000 [20:01:35<19:51:22, 16.14s/it, loss=0.1335, step_time=16.05s, grad_norm=0.0634] Steps: 51%|█████ | 4570/9000 [20:01:51<19:51:22, 16.14s/it, loss=0.1741, step_time=15.82s, grad_norm=0.118] Steps: 51%|█████ | 4571/9000 [20:01:51<19:44:11, 16.04s/it, loss=0.1741, step_time=15.82s, grad_norm=0.118] Steps: 51%|█████ | 4571/9000 [20:02:08<19:44:11, 16.04s/it, loss=0.1164, step_time=16.64s, grad_norm=0.0986] Steps: 51%|█████ | 4572/9000 [20:02:08<19:57:10, 16.22s/it, loss=0.1164, step_time=16.64s, grad_norm=0.0986] Steps: 51%|█████ | 4572/9000 [20:02:23<19:57:10, 16.22s/it, loss=0.1289, step_time=15.50s, grad_norm=0.0629] Steps: 51%|█████ | 4573/9000 [20:02:23<19:40:59, 16.01s/it, loss=0.1289, step_time=15.50s, grad_norm=0.0629] Steps: 51%|█████ | 4573/9000 [20:02:39<19:40:59, 16.01s/it, loss=0.1860, step_time=15.51s, grad_norm=0.178] Steps: 51%|█████ | 4574/9000 [20:02:39<19:29:42, 15.86s/it, loss=0.1860, step_time=15.51s, grad_norm=0.178] Steps: 51%|█████ | 4574/9000 [20:02:55<19:29:42, 15.86s/it, loss=0.1718, step_time=16.73s, grad_norm=0.0756] Steps: 51%|█████ | 4575/9000 [20:02:55<19:48:51, 16.12s/it, loss=0.1718, step_time=16.73s, grad_norm=0.0756] Steps: 51%|█████ | 4575/9000 [20:03:11<19:48:51, 16.12s/it, loss=0.1159, step_time=15.77s, grad_norm=0.0919] Steps: 51%|█████ | 4576/9000 [20:03:11<19:40:48, 16.01s/it, loss=0.1159, step_time=15.77s, grad_norm=0.0919] Steps: 51%|█████ | 4576/9000 [20:03:27<19:40:48, 16.01s/it, loss=0.1680, step_time=15.50s, grad_norm=0.172] Steps: 51%|█████ | 4577/9000 [20:03:27<19:29:13, 15.86s/it, loss=0.1680, step_time=15.50s, grad_norm=0.172] Steps: 51%|█████ | 4577/9000 [20:03:44<19:29:13, 15.86s/it, loss=0.2903, step_time=17.07s, grad_norm=0.119] Steps: 51%|█████ | 4578/9000 [20:03:44<19:55:38, 16.22s/it, loss=0.2903, step_time=17.07s, grad_norm=0.119] Steps: 51%|█████ | 4578/9000 [20:04:00<19:55:38, 16.22s/it, loss=0.1363, step_time=15.92s, grad_norm=0.065] Steps: 51%|█████ | 4579/9000 [20:04:00<19:48:44, 16.13s/it, loss=0.1363, step_time=15.92s, grad_norm=0.065] Steps: 51%|█████ | 4579/9000 [20:04:15<19:48:44, 16.13s/it, loss=0.1502, step_time=15.82s, grad_norm=0.107] Steps: 51%|█████ | 4580/9000 [20:04:15<19:41:40, 16.04s/it, loss=0.1502, step_time=15.82s, grad_norm=0.107] Steps: 51%|█████ | 4580/9000 [20:04:33<19:41:40, 16.04s/it, loss=0.1523, step_time=17.58s, grad_norm=0.0792] Steps: 51%|█████ | 4581/9000 [20:04:33<20:15:29, 16.50s/it, loss=0.1523, step_time=17.58s, grad_norm=0.0792] Steps: 51%|█████ | 4581/9000 [20:04:48<20:15:29, 16.50s/it, loss=0.1664, step_time=15.39s, grad_norm=0.0974] Steps: 51%|█████ | 4582/9000 [20:04:48<19:50:32, 16.17s/it, loss=0.1664, step_time=15.39s, grad_norm=0.0974] Steps: 51%|█████ | 4582/9000 [20:05:06<19:50:32, 16.17s/it, loss=0.1245, step_time=17.24s, grad_norm=0.0692] Steps: 51%|█████ | 4583/9000 [20:05:06<20:14:00, 16.49s/it, loss=0.1245, step_time=17.24s, grad_norm=0.0692] Steps: 51%|█████ | 4583/9000 [20:05:21<20:14:00, 16.49s/it, loss=0.0886, step_time=15.63s, grad_norm=0.139] Steps: 51%|█████ | 4584/9000 [20:05:21<19:54:45, 16.23s/it, loss=0.0886, step_time=15.63s, grad_norm=0.139] Steps: 51%|█████ | 4584/9000 [20:05:37<19:54:45, 16.23s/it, loss=0.2286, step_time=15.31s, grad_norm=0.0709] Steps: 51%|█████ | 4585/9000 [20:05:37<19:34:05, 15.96s/it, loss=0.2286, step_time=15.31s, grad_norm=0.0709] Steps: 51%|█████ | 4585/9000 [20:05:54<19:34:05, 15.96s/it, loss=0.1854, step_time=17.29s, grad_norm=0.0755] Steps: 51%|█████ | 4586/9000 [20:05:54<20:03:19, 16.36s/it, loss=0.1854, step_time=17.29s, grad_norm=0.0755] Steps: 51%|█████ | 4586/9000 [20:06:10<20:03:19, 16.36s/it, loss=0.1846, step_time=15.87s, grad_norm=0.0784] Steps: 51%|█████ | 4587/9000 [20:06:10<19:52:17, 16.21s/it, loss=0.1846, step_time=15.87s, grad_norm=0.0784] Steps: 51%|█████ | 4587/9000 [20:06:26<19:52:17, 16.21s/it, loss=0.1385, step_time=16.02s, grad_norm=0.115] Steps: 51%|█████ | 4588/9000 [20:06:26<19:47:55, 16.16s/it, loss=0.1385, step_time=16.02s, grad_norm=0.115] Steps: 51%|█████ | 4588/9000 [20:06:43<19:47:55, 16.16s/it, loss=0.1997, step_time=16.71s, grad_norm=0.0796] Steps: 51%|█████ | 4589/9000 [20:06:43<19:59:52, 16.32s/it, loss=0.1997, step_time=16.71s, grad_norm=0.0796] Steps: 51%|█████ | 4589/9000 [20:06:58<19:59:52, 16.32s/it, loss=0.1786, step_time=15.51s, grad_norm=0.0788] Steps: 51%|█████ | 4590/9000 [20:06:58<19:41:49, 16.08s/it, loss=0.1786, step_time=15.51s, grad_norm=0.0788] Steps: 51%|█████ | 4590/9000 [20:07:14<19:41:49, 16.08s/it, loss=0.2801, step_time=15.96s, grad_norm=0.0915] Steps: 51%|█████ | 4591/9000 [20:07:14<19:38:52, 16.04s/it, loss=0.2801, step_time=15.96s, grad_norm=0.0915] Steps: 51%|█████ | 4591/9000 [20:07:31<19:38:52, 16.04s/it, loss=0.1379, step_time=17.46s, grad_norm=0.0821] Steps: 51%|█████ | 4592/9000 [20:07:31<20:09:49, 16.47s/it, loss=0.1379, step_time=17.46s, grad_norm=0.0821] Steps: 51%|█████ | 4592/9000 [20:07:47<20:09:49, 16.47s/it, loss=0.2390, step_time=15.65s, grad_norm=0.059] Steps: 51%|█████ | 4593/9000 [20:07:47<19:51:34, 16.22s/it, loss=0.2390, step_time=15.65s, grad_norm=0.059] Steps: 51%|█████ | 4593/9000 [20:08:03<19:51:34, 16.22s/it, loss=0.2148, step_time=15.61s, grad_norm=0.1] Steps: 51%|█████ | 4594/9000 [20:08:03<19:37:45, 16.04s/it, loss=0.2148, step_time=15.61s, grad_norm=0.1] Steps: 51%|█████ | 4594/9000 [20:08:19<19:37:45, 16.04s/it, loss=0.1369, step_time=16.58s, grad_norm=0.0817] Steps: 51%|█████ | 4595/9000 [20:08:19<19:49:21, 16.20s/it, loss=0.1369, step_time=16.58s, grad_norm=0.0817] Steps: 51%|█████ | 4595/9000 [20:08:35<19:49:21, 16.20s/it, loss=0.2339, step_time=15.97s, grad_norm=0.0495] Steps: 51%|█████ | 4596/9000 [20:08:35<19:43:59, 16.13s/it, loss=0.2339, step_time=15.97s, grad_norm=0.0495] Steps: 51%|█████ | 4596/9000 [20:08:51<19:43:59, 16.13s/it, loss=0.1400, step_time=16.11s, grad_norm=0.0978] Steps: 51%|█████ | 4597/9000 [20:08:51<19:43:21, 16.13s/it, loss=0.1400, step_time=16.11s, grad_norm=0.0978] Steps: 51%|█████ | 4597/9000 [20:09:08<19:43:21, 16.13s/it, loss=0.1339, step_time=16.63s, grad_norm=0.0651] Steps: 51%|█████ | 4598/9000 [20:09:08<19:54:10, 16.28s/it, loss=0.1339, step_time=16.63s, grad_norm=0.0651] Steps: 51%|█████ | 4598/9000 [20:09:24<19:54:10, 16.28s/it, loss=0.1424, step_time=16.16s, grad_norm=0.0657] Steps: 51%|█████ | 4599/9000 [20:09:24<19:51:16, 16.24s/it, loss=0.1424, step_time=16.16s, grad_norm=0.0657] Steps: 51%|█████ | 4599/9000 [20:09:40<19:51:16, 16.24s/it, loss=0.1159, step_time=15.36s, grad_norm=0.0792] Steps: 51%|█████ | 4600/9000 [20:09:40<19:31:44, 15.98s/it, loss=0.1159, step_time=15.36s, grad_norm=0.0792] Steps: 51%|█████ | 4600/9000 [20:09:56<19:31:44, 15.98s/it, loss=0.2077, step_time=16.42s, grad_norm=0.0665] Steps: 51%|█████ | 4601/9000 [20:09:56<19:41:07, 16.11s/it, loss=0.2077, step_time=16.42s, grad_norm=0.0665] Steps: 51%|█████ | 4601/9000 [20:10:13<19:41:07, 16.11s/it, loss=0.2021, step_time=16.61s, grad_norm=0.1] Steps: 51%|█████ | 4602/9000 [20:10:13<19:51:57, 16.26s/it, loss=0.2021, step_time=16.61s, grad_norm=0.1] Steps: 51%|█████ | 4602/9000 [20:10:28<19:51:57, 16.26s/it, loss=0.0889, step_time=15.82s, grad_norm=0.0922] Steps: 51%|█████ | 4603/9000 [20:10:28<19:41:57, 16.13s/it, loss=0.0889, step_time=15.82s, grad_norm=0.0922] Steps: 51%|█████ | 4603/9000 [20:10:45<19:41:57, 16.13s/it, loss=0.2839, step_time=16.17s, grad_norm=0.087] Steps: 51%|█████ | 4604/9000 [20:10:45<19:42:42, 16.14s/it, loss=0.2839, step_time=16.17s, grad_norm=0.087] Steps: 51%|█████ | 4604/9000 [20:11:01<19:42:42, 16.14s/it, loss=0.1653, step_time=16.41s, grad_norm=0.0876] Steps: 51%|█████ | 4605/9000 [20:11:01<19:48:17, 16.22s/it, loss=0.1653, step_time=16.41s, grad_norm=0.0876] Steps: 51%|█████ | 4605/9000 [20:11:16<19:48:17, 16.22s/it, loss=0.2320, step_time=15.16s, grad_norm=0.124] Steps: 51%|█████ | 4606/9000 [20:11:16<19:24:42, 15.90s/it, loss=0.2320, step_time=15.16s, grad_norm=0.124] Steps: 51%|█████ | 4606/9000 [20:11:33<19:24:42, 15.90s/it, loss=0.2770, step_time=17.01s, grad_norm=0.0692] Steps: 51%|█████ | 4607/9000 [20:11:33<19:48:49, 16.24s/it, loss=0.2770, step_time=17.01s, grad_norm=0.0692] Steps: 51%|█████ | 4607/9000 [20:11:49<19:48:49, 16.24s/it, loss=0.1145, step_time=15.52s, grad_norm=0.103] Steps: 51%|█████ | 4608/9000 [20:11:49<19:32:56, 16.02s/it, loss=0.1145, step_time=15.52s, grad_norm=0.103] Steps: 51%|█████ | 4608/9000 [20:12:05<19:32:56, 16.02s/it, loss=0.1111, step_time=16.01s, grad_norm=0.129] Steps: 51%|█████ | 4609/9000 [20:12:05<19:32:19, 16.02s/it, loss=0.1111, step_time=16.01s, grad_norm=0.129] Steps: 51%|█████ | 4609/9000 [20:12:22<19:32:19, 16.02s/it, loss=0.1836, step_time=17.04s, grad_norm=0.106] Steps: 51%|█████ | 4610/9000 [20:12:22<19:54:26, 16.32s/it, loss=0.1836, step_time=17.04s, grad_norm=0.106] Steps: 51%|█████ | 4610/9000 [20:12:38<19:54:26, 16.32s/it, loss=0.1321, step_time=16.28s, grad_norm=0.167] Steps: 51%|█████ | 4611/9000 [20:12:38<19:53:07, 16.31s/it, loss=0.1321, step_time=16.28s, grad_norm=0.167] Steps: 51%|█████ | 4611/9000 [20:12:54<19:53:07, 16.31s/it, loss=0.1847, step_time=15.74s, grad_norm=0.0898] Steps: 51%|█████ | 4612/9000 [20:12:54<19:40:26, 16.14s/it, loss=0.1847, step_time=15.74s, grad_norm=0.0898] Steps: 51%|█████ | 4612/9000 [20:13:11<19:40:26, 16.14s/it, loss=0.2131, step_time=16.81s, grad_norm=0.153] Steps: 51%|█████▏ | 4613/9000 [20:13:11<19:54:46, 16.34s/it, loss=0.2131, step_time=16.81s, grad_norm=0.153] Steps: 51%|█████▏ | 4613/9000 [20:13:27<19:54:46, 16.34s/it, loss=0.1397, step_time=16.14s, grad_norm=0.12] Steps: 51%|█████▏ | 4614/9000 [20:13:27<19:50:11, 16.28s/it, loss=0.1397, step_time=16.14s, grad_norm=0.12] Steps: 51%|█████▏ | 4614/9000 [20:13:42<19:50:11, 16.28s/it, loss=0.1640, step_time=15.62s, grad_norm=0.113] Steps: 51%|█████▏ | 4615/9000 [20:13:42<19:35:26, 16.08s/it, loss=0.1640, step_time=15.62s, grad_norm=0.113] Steps: 51%|█████▏ | 4615/9000 [20:13:59<19:35:26, 16.08s/it, loss=0.2039, step_time=16.27s, grad_norm=0.111] Steps: 51%|█████▏ | 4616/9000 [20:13:59<19:39:14, 16.14s/it, loss=0.2039, step_time=16.27s, grad_norm=0.111] Steps: 51%|█████▏ | 4616/9000 [20:14:15<19:39:14, 16.14s/it, loss=0.2127, step_time=16.12s, grad_norm=0.165] Steps: 51%|█████▏ | 4617/9000 [20:14:15<19:38:34, 16.13s/it, loss=0.2127, step_time=16.12s, grad_norm=0.165] Steps: 51%|█████▏ | 4617/9000 [20:14:31<19:38:34, 16.13s/it, loss=0.1749, step_time=15.93s, grad_norm=0.0607] Steps: 51%|█████▏ | 4618/9000 [20:14:31<19:33:57, 16.07s/it, loss=0.1749, step_time=15.93s, grad_norm=0.0607] Steps: 51%|█████▏ | 4618/9000 [20:14:47<19:33:57, 16.07s/it, loss=0.1934, step_time=16.67s, grad_norm=0.181] Steps: 51%|█████▏ | 4619/9000 [20:14:47<19:46:50, 16.25s/it, loss=0.1934, step_time=16.67s, grad_norm=0.181] Steps: 51%|█████▏ | 4619/9000 [20:15:03<19:46:50, 16.25s/it, loss=0.1455, step_time=15.94s, grad_norm=0.115] Steps: 51%|█████▏ | 4620/9000 [20:15:03<19:39:41, 16.16s/it, loss=0.1455, step_time=15.94s, grad_norm=0.115]INFO 05-20 18:11:13.986 [training_pipeline.py:254] Starting epoch 11 Steps: 51%|█████▏ | 4620/9000 [20:15:20<19:39:41, 16.16s/it, loss=0.1730, step_time=16.70s, grad_norm=0.0757] Steps: 51%|█████▏ | 4621/9000 [20:15:20<19:51:20, 16.32s/it, loss=0.1730, step_time=16.70s, grad_norm=0.0757] Steps: 51%|█████▏ | 4621/9000 [20:15:37<19:51:20, 16.32s/it, loss=0.0802, step_time=16.97s, grad_norm=0.15] Steps: 51%|█████▏ | 4622/9000 [20:15:37<20:05:14, 16.52s/it, loss=0.0802, step_time=16.97s, grad_norm=0.15] Steps: 51%|█████▏ | 4622/9000 [20:15:52<20:05:14, 16.52s/it, loss=0.1112, step_time=15.27s, grad_norm=0.0998] Steps: 51%|█████▏ | 4623/9000 [20:15:52<19:37:37, 16.14s/it, loss=0.1112, step_time=15.27s, grad_norm=0.0998] Steps: 51%|█████▏ | 4623/9000 [20:16:09<19:37:37, 16.14s/it, loss=0.2092, step_time=16.82s, grad_norm=0.106] Steps: 51%|█████▏ | 4624/9000 [20:16:09<19:52:13, 16.35s/it, loss=0.2092, step_time=16.82s, grad_norm=0.106] Steps: 51%|█████▏ | 4624/9000 [20:16:25<19:52:13, 16.35s/it, loss=0.1887, step_time=15.96s, grad_norm=0.118] Steps: 51%|█████▏ | 4625/9000 [20:16:25<19:43:25, 16.23s/it, loss=0.1887, step_time=15.96s, grad_norm=0.118] Steps: 51%|█████▏ | 4625/9000 [20:16:41<19:43:25, 16.23s/it, loss=0.1710, step_time=16.11s, grad_norm=0.0846] Steps: 51%|█████▏ | 4626/9000 [20:16:41<19:40:27, 16.19s/it, loss=0.1710, step_time=16.11s, grad_norm=0.0846] Steps: 51%|█████▏ | 4626/9000 [20:16:58<19:40:27, 16.19s/it, loss=0.1234, step_time=17.27s, grad_norm=0.141] Steps: 51%|█████▏ | 4627/9000 [20:16:58<20:03:46, 16.52s/it, loss=0.1234, step_time=17.27s, grad_norm=0.141] Steps: 51%|█████▏ | 4627/9000 [20:17:14<20:03:46, 16.52s/it, loss=0.1483, step_time=15.50s, grad_norm=0.0569] Steps: 51%|█████▏ | 4628/9000 [20:17:14<19:41:21, 16.21s/it, loss=0.1483, step_time=15.50s, grad_norm=0.0569] Steps: 51%|█████▏ | 4628/9000 [20:17:31<19:41:21, 16.21s/it, loss=0.2363, step_time=16.77s, grad_norm=0.0932] Steps: 51%|█████▏ | 4629/9000 [20:17:31<19:53:25, 16.38s/it, loss=0.2363, step_time=16.77s, grad_norm=0.0932] Steps: 51%|█████▏ | 4629/9000 [20:17:48<19:53:25, 16.38s/it, loss=0.2131, step_time=17.53s, grad_norm=0.0877] Steps: 51%|█████▏ | 4630/9000 [20:17:48<20:18:17, 16.73s/it, loss=0.2131, step_time=17.53s, grad_norm=0.0877] Steps: 51%|█████▏ | 4630/9000 [20:18:04<20:18:17, 16.73s/it, loss=0.2300, step_time=15.41s, grad_norm=0.158] Steps: 51%|█████▏ | 4631/9000 [20:18:04<19:49:18, 16.33s/it, loss=0.2300, step_time=15.41s, grad_norm=0.158] Steps: 51%|█████▏ | 4631/9000 [20:18:19<19:49:18, 16.33s/it, loss=0.1632, step_time=15.84s, grad_norm=0.0849] Steps: 51%|█████▏ | 4632/9000 [20:18:19<19:38:15, 16.18s/it, loss=0.1632, step_time=15.84s, grad_norm=0.0849] Steps: 51%|█████▏ | 4632/9000 [20:18:37<19:38:15, 16.18s/it, loss=0.2009, step_time=17.49s, grad_norm=0.0917] Steps: 51%|█████▏ | 4633/9000 [20:18:37<20:06:36, 16.58s/it, loss=0.2009, step_time=17.49s, grad_norm=0.0917] Steps: 51%|█████▏ | 4633/9000 [20:18:53<20:06:36, 16.58s/it, loss=0.1804, step_time=15.72s, grad_norm=0.0755] Steps: 51%|█████▏ | 4634/9000 [20:18:53<19:47:40, 16.32s/it, loss=0.1804, step_time=15.72s, grad_norm=0.0755] Steps: 51%|█████▏ | 4634/9000 [20:19:09<19:47:40, 16.32s/it, loss=0.1390, step_time=15.85s, grad_norm=0.0969] Steps: 52%|█████▏ | 4635/9000 [20:19:09<19:37:13, 16.18s/it, loss=0.1390, step_time=15.85s, grad_norm=0.0969] Steps: 52%|█████▏ | 4635/9000 [20:19:25<19:37:13, 16.18s/it, loss=0.2507, step_time=16.33s, grad_norm=0.197] Steps: 52%|█████▏ | 4636/9000 [20:19:25<19:40:07, 16.23s/it, loss=0.2507, step_time=16.33s, grad_norm=0.197] Steps: 52%|█████▏ | 4636/9000 [20:19:41<19:40:07, 16.23s/it, loss=0.1743, step_time=16.05s, grad_norm=0.0895] Steps: 52%|█████▏ | 4637/9000 [20:19:41<19:36:09, 16.17s/it, loss=0.1743, step_time=16.05s, grad_norm=0.0895] Steps: 52%|█████▏ | 4637/9000 [20:19:57<19:36:09, 16.17s/it, loss=0.2124, step_time=15.66s, grad_norm=0.0983] Steps: 52%|█████▏ | 4638/9000 [20:19:57<19:24:48, 16.02s/it, loss=0.2124, step_time=15.66s, grad_norm=0.0983] Steps: 52%|█████▏ | 4638/9000 [20:20:13<19:24:48, 16.02s/it, loss=0.1671, step_time=16.49s, grad_norm=0.142] Steps: 52%|█████▏ | 4639/9000 [20:20:13<19:34:41, 16.16s/it, loss=0.1671, step_time=16.49s, grad_norm=0.142] Steps: 52%|█████▏ | 4639/9000 [20:20:29<19:34:41, 16.16s/it, loss=0.1700, step_time=15.96s, grad_norm=0.0624] Steps: 52%|█████▏ | 4640/9000 [20:20:29<19:30:05, 16.10s/it, loss=0.1700, step_time=15.96s, grad_norm=0.0624] Steps: 52%|█████▏ | 4640/9000 [20:20:44<19:30:05, 16.10s/it, loss=0.1917, step_time=15.43s, grad_norm=0.087] Steps: 52%|█████▏ | 4641/9000 [20:20:44<19:15:11, 15.90s/it, loss=0.1917, step_time=15.43s, grad_norm=0.087] Steps: 52%|█████▏ | 4641/9000 [20:21:01<19:15:11, 15.90s/it, loss=0.1601, step_time=16.63s, grad_norm=0.106] Steps: 52%|█████▏ | 4642/9000 [20:21:01<19:30:53, 16.12s/it, loss=0.1601, step_time=16.63s, grad_norm=0.106] Steps: 52%|█████▏ | 4642/9000 [20:21:17<19:30:53, 16.12s/it, loss=0.1661, step_time=16.16s, grad_norm=0.0569] Steps: 52%|█████▏ | 4643/9000 [20:21:17<19:31:23, 16.13s/it, loss=0.1661, step_time=16.16s, grad_norm=0.0569] Steps: 52%|█████▏ | 4643/9000 [20:21:33<19:31:23, 16.13s/it, loss=0.1626, step_time=15.46s, grad_norm=0.0514] Steps: 52%|█████▏ | 4644/9000 [20:21:33<19:16:25, 15.93s/it, loss=0.1626, step_time=15.46s, grad_norm=0.0514] Steps: 52%|█████▏ | 4644/9000 [20:21:50<19:16:25, 15.93s/it, loss=0.2587, step_time=16.83s, grad_norm=0.12] Steps: 52%|█████▏ | 4645/9000 [20:21:50<19:35:52, 16.20s/it, loss=0.2587, step_time=16.83s, grad_norm=0.12] Steps: 52%|█████▏ | 4645/9000 [20:22:05<19:35:52, 16.20s/it, loss=0.1959, step_time=15.17s, grad_norm=0.0957] Steps: 52%|█████▏ | 4646/9000 [20:22:05<19:13:10, 15.89s/it, loss=0.1959, step_time=15.17s, grad_norm=0.0957] Steps: 52%|█████▏ | 4646/9000 [20:22:21<19:13:10, 15.89s/it, loss=0.1969, step_time=16.63s, grad_norm=0.0669] Steps: 52%|█████▏ | 4647/9000 [20:22:21<19:29:00, 16.11s/it, loss=0.1969, step_time=16.63s, grad_norm=0.0669] Steps: 52%|█████▏ | 4647/9000 [20:22:38<19:29:00, 16.11s/it, loss=0.2102, step_time=17.06s, grad_norm=0.0692] Steps: 52%|█████▏ | 4648/9000 [20:22:38<19:49:25, 16.40s/it, loss=0.2102, step_time=17.06s, grad_norm=0.0692] Steps: 52%|█████▏ | 4648/9000 [20:22:54<19:49:25, 16.40s/it, loss=0.1735, step_time=15.49s, grad_norm=0.0719] Steps: 52%|█████▏ | 4649/9000 [20:22:54<19:29:24, 16.13s/it, loss=0.1735, step_time=15.49s, grad_norm=0.0719] Steps: 52%|█████▏ | 4649/9000 [20:23:11<19:29:24, 16.13s/it, loss=0.1926, step_time=16.87s, grad_norm=0.115] Steps: 52%|█████▏ | 4650/9000 [20:23:11<19:45:14, 16.35s/it, loss=0.1926, step_time=16.87s, grad_norm=0.115] Steps: 52%|█████▏ | 4650/9000 [20:23:26<19:45:14, 16.35s/it, loss=0.2093, step_time=15.31s, grad_norm=0.0875] Steps: 52%|█████▏ | 4651/9000 [20:23:26<19:22:25, 16.04s/it, loss=0.2093, step_time=15.31s, grad_norm=0.0875] Steps: 52%|█████▏ | 4651/9000 [20:23:42<19:22:25, 16.04s/it, loss=0.1595, step_time=16.15s, grad_norm=0.073] Steps: 52%|█████▏ | 4652/9000 [20:23:42<19:24:34, 16.07s/it, loss=0.1595, step_time=16.15s, grad_norm=0.073] Steps: 52%|█████▏ | 4652/9000 [20:24:00<19:24:34, 16.07s/it, loss=0.1413, step_time=17.47s, grad_norm=0.118] Steps: 52%|█████▏ | 4653/9000 [20:24:00<19:54:39, 16.49s/it, loss=0.1413, step_time=17.47s, grad_norm=0.118] Steps: 52%|█████▏ | 4653/9000 [20:24:15<19:54:39, 16.49s/it, loss=0.2993, step_time=15.60s, grad_norm=0.0928] Steps: 52%|█████▏ | 4654/9000 [20:24:15<19:35:04, 16.22s/it, loss=0.2993, step_time=15.60s, grad_norm=0.0928] Steps: 52%|█████▏ | 4654/9000 [20:24:31<19:35:04, 16.22s/it, loss=0.2683, step_time=16.03s, grad_norm=0.0716] Steps: 52%|█████▏ | 4655/9000 [20:24:31<19:30:43, 16.17s/it, loss=0.2683, step_time=16.03s, grad_norm=0.0716] Steps: 52%|█████▏ | 4655/9000 [20:24:49<19:30:43, 16.17s/it, loss=0.1780, step_time=17.42s, grad_norm=0.101] Steps: 52%|█████▏ | 4656/9000 [20:24:49<19:57:41, 16.54s/it, loss=0.1780, step_time=17.42s, grad_norm=0.101] Steps: 52%|█████▏ | 4656/9000 [20:25:04<19:57:41, 16.54s/it, loss=0.2535, step_time=15.56s, grad_norm=0.123] Steps: 52%|█████▏ | 4657/9000 [20:25:04<19:36:04, 16.25s/it, loss=0.2535, step_time=15.56s, grad_norm=0.123] Steps: 52%|█████▏ | 4657/9000 [20:25:20<19:36:04, 16.25s/it, loss=0.1927, step_time=16.19s, grad_norm=0.0805] Steps: 52%|█████▏ | 4658/9000 [20:25:20<19:34:29, 16.23s/it, loss=0.1927, step_time=16.19s, grad_norm=0.0805] Steps: 52%|█████▏ | 4658/9000 [20:25:38<19:34:29, 16.23s/it, loss=0.2163, step_time=17.96s, grad_norm=0.125] Steps: 52%|█████▏ | 4659/9000 [20:25:38<20:11:48, 16.75s/it, loss=0.2163, step_time=17.96s, grad_norm=0.125] Steps: 52%|█████▏ | 4659/9000 [20:25:55<20:11:48, 16.75s/it, loss=0.2173, step_time=16.08s, grad_norm=0.105] Steps: 52%|█████▏ | 4660/9000 [20:25:55<19:56:56, 16.55s/it, loss=0.2173, step_time=16.08s, grad_norm=0.105] Steps: 52%|█████▏ | 4660/9000 [20:26:11<19:56:56, 16.55s/it, loss=0.2087, step_time=16.60s, grad_norm=0.125] Steps: 52%|█████▏ | 4661/9000 [20:26:11<19:57:55, 16.57s/it, loss=0.2087, step_time=16.60s, grad_norm=0.125] Steps: 52%|█████▏ | 4661/9000 [20:26:27<19:57:55, 16.57s/it, loss=0.2128, step_time=15.74s, grad_norm=0.118] Steps: 52%|█████▏ | 4662/9000 [20:26:27<19:39:49, 16.32s/it, loss=0.2128, step_time=15.74s, grad_norm=0.118] Steps: 52%|█████▏ | 4662/9000 [20:26:43<19:39:49, 16.32s/it, loss=0.1715, step_time=15.82s, grad_norm=0.0951] Steps: 52%|█████▏ | 4663/9000 [20:26:43<19:28:42, 16.17s/it, loss=0.1715, step_time=15.82s, grad_norm=0.0951] Steps: 52%|█████▏ | 4663/9000 [20:26:59<19:28:42, 16.17s/it, loss=0.2781, step_time=16.77s, grad_norm=0.0744] Steps: 52%|█████▏ | 4664/9000 [20:26:59<19:41:29, 16.35s/it, loss=0.2781, step_time=16.77s, grad_norm=0.0744] Steps: 52%|█████▏ | 4664/9000 [20:27:16<19:41:29, 16.35s/it, loss=0.1237, step_time=16.39s, grad_norm=0.149] Steps: 52%|█████▏ | 4665/9000 [20:27:16<19:42:08, 16.36s/it, loss=0.1237, step_time=16.39s, grad_norm=0.149] Steps: 52%|█████▏ | 4665/9000 [20:27:31<19:42:08, 16.36s/it, loss=0.1609, step_time=15.66s, grad_norm=0.158] Steps: 52%|█████▏ | 4666/9000 [20:27:31<19:26:45, 16.15s/it, loss=0.1609, step_time=15.66s, grad_norm=0.158] Steps: 52%|█████▏ | 4666/9000 [20:27:48<19:26:45, 16.15s/it, loss=0.2039, step_time=16.49s, grad_norm=0.109] Steps: 52%|█████▏ | 4667/9000 [20:27:48<19:33:48, 16.25s/it, loss=0.2039, step_time=16.49s, grad_norm=0.109] Steps: 52%|█████▏ | 4667/9000 [20:28:04<19:33:48, 16.25s/it, loss=0.1749, step_time=16.11s, grad_norm=0.103] Steps: 52%|█████▏ | 4668/9000 [20:28:04<19:30:24, 16.21s/it, loss=0.1749, step_time=16.11s, grad_norm=0.103] Steps: 52%|█████▏ | 4668/9000 [20:28:20<19:30:24, 16.21s/it, loss=0.1395, step_time=15.83s, grad_norm=0.0862] Steps: 52%|█████▏ | 4669/9000 [20:28:20<19:21:55, 16.10s/it, loss=0.1395, step_time=15.83s, grad_norm=0.0862] Steps: 52%|█████▏ | 4669/9000 [20:28:37<19:21:55, 16.10s/it, loss=0.1021, step_time=17.34s, grad_norm=0.102] Steps: 52%|█████▏ | 4670/9000 [20:28:37<19:48:43, 16.47s/it, loss=0.1021, step_time=17.34s, grad_norm=0.102] Steps: 52%|█████▏ | 4670/9000 [20:28:54<19:48:43, 16.47s/it, loss=0.1551, step_time=16.30s, grad_norm=0.109] Steps: 52%|█████▏ | 4671/9000 [20:28:54<19:44:49, 16.42s/it, loss=0.1551, step_time=16.30s, grad_norm=0.109] Steps: 52%|█████▏ | 4671/9000 [20:29:09<19:44:49, 16.42s/it, loss=0.1217, step_time=15.81s, grad_norm=0.0868] Steps: 52%|█████▏ | 4672/9000 [20:29:09<19:31:17, 16.24s/it, loss=0.1217, step_time=15.81s, grad_norm=0.0868] Steps: 52%|█████▏ | 4672/9000 [20:29:27<19:31:17, 16.24s/it, loss=0.2299, step_time=17.33s, grad_norm=0.0878] Steps: 52%|█████▏ | 4673/9000 [20:29:27<19:54:39, 16.57s/it, loss=0.2299, step_time=17.33s, grad_norm=0.0878] Steps: 52%|█████▏ | 4673/9000 [20:29:43<19:54:39, 16.57s/it, loss=0.1145, step_time=16.16s, grad_norm=0.124] Steps: 52%|█████▏ | 4674/9000 [20:29:43<19:45:39, 16.44s/it, loss=0.1145, step_time=16.16s, grad_norm=0.124] Steps: 52%|█████▏ | 4674/9000 [20:29:59<19:45:39, 16.44s/it, loss=0.1483, step_time=15.76s, grad_norm=0.071] Steps: 52%|█████▏ | 4675/9000 [20:29:59<19:30:35, 16.24s/it, loss=0.1483, step_time=15.76s, grad_norm=0.071] Steps: 52%|█████▏ | 4675/9000 [20:30:16<19:30:35, 16.24s/it, loss=0.1921, step_time=17.06s, grad_norm=0.0802] Steps: 52%|█████▏ | 4676/9000 [20:30:16<19:48:11, 16.49s/it, loss=0.1921, step_time=17.06s, grad_norm=0.0802] Steps: 52%|█████▏ | 4676/9000 [20:30:31<19:48:11, 16.49s/it, loss=0.3185, step_time=15.54s, grad_norm=0.0602] Steps: 52%|█████▏ | 4677/9000 [20:30:31<19:27:26, 16.20s/it, loss=0.3185, step_time=15.54s, grad_norm=0.0602] Steps: 52%|█████▏ | 4677/9000 [20:30:48<19:27:26, 16.20s/it, loss=0.1676, step_time=16.56s, grad_norm=0.133] Steps: 52%|█████▏ | 4678/9000 [20:30:48<19:34:48, 16.31s/it, loss=0.1676, step_time=16.56s, grad_norm=0.133] Steps: 52%|█████▏ | 4678/9000 [20:31:05<19:34:48, 16.31s/it, loss=0.2050, step_time=17.53s, grad_norm=0.078] Steps: 52%|█████▏ | 4679/9000 [20:31:05<20:00:52, 16.67s/it, loss=0.2050, step_time=17.53s, grad_norm=0.078] Steps: 52%|█████▏ | 4679/9000 [20:31:22<20:00:52, 16.67s/it, loss=0.2267, step_time=16.31s, grad_norm=0.135] Steps: 52%|█████▏ | 4680/9000 [20:31:22<19:52:41, 16.57s/it, loss=0.2267, step_time=16.31s, grad_norm=0.135] Steps: 52%|█████▏ | 4680/9000 [20:31:38<19:52:41, 16.57s/it, loss=0.2167, step_time=16.50s, grad_norm=0.123] Steps: 52%|█████▏ | 4681/9000 [20:31:38<19:51:01, 16.55s/it, loss=0.2167, step_time=16.50s, grad_norm=0.123] Steps: 52%|█████▏ | 4681/9000 [20:31:55<19:51:01, 16.55s/it, loss=0.1886, step_time=17.29s, grad_norm=0.0898] Steps: 52%|█████▏ | 4682/9000 [20:31:55<20:06:48, 16.77s/it, loss=0.1886, step_time=17.29s, grad_norm=0.0898] Steps: 52%|█████▏ | 4682/9000 [20:32:11<20:06:48, 16.77s/it, loss=0.2170, step_time=15.90s, grad_norm=0.155] Steps: 52%|█████▏ | 4683/9000 [20:32:11<19:47:54, 16.51s/it, loss=0.2170, step_time=15.90s, grad_norm=0.155] Steps: 52%|█████▏ | 4683/9000 [20:32:28<19:47:54, 16.51s/it, loss=0.1844, step_time=16.37s, grad_norm=0.0982] Steps: 52%|█████▏ | 4684/9000 [20:32:28<19:44:38, 16.47s/it, loss=0.1844, step_time=16.37s, grad_norm=0.0982] Steps: 52%|█████▏ | 4684/9000 [20:32:45<19:44:38, 16.47s/it, loss=0.2267, step_time=17.30s, grad_norm=0.0783] Steps: 52%|█████▏ | 4685/9000 [20:32:45<20:02:13, 16.72s/it, loss=0.2267, step_time=17.30s, grad_norm=0.0783] Steps: 52%|█████▏ | 4685/9000 [20:33:01<20:02:13, 16.72s/it, loss=0.2663, step_time=16.19s, grad_norm=0.0922] Steps: 52%|█████▏ | 4686/9000 [20:33:01<19:50:42, 16.56s/it, loss=0.2663, step_time=16.19s, grad_norm=0.0922] Steps: 52%|█████▏ | 4686/9000 [20:33:17<19:50:42, 16.56s/it, loss=0.1431, step_time=16.09s, grad_norm=0.0966] Steps: 52%|█████▏ | 4687/9000 [20:33:17<19:40:24, 16.42s/it, loss=0.1431, step_time=16.09s, grad_norm=0.0966] Steps: 52%|█████▏ | 4687/9000 [20:33:34<19:40:24, 16.42s/it, loss=0.2161, step_time=16.83s, grad_norm=0.139] Steps: 52%|█████▏ | 4688/9000 [20:33:34<19:49:00, 16.54s/it, loss=0.2161, step_time=16.83s, grad_norm=0.139] Steps: 52%|█████▏ | 4688/9000 [20:33:50<19:49:00, 16.54s/it, loss=0.1947, step_time=15.91s, grad_norm=0.0891] Steps: 52%|█████▏ | 4689/9000 [20:33:50<19:35:03, 16.35s/it, loss=0.1947, step_time=15.91s, grad_norm=0.0891] Steps: 52%|█████▏ | 4689/9000 [20:34:06<19:35:03, 16.35s/it, loss=0.1221, step_time=16.32s, grad_norm=0.109] Steps: 52%|█████▏ | 4690/9000 [20:34:06<19:34:10, 16.35s/it, loss=0.1221, step_time=16.32s, grad_norm=0.109] Steps: 52%|█████▏ | 4690/9000 [20:34:24<19:34:10, 16.35s/it, loss=0.1480, step_time=17.83s, grad_norm=0.0859] Steps: 52%|█████▏ | 4691/9000 [20:34:24<20:05:56, 16.79s/it, loss=0.1480, step_time=17.83s, grad_norm=0.0859] Steps: 52%|█████▏ | 4691/9000 [20:34:41<20:05:56, 16.79s/it, loss=0.1200, step_time=16.55s, grad_norm=0.0924] Steps: 52%|█████▏ | 4692/9000 [20:34:41<20:00:33, 16.72s/it, loss=0.1200, step_time=16.55s, grad_norm=0.0924] Steps: 52%|█████▏ | 4692/9000 [20:34:57<20:00:33, 16.72s/it, loss=0.2456, step_time=15.88s, grad_norm=0.0793] Steps: 52%|█████▏ | 4693/9000 [20:34:57<19:42:06, 16.47s/it, loss=0.2456, step_time=15.88s, grad_norm=0.0793] Steps: 52%|█████▏ | 4693/9000 [20:35:14<19:42:06, 16.47s/it, loss=0.2104, step_time=16.92s, grad_norm=0.0811] Steps: 52%|█████▏ | 4694/9000 [20:35:14<19:51:38, 16.60s/it, loss=0.2104, step_time=16.92s, grad_norm=0.0811] Steps: 52%|█████▏ | 4694/9000 [20:35:30<19:51:38, 16.60s/it, loss=0.1362, step_time=16.24s, grad_norm=0.105] Steps: 52%|█████▏ | 4695/9000 [20:35:30<19:43:32, 16.50s/it, loss=0.1362, step_time=16.24s, grad_norm=0.105] Steps: 52%|█████▏ | 4695/9000 [20:35:46<19:43:32, 16.50s/it, loss=0.1362, step_time=16.47s, grad_norm=0.0796] Steps: 52%|█████▏ | 4696/9000 [20:35:46<19:42:40, 16.49s/it, loss=0.1362, step_time=16.47s, grad_norm=0.0796] Steps: 52%|█████▏ | 4696/9000 [20:36:03<19:42:40, 16.49s/it, loss=0.1497, step_time=16.86s, grad_norm=0.0823] Steps: 52%|█████▏ | 4697/9000 [20:36:03<19:50:29, 16.60s/it, loss=0.1497, step_time=16.86s, grad_norm=0.0823] Steps: 52%|█████▏ | 4697/9000 [20:36:19<19:50:29, 16.60s/it, loss=0.1881, step_time=16.30s, grad_norm=0.0778] Steps: 52%|█████▏ | 4698/9000 [20:36:19<19:43:46, 16.51s/it, loss=0.1881, step_time=16.30s, grad_norm=0.0778] Steps: 52%|█████▏ | 4698/9000 [20:36:36<19:43:46, 16.51s/it, loss=0.1614, step_time=16.42s, grad_norm=0.062] Steps: 52%|█████▏ | 4699/9000 [20:36:36<19:41:29, 16.48s/it, loss=0.1614, step_time=16.42s, grad_norm=0.062] Steps: 52%|█████▏ | 4699/9000 [20:36:53<19:41:29, 16.48s/it, loss=0.1092, step_time=17.32s, grad_norm=0.0935] Steps: 52%|█████▏ | 4700/9000 [20:36:53<19:59:16, 16.73s/it, loss=0.1092, step_time=17.32s, grad_norm=0.0935] Steps: 52%|█████▏ | 4700/9000 [20:37:09<19:59:16, 16.73s/it, loss=0.0804, step_time=16.00s, grad_norm=0.0481] Steps: 52%|█████▏ | 4701/9000 [20:37:09<19:43:08, 16.51s/it, loss=0.0804, step_time=16.00s, grad_norm=0.0481] Steps: 52%|█████▏ | 4701/9000 [20:37:25<19:43:08, 16.51s/it, loss=0.1473, step_time=15.91s, grad_norm=0.04] Steps: 52%|█████▏ | 4702/9000 [20:37:25<19:29:50, 16.33s/it, loss=0.1473, step_time=15.91s, grad_norm=0.04] Steps: 52%|█████▏ | 4702/9000 [20:37:42<19:29:50, 16.33s/it, loss=0.1855, step_time=16.70s, grad_norm=0.071] Steps: 52%|█████▏ | 4703/9000 [20:37:42<19:37:34, 16.44s/it, loss=0.1855, step_time=16.70s, grad_norm=0.071] Steps: 52%|█████▏ | 4703/9000 [20:37:58<19:37:34, 16.44s/it, loss=0.2467, step_time=15.92s, grad_norm=0.089] Steps: 52%|█████▏ | 4704/9000 [20:37:58<19:26:08, 16.29s/it, loss=0.2467, step_time=15.92s, grad_norm=0.089] Steps: 52%|█████▏ | 4704/9000 [20:38:13<19:26:08, 16.29s/it, loss=0.1756, step_time=15.72s, grad_norm=0.0927] Steps: 52%|█████▏ | 4705/9000 [20:38:13<19:13:47, 16.12s/it, loss=0.1756, step_time=15.72s, grad_norm=0.0927] Steps: 52%|█████▏ | 4705/9000 [20:38:31<19:13:47, 16.12s/it, loss=0.1093, step_time=17.42s, grad_norm=0.0824] Steps: 52%|█████▏ | 4706/9000 [20:38:31<19:41:30, 16.51s/it, loss=0.1093, step_time=17.42s, grad_norm=0.0824] Steps: 52%|█████▏ | 4706/9000 [20:38:47<19:41:30, 16.51s/it, loss=0.2447, step_time=16.05s, grad_norm=0.113] Steps: 52%|█████▏ | 4707/9000 [20:38:47<19:31:27, 16.37s/it, loss=0.2447, step_time=16.05s, grad_norm=0.113] Steps: 52%|█████▏ | 4707/9000 [20:39:02<19:31:27, 16.37s/it, loss=0.2580, step_time=15.53s, grad_norm=0.0726] Steps: 52%|█████▏ | 4708/9000 [20:39:02<19:13:02, 16.12s/it, loss=0.2580, step_time=15.53s, grad_norm=0.0726] Steps: 52%|█████▏ | 4708/9000 [20:39:19<19:13:02, 16.12s/it, loss=0.1990, step_time=16.23s, grad_norm=0.108] Steps: 52%|█████▏ | 4709/9000 [20:39:19<19:15:10, 16.15s/it, loss=0.1990, step_time=16.23s, grad_norm=0.108] Steps: 52%|█████▏ | 4709/9000 [20:39:36<19:15:10, 16.15s/it, loss=0.1255, step_time=17.20s, grad_norm=0.128] Steps: 52%|█████▏ | 4710/9000 [20:39:36<19:37:28, 16.47s/it, loss=0.1255, step_time=17.20s, grad_norm=0.128] Steps: 52%|█████▏ | 4710/9000 [20:39:51<19:37:28, 16.47s/it, loss=0.1993, step_time=15.36s, grad_norm=0.108] Steps: 52%|█████▏ | 4711/9000 [20:39:51<19:13:29, 16.14s/it, loss=0.1993, step_time=15.36s, grad_norm=0.108] Steps: 52%|█████▏ | 4711/9000 [20:40:08<19:13:29, 16.14s/it, loss=0.2084, step_time=16.61s, grad_norm=0.0972] Steps: 52%|█████▏ | 4712/9000 [20:40:08<19:23:22, 16.28s/it, loss=0.2084, step_time=16.61s, grad_norm=0.0972] Steps: 52%|█████▏ | 4712/9000 [20:40:24<19:23:22, 16.28s/it, loss=0.0855, step_time=16.36s, grad_norm=0.0772] Steps: 52%|█████▏ | 4713/9000 [20:40:24<19:24:51, 16.30s/it, loss=0.0855, step_time=16.36s, grad_norm=0.0772] Steps: 52%|█████▏ | 4713/9000 [20:40:39<19:24:51, 16.30s/it, loss=0.1413, step_time=15.14s, grad_norm=0.176] Steps: 52%|█████▏ | 4714/9000 [20:40:39<18:59:44, 15.96s/it, loss=0.1413, step_time=15.14s, grad_norm=0.176] Steps: 52%|█████▏ | 4714/9000 [20:40:55<18:59:44, 15.96s/it, loss=0.1900, step_time=15.85s, grad_norm=0.126] Steps: 52%|█████▏ | 4715/9000 [20:40:55<18:57:14, 15.92s/it, loss=0.1900, step_time=15.85s, grad_norm=0.126] Steps: 52%|█████▏ | 4715/9000 [20:41:11<18:57:14, 15.92s/it, loss=0.1418, step_time=16.01s, grad_norm=0.0522] Steps: 52%|█████▏ | 4716/9000 [20:41:11<18:58:45, 15.95s/it, loss=0.1418, step_time=16.01s, grad_norm=0.0522] Steps: 52%|█████▏ | 4716/9000 [20:41:26<18:58:45, 15.95s/it, loss=0.1698, step_time=14.69s, grad_norm=0.0819] Steps: 52%|█████▏ | 4717/9000 [20:41:26<18:31:29, 15.57s/it, loss=0.1698, step_time=14.69s, grad_norm=0.0819] Steps: 52%|█████▏ | 4717/9000 [20:41:43<18:31:29, 15.57s/it, loss=0.1453, step_time=17.25s, grad_norm=0.134] Steps: 52%|█████▏ | 4718/9000 [20:41:43<19:07:12, 16.07s/it, loss=0.1453, step_time=17.25s, grad_norm=0.134] Steps: 52%|█████▏ | 4718/9000 [20:41:59<19:07:12, 16.07s/it, loss=0.2510, step_time=16.16s, grad_norm=0.116] Steps: 52%|█████▏ | 4719/9000 [20:41:59<19:08:48, 16.10s/it, loss=0.2510, step_time=16.16s, grad_norm=0.116] Steps: 52%|█████▏ | 4719/9000 [20:42:14<19:08:48, 16.10s/it, loss=0.1532, step_time=15.16s, grad_norm=0.0885] Steps: 52%|█████▏ | 4720/9000 [20:42:14<18:48:24, 15.82s/it, loss=0.1532, step_time=15.16s, grad_norm=0.0885] Steps: 52%|█████▏ | 4720/9000 [20:42:32<18:48:24, 15.82s/it, loss=0.2694, step_time=17.27s, grad_norm=0.106] Steps: 52%|█████▏ | 4721/9000 [20:42:32<19:19:10, 16.25s/it, loss=0.2694, step_time=17.27s, grad_norm=0.106] Steps: 52%|█████▏ | 4721/9000 [20:42:49<19:19:10, 16.25s/it, loss=0.1334, step_time=16.78s, grad_norm=0.0418] Steps: 52%|█████▏ | 4722/9000 [20:42:49<19:30:04, 16.41s/it, loss=0.1334, step_time=16.78s, grad_norm=0.0418] Steps: 52%|█████▏ | 4722/9000 [20:43:06<19:30:04, 16.41s/it, loss=0.1663, step_time=17.24s, grad_norm=0.0621] Steps: 52%|█████▏ | 4723/9000 [20:43:06<19:47:35, 16.66s/it, loss=0.1663, step_time=17.24s, grad_norm=0.0621] Steps: 52%|█████▏ | 4723/9000 [20:43:23<19:47:35, 16.66s/it, loss=0.1262, step_time=17.30s, grad_norm=0.128] Steps: 52%|█████▏ | 4724/9000 [20:43:23<20:01:03, 16.85s/it, loss=0.1262, step_time=17.30s, grad_norm=0.128] Steps: 52%|█████▏ | 4724/9000 [20:43:39<20:01:03, 16.85s/it, loss=0.1473, step_time=15.55s, grad_norm=0.124] Steps: 52%|█████▎ | 4725/9000 [20:43:39<19:32:58, 16.46s/it, loss=0.1473, step_time=15.55s, grad_norm=0.124] Steps: 52%|█████▎ | 4725/9000 [20:43:57<19:32:58, 16.46s/it, loss=0.2746, step_time=18.15s, grad_norm=0.116] Steps: 53%|█████▎ | 4726/9000 [20:43:57<20:08:44, 16.97s/it, loss=0.2746, step_time=18.15s, grad_norm=0.116] Steps: 53%|█████▎ | 4726/9000 [20:44:14<20:08:44, 16.97s/it, loss=0.1618, step_time=17.53s, grad_norm=0.102] Steps: 53%|█████▎ | 4727/9000 [20:44:14<20:20:30, 17.14s/it, loss=0.1618, step_time=17.53s, grad_norm=0.102] Steps: 53%|█████▎ | 4727/9000 [20:44:32<20:20:30, 17.14s/it, loss=0.1704, step_time=18.01s, grad_norm=0.115] Steps: 53%|█████▎ | 4728/9000 [20:44:32<20:38:52, 17.40s/it, loss=0.1704, step_time=18.01s, grad_norm=0.115] Steps: 53%|█████▎ | 4728/9000 [20:44:51<20:38:52, 17.40s/it, loss=0.1350, step_time=18.49s, grad_norm=0.104] Steps: 53%|█████▎ | 4729/9000 [20:44:51<21:01:52, 17.73s/it, loss=0.1350, step_time=18.49s, grad_norm=0.104] Steps: 53%|█████▎ | 4729/9000 [20:45:09<21:01:52, 17.73s/it, loss=0.1846, step_time=17.84s, grad_norm=0.0729] Steps: 53%|█████▎ | 4730/9000 [20:45:09<21:03:58, 17.76s/it, loss=0.1846, step_time=17.84s, grad_norm=0.0729] Steps: 53%|█████▎ | 4730/9000 [20:45:28<21:03:58, 17.76s/it, loss=0.1775, step_time=19.14s, grad_norm=0.096] Steps: 53%|█████▎ | 4731/9000 [20:45:28<21:33:09, 18.18s/it, loss=0.1775, step_time=19.14s, grad_norm=0.096] Steps: 53%|█████▎ | 4731/9000 [20:45:45<21:33:09, 18.18s/it, loss=0.2218, step_time=17.55s, grad_norm=0.118] Steps: 53%|█████▎ | 4732/9000 [20:45:45<21:19:36, 17.99s/it, loss=0.2218, step_time=17.55s, grad_norm=0.118] Steps: 53%|█████▎ | 4732/9000 [20:46:03<21:19:36, 17.99s/it, loss=0.3090, step_time=17.31s, grad_norm=0.174] Steps: 53%|█████▎ | 4733/9000 [20:46:03<21:04:47, 17.78s/it, loss=0.3090, step_time=17.31s, grad_norm=0.174] Steps: 53%|█████▎ | 4733/9000 [20:46:21<21:04:47, 17.78s/it, loss=0.2206, step_time=18.66s, grad_norm=0.117] Steps: 53%|█████▎ | 4734/9000 [20:46:21<21:23:06, 18.05s/it, loss=0.2206, step_time=18.66s, grad_norm=0.117] Steps: 53%|█████▎ | 4734/9000 [20:46:40<21:23:06, 18.05s/it, loss=0.2021, step_time=19.07s, grad_norm=0.0539] Steps: 53%|█████▎ | 4735/9000 [20:46:40<21:44:40, 18.35s/it, loss=0.2021, step_time=19.07s, grad_norm=0.0539] Steps: 53%|█████▎ | 4735/9000 [20:47:00<21:44:40, 18.35s/it, loss=0.2546, step_time=19.35s, grad_norm=0.077] Steps: 53%|█████▎ | 4736/9000 [20:47:00<22:05:38, 18.65s/it, loss=0.2546, step_time=19.35s, grad_norm=0.077] Steps: 53%|█████▎ | 4736/9000 [20:47:17<22:05:38, 18.65s/it, loss=0.1400, step_time=17.67s, grad_norm=0.097] Steps: 53%|█████▎ | 4737/9000 [20:47:17<21:44:22, 18.36s/it, loss=0.1400, step_time=17.67s, grad_norm=0.097] Steps: 53%|█████▎ | 4737/9000 [20:47:36<21:44:22, 18.36s/it, loss=0.2151, step_time=18.36s, grad_norm=0.0927] Steps: 53%|█████▎ | 4738/9000 [20:47:36<21:44:10, 18.36s/it, loss=0.2151, step_time=18.36s, grad_norm=0.0927] Steps: 53%|█████▎ | 4738/9000 [20:47:55<21:44:10, 18.36s/it, loss=0.1876, step_time=18.80s, grad_norm=0.0987] Steps: 53%|█████▎ | 4739/9000 [20:47:55<21:53:10, 18.49s/it, loss=0.1876, step_time=18.80s, grad_norm=0.0987] Steps: 53%|█████▎ | 4739/9000 [20:48:13<21:53:10, 18.49s/it, loss=0.1269, step_time=18.36s, grad_norm=0.125] Steps: 53%|█████▎ | 4740/9000 [20:48:13<21:50:02, 18.45s/it, loss=0.1269, step_time=18.36s, grad_norm=0.125] Steps: 53%|█████▎ | 4740/9000 [20:48:34<21:50:02, 18.45s/it, loss=0.1852, step_time=20.72s, grad_norm=0.0691] Steps: 53%|█████▎ | 4741/9000 [20:48:34<22:38:01, 19.13s/it, loss=0.1852, step_time=20.72s, grad_norm=0.0691] Steps: 53%|█████▎ | 4741/9000 [20:48:54<22:38:01, 19.13s/it, loss=0.2526, step_time=20.21s, grad_norm=0.127] Steps: 53%|█████▎ | 4742/9000 [20:48:54<23:00:40, 19.46s/it, loss=0.2526, step_time=20.21s, grad_norm=0.127] Steps: 53%|█████▎ | 4742/9000 [20:49:15<23:00:40, 19.46s/it, loss=0.1127, step_time=21.09s, grad_norm=0.0655] Steps: 53%|█████▎ | 4743/9000 [20:49:15<23:35:04, 19.94s/it, loss=0.1127, step_time=21.09s, grad_norm=0.0655] Steps: 53%|█████▎ | 4743/9000 [20:49:36<23:35:04, 19.94s/it, loss=0.2312, step_time=20.87s, grad_norm=0.0977] Steps: 53%|█████▎ | 4744/9000 [20:49:36<23:54:27, 20.22s/it, loss=0.2312, step_time=20.87s, grad_norm=0.0977] Steps: 53%|█████▎ | 4744/9000 [20:49:57<23:54:27, 20.22s/it, loss=0.1824, step_time=21.48s, grad_norm=0.0972] Steps: 53%|█████▎ | 4745/9000 [20:49:57<24:20:52, 20.60s/it, loss=0.1824, step_time=21.48s, grad_norm=0.0972] Steps: 53%|█████▎ | 4745/9000 [20:50:17<24:20:52, 20.60s/it, loss=0.1431, step_time=19.66s, grad_norm=0.0732] Steps: 53%|█████▎ | 4746/9000 [20:50:17<24:00:30, 20.32s/it, loss=0.1431, step_time=19.66s, grad_norm=0.0732] Steps: 53%|█████▎ | 4746/9000 [20:50:37<24:00:30, 20.32s/it, loss=0.1579, step_time=20.50s, grad_norm=0.116] Steps: 53%|█████▎ | 4747/9000 [20:50:37<24:04:10, 20.37s/it, loss=0.1579, step_time=20.50s, grad_norm=0.116] Steps: 53%|█████▎ | 4747/9000 [20:50:56<24:04:10, 20.37s/it, loss=0.1106, step_time=18.94s, grad_norm=0.0721] Steps: 53%|█████▎ | 4748/9000 [20:50:56<23:33:23, 19.94s/it, loss=0.1106, step_time=18.94s, grad_norm=0.0721] Steps: 53%|█████▎ | 4748/9000 [20:51:17<23:33:23, 19.94s/it, loss=0.1571, step_time=20.14s, grad_norm=0.0977] Steps: 53%|█████▎ | 4749/9000 [20:51:17<23:37:12, 20.00s/it, loss=0.1571, step_time=20.14s, grad_norm=0.0977] Steps: 53%|█████▎ | 4749/9000 [20:51:35<23:37:12, 20.00s/it, loss=0.2134, step_time=18.79s, grad_norm=0.0925] Steps: 53%|█████▎ | 4750/9000 [20:51:35<23:11:08, 19.64s/it, loss=0.2134, step_time=18.79s, grad_norm=0.0925] Steps: 53%|█████▎ | 4750/9000 [20:51:55<23:11:08, 19.64s/it, loss=0.0744, step_time=20.03s, grad_norm=0.0774] Steps: 53%|█████▎ | 4751/9000 [20:51:55<23:19:10, 19.76s/it, loss=0.0744, step_time=20.03s, grad_norm=0.0774] Steps: 53%|█████▎ | 4751/9000 [20:52:14<23:19:10, 19.76s/it, loss=0.0852, step_time=18.73s, grad_norm=0.0937] Steps: 53%|█████▎ | 4752/9000 [20:52:14<22:57:01, 19.45s/it, loss=0.0852, step_time=18.73s, grad_norm=0.0937] Steps: 53%|█████▎ | 4752/9000 [20:52:34<22:57:01, 19.45s/it, loss=0.1465, step_time=19.61s, grad_norm=0.0685] Steps: 53%|█████▎ | 4753/9000 [20:52:34<23:00:03, 19.50s/it, loss=0.1465, step_time=19.61s, grad_norm=0.0685] Steps: 53%|█████▎ | 4753/9000 [20:52:54<23:00:03, 19.50s/it, loss=0.2220, step_time=20.28s, grad_norm=0.102] Steps: 53%|█████▎ | 4754/9000 [20:52:54<23:16:23, 19.73s/it, loss=0.2220, step_time=20.28s, grad_norm=0.102] Steps: 53%|█████▎ | 4754/9000 [20:53:13<23:16:23, 19.73s/it, loss=0.2369, step_time=19.11s, grad_norm=0.114] Steps: 53%|█████▎ | 4755/9000 [20:53:13<23:02:52, 19.55s/it, loss=0.2369, step_time=19.11s, grad_norm=0.114] Steps: 53%|█████▎ | 4755/9000 [20:53:33<23:02:52, 19.55s/it, loss=0.1875, step_time=19.90s, grad_norm=0.0559] Steps: 53%|█████▎ | 4756/9000 [20:53:33<23:10:00, 19.65s/it, loss=0.1875, step_time=19.90s, grad_norm=0.0559] Steps: 53%|█████▎ | 4756/9000 [20:53:53<23:10:00, 19.65s/it, loss=0.2395, step_time=20.38s, grad_norm=0.0942] Steps: 53%|█████▎ | 4757/9000 [20:53:53<23:25:08, 19.87s/it, loss=0.2395, step_time=20.38s, grad_norm=0.0942] Steps: 53%|█████▎ | 4757/9000 [20:54:15<23:25:08, 19.87s/it, loss=0.2391, step_time=22.02s, grad_norm=0.0842] Steps: 53%|█████▎ | 4758/9000 [20:54:15<24:10:25, 20.52s/it, loss=0.2391, step_time=22.02s, grad_norm=0.0842] Steps: 53%|█████▎ | 4758/9000 [20:54:35<24:10:25, 20.52s/it, loss=0.1819, step_time=19.40s, grad_norm=0.125] Steps: 53%|█████▎ | 4759/9000 [20:54:35<23:46:34, 20.18s/it, loss=0.1819, step_time=19.40s, grad_norm=0.125] Steps: 53%|█████▎ | 4759/9000 [20:54:55<23:46:34, 20.18s/it, loss=0.1195, step_time=20.44s, grad_norm=0.109] Steps: 53%|█████▎ | 4760/9000 [20:54:55<23:51:45, 20.26s/it, loss=0.1195, step_time=20.44s, grad_norm=0.109] Steps: 53%|█████▎ | 4760/9000 [20:55:15<23:51:45, 20.26s/it, loss=0.1554, step_time=20.22s, grad_norm=0.0587] Steps: 53%|█████▎ | 4761/9000 [20:55:15<23:50:34, 20.25s/it, loss=0.1554, step_time=20.22s, grad_norm=0.0587] Steps: 53%|█████▎ | 4761/9000 [20:55:37<23:50:34, 20.25s/it, loss=0.1315, step_time=21.75s, grad_norm=0.121] Steps: 53%|█████▎ | 4762/9000 [20:55:37<24:22:09, 20.70s/it, loss=0.1315, step_time=21.75s, grad_norm=0.121] Steps: 53%|█████▎ | 4762/9000 [20:55:56<24:22:09, 20.70s/it, loss=0.2062, step_time=19.02s, grad_norm=0.0799] Steps: 53%|█████▎ | 4763/9000 [20:55:56<23:46:18, 20.20s/it, loss=0.2062, step_time=19.02s, grad_norm=0.0799] Steps: 53%|█████▎ | 4763/9000 [20:56:17<23:46:18, 20.20s/it, loss=0.2043, step_time=20.44s, grad_norm=0.0769] Steps: 53%|█████▎ | 4764/9000 [20:56:17<23:51:06, 20.27s/it, loss=0.2043, step_time=20.44s, grad_norm=0.0769] Steps: 53%|█████▎ | 4764/9000 [20:56:37<23:51:06, 20.27s/it, loss=0.2105, step_time=20.24s, grad_norm=0.124] Steps: 53%|█████▎ | 4765/9000 [20:56:37<23:50:05, 20.26s/it, loss=0.2105, step_time=20.24s, grad_norm=0.124] Steps: 53%|█████▎ | 4765/9000 [20:56:59<23:50:05, 20.26s/it, loss=0.1320, step_time=21.83s, grad_norm=0.0749] Steps: 53%|█████▎ | 4766/9000 [20:56:59<24:23:02, 20.73s/it, loss=0.1320, step_time=21.83s, grad_norm=0.0749] Steps: 53%|█████▎ | 4766/9000 [20:57:18<24:23:02, 20.73s/it, loss=0.1862, step_time=18.78s, grad_norm=0.0965] Steps: 53%|█████▎ | 4767/9000 [20:57:18<23:41:20, 20.15s/it, loss=0.1862, step_time=18.78s, grad_norm=0.0965] Steps: 53%|█████▎ | 4767/9000 [20:57:38<23:41:20, 20.15s/it, loss=0.1903, step_time=20.18s, grad_norm=0.097] Steps: 53%|█████▎ | 4768/9000 [20:57:38<23:41:43, 20.16s/it, loss=0.1903, step_time=20.18s, grad_norm=0.097] Steps: 53%|█████▎ | 4768/9000 [20:57:57<23:41:43, 20.16s/it, loss=0.1671, step_time=19.56s, grad_norm=0.0813] Steps: 53%|█████▎ | 4769/9000 [20:57:57<23:28:54, 19.98s/it, loss=0.1671, step_time=19.56s, grad_norm=0.0813] Steps: 53%|█████▎ | 4769/9000 [20:58:19<23:28:54, 19.98s/it, loss=0.1786, step_time=21.40s, grad_norm=0.0881] Steps: 53%|█████▎ | 4770/9000 [20:58:19<23:58:42, 20.41s/it, loss=0.1786, step_time=21.40s, grad_norm=0.0881] Steps: 53%|█████▎ | 4770/9000 [20:58:37<23:58:42, 20.41s/it, loss=0.1366, step_time=18.52s, grad_norm=0.0658] Steps: 53%|█████▎ | 4771/9000 [20:58:37<23:18:35, 19.84s/it, loss=0.1366, step_time=18.52s, grad_norm=0.0658] Steps: 53%|█████▎ | 4771/9000 [20:58:56<23:18:35, 19.84s/it, loss=0.2888, step_time=19.31s, grad_norm=0.099] Steps: 53%|█████▎ | 4772/9000 [20:58:56<23:06:58, 19.68s/it, loss=0.2888, step_time=19.31s, grad_norm=0.099] Steps: 53%|█████▎ | 4772/9000 [20:59:15<23:06:58, 19.68s/it, loss=0.2105, step_time=18.56s, grad_norm=0.105] Steps: 53%|█████▎ | 4773/9000 [20:59:15<22:42:58, 19.35s/it, loss=0.2105, step_time=18.56s, grad_norm=0.105] Steps: 53%|█████▎ | 4773/9000 [20:59:34<22:42:58, 19.35s/it, loss=0.1642, step_time=19.33s, grad_norm=0.0798] Steps: 53%|█████▎ | 4774/9000 [20:59:34<22:42:24, 19.34s/it, loss=0.1642, step_time=19.33s, grad_norm=0.0798] Steps: 53%|█████▎ | 4774/9000 [20:59:54<22:42:24, 19.34s/it, loss=0.1265, step_time=19.58s, grad_norm=0.0714] Steps: 53%|█████▎ | 4775/9000 [20:59:54<22:47:09, 19.42s/it, loss=0.1265, step_time=19.58s, grad_norm=0.0714] Steps: 53%|█████▎ | 4775/9000 [21:00:14<22:47:09, 19.42s/it, loss=0.1670, step_time=19.87s, grad_norm=0.268] Steps: 53%|█████▎ | 4776/9000 [21:00:14<22:56:33, 19.55s/it, loss=0.1670, step_time=19.87s, grad_norm=0.268] Steps: 53%|█████▎ | 4776/9000 [21:00:33<22:56:33, 19.55s/it, loss=0.1883, step_time=19.22s, grad_norm=0.0829] Steps: 53%|█████▎ | 4777/9000 [21:00:33<22:49:18, 19.46s/it, loss=0.1883, step_time=19.22s, grad_norm=0.0829] Steps: 53%|█████▎ | 4777/9000 [21:00:52<22:49:18, 19.46s/it, loss=0.1516, step_time=18.91s, grad_norm=0.173] Steps: 53%|█████▎ | 4778/9000 [21:00:52<22:37:36, 19.29s/it, loss=0.1516, step_time=18.91s, grad_norm=0.173] Steps: 53%|█████▎ | 4778/9000 [21:01:12<22:37:36, 19.29s/it, loss=0.1648, step_time=20.47s, grad_norm=0.0812] Steps: 53%|█████▎ | 4779/9000 [21:01:12<23:02:11, 19.65s/it, loss=0.1648, step_time=20.47s, grad_norm=0.0812] Steps: 53%|█████▎ | 4779/9000 [21:01:31<23:02:11, 19.65s/it, loss=0.1256, step_time=18.79s, grad_norm=0.256] Steps: 53%|█████▎ | 4780/9000 [21:01:31<22:43:45, 19.39s/it, loss=0.1256, step_time=18.79s, grad_norm=0.256] Steps: 53%|█████▎ | 4780/9000 [21:01:52<22:43:45, 19.39s/it, loss=0.2690, step_time=20.43s, grad_norm=0.103] Steps: 53%|█████▎ | 4781/9000 [21:01:52<23:05:28, 19.70s/it, loss=0.2690, step_time=20.43s, grad_norm=0.103] Steps: 53%|█████▎ | 4781/9000 [21:02:10<23:05:28, 19.70s/it, loss=0.1587, step_time=18.74s, grad_norm=0.201] Steps: 53%|█████▎ | 4782/9000 [21:02:10<22:44:50, 19.41s/it, loss=0.1587, step_time=18.74s, grad_norm=0.201] Steps: 53%|█████▎ | 4782/9000 [21:02:31<22:44:50, 19.41s/it, loss=0.1789, step_time=20.29s, grad_norm=0.0958] Steps: 53%|█████▎ | 4783/9000 [21:02:31<23:03:04, 19.68s/it, loss=0.1789, step_time=20.29s, grad_norm=0.0958] Steps: 53%|█████▎ | 4783/9000 [21:02:50<23:03:04, 19.68s/it, loss=0.2529, step_time=19.66s, grad_norm=0.0874] Steps: 53%|█████▎ | 4784/9000 [21:02:50<23:02:27, 19.67s/it, loss=0.2529, step_time=19.66s, grad_norm=0.0874] Steps: 53%|█████▎ | 4784/9000 [21:03:10<23:02:27, 19.67s/it, loss=0.1302, step_time=19.85s, grad_norm=0.192] Steps: 53%|█████▎ | 4785/9000 [21:03:10<23:05:53, 19.73s/it, loss=0.1302, step_time=19.85s, grad_norm=0.192] Steps: 53%|█████▎ | 4785/9000 [21:03:30<23:05:53, 19.73s/it, loss=0.1431, step_time=19.54s, grad_norm=0.115] Steps: 53%|█████▎ | 4786/9000 [21:03:30<23:01:44, 19.67s/it, loss=0.1431, step_time=19.54s, grad_norm=0.115] Steps: 53%|█████▎ | 4786/9000 [21:03:49<23:01:44, 19.67s/it, loss=0.1788, step_time=19.27s, grad_norm=0.133] Steps: 53%|█████▎ | 4787/9000 [21:03:49<22:53:02, 19.55s/it, loss=0.1788, step_time=19.27s, grad_norm=0.133] Steps: 53%|█████▎ | 4787/9000 [21:04:08<22:53:02, 19.55s/it, loss=0.2029, step_time=19.37s, grad_norm=0.18] Steps: 53%|█████▎ | 4788/9000 [21:04:08<22:48:51, 19.50s/it, loss=0.2029, step_time=19.37s, grad_norm=0.18] Steps: 53%|█████▎ | 4788/9000 [21:04:28<22:48:51, 19.50s/it, loss=0.1753, step_time=19.17s, grad_norm=0.0828] Steps: 53%|█████▎ | 4789/9000 [21:04:28<22:41:36, 19.40s/it, loss=0.1753, step_time=19.17s, grad_norm=0.0828] Steps: 53%|█████▎ | 4789/9000 [21:04:48<22:41:36, 19.40s/it, loss=0.1777, step_time=20.86s, grad_norm=0.147] Steps: 53%|█████▎ | 4790/9000 [21:04:48<23:12:05, 19.84s/it, loss=0.1777, step_time=20.86s, grad_norm=0.147] Steps: 53%|█████▎ | 4790/9000 [21:05:08<23:12:05, 19.84s/it, loss=0.0905, step_time=19.87s, grad_norm=0.0966] Steps: 53%|█████▎ | 4791/9000 [21:05:08<23:12:21, 19.85s/it, loss=0.0905, step_time=19.87s, grad_norm=0.0966] Steps: 53%|█████▎ | 4791/9000 [21:05:29<23:12:21, 19.85s/it, loss=0.2567, step_time=20.30s, grad_norm=0.0649] Steps: 53%|█████▎ | 4792/9000 [21:05:29<23:21:39, 19.99s/it, loss=0.2567, step_time=20.30s, grad_norm=0.0649] Steps: 53%|█████▎ | 4792/9000 [21:05:48<23:21:39, 19.99s/it, loss=0.2050, step_time=19.14s, grad_norm=0.165] Steps: 53%|█████▎ | 4793/9000 [21:05:48<23:03:39, 19.73s/it, loss=0.2050, step_time=19.14s, grad_norm=0.165] Steps: 53%|█████▎ | 4793/9000 [21:06:09<23:03:39, 19.73s/it, loss=0.2119, step_time=21.19s, grad_norm=0.111] Steps: 53%|█████▎ | 4794/9000 [21:06:09<23:33:54, 20.17s/it, loss=0.2119, step_time=21.19s, grad_norm=0.111] Steps: 53%|█████▎ | 4794/9000 [21:06:28<23:33:54, 20.17s/it, loss=0.2151, step_time=18.77s, grad_norm=0.106] Steps: 53%|█████▎ | 4795/9000 [21:06:28<23:04:15, 19.75s/it, loss=0.2151, step_time=18.77s, grad_norm=0.106] Steps: 53%|█████▎ | 4795/9000 [21:06:48<23:04:15, 19.75s/it, loss=0.1877, step_time=20.55s, grad_norm=0.0836] Steps: 53%|█████▎ | 4796/9000 [21:06:48<23:20:47, 19.99s/it, loss=0.1877, step_time=20.55s, grad_norm=0.0836] Steps: 53%|█████▎ | 4796/9000 [21:07:07<23:20:47, 19.99s/it, loss=0.1074, step_time=18.47s, grad_norm=0.0904] Steps: 53%|█████▎ | 4797/9000 [21:07:07<22:48:24, 19.53s/it, loss=0.1074, step_time=18.47s, grad_norm=0.0904] Steps: 53%|█████▎ | 4797/9000 [21:07:27<22:48:24, 19.53s/it, loss=0.2085, step_time=19.87s, grad_norm=0.0677] Steps: 53%|█████▎ | 4798/9000 [21:07:27<22:55:07, 19.64s/it, loss=0.2085, step_time=19.87s, grad_norm=0.0677] Steps: 53%|█████▎ | 4798/9000 [21:07:47<22:55:07, 19.64s/it, loss=0.2210, step_time=20.38s, grad_norm=0.0474] Steps: 53%|█████▎ | 4799/9000 [21:07:47<23:10:23, 19.86s/it, loss=0.2210, step_time=20.38s, grad_norm=0.0474] Steps: 53%|█████▎ | 4799/9000 [21:08:08<23:10:23, 19.86s/it, loss=0.2091, step_time=20.83s, grad_norm=0.0616] Steps: 53%|█████▎ | 4800/9000 [21:08:08<23:30:33, 20.15s/it, loss=0.2091, step_time=20.83s, grad_norm=0.0616] Steps: 53%|█████▎ | 4800/9000 [21:08:27<23:30:33, 20.15s/it, loss=0.1271, step_time=19.11s, grad_norm=0.0789] Steps: 53%|█████▎ | 4801/9000 [21:08:27<23:08:28, 19.84s/it, loss=0.1271, step_time=19.11s, grad_norm=0.0789] Steps: 53%|█████▎ | 4801/9000 [21:08:46<23:08:28, 19.84s/it, loss=0.2022, step_time=19.40s, grad_norm=0.103] Steps: 53%|█████▎ | 4802/9000 [21:08:46<22:59:02, 19.71s/it, loss=0.2022, step_time=19.40s, grad_norm=0.103] Steps: 53%|█████▎ | 4802/9000 [21:09:06<22:59:02, 19.71s/it, loss=0.1486, step_time=20.03s, grad_norm=0.106] Steps: 53%|█████▎ | 4803/9000 [21:09:06<23:05:27, 19.81s/it, loss=0.1486, step_time=20.03s, grad_norm=0.106] Steps: 53%|█████▎ | 4803/9000 [21:09:26<23:05:27, 19.81s/it, loss=0.1167, step_time=19.22s, grad_norm=0.0985] Steps: 53%|█████▎ | 4804/9000 [21:09:26<22:52:55, 19.63s/it, loss=0.1167, step_time=19.22s, grad_norm=0.0985] Steps: 53%|█████▎ | 4804/9000 [21:09:46<22:52:55, 19.63s/it, loss=0.1698, step_time=20.08s, grad_norm=0.0722] Steps: 53%|█████▎ | 4805/9000 [21:09:46<23:02:02, 19.77s/it, loss=0.1698, step_time=20.08s, grad_norm=0.0722] Steps: 53%|█████▎ | 4805/9000 [21:10:04<23:02:02, 19.77s/it, loss=0.1894, step_time=17.92s, grad_norm=0.107] Steps: 53%|█████▎ | 4806/9000 [21:10:04<22:23:02, 19.21s/it, loss=0.1894, step_time=17.92s, grad_norm=0.107] Steps: 53%|█████▎ | 4806/9000 [21:10:24<22:23:02, 19.21s/it, loss=0.1556, step_time=20.34s, grad_norm=0.0569] Steps: 53%|█████▎ | 4807/9000 [21:10:24<22:46:24, 19.55s/it, loss=0.1556, step_time=20.34s, grad_norm=0.0569] Steps: 53%|█████▎ | 4807/9000 [21:10:42<22:46:24, 19.55s/it, loss=0.1901, step_time=18.43s, grad_norm=0.0945] Steps: 53%|█████▎ | 4808/9000 [21:10:42<22:22:29, 19.22s/it, loss=0.1901, step_time=18.43s, grad_norm=0.0945] Steps: 53%|█████▎ | 4808/9000 [21:11:01<22:22:29, 19.22s/it, loss=0.1770, step_time=19.02s, grad_norm=0.0755] Steps: 53%|█████▎ | 4809/9000 [21:11:01<22:18:07, 19.16s/it, loss=0.1770, step_time=19.02s, grad_norm=0.0755] Steps: 53%|█████▎ | 4809/9000 [21:11:20<22:18:07, 19.16s/it, loss=0.0884, step_time=18.91s, grad_norm=0.0873] Steps: 53%|█████▎ | 4810/9000 [21:11:20<22:12:34, 19.08s/it, loss=0.0884, step_time=18.91s, grad_norm=0.0873] Steps: 53%|█████▎ | 4810/9000 [21:11:41<22:12:34, 19.08s/it, loss=0.2287, step_time=20.34s, grad_norm=0.18] Steps: 53%|█████▎ | 4811/9000 [21:11:41<22:38:39, 19.46s/it, loss=0.2287, step_time=20.34s, grad_norm=0.18] Steps: 53%|█████▎ | 4811/9000 [21:12:01<22:38:39, 19.46s/it, loss=0.1218, step_time=20.75s, grad_norm=0.0999] Steps: 53%|█████▎ | 4812/9000 [21:12:01<23:05:17, 19.85s/it, loss=0.1218, step_time=20.75s, grad_norm=0.0999] Steps: 53%|█████▎ | 4812/9000 [21:12:20<23:05:17, 19.85s/it, loss=0.0982, step_time=18.97s, grad_norm=0.0555] Steps: 53%|█████▎ | 4813/9000 [21:12:20<22:46:35, 19.58s/it, loss=0.0982, step_time=18.97s, grad_norm=0.0555] Steps: 53%|█████▎ | 4813/9000 [21:12:40<22:46:35, 19.58s/it, loss=0.1953, step_time=19.13s, grad_norm=0.0914] Steps: 53%|█████▎ | 4814/9000 [21:12:40<22:36:41, 19.45s/it, loss=0.1953, step_time=19.13s, grad_norm=0.0914] Steps: 53%|█████▎ | 4814/9000 [21:12:59<22:36:41, 19.45s/it, loss=0.1739, step_time=19.11s, grad_norm=0.134] Steps: 54%|█████▎ | 4815/9000 [21:12:59<22:29:18, 19.34s/it, loss=0.1739, step_time=19.11s, grad_norm=0.134] Steps: 54%|█████▎ | 4815/9000 [21:13:18<22:29:18, 19.34s/it, loss=0.2553, step_time=19.49s, grad_norm=0.0645] Steps: 54%|█████▎ | 4816/9000 [21:13:18<22:31:59, 19.39s/it, loss=0.2553, step_time=19.49s, grad_norm=0.0645] Steps: 54%|█████▎ | 4816/9000 [21:13:37<22:31:59, 19.39s/it, loss=0.1898, step_time=18.93s, grad_norm=0.146] Steps: 54%|█████▎ | 4817/9000 [21:13:37<22:22:03, 19.25s/it, loss=0.1898, step_time=18.93s, grad_norm=0.146] Steps: 54%|█████▎ | 4817/9000 [21:13:56<22:22:03, 19.25s/it, loss=0.1836, step_time=19.29s, grad_norm=0.121] Steps: 54%|█████▎ | 4818/9000 [21:13:56<22:22:30, 19.26s/it, loss=0.1836, step_time=19.29s, grad_norm=0.121] Steps: 54%|█████▎ | 4818/9000 [21:14:16<22:22:30, 19.26s/it, loss=0.2307, step_time=19.83s, grad_norm=0.0723] Steps: 54%|█████▎ | 4819/9000 [21:14:16<22:34:03, 19.43s/it, loss=0.2307, step_time=19.83s, grad_norm=0.0723] Steps: 54%|█████▎ | 4819/9000 [21:14:36<22:34:03, 19.43s/it, loss=0.1039, step_time=19.86s, grad_norm=0.0721] Steps: 54%|█████▎ | 4820/9000 [21:14:36<22:42:42, 19.56s/it, loss=0.1039, step_time=19.86s, grad_norm=0.0721] Steps: 54%|█████▎ | 4820/9000 [21:14:56<22:42:42, 19.56s/it, loss=0.1811, step_time=20.11s, grad_norm=0.189] Steps: 54%|█████▎ | 4821/9000 [21:14:56<22:53:50, 19.72s/it, loss=0.1811, step_time=20.11s, grad_norm=0.189] Steps: 54%|█████▎ | 4821/9000 [21:15:16<22:53:50, 19.72s/it, loss=0.1292, step_time=20.11s, grad_norm=0.0966] Steps: 54%|█████▎ | 4822/9000 [21:15:16<23:01:29, 19.84s/it, loss=0.1292, step_time=20.11s, grad_norm=0.0966] Steps: 54%|█████▎ | 4822/9000 [21:15:37<23:01:29, 19.84s/it, loss=0.1971, step_time=20.43s, grad_norm=0.0836] Steps: 54%|█████▎ | 4823/9000 [21:15:37<23:13:31, 20.02s/it, loss=0.1971, step_time=20.43s, grad_norm=0.0836] Steps: 54%|█████▎ | 4823/9000 [21:15:56<23:13:31, 20.02s/it, loss=0.1763, step_time=19.54s, grad_norm=0.129] Steps: 54%|█████▎ | 4824/9000 [21:15:56<23:03:14, 19.87s/it, loss=0.1763, step_time=19.54s, grad_norm=0.129] Steps: 54%|█████▎ | 4824/9000 [21:16:14<23:03:14, 19.87s/it, loss=0.0867, step_time=18.07s, grad_norm=0.0819] Steps: 54%|█████▎ | 4825/9000 [21:16:14<22:25:22, 19.33s/it, loss=0.0867, step_time=18.07s, grad_norm=0.0819] Steps: 54%|█████▎ | 4825/9000 [21:16:33<22:25:22, 19.33s/it, loss=0.1450, step_time=18.39s, grad_norm=0.062] Steps: 54%|█████▎ | 4826/9000 [21:16:33<22:05:28, 19.05s/it, loss=0.1450, step_time=18.39s, grad_norm=0.062] Steps: 54%|█████▎ | 4826/9000 [21:16:52<22:05:28, 19.05s/it, loss=0.1462, step_time=19.19s, grad_norm=0.117] Steps: 54%|█████▎ | 4827/9000 [21:16:52<22:07:58, 19.09s/it, loss=0.1462, step_time=19.19s, grad_norm=0.117] Steps: 54%|█████▎ | 4827/9000 [21:17:11<22:07:58, 19.09s/it, loss=0.1774, step_time=19.49s, grad_norm=0.0877] Steps: 54%|█████▎ | 4828/9000 [21:17:11<22:16:02, 19.21s/it, loss=0.1774, step_time=19.49s, grad_norm=0.0877] Steps: 54%|█████▎ | 4828/9000 [21:17:30<22:16:02, 19.21s/it, loss=0.1421, step_time=18.93s, grad_norm=0.0936] Steps: 54%|█████▎ | 4829/9000 [21:17:30<22:09:49, 19.13s/it, loss=0.1421, step_time=18.93s, grad_norm=0.0936] Steps: 54%|█████▎ | 4829/9000 [21:17:50<22:09:49, 19.13s/it, loss=0.2322, step_time=19.75s, grad_norm=0.105] Steps: 54%|█████▎ | 4830/9000 [21:17:50<22:22:23, 19.32s/it, loss=0.2322, step_time=19.75s, grad_norm=0.105] Steps: 54%|█████▎ | 4830/9000 [21:18:08<22:22:23, 19.32s/it, loss=0.2369, step_time=17.69s, grad_norm=0.0868] Steps: 54%|█████▎ | 4831/9000 [21:18:08<21:48:11, 18.83s/it, loss=0.2369, step_time=17.69s, grad_norm=0.0868] Steps: 54%|█████▎ | 4831/9000 [21:18:27<21:48:11, 18.83s/it, loss=0.1074, step_time=19.43s, grad_norm=0.0937] Steps: 54%|█████▎ | 4832/9000 [21:18:27<22:00:24, 19.01s/it, loss=0.1074, step_time=19.43s, grad_norm=0.0937] Steps: 54%|█████▎ | 4832/9000 [21:18:46<22:00:24, 19.01s/it, loss=0.1737, step_time=18.61s, grad_norm=0.0824] Steps: 54%|█████▎ | 4833/9000 [21:18:46<21:51:48, 18.89s/it, loss=0.1737, step_time=18.61s, grad_norm=0.0824] Steps: 54%|█████▎ | 4833/9000 [21:19:04<21:51:48, 18.89s/it, loss=0.1838, step_time=18.15s, grad_norm=0.0862] Steps: 54%|█████▎ | 4834/9000 [21:19:04<21:36:12, 18.67s/it, loss=0.1838, step_time=18.15s, grad_norm=0.0862] Steps: 54%|█████▎ | 4834/9000 [21:19:23<21:36:12, 18.67s/it, loss=0.1669, step_time=19.46s, grad_norm=0.0762] Steps: 54%|█████▎ | 4835/9000 [21:19:23<21:52:23, 18.91s/it, loss=0.1669, step_time=19.46s, grad_norm=0.0762] Steps: 54%|█████▎ | 4835/9000 [21:19:42<21:52:23, 18.91s/it, loss=0.0823, step_time=18.48s, grad_norm=0.107] Steps: 54%|█████▎ | 4836/9000 [21:19:42<21:43:12, 18.78s/it, loss=0.0823, step_time=18.48s, grad_norm=0.107] Steps: 54%|█████▎ | 4836/9000 [21:20:00<21:43:12, 18.78s/it, loss=0.1389, step_time=18.56s, grad_norm=0.0689] Steps: 54%|█████▎ | 4837/9000 [21:20:00<21:38:22, 18.71s/it, loss=0.1389, step_time=18.56s, grad_norm=0.0689] Steps: 54%|█████▎ | 4837/9000 [21:20:18<21:38:22, 18.71s/it, loss=0.1625, step_time=17.68s, grad_norm=0.131] Steps: 54%|█████▍ | 4838/9000 [21:20:18<21:16:32, 18.40s/it, loss=0.1625, step_time=17.68s, grad_norm=0.131] Steps: 54%|█████▍ | 4838/9000 [21:20:37<21:16:32, 18.40s/it, loss=0.1548, step_time=18.96s, grad_norm=0.0874] Steps: 54%|█████▍ | 4839/9000 [21:20:37<21:27:57, 18.57s/it, loss=0.1548, step_time=18.96s, grad_norm=0.0874] Steps: 54%|█████▍ | 4839/9000 [21:20:57<21:27:57, 18.57s/it, loss=0.1703, step_time=19.72s, grad_norm=0.0948] Steps: 54%|█████▍ | 4840/9000 [21:20:57<21:51:36, 18.92s/it, loss=0.1703, step_time=19.72s, grad_norm=0.0948] Steps: 54%|█████▍ | 4840/9000 [21:21:14<21:51:36, 18.92s/it, loss=0.1519, step_time=17.62s, grad_norm=0.177] Steps: 54%|█████▍ | 4841/9000 [21:21:14<21:24:20, 18.53s/it, loss=0.1519, step_time=17.62s, grad_norm=0.177] Steps: 54%|█████▍ | 4841/9000 [21:21:34<21:24:20, 18.53s/it, loss=0.1381, step_time=19.07s, grad_norm=0.0961] Steps: 54%|█████▍ | 4842/9000 [21:21:34<21:35:26, 18.69s/it, loss=0.1381, step_time=19.07s, grad_norm=0.0961] Steps: 54%|█████▍ | 4842/9000 [21:21:53<21:35:26, 18.69s/it, loss=0.2242, step_time=19.76s, grad_norm=0.0725] Steps: 54%|█████▍ | 4843/9000 [21:21:53<21:57:24, 19.01s/it, loss=0.2242, step_time=19.76s, grad_norm=0.0725] Steps: 54%|█████▍ | 4843/9000 [21:22:14<21:57:24, 19.01s/it, loss=0.2141, step_time=20.60s, grad_norm=0.175] Steps: 54%|█████▍ | 4844/9000 [21:22:14<22:30:10, 19.49s/it, loss=0.2141, step_time=20.60s, grad_norm=0.175] Steps: 54%|█████▍ | 4844/9000 [21:22:33<22:30:10, 19.49s/it, loss=0.1115, step_time=19.38s, grad_norm=0.0849] Steps: 54%|█████▍ | 4845/9000 [21:22:33<22:27:39, 19.46s/it, loss=0.1115, step_time=19.38s, grad_norm=0.0849] Steps: 54%|█████▍ | 4845/9000 [21:22:52<22:27:39, 19.46s/it, loss=0.2059, step_time=19.17s, grad_norm=0.0894] Steps: 54%|█████▍ | 4846/9000 [21:22:52<22:21:21, 19.37s/it, loss=0.2059, step_time=19.17s, grad_norm=0.0894] Steps: 54%|█████▍ | 4846/9000 [21:23:12<22:21:21, 19.37s/it, loss=0.1139, step_time=19.63s, grad_norm=0.127] Steps: 54%|█████▍ | 4847/9000 [21:23:12<22:26:24, 19.45s/it, loss=0.1139, step_time=19.63s, grad_norm=0.127] Steps: 54%|█████▍ | 4847/9000 [21:23:31<22:26:24, 19.45s/it, loss=0.2215, step_time=19.30s, grad_norm=0.126] Steps: 54%|█████▍ | 4848/9000 [21:23:31<22:22:57, 19.41s/it, loss=0.2215, step_time=19.30s, grad_norm=0.126] Steps: 54%|█████▍ | 4848/9000 [21:23:53<22:22:57, 19.41s/it, loss=0.2157, step_time=22.04s, grad_norm=0.233] Steps: 54%|█████▍ | 4849/9000 [21:23:53<23:17:13, 20.20s/it, loss=0.2157, step_time=22.04s, grad_norm=0.233] Steps: 54%|█████▍ | 4849/9000 [21:24:13<23:17:13, 20.20s/it, loss=0.1688, step_time=19.28s, grad_norm=0.142] Steps: 54%|█████▍ | 4850/9000 [21:24:13<22:57:54, 19.92s/it, loss=0.1688, step_time=19.28s, grad_norm=0.142] Steps: 54%|█████▍ | 4850/9000 [21:24:34<22:57:54, 19.92s/it, loss=0.2170, step_time=20.91s, grad_norm=0.0968] Steps: 54%|█████▍ | 4851/9000 [21:24:34<23:18:21, 20.22s/it, loss=0.2170, step_time=20.91s, grad_norm=0.0968] Steps: 54%|█████▍ | 4851/9000 [21:24:52<23:18:21, 20.22s/it, loss=0.1895, step_time=18.83s, grad_norm=0.128] Steps: 54%|█████▍ | 4852/9000 [21:24:52<22:49:15, 19.81s/it, loss=0.1895, step_time=18.83s, grad_norm=0.128] Steps: 54%|█████▍ | 4852/9000 [21:25:14<22:49:15, 19.81s/it, loss=0.1274, step_time=21.92s, grad_norm=0.0737] Steps: 54%|█████▍ | 4853/9000 [21:25:14<23:32:52, 20.44s/it, loss=0.1274, step_time=21.92s, grad_norm=0.0737] Steps: 54%|█████▍ | 4853/9000 [21:25:34<23:32:52, 20.44s/it, loss=0.2043, step_time=19.28s, grad_norm=0.135] Steps: 54%|█████▍ | 4854/9000 [21:25:34<23:08:27, 20.09s/it, loss=0.2043, step_time=19.28s, grad_norm=0.135] Steps: 54%|█████▍ | 4854/9000 [21:25:55<23:08:27, 20.09s/it, loss=0.1932, step_time=21.52s, grad_norm=0.0707] Steps: 54%|█████▍ | 4855/9000 [21:25:55<23:37:38, 20.52s/it, loss=0.1932, step_time=21.52s, grad_norm=0.0707] Steps: 54%|█████▍ | 4855/9000 [21:26:15<23:37:38, 20.52s/it, loss=0.1668, step_time=20.09s, grad_norm=0.137] Steps: 54%|█████▍ | 4856/9000 [21:26:15<23:28:27, 20.39s/it, loss=0.1668, step_time=20.09s, grad_norm=0.137] Steps: 54%|█████▍ | 4856/9000 [21:26:35<23:28:27, 20.39s/it, loss=0.2151, step_time=19.97s, grad_norm=0.0756] Steps: 54%|█████▍ | 4857/9000 [21:26:35<23:19:19, 20.27s/it, loss=0.2151, step_time=19.97s, grad_norm=0.0756] Steps: 54%|█████▍ | 4857/9000 [21:26:55<23:19:19, 20.27s/it, loss=0.1416, step_time=20.03s, grad_norm=0.126] Steps: 54%|█████▍ | 4858/9000 [21:26:55<23:14:12, 20.20s/it, loss=0.1416, step_time=20.03s, grad_norm=0.126] Steps: 54%|█████▍ | 4858/9000 [21:27:15<23:14:12, 20.20s/it, loss=0.1927, step_time=19.44s, grad_norm=0.089] Steps: 54%|█████▍ | 4859/9000 [21:27:15<22:58:19, 19.97s/it, loss=0.1927, step_time=19.44s, grad_norm=0.089] Steps: 54%|█████▍ | 4859/9000 [21:27:36<22:58:19, 19.97s/it, loss=0.1162, step_time=21.13s, grad_norm=0.08] Steps: 54%|█████▍ | 4860/9000 [21:27:36<23:21:56, 20.32s/it, loss=0.1162, step_time=21.13s, grad_norm=0.08] Steps: 54%|█████▍ | 4860/9000 [21:27:57<23:21:56, 20.32s/it, loss=0.2236, step_time=21.56s, grad_norm=0.123] Steps: 54%|█████▍ | 4861/9000 [21:27:57<23:47:18, 20.69s/it, loss=0.2236, step_time=21.56s, grad_norm=0.123] Steps: 54%|█████▍ | 4861/9000 [21:28:18<23:47:18, 20.69s/it, loss=0.1621, step_time=21.07s, grad_norm=0.0598] Steps: 54%|█████▍ | 4862/9000 [21:28:18<23:54:55, 20.81s/it, loss=0.1621, step_time=21.07s, grad_norm=0.0598] Steps: 54%|█████▍ | 4862/9000 [21:28:36<23:54:55, 20.81s/it, loss=0.2448, step_time=17.40s, grad_norm=0.112] Steps: 54%|█████▍ | 4863/9000 [21:28:36<22:44:05, 19.78s/it, loss=0.2448, step_time=17.40s, grad_norm=0.112] Steps: 54%|█████▍ | 4863/9000 [21:28:54<22:44:05, 19.78s/it, loss=0.2498, step_time=18.37s, grad_norm=0.0672] Steps: 54%|█████▍ | 4864/9000 [21:28:54<22:14:35, 19.36s/it, loss=0.2498, step_time=18.37s, grad_norm=0.0672] Steps: 54%|█████▍ | 4864/9000 [21:29:13<22:14:35, 19.36s/it, loss=0.1358, step_time=18.47s, grad_norm=0.0931] Steps: 54%|█████▍ | 4865/9000 [21:29:13<21:55:57, 19.09s/it, loss=0.1358, step_time=18.47s, grad_norm=0.0931] Steps: 54%|█████▍ | 4865/9000 [21:29:32<21:55:57, 19.09s/it, loss=0.2025, step_time=19.68s, grad_norm=0.121] Steps: 54%|█████▍ | 4866/9000 [21:29:32<22:07:50, 19.27s/it, loss=0.2025, step_time=19.68s, grad_norm=0.121] Steps: 54%|█████▍ | 4866/9000 [21:29:50<22:07:50, 19.27s/it, loss=0.2111, step_time=17.80s, grad_norm=0.0792] Steps: 54%|█████▍ | 4867/9000 [21:29:50<21:37:08, 18.83s/it, loss=0.2111, step_time=17.80s, grad_norm=0.0792] Steps: 54%|█████▍ | 4867/9000 [21:30:09<21:37:08, 18.83s/it, loss=0.1663, step_time=18.46s, grad_norm=0.0805] Steps: 54%|█████▍ | 4868/9000 [21:30:09<21:29:08, 18.72s/it, loss=0.1663, step_time=18.46s, grad_norm=0.0805] Steps: 54%|█████▍ | 4868/9000 [21:30:29<21:29:08, 18.72s/it, loss=0.1612, step_time=20.15s, grad_norm=0.0939] Steps: 54%|█████▍ | 4869/9000 [21:30:29<21:58:24, 19.15s/it, loss=0.1612, step_time=20.15s, grad_norm=0.0939] Steps: 54%|█████▍ | 4869/9000 [21:30:48<21:58:24, 19.15s/it, loss=0.1481, step_time=18.86s, grad_norm=0.127] Steps: 54%|█████▍ | 4870/9000 [21:30:48<21:52:13, 19.06s/it, loss=0.1481, step_time=18.86s, grad_norm=0.127] Steps: 54%|█████▍ | 4870/9000 [21:31:10<21:52:13, 19.06s/it, loss=0.1325, step_time=22.27s, grad_norm=0.0658] Steps: 54%|█████▍ | 4871/9000 [21:31:10<22:58:13, 20.03s/it, loss=0.1325, step_time=22.27s, grad_norm=0.0658] Steps: 54%|█████▍ | 4871/9000 [21:31:30<22:58:13, 20.03s/it, loss=0.1220, step_time=20.39s, grad_norm=0.185] Steps: 54%|█████▍ | 4872/9000 [21:31:30<23:05:21, 20.14s/it, loss=0.1220, step_time=20.39s, grad_norm=0.185] Steps: 54%|█████▍ | 4872/9000 [21:31:52<23:05:21, 20.14s/it, loss=0.1822, step_time=21.69s, grad_norm=0.0729] Steps: 54%|█████▍ | 4873/9000 [21:31:52<23:37:03, 20.60s/it, loss=0.1822, step_time=21.69s, grad_norm=0.0729] Steps: 54%|█████▍ | 4873/9000 [21:32:12<23:37:03, 20.60s/it, loss=0.1752, step_time=20.22s, grad_norm=0.122] Steps: 54%|█████▍ | 4874/9000 [21:32:12<23:28:51, 20.49s/it, loss=0.1752, step_time=20.22s, grad_norm=0.122] Steps: 54%|█████▍ | 4874/9000 [21:32:35<23:28:51, 20.49s/it, loss=0.1960, step_time=22.75s, grad_norm=0.0761] Steps: 54%|█████▍ | 4875/9000 [21:32:35<24:15:06, 21.17s/it, loss=0.1960, step_time=22.75s, grad_norm=0.0761] Steps: 54%|█████▍ | 4875/9000 [21:32:55<24:15:06, 21.17s/it, loss=0.1929, step_time=19.75s, grad_norm=0.116] Steps: 54%|█████▍ | 4876/9000 [21:32:55<23:45:31, 20.74s/it, loss=0.1929, step_time=19.75s, grad_norm=0.116] Steps: 54%|█████▍ | 4876/9000 [21:33:15<23:45:31, 20.74s/it, loss=0.1994, step_time=20.37s, grad_norm=0.106] Steps: 54%|█████▍ | 4877/9000 [21:33:15<23:37:30, 20.63s/it, loss=0.1994, step_time=20.37s, grad_norm=0.106] Steps: 54%|█████▍ | 4877/9000 [21:33:34<23:37:30, 20.63s/it, loss=0.2503, step_time=18.47s, grad_norm=0.0692] Steps: 54%|█████▍ | 4878/9000 [21:33:34<22:52:45, 19.98s/it, loss=0.2503, step_time=18.47s, grad_norm=0.0692] Steps: 54%|█████▍ | 4878/9000 [21:33:54<22:52:45, 19.98s/it, loss=0.1541, step_time=20.80s, grad_norm=0.0682] Steps: 54%|█████▍ | 4879/9000 [21:33:54<23:09:20, 20.23s/it, loss=0.1541, step_time=20.80s, grad_norm=0.0682] Steps: 54%|█████▍ | 4879/9000 [21:34:15<23:09:20, 20.23s/it, loss=0.1614, step_time=20.61s, grad_norm=0.128] Steps: 54%|█████▍ | 4880/9000 [21:34:15<23:16:48, 20.34s/it, loss=0.1614, step_time=20.61s, grad_norm=0.128] Steps: 54%|█████▍ | 4880/9000 [21:34:36<23:16:48, 20.34s/it, loss=0.1882, step_time=21.05s, grad_norm=0.0763] Steps: 54%|█████▍ | 4881/9000 [21:34:36<23:31:01, 20.55s/it, loss=0.1882, step_time=21.05s, grad_norm=0.0763] Steps: 54%|█████▍ | 4881/9000 [21:34:56<23:31:01, 20.55s/it, loss=0.1957, step_time=20.10s, grad_norm=0.129] Steps: 54%|█████▍ | 4882/9000 [21:34:56<23:21:26, 20.42s/it, loss=0.1957, step_time=20.10s, grad_norm=0.129] Steps: 54%|█████▍ | 4882/9000 [21:35:17<23:21:26, 20.42s/it, loss=0.2347, step_time=20.70s, grad_norm=0.0961] Steps: 54%|█████▍ | 4883/9000 [21:35:17<23:26:56, 20.50s/it, loss=0.2347, step_time=20.70s, grad_norm=0.0961] Steps: 54%|█████▍ | 4883/9000 [21:35:38<23:26:56, 20.50s/it, loss=0.0890, step_time=21.12s, grad_norm=0.114] Steps: 54%|█████▍ | 4884/9000 [21:35:38<23:39:12, 20.69s/it, loss=0.0890, step_time=21.12s, grad_norm=0.114] Steps: 54%|█████▍ | 4884/9000 [21:36:00<23:39:12, 20.69s/it, loss=0.2262, step_time=22.04s, grad_norm=0.0803] Steps: 54%|█████▍ | 4885/9000 [21:36:00<24:06:46, 21.10s/it, loss=0.2262, step_time=22.04s, grad_norm=0.0803] Steps: 54%|█████▍ | 4885/9000 [21:36:21<24:06:46, 21.10s/it, loss=0.2416, step_time=21.02s, grad_norm=0.0776] Steps: 54%|█████▍ | 4886/9000 [21:36:21<24:04:51, 21.07s/it, loss=0.2416, step_time=21.02s, grad_norm=0.0776] Steps: 54%|█████▍ | 4886/9000 [21:36:43<24:04:51, 21.07s/it, loss=0.1297, step_time=22.10s, grad_norm=0.124] Steps: 54%|█████▍ | 4887/9000 [21:36:43<24:25:42, 21.38s/it, loss=0.1297, step_time=22.10s, grad_norm=0.124] Steps: 54%|█████▍ | 4887/9000 [21:37:04<24:25:42, 21.38s/it, loss=0.1950, step_time=20.54s, grad_norm=0.0848] Steps: 54%|█████▍ | 4888/9000 [21:37:04<24:08:08, 21.13s/it, loss=0.1950, step_time=20.54s, grad_norm=0.0848] Steps: 54%|█████▍ | 4888/9000 [21:37:25<24:08:08, 21.13s/it, loss=0.2102, step_time=20.84s, grad_norm=0.0839] Steps: 54%|█████▍ | 4889/9000 [21:37:25<24:01:47, 21.04s/it, loss=0.2102, step_time=20.84s, grad_norm=0.0839] Steps: 54%|█████▍ | 4889/9000 [21:37:44<24:01:47, 21.04s/it, loss=0.2764, step_time=19.56s, grad_norm=0.0899] Steps: 54%|█████▍ | 4890/9000 [21:37:44<23:30:55, 20.60s/it, loss=0.2764, step_time=19.56s, grad_norm=0.0899] Steps: 54%|█████▍ | 4890/9000 [21:38:05<23:30:55, 20.60s/it, loss=0.1426, step_time=21.19s, grad_norm=0.066] Steps: 54%|█████▍ | 4891/9000 [21:38:05<23:42:44, 20.78s/it, loss=0.1426, step_time=21.19s, grad_norm=0.066] Steps: 54%|█████▍ | 4891/9000 [21:38:26<23:42:44, 20.78s/it, loss=0.1563, step_time=20.22s, grad_norm=0.173] Steps: 54%|█████▍ | 4892/9000 [21:38:26<23:31:07, 20.61s/it, loss=0.1563, step_time=20.22s, grad_norm=0.173] Steps: 54%|█████▍ | 4892/9000 [21:38:46<23:31:07, 20.61s/it, loss=0.2500, step_time=20.13s, grad_norm=0.0671] Steps: 54%|█████▍ | 4893/9000 [21:38:46<23:20:52, 20.47s/it, loss=0.2500, step_time=20.13s, grad_norm=0.0671] Steps: 54%|█████▍ | 4893/9000 [21:39:06<23:20:52, 20.47s/it, loss=0.1700, step_time=19.88s, grad_norm=0.148] Steps: 54%|█████▍ | 4894/9000 [21:39:06<23:08:31, 20.29s/it, loss=0.1700, step_time=19.88s, grad_norm=0.148] Steps: 54%|█████▍ | 4894/9000 [21:39:27<23:08:31, 20.29s/it, loss=0.1076, step_time=21.51s, grad_norm=0.0717] Steps: 54%|█████▍ | 4895/9000 [21:39:27<23:33:09, 20.66s/it, loss=0.1076, step_time=21.51s, grad_norm=0.0717] Steps: 54%|█████▍ | 4895/9000 [21:39:47<23:33:09, 20.66s/it, loss=0.2011, step_time=20.45s, grad_norm=0.109] Steps: 54%|█████▍ | 4896/9000 [21:39:47<23:28:35, 20.59s/it, loss=0.2011, step_time=20.45s, grad_norm=0.109] Steps: 54%|█████▍ | 4896/9000 [21:40:09<23:28:35, 20.59s/it, loss=0.1807, step_time=21.16s, grad_norm=0.095] Steps: 54%|█████▍ | 4897/9000 [21:40:09<23:39:49, 20.76s/it, loss=0.1807, step_time=21.16s, grad_norm=0.095] Steps: 54%|█████▍ | 4897/9000 [21:40:28<23:39:49, 20.76s/it, loss=0.1424, step_time=19.62s, grad_norm=0.067] Steps: 54%|█████▍ | 4898/9000 [21:40:28<23:16:03, 20.42s/it, loss=0.1424, step_time=19.62s, grad_norm=0.067] Steps: 54%|█████▍ | 4898/9000 [21:40:50<23:16:03, 20.42s/it, loss=0.2136, step_time=21.33s, grad_norm=0.0862] Steps: 54%|█████▍ | 4899/9000 [21:40:50<23:34:18, 20.69s/it, loss=0.2136, step_time=21.33s, grad_norm=0.0862] Steps: 54%|█████▍ | 4899/9000 [21:41:10<23:34:18, 20.69s/it, loss=0.1526, step_time=20.04s, grad_norm=0.0769] Steps: 54%|█████▍ | 4900/9000 [21:41:10<23:20:36, 20.50s/it, loss=0.1526, step_time=20.04s, grad_norm=0.0769] Steps: 54%|█████▍ | 4900/9000 [21:41:31<23:20:36, 20.50s/it, loss=0.2397, step_time=21.57s, grad_norm=0.0988] Steps: 54%|█████▍ | 4901/9000 [21:41:31<23:42:18, 20.82s/it, loss=0.2397, step_time=21.57s, grad_norm=0.0988] Steps: 54%|█████▍ | 4901/9000 [21:41:52<23:42:18, 20.82s/it, loss=0.0840, step_time=20.36s, grad_norm=0.0926] Steps: 54%|█████▍ | 4902/9000 [21:41:52<23:32:28, 20.68s/it, loss=0.0840, step_time=20.36s, grad_norm=0.0926] Steps: 54%|█████▍ | 4902/9000 [21:42:13<23:32:28, 20.68s/it, loss=0.1549, step_time=21.28s, grad_norm=0.0631] Steps: 54%|█████▍ | 4903/9000 [21:42:13<23:44:22, 20.86s/it, loss=0.1549, step_time=21.28s, grad_norm=0.0631] Steps: 54%|█████▍ | 4903/9000 [21:42:33<23:44:22, 20.86s/it, loss=0.1903, step_time=19.75s, grad_norm=0.102] Steps: 54%|█████▍ | 4904/9000 [21:42:33<23:21:13, 20.53s/it, loss=0.1903, step_time=19.75s, grad_norm=0.102] Steps: 54%|█████▍ | 4904/9000 [21:42:54<23:21:13, 20.53s/it, loss=0.1598, step_time=21.93s, grad_norm=0.0794] Steps: 55%|█████▍ | 4905/9000 [21:42:54<23:49:34, 20.95s/it, loss=0.1598, step_time=21.93s, grad_norm=0.0794] Steps: 55%|█████▍ | 4905/9000 [21:43:14<23:49:34, 20.95s/it, loss=0.1728, step_time=19.86s, grad_norm=0.0646] Steps: 55%|█████▍ | 4906/9000 [21:43:14<23:26:55, 20.62s/it, loss=0.1728, step_time=19.86s, grad_norm=0.0646] Steps: 55%|█████▍ | 4906/9000 [21:43:37<23:26:55, 20.62s/it, loss=0.1845, step_time=22.73s, grad_norm=0.0716] Steps: 55%|█████▍ | 4907/9000 [21:43:37<24:09:47, 21.25s/it, loss=0.1845, step_time=22.73s, grad_norm=0.0716] Steps: 55%|█████▍ | 4907/9000 [21:43:57<24:09:47, 21.25s/it, loss=0.1097, step_time=19.80s, grad_norm=0.0515] Steps: 55%|█████▍ | 4908/9000 [21:43:57<23:39:44, 20.82s/it, loss=0.1097, step_time=19.80s, grad_norm=0.0515] Steps: 55%|█████▍ | 4908/9000 [21:44:19<23:39:44, 20.82s/it, loss=0.1604, step_time=21.79s, grad_norm=0.111] Steps: 55%|█████▍ | 4909/9000 [21:44:19<23:59:22, 21.11s/it, loss=0.1604, step_time=21.79s, grad_norm=0.111] Steps: 55%|█████▍ | 4909/9000 [21:44:38<23:59:22, 21.11s/it, loss=0.1669, step_time=19.61s, grad_norm=0.0651] Steps: 55%|█████▍ | 4910/9000 [21:44:38<23:28:24, 20.66s/it, loss=0.1669, step_time=19.61s, grad_norm=0.0651] Steps: 55%|█████▍ | 4910/9000 [21:45:00<23:28:24, 20.66s/it, loss=0.1964, step_time=21.29s, grad_norm=0.101] Steps: 55%|█████▍ | 4911/9000 [21:45:00<23:41:02, 20.85s/it, loss=0.1964, step_time=21.29s, grad_norm=0.101] Steps: 55%|█████▍ | 4911/9000 [21:45:18<23:41:02, 20.85s/it, loss=0.1235, step_time=18.67s, grad_norm=0.0948] Steps: 55%|█████▍ | 4912/9000 [21:45:18<22:56:12, 20.20s/it, loss=0.1235, step_time=18.67s, grad_norm=0.0948] Steps: 55%|█████▍ | 4912/9000 [21:45:38<22:56:12, 20.20s/it, loss=0.2244, step_time=19.81s, grad_norm=0.0559] Steps: 55%|█████▍ | 4913/9000 [21:45:38<22:47:58, 20.08s/it, loss=0.2244, step_time=19.81s, grad_norm=0.0559] Steps: 55%|█████▍ | 4913/9000 [21:45:57<22:47:58, 20.08s/it, loss=0.1926, step_time=18.59s, grad_norm=0.0689] Steps: 55%|█████▍ | 4914/9000 [21:45:57<22:17:11, 19.64s/it, loss=0.1926, step_time=18.59s, grad_norm=0.0689] Steps: 55%|█████▍ | 4914/9000 [21:46:15<22:17:11, 19.64s/it, loss=0.2557, step_time=18.24s, grad_norm=0.0979] Steps: 55%|█████▍ | 4915/9000 [21:46:15<21:48:25, 19.22s/it, loss=0.2557, step_time=18.24s, grad_norm=0.0979] Steps: 55%|█████▍ | 4915/9000 [21:46:34<21:48:25, 19.22s/it, loss=0.2730, step_time=19.47s, grad_norm=0.0923] Steps: 55%|█████▍ | 4916/9000 [21:46:34<21:53:20, 19.30s/it, loss=0.2730, step_time=19.47s, grad_norm=0.0923] Steps: 55%|█████▍ | 4916/9000 [21:46:54<21:53:20, 19.30s/it, loss=0.1142, step_time=20.06s, grad_norm=0.0911] Steps: 55%|█████▍ | 4917/9000 [21:46:54<22:08:36, 19.52s/it, loss=0.1142, step_time=20.06s, grad_norm=0.0911] Steps: 55%|█████▍ | 4917/9000 [21:47:15<22:08:36, 19.52s/it, loss=0.2063, step_time=21.01s, grad_norm=0.0715] Steps: 55%|█████▍ | 4918/9000 [21:47:15<22:38:36, 19.97s/it, loss=0.2063, step_time=21.01s, grad_norm=0.0715] Steps: 55%|█████▍ | 4918/9000 [21:47:34<22:38:36, 19.97s/it, loss=0.1229, step_time=18.98s, grad_norm=0.123] Steps: 55%|█████▍ | 4919/9000 [21:47:34<22:18:12, 19.67s/it, loss=0.1229, step_time=18.98s, grad_norm=0.123] Steps: 55%|█████▍ | 4919/9000 [21:47:55<22:18:12, 19.67s/it, loss=0.1475, step_time=20.91s, grad_norm=0.0956] Steps: 55%|█████▍ | 4920/9000 [21:47:55<22:43:08, 20.05s/it, loss=0.1475, step_time=20.91s, grad_norm=0.0956] Steps: 55%|█████▍ | 4920/9000 [21:48:14<22:43:08, 20.05s/it, loss=0.2140, step_time=18.70s, grad_norm=0.0911] Steps: 55%|█████▍ | 4921/9000 [21:48:14<22:15:24, 19.64s/it, loss=0.2140, step_time=18.70s, grad_norm=0.0911] Steps: 55%|█████▍ | 4921/9000 [21:48:35<22:15:24, 19.64s/it, loss=0.1509, step_time=21.30s, grad_norm=0.0857] Steps: 55%|█████▍ | 4922/9000 [21:48:35<22:48:59, 20.14s/it, loss=0.1509, step_time=21.30s, grad_norm=0.0857] Steps: 55%|█████▍ | 4922/9000 [21:48:55<22:48:59, 20.14s/it, loss=0.1223, step_time=19.73s, grad_norm=0.112] Steps: 55%|█████▍ | 4923/9000 [21:48:55<22:40:20, 20.02s/it, loss=0.1223, step_time=19.73s, grad_norm=0.112] Steps: 55%|█████▍ | 4923/9000 [21:49:16<22:40:20, 20.02s/it, loss=0.2537, step_time=20.57s, grad_norm=0.0544] Steps: 55%|█████▍ | 4924/9000 [21:49:16<22:51:10, 20.18s/it, loss=0.2537, step_time=20.57s, grad_norm=0.0544] Steps: 55%|█████▍ | 4924/9000 [21:49:36<22:51:10, 20.18s/it, loss=0.1728, step_time=20.13s, grad_norm=0.136] Steps: 55%|█████▍ | 4925/9000 [21:49:36<22:49:48, 20.17s/it, loss=0.1728, step_time=20.13s, grad_norm=0.136] Steps: 55%|█████▍ | 4925/9000 [21:49:56<22:49:48, 20.17s/it, loss=0.1952, step_time=19.99s, grad_norm=0.091] Steps: 55%|█████▍ | 4926/9000 [21:49:56<22:45:53, 20.12s/it, loss=0.1952, step_time=19.99s, grad_norm=0.091] Steps: 55%|█████▍ | 4926/9000 [21:50:15<22:45:53, 20.12s/it, loss=0.1644, step_time=18.89s, grad_norm=0.0685] Steps: 55%|█████▍ | 4927/9000 [21:50:15<22:20:42, 19.75s/it, loss=0.1644, step_time=18.89s, grad_norm=0.0685] Steps: 55%|█████▍ | 4927/9000 [21:50:33<22:20:42, 19.75s/it, loss=0.1725, step_time=18.43s, grad_norm=0.098] Steps: 55%|█████▍ | 4928/9000 [21:50:33<21:53:36, 19.36s/it, loss=0.1725, step_time=18.43s, grad_norm=0.098] Steps: 55%|█████▍ | 4928/9000 [21:50:52<21:53:36, 19.36s/it, loss=0.1161, step_time=19.17s, grad_norm=0.0917] Steps: 55%|█████▍ | 4929/9000 [21:50:52<21:49:36, 19.30s/it, loss=0.1161, step_time=19.17s, grad_norm=0.0917] Steps: 55%|█████▍ | 4929/9000 [21:51:10<21:49:36, 19.30s/it, loss=0.2105, step_time=17.96s, grad_norm=0.0736] Steps: 55%|█████▍ | 4930/9000 [21:51:10<21:22:00, 18.90s/it, loss=0.2105, step_time=17.96s, grad_norm=0.0736] Steps: 55%|█████▍ | 4930/9000 [21:51:32<21:22:00, 18.90s/it, loss=0.1343, step_time=21.26s, grad_norm=0.109] Steps: 55%|█████▍ | 4931/9000 [21:51:32<22:09:48, 19.61s/it, loss=0.1343, step_time=21.26s, grad_norm=0.109] Steps: 55%|█████▍ | 4931/9000 [21:51:50<22:09:48, 19.61s/it, loss=0.2086, step_time=18.81s, grad_norm=0.0969] Steps: 55%|█████▍ | 4932/9000 [21:51:50<21:53:10, 19.37s/it, loss=0.2086, step_time=18.81s, grad_norm=0.0969] Steps: 55%|█████▍ | 4932/9000 [21:52:11<21:53:10, 19.37s/it, loss=0.1298, step_time=20.84s, grad_norm=0.0752] Steps: 55%|█████▍ | 4933/9000 [21:52:11<22:22:43, 19.81s/it, loss=0.1298, step_time=20.84s, grad_norm=0.0752] Steps: 55%|█████▍ | 4933/9000 [21:52:30<22:22:43, 19.81s/it, loss=0.2390, step_time=19.05s, grad_norm=0.0976] Steps: 55%|█████▍ | 4934/9000 [21:52:30<22:06:55, 19.58s/it, loss=0.2390, step_time=19.05s, grad_norm=0.0976] Steps: 55%|█████▍ | 4934/9000 [21:52:51<22:06:55, 19.58s/it, loss=0.1364, step_time=20.79s, grad_norm=0.0727] Steps: 55%|█████▍ | 4935/9000 [21:52:51<22:31:16, 19.95s/it, loss=0.1364, step_time=20.79s, grad_norm=0.0727] Steps: 55%|█████▍ | 4935/9000 [21:53:10<22:31:16, 19.95s/it, loss=0.1842, step_time=19.21s, grad_norm=0.0841] Steps: 55%|█████▍ | 4936/9000 [21:53:10<22:16:00, 19.72s/it, loss=0.1842, step_time=19.21s, grad_norm=0.0841] Steps: 55%|█████▍ | 4936/9000 [21:53:30<22:16:00, 19.72s/it, loss=0.2731, step_time=19.87s, grad_norm=0.0632] Steps: 55%|█████▍ | 4937/9000 [21:53:30<22:18:34, 19.77s/it, loss=0.2731, step_time=19.87s, grad_norm=0.0632] Steps: 55%|█████▍ | 4937/9000 [21:53:49<22:18:34, 19.77s/it, loss=0.2619, step_time=19.36s, grad_norm=0.171] Steps: 55%|█████▍ | 4938/9000 [21:53:49<22:10:04, 19.65s/it, loss=0.2619, step_time=19.36s, grad_norm=0.171] Steps: 55%|█████▍ | 4938/9000 [21:54:09<22:10:04, 19.65s/it, loss=0.1653, step_time=19.50s, grad_norm=0.12] Steps: 55%|█████▍ | 4939/9000 [21:54:09<22:06:43, 19.60s/it, loss=0.1653, step_time=19.50s, grad_norm=0.12] Steps: 55%|█████▍ | 4939/9000 [21:54:28<22:06:43, 19.60s/it, loss=0.2001, step_time=19.35s, grad_norm=0.111] Steps: 55%|█████▍ | 4940/9000 [21:54:28<22:01:13, 19.53s/it, loss=0.2001, step_time=19.35s, grad_norm=0.111] Steps: 55%|█████▍ | 4940/9000 [21:54:48<22:01:13, 19.53s/it, loss=0.2222, step_time=20.04s, grad_norm=0.088] Steps: 55%|█████▍ | 4941/9000 [21:54:48<22:11:17, 19.68s/it, loss=0.2222, step_time=20.04s, grad_norm=0.088] Steps: 55%|█████▍ | 4941/9000 [21:55:10<22:11:17, 19.68s/it, loss=0.2071, step_time=21.75s, grad_norm=0.198] Steps: 55%|█████▍ | 4942/9000 [21:55:10<22:52:56, 20.30s/it, loss=0.2071, step_time=21.75s, grad_norm=0.198] Steps: 55%|█████▍ | 4942/9000 [21:55:30<22:52:56, 20.30s/it, loss=0.1782, step_time=19.87s, grad_norm=0.0784] Steps: 55%|█████▍ | 4943/9000 [21:55:30<22:44:00, 20.17s/it, loss=0.1782, step_time=19.87s, grad_norm=0.0784] Steps: 55%|█████▍ | 4943/9000 [21:55:50<22:44:00, 20.17s/it, loss=0.1711, step_time=20.38s, grad_norm=0.0762] Steps: 55%|█████▍ | 4944/9000 [21:55:50<22:47:56, 20.24s/it, loss=0.1711, step_time=20.38s, grad_norm=0.0762] Steps: 55%|█████▍ | 4944/9000 [21:56:11<22:47:56, 20.24s/it, loss=0.1679, step_time=20.36s, grad_norm=0.0594] Steps: 55%|█████▍ | 4945/9000 [21:56:11<22:50:09, 20.27s/it, loss=0.1679, step_time=20.36s, grad_norm=0.0594] Steps: 55%|█████▍ | 4945/9000 [21:56:32<22:50:09, 20.27s/it, loss=0.2205, step_time=21.72s, grad_norm=0.062] Steps: 55%|█████▍ | 4946/9000 [21:56:32<23:19:07, 20.71s/it, loss=0.2205, step_time=21.72s, grad_norm=0.062] Steps: 55%|█████▍ | 4946/9000 [21:56:54<23:19:07, 20.71s/it, loss=0.1760, step_time=21.31s, grad_norm=0.215] Steps: 55%|█████▍ | 4947/9000 [21:56:54<23:30:57, 20.89s/it, loss=0.1760, step_time=21.31s, grad_norm=0.215] Steps: 55%|█████▍ | 4947/9000 [21:57:15<23:30:57, 20.89s/it, loss=0.2220, step_time=21.67s, grad_norm=0.0731] Steps: 55%|█████▍ | 4948/9000 [21:57:15<23:46:26, 21.12s/it, loss=0.2220, step_time=21.67s, grad_norm=0.0731] Steps: 55%|█████▍ | 4948/9000 [21:57:36<23:46:26, 21.12s/it, loss=0.1855, step_time=20.93s, grad_norm=0.06] Steps: 55%|█████▍ | 4949/9000 [21:57:36<23:42:17, 21.07s/it, loss=0.1855, step_time=20.93s, grad_norm=0.06] Steps: 55%|█████▍ | 4949/9000 [21:57:58<23:42:17, 21.07s/it, loss=0.1406, step_time=21.48s, grad_norm=0.0757] Steps: 55%|█████▌ | 4950/9000 [21:57:58<23:50:19, 21.19s/it, loss=0.1406, step_time=21.48s, grad_norm=0.0757] Steps: 55%|█████▌ | 4950/9000 [21:58:19<23:50:19, 21.19s/it, loss=0.1767, step_time=20.91s, grad_norm=0.109] Steps: 55%|█████▌ | 4951/9000 [21:58:19<23:44:23, 21.11s/it, loss=0.1767, step_time=20.91s, grad_norm=0.109] Steps: 55%|█████▌ | 4951/9000 [21:58:40<23:44:23, 21.11s/it, loss=0.2267, step_time=21.18s, grad_norm=0.0704] Steps: 55%|█████▌ | 4952/9000 [21:58:40<23:45:30, 21.13s/it, loss=0.2267, step_time=21.18s, grad_norm=0.0704] Steps: 55%|█████▌ | 4952/9000 [21:59:00<23:45:30, 21.13s/it, loss=0.1996, step_time=20.03s, grad_norm=0.0952] Steps: 55%|█████▌ | 4953/9000 [21:59:00<23:23:02, 20.80s/it, loss=0.1996, step_time=20.03s, grad_norm=0.0952] Steps: 55%|█████▌ | 4953/9000 [21:59:19<23:23:02, 20.80s/it, loss=0.1741, step_time=19.50s, grad_norm=0.0789] Steps: 55%|█████▌ | 4954/9000 [21:59:19<22:56:23, 20.41s/it, loss=0.1741, step_time=19.50s, grad_norm=0.0789] Steps: 55%|█████▌ | 4954/9000 [21:59:42<22:56:23, 20.41s/it, loss=0.1688, step_time=22.13s, grad_norm=0.131] Steps: 55%|█████▌ | 4955/9000 [21:59:42<23:30:49, 20.93s/it, loss=0.1688, step_time=22.13s, grad_norm=0.131] Steps: 55%|█████▌ | 4955/9000 [22:00:03<23:30:49, 20.93s/it, loss=0.1940, step_time=21.50s, grad_norm=0.124] Steps: 55%|█████▌ | 4956/9000 [22:00:03<23:42:04, 21.10s/it, loss=0.1940, step_time=21.50s, grad_norm=0.124] Steps: 55%|█████▌ | 4956/9000 [22:00:22<23:42:04, 21.10s/it, loss=0.1592, step_time=18.72s, grad_norm=0.0802] Steps: 55%|█████▌ | 4957/9000 [22:00:22<22:53:38, 20.39s/it, loss=0.1592, step_time=18.72s, grad_norm=0.0802] Steps: 55%|█████▌ | 4957/9000 [22:00:41<22:53:38, 20.39s/it, loss=0.2759, step_time=19.00s, grad_norm=0.111] Steps: 55%|█████▌ | 4958/9000 [22:00:41<22:25:22, 19.97s/it, loss=0.2759, step_time=19.00s, grad_norm=0.111] Steps: 55%|█████▌ | 4958/9000 [22:01:00<22:25:22, 19.97s/it, loss=0.1416, step_time=19.43s, grad_norm=0.102] Steps: 55%|█████▌ | 4959/9000 [22:01:00<22:14:09, 19.81s/it, loss=0.1416, step_time=19.43s, grad_norm=0.102] Steps: 55%|█████▌ | 4959/9000 [22:01:22<22:14:09, 19.81s/it, loss=0.1044, step_time=21.32s, grad_norm=0.101] Steps: 55%|█████▌ | 4960/9000 [22:01:22<22:44:26, 20.26s/it, loss=0.1044, step_time=21.32s, grad_norm=0.101] Steps: 55%|█████▌ | 4960/9000 [22:01:41<22:44:26, 20.26s/it, loss=0.1941, step_time=19.36s, grad_norm=0.0843] Steps: 55%|█████▌ | 4961/9000 [22:01:41<22:25:46, 19.99s/it, loss=0.1941, step_time=19.36s, grad_norm=0.0843] Steps: 55%|█████▌ | 4961/9000 [22:02:02<22:25:46, 19.99s/it, loss=0.2523, step_time=20.70s, grad_norm=0.0862] Steps: 55%|█████▌ | 4962/9000 [22:02:02<22:39:47, 20.20s/it, loss=0.2523, step_time=20.70s, grad_norm=0.0862] Steps: 55%|█████▌ | 4962/9000 [22:02:20<22:39:47, 20.20s/it, loss=0.2049, step_time=18.65s, grad_norm=0.0805] Steps: 55%|█████▌ | 4963/9000 [22:02:20<22:08:02, 19.74s/it, loss=0.2049, step_time=18.65s, grad_norm=0.0805] Steps: 55%|█████▌ | 4963/9000 [22:02:41<22:08:02, 19.74s/it, loss=0.1852, step_time=20.63s, grad_norm=0.0541] Steps: 55%|█████▌ | 4964/9000 [22:02:41<22:25:45, 20.01s/it, loss=0.1852, step_time=20.63s, grad_norm=0.0541] Steps: 55%|█████▌ | 4964/9000 [22:03:00<22:25:45, 20.01s/it, loss=0.1926, step_time=19.07s, grad_norm=0.0727] Steps: 55%|█████▌ | 4965/9000 [22:03:00<22:06:32, 19.73s/it, loss=0.1926, step_time=19.07s, grad_norm=0.0727] Steps: 55%|█████▌ | 4965/9000 [22:03:21<22:06:32, 19.73s/it, loss=0.1631, step_time=21.11s, grad_norm=0.112] Steps: 55%|█████▌ | 4966/9000 [22:03:21<22:34:08, 20.14s/it, loss=0.1631, step_time=21.11s, grad_norm=0.112] Steps: 55%|█████▌ | 4966/9000 [22:03:41<22:34:08, 20.14s/it, loss=0.2563, step_time=19.64s, grad_norm=0.0741] Steps: 55%|█████▌ | 4967/9000 [22:03:41<22:23:46, 19.99s/it, loss=0.2563, step_time=19.64s, grad_norm=0.0741] Steps: 55%|█████▌ | 4967/9000 [22:04:02<22:23:46, 19.99s/it, loss=0.2119, step_time=21.45s, grad_norm=0.105] Steps: 55%|█████▌ | 4968/9000 [22:04:02<22:52:46, 20.43s/it, loss=0.2119, step_time=21.45s, grad_norm=0.105] Steps: 55%|█████▌ | 4968/9000 [22:04:22<22:52:46, 20.43s/it, loss=0.1907, step_time=19.75s, grad_norm=0.0795] Steps: 55%|█████▌ | 4969/9000 [22:04:22<22:38:53, 20.23s/it, loss=0.1907, step_time=19.75s, grad_norm=0.0795] Steps: 55%|█████▌ | 4969/9000 [22:04:44<22:38:53, 20.23s/it, loss=0.1489, step_time=22.26s, grad_norm=0.117] Steps: 55%|█████▌ | 4970/9000 [22:04:44<23:19:38, 20.84s/it, loss=0.1489, step_time=22.26s, grad_norm=0.117] Steps: 55%|█████▌ | 4970/9000 [22:05:03<23:19:38, 20.84s/it, loss=0.1960, step_time=18.49s, grad_norm=0.0882] Steps: 55%|█████▌ | 4971/9000 [22:05:03<22:32:04, 20.14s/it, loss=0.1960, step_time=18.49s, grad_norm=0.0882] Steps: 55%|█████▌ | 4971/9000 [22:05:23<22:32:04, 20.14s/it, loss=0.2215, step_time=20.38s, grad_norm=0.0872] Steps: 55%|█████▌ | 4972/9000 [22:05:23<22:36:46, 20.21s/it, loss=0.2215, step_time=20.38s, grad_norm=0.0872] Steps: 55%|█████▌ | 4972/9000 [22:05:43<22:36:46, 20.21s/it, loss=0.2015, step_time=19.86s, grad_norm=0.139] Steps: 55%|█████▌ | 4973/9000 [22:05:43<22:29:30, 20.11s/it, loss=0.2015, step_time=19.86s, grad_norm=0.139] Steps: 55%|█████▌ | 4973/9000 [22:06:04<22:29:30, 20.11s/it, loss=0.2012, step_time=21.15s, grad_norm=0.0627] Steps: 55%|█████▌ | 4974/9000 [22:06:04<22:50:14, 20.42s/it, loss=0.2012, step_time=21.15s, grad_norm=0.0627] Steps: 55%|█████▌ | 4974/9000 [22:06:25<22:50:14, 20.42s/it, loss=0.1412, step_time=20.51s, grad_norm=0.0966] Steps: 55%|█████▌ | 4975/9000 [22:06:25<22:51:49, 20.45s/it, loss=0.1412, step_time=20.51s, grad_norm=0.0966] Steps: 55%|█████▌ | 4975/9000 [22:06:46<22:51:49, 20.45s/it, loss=0.1751, step_time=21.19s, grad_norm=0.0724] Steps: 55%|█████▌ | 4976/9000 [22:06:46<23:06:25, 20.67s/it, loss=0.1751, step_time=21.19s, grad_norm=0.0724] Steps: 55%|█████▌ | 4976/9000 [22:07:05<23:06:25, 20.67s/it, loss=0.1663, step_time=19.62s, grad_norm=0.0774] Steps: 55%|█████▌ | 4977/9000 [22:07:05<22:44:52, 20.36s/it, loss=0.1663, step_time=19.62s, grad_norm=0.0774] Steps: 55%|█████▌ | 4977/9000 [22:07:26<22:44:52, 20.36s/it, loss=0.1846, step_time=21.07s, grad_norm=0.061] Steps: 55%|█████▌ | 4978/9000 [22:07:26<22:58:49, 20.57s/it, loss=0.1846, step_time=21.07s, grad_norm=0.061] Steps: 55%|█████▌ | 4978/9000 [22:07:47<22:58:49, 20.57s/it, loss=0.2265, step_time=20.04s, grad_norm=0.133] Steps: 55%|█████▌ | 4979/9000 [22:07:47<22:47:51, 20.41s/it, loss=0.2265, step_time=20.04s, grad_norm=0.133] Steps: 55%|█████▌ | 4979/9000 [22:08:07<22:47:51, 20.41s/it, loss=0.1696, step_time=20.54s, grad_norm=0.102] Steps: 55%|█████▌ | 4980/9000 [22:08:07<22:50:05, 20.45s/it, loss=0.1696, step_time=20.54s, grad_norm=0.102] Steps: 55%|█████▌ | 4980/9000 [22:08:27<22:50:05, 20.45s/it, loss=0.1747, step_time=20.43s, grad_norm=0.112] Steps: 55%|█████▌ | 4981/9000 [22:08:27<22:49:19, 20.44s/it, loss=0.1747, step_time=20.43s, grad_norm=0.112] Steps: 55%|█████▌ | 4981/9000 [22:08:48<22:49:19, 20.44s/it, loss=0.1723, step_time=20.08s, grad_norm=0.0777] Steps: 55%|█████▌ | 4982/9000 [22:08:48<22:41:43, 20.33s/it, loss=0.1723, step_time=20.08s, grad_norm=0.0777] Steps: 55%|█████▌ | 4982/9000 [22:09:07<22:41:43, 20.33s/it, loss=0.1983, step_time=19.82s, grad_norm=0.0816] Steps: 55%|█████▌ | 4983/9000 [22:09:07<22:31:08, 20.18s/it, loss=0.1983, step_time=19.82s, grad_norm=0.0816] Steps: 55%|█████▌ | 4983/9000 [22:09:28<22:31:08, 20.18s/it, loss=0.1621, step_time=20.72s, grad_norm=0.0716] Steps: 55%|█████▌ | 4984/9000 [22:09:28<22:41:33, 20.34s/it, loss=0.1621, step_time=20.72s, grad_norm=0.0716] Steps: 55%|█████▌ | 4984/9000 [22:09:48<22:41:33, 20.34s/it, loss=0.2441, step_time=20.02s, grad_norm=0.0888] Steps: 55%|█████▌ | 4985/9000 [22:09:48<22:34:46, 20.25s/it, loss=0.2441, step_time=20.02s, grad_norm=0.0888] Steps: 55%|█████▌ | 4985/9000 [22:10:08<22:34:46, 20.25s/it, loss=0.2005, step_time=19.95s, grad_norm=0.0971] Steps: 55%|█████▌ | 4986/9000 [22:10:08<22:28:35, 20.16s/it, loss=0.2005, step_time=19.95s, grad_norm=0.0971] Steps: 55%|█████▌ | 4986/9000 [22:10:28<22:28:35, 20.16s/it, loss=0.1732, step_time=20.05s, grad_norm=0.0743] Steps: 55%|█████▌ | 4987/9000 [22:10:28<22:26:04, 20.13s/it, loss=0.1732, step_time=20.05s, grad_norm=0.0743] Steps: 55%|█████▌ | 4987/9000 [22:10:47<22:26:04, 20.13s/it, loss=0.2020, step_time=19.26s, grad_norm=0.0752] Steps: 55%|█████▌ | 4988/9000 [22:10:47<22:08:27, 19.87s/it, loss=0.2020, step_time=19.26s, grad_norm=0.0752] Steps: 55%|█████▌ | 4988/9000 [22:11:09<22:08:27, 19.87s/it, loss=0.2519, step_time=21.18s, grad_norm=0.0615] Steps: 55%|█████▌ | 4989/9000 [22:11:09<22:34:27, 20.26s/it, loss=0.2519, step_time=21.18s, grad_norm=0.0615] Steps: 55%|█████▌ | 4989/9000 [22:11:27<22:34:27, 20.26s/it, loss=0.1459, step_time=18.82s, grad_norm=0.0973] Steps: 55%|█████▌ | 4990/9000 [22:11:27<22:05:18, 19.83s/it, loss=0.1459, step_time=18.82s, grad_norm=0.0973] Steps: 55%|█████▌ | 4990/9000 [22:11:48<22:05:18, 19.83s/it, loss=0.1715, step_time=20.77s, grad_norm=0.0582] Steps: 55%|█████▌ | 4991/9000 [22:11:48<22:23:46, 20.11s/it, loss=0.1715, step_time=20.77s, grad_norm=0.0582] Steps: 55%|█████▌ | 4991/9000 [22:12:07<22:23:46, 20.11s/it, loss=0.1422, step_time=18.45s, grad_norm=0.118] Steps: 55%|█████▌ | 4992/9000 [22:12:07<21:50:05, 19.61s/it, loss=0.1422, step_time=18.45s, grad_norm=0.118] Steps: 55%|█████▌ | 4992/9000 [22:12:27<21:50:05, 19.61s/it, loss=0.1391, step_time=20.38s, grad_norm=0.0701] Steps: 55%|█████▌ | 4993/9000 [22:12:27<22:05:09, 19.84s/it, loss=0.1391, step_time=20.38s, grad_norm=0.0701] Steps: 55%|█████▌ | 4993/9000 [22:12:46<22:05:09, 19.84s/it, loss=0.1805, step_time=18.69s, grad_norm=0.118] Steps: 55%|█████▌ | 4994/9000 [22:12:46<21:41:52, 19.50s/it, loss=0.1805, step_time=18.69s, grad_norm=0.118] Steps: 55%|█████▌ | 4994/9000 [22:13:06<21:41:52, 19.50s/it, loss=0.1750, step_time=19.85s, grad_norm=0.0727] Steps: 56%|█████▌ | 4995/9000 [22:13:06<21:48:33, 19.60s/it, loss=0.1750, step_time=19.85s, grad_norm=0.0727] Steps: 56%|█████▌ | 4995/9000 [22:13:25<21:48:33, 19.60s/it, loss=0.1212, step_time=19.63s, grad_norm=0.111] Steps: 56%|█████▌ | 4996/9000 [22:13:25<21:48:51, 19.61s/it, loss=0.1212, step_time=19.63s, grad_norm=0.111] Steps: 56%|█████▌ | 4996/9000 [22:13:45<21:48:51, 19.61s/it, loss=0.1804, step_time=19.43s, grad_norm=0.149] Steps: 56%|█████▌ | 4997/9000 [22:13:45<21:44:56, 19.56s/it, loss=0.1804, step_time=19.43s, grad_norm=0.149] Steps: 56%|█████▌ | 4997/9000 [22:14:04<21:44:56, 19.56s/it, loss=0.2513, step_time=19.80s, grad_norm=0.0857] Steps: 56%|█████▌ | 4998/9000 [22:14:04<21:49:23, 19.63s/it, loss=0.2513, step_time=19.80s, grad_norm=0.0857] Steps: 56%|█████▌ | 4998/9000 [22:14:23<21:49:23, 19.63s/it, loss=0.1588, step_time=18.97s, grad_norm=0.12] Steps: 56%|█████▌ | 4999/9000 [22:14:23<21:35:48, 19.43s/it, loss=0.1588, step_time=18.97s, grad_norm=0.12] Steps: 56%|█████▌ | 4999/9000 [22:14:44<21:35:48, 19.43s/it, loss=0.1436, step_time=20.35s, grad_norm=0.0638] Steps: 56%|█████▌ | 5000/9000 [22:14:44<21:53:52, 19.71s/it, loss=0.1436, step_time=20.35s, grad_norm=0.0638] Steps: 56%|█████▌ | 5000/9000 [22:15:03<21:53:52, 19.71s/it, loss=0.1486, step_time=19.42s, grad_norm=0.139] Steps: 56%|█████▌ | 5001/9000 [22:15:03<21:47:43, 19.62s/it, loss=0.1486, step_time=19.42s, grad_norm=0.139] Steps: 56%|█████▌ | 5001/9000 [22:15:24<21:47:43, 19.62s/it, loss=0.1434, step_time=20.89s, grad_norm=0.103] Steps: 56%|█████▌ | 5002/9000 [22:15:24<22:12:46, 20.00s/it, loss=0.1434, step_time=20.89s, grad_norm=0.103] Steps: 56%|█████▌ | 5002/9000 [22:15:43<22:12:46, 20.00s/it, loss=0.1213, step_time=19.02s, grad_norm=0.0891] Steps: 56%|█████▌ | 5003/9000 [22:15:43<21:52:52, 19.71s/it, loss=0.1213, step_time=19.02s, grad_norm=0.0891] Steps: 56%|█████▌ | 5003/9000 [22:16:03<21:52:52, 19.71s/it, loss=0.0778, step_time=20.18s, grad_norm=0.138] Steps: 56%|█████▌ | 5004/9000 [22:16:03<22:01:56, 19.85s/it, loss=0.0778, step_time=20.18s, grad_norm=0.138] Steps: 56%|█████▌ | 5004/9000 [22:16:22<22:01:56, 19.85s/it, loss=0.2418, step_time=18.95s, grad_norm=0.0891] Steps: 56%|█████▌ | 5005/9000 [22:16:22<21:43:37, 19.58s/it, loss=0.2418, step_time=18.95s, grad_norm=0.0891] Steps: 56%|█████▌ | 5005/9000 [22:16:44<21:43:37, 19.58s/it, loss=0.1972, step_time=21.39s, grad_norm=0.0849] Steps: 56%|█████▌ | 5006/9000 [22:16:44<22:19:26, 20.12s/it, loss=0.1972, step_time=21.39s, grad_norm=0.0849] Steps: 56%|█████▌ | 5006/9000 [22:17:02<22:19:26, 20.12s/it, loss=0.1761, step_time=18.75s, grad_norm=0.121] Steps: 56%|█████▌ | 5007/9000 [22:17:02<21:51:45, 19.71s/it, loss=0.1761, step_time=18.75s, grad_norm=0.121] Steps: 56%|█████▌ | 5007/9000 [22:17:23<21:51:45, 19.71s/it, loss=0.1414, step_time=20.96s, grad_norm=0.0692] Steps: 56%|█████▌ | 5008/9000 [22:17:23<22:16:24, 20.09s/it, loss=0.1414, step_time=20.96s, grad_norm=0.0692] Steps: 56%|█████▌ | 5008/9000 [22:17:41<22:16:24, 20.09s/it, loss=0.2124, step_time=18.04s, grad_norm=0.134] Steps: 56%|█████▌ | 5009/9000 [22:17:41<21:35:14, 19.47s/it, loss=0.2124, step_time=18.04s, grad_norm=0.134] Steps: 56%|█████▌ | 5009/9000 [22:18:01<21:35:14, 19.47s/it, loss=0.1667, step_time=19.64s, grad_norm=0.0846] Steps: 56%|█████▌ | 5010/9000 [22:18:01<21:38:21, 19.52s/it, loss=0.1667, step_time=19.64s, grad_norm=0.0846] Steps: 56%|█████▌ | 5010/9000 [22:18:21<21:38:21, 19.52s/it, loss=0.2805, step_time=19.74s, grad_norm=0.0532] Steps: 56%|█████▌ | 5011/9000 [22:18:21<21:42:26, 19.59s/it, loss=0.2805, step_time=19.74s, grad_norm=0.0532] Steps: 56%|█████▌ | 5011/9000 [22:18:41<21:42:26, 19.59s/it, loss=0.1305, step_time=20.39s, grad_norm=0.0735] Steps: 56%|█████▌ | 5012/9000 [22:18:41<21:58:11, 19.83s/it, loss=0.1305, step_time=20.39s, grad_norm=0.0735] Steps: 56%|█████▌ | 5012/9000 [22:19:01<21:58:11, 19.83s/it, loss=0.2425, step_time=19.74s, grad_norm=0.1] Steps: 56%|█████▌ | 5013/9000 [22:19:01<21:56:04, 19.81s/it, loss=0.2425, step_time=19.74s, grad_norm=0.1] Steps: 56%|█████▌ | 5013/9000 [22:19:20<21:56:04, 19.81s/it, loss=0.1927, step_time=19.40s, grad_norm=0.0702] Steps: 56%|█████▌ | 5014/9000 [22:19:20<21:47:45, 19.69s/it, loss=0.1927, step_time=19.40s, grad_norm=0.0702] Steps: 56%|█████▌ | 5014/9000 [22:19:39<21:47:45, 19.69s/it, loss=0.1575, step_time=19.01s, grad_norm=0.0896] Steps: 56%|█████▌ | 5015/9000 [22:19:39<21:33:55, 19.48s/it, loss=0.1575, step_time=19.01s, grad_norm=0.0896] Steps: 56%|█████▌ | 5015/9000 [22:19:57<21:33:55, 19.48s/it, loss=0.2472, step_time=17.58s, grad_norm=0.0952] Steps: 56%|█████▌ | 5016/9000 [22:19:57<20:55:41, 18.91s/it, loss=0.2472, step_time=17.58s, grad_norm=0.0952] Steps: 56%|█████▌ | 5016/9000 [22:20:17<20:55:41, 18.91s/it, loss=0.1487, step_time=20.07s, grad_norm=0.0626] Steps: 56%|█████▌ | 5017/9000 [22:20:17<21:18:30, 19.26s/it, loss=0.1487, step_time=20.07s, grad_norm=0.0626] Steps: 56%|█████▌ | 5017/9000 [22:20:35<21:18:30, 19.26s/it, loss=0.1509, step_time=17.80s, grad_norm=0.109] Steps: 56%|█████▌ | 5018/9000 [22:20:35<20:49:07, 18.82s/it, loss=0.1509, step_time=17.80s, grad_norm=0.109] Steps: 56%|█████▌ | 5018/9000 [22:20:54<20:49:07, 18.82s/it, loss=0.1417, step_time=19.50s, grad_norm=0.0942] Steps: 56%|█████▌ | 5019/9000 [22:20:54<21:02:19, 19.03s/it, loss=0.1417, step_time=19.50s, grad_norm=0.0942] Steps: 56%|█████▌ | 5019/9000 [22:21:13<21:02:19, 19.03s/it, loss=0.1118, step_time=18.77s, grad_norm=0.115] Steps: 56%|█████▌ | 5020/9000 [22:21:13<20:57:02, 18.95s/it, loss=0.1118, step_time=18.77s, grad_norm=0.115] Steps: 56%|█████▌ | 5020/9000 [22:21:31<20:57:02, 18.95s/it, loss=0.2419, step_time=17.55s, grad_norm=0.0917] Steps: 56%|█████▌ | 5021/9000 [22:21:31<20:28:50, 18.53s/it, loss=0.2419, step_time=17.55s, grad_norm=0.0917] Steps: 56%|█████▌ | 5021/9000 [22:21:49<20:28:50, 18.53s/it, loss=0.2144, step_time=18.84s, grad_norm=0.0938] Steps: 56%|█████▌ | 5022/9000 [22:21:49<20:34:41, 18.62s/it, loss=0.2144, step_time=18.84s, grad_norm=0.0938] Steps: 56%|█████▌ | 5022/9000 [22:22:07<20:34:41, 18.62s/it, loss=0.0825, step_time=17.86s, grad_norm=0.0811] Steps: 56%|█████▌ | 5023/9000 [22:22:07<20:19:17, 18.40s/it, loss=0.0825, step_time=17.86s, grad_norm=0.0811] Steps: 56%|█████▌ | 5023/9000 [22:22:27<20:19:17, 18.40s/it, loss=0.2805, step_time=19.34s, grad_norm=0.15] Steps: 56%|█████▌ | 5024/9000 [22:22:27<20:37:48, 18.68s/it, loss=0.2805, step_time=19.34s, grad_norm=0.15] Steps: 56%|█████▌ | 5024/9000 [22:22:45<20:37:48, 18.68s/it, loss=0.1589, step_time=18.01s, grad_norm=0.087] Steps: 56%|█████▌ | 5025/9000 [22:22:45<20:24:16, 18.48s/it, loss=0.1589, step_time=18.01s, grad_norm=0.087] Steps: 56%|█████▌ | 5025/9000 [22:23:03<20:24:16, 18.48s/it, loss=0.2505, step_time=18.44s, grad_norm=0.0901] Steps: 56%|█████▌ | 5026/9000 [22:23:03<20:23:09, 18.47s/it, loss=0.2505, step_time=18.44s, grad_norm=0.0901] Steps: 56%|█████▌ | 5026/9000 [22:23:22<20:23:09, 18.47s/it, loss=0.2550, step_time=19.42s, grad_norm=0.0892] Steps: 56%|█████▌ | 5027/9000 [22:23:22<20:41:44, 18.75s/it, loss=0.2550, step_time=19.42s, grad_norm=0.0892] Steps: 56%|█████▌ | 5027/9000 [22:23:41<20:41:44, 18.75s/it, loss=0.1228, step_time=18.84s, grad_norm=0.113] Steps: 56%|█████▌ | 5028/9000 [22:23:41<20:43:14, 18.78s/it, loss=0.1228, step_time=18.84s, grad_norm=0.113] Steps: 56%|█████▌ | 5028/9000 [22:24:02<20:43:14, 18.78s/it, loss=0.1005, step_time=21.16s, grad_norm=0.0829] Steps: 56%|█████▌ | 5029/9000 [22:24:02<21:30:10, 19.49s/it, loss=0.1005, step_time=21.16s, grad_norm=0.0829] Steps: 56%|█████▌ | 5029/9000 [22:24:22<21:30:10, 19.49s/it, loss=0.1972, step_time=19.48s, grad_norm=0.0826] Steps: 56%|█████▌ | 5030/9000 [22:24:22<21:29:40, 19.49s/it, loss=0.1972, step_time=19.48s, grad_norm=0.0826] Steps: 56%|█████▌ | 5030/9000 [22:24:43<21:29:40, 19.49s/it, loss=0.1242, step_time=21.09s, grad_norm=0.0738] Steps: 56%|█████▌ | 5031/9000 [22:24:43<22:01:02, 19.97s/it, loss=0.1242, step_time=21.09s, grad_norm=0.0738] Steps: 56%|█████▌ | 5031/9000 [22:25:03<22:01:02, 19.97s/it, loss=0.2003, step_time=19.53s, grad_norm=0.136] Steps: 56%|█████▌ | 5032/9000 [22:25:03<21:51:59, 19.84s/it, loss=0.2003, step_time=19.53s, grad_norm=0.136] Steps: 56%|█████▌ | 5032/9000 [22:25:23<21:51:59, 19.84s/it, loss=0.2077, step_time=20.09s, grad_norm=0.0797] Steps: 56%|█████▌ | 5033/9000 [22:25:23<21:56:38, 19.91s/it, loss=0.2077, step_time=20.09s, grad_norm=0.0797] Steps: 56%|█████▌ | 5033/9000 [22:25:41<21:56:38, 19.91s/it, loss=0.1089, step_time=18.53s, grad_norm=0.075] Steps: 56%|█████▌ | 5034/9000 [22:25:41<21:28:52, 19.50s/it, loss=0.1089, step_time=18.53s, grad_norm=0.075] Steps: 56%|█████▌ | 5034/9000 [22:26:01<21:28:52, 19.50s/it, loss=0.1425, step_time=19.78s, grad_norm=0.119] Steps: 56%|█████▌ | 5035/9000 [22:26:01<21:34:05, 19.58s/it, loss=0.1425, step_time=19.78s, grad_norm=0.119] Steps: 56%|█████▌ | 5035/9000 [22:26:19<21:34:05, 19.58s/it, loss=0.2190, step_time=18.51s, grad_norm=0.0726] Steps: 56%|█████▌ | 5036/9000 [22:26:19<21:12:33, 19.26s/it, loss=0.2190, step_time=18.51s, grad_norm=0.0726] Steps: 56%|█████▌ | 5036/9000 [22:26:39<21:12:33, 19.26s/it, loss=0.1887, step_time=19.97s, grad_norm=0.113] Steps: 56%|█████▌ | 5037/9000 [22:26:39<21:26:22, 19.48s/it, loss=0.1887, step_time=19.97s, grad_norm=0.113] Steps: 56%|█████▌ | 5037/9000 [22:26:58<21:26:22, 19.48s/it, loss=0.1593, step_time=18.86s, grad_norm=0.0572] Steps: 56%|█████▌ | 5038/9000 [22:26:58<21:13:54, 19.29s/it, loss=0.1593, step_time=18.86s, grad_norm=0.0572] Steps: 56%|█████▌ | 5038/9000 [22:27:17<21:13:54, 19.29s/it, loss=0.1769, step_time=19.03s, grad_norm=0.0969] Steps: 56%|█████▌ | 5039/9000 [22:27:17<21:08:30, 19.21s/it, loss=0.1769, step_time=19.03s, grad_norm=0.0969] Steps: 56%|█████▌ | 5039/9000 [22:27:37<21:08:30, 19.21s/it, loss=0.1569, step_time=19.48s, grad_norm=0.099] Steps: 56%|█████▌ | 5040/9000 [22:27:37<21:13:26, 19.29s/it, loss=0.1569, step_time=19.48s, grad_norm=0.099]INFO 05-20 20:23:47.572 [training_pipeline.py:254] Starting epoch 12 Steps: 56%|█████▌ | 5040/9000 [22:27:57<21:13:26, 19.29s/it, loss=0.1877, step_time=19.67s, grad_norm=0.0796] Steps: 56%|█████▌ | 5041/9000 [22:27:57<21:20:34, 19.41s/it, loss=0.1877, step_time=19.67s, grad_norm=0.0796] Steps: 56%|█████▌ | 5041/9000 [22:28:18<21:20:34, 19.41s/it, loss=0.0782, step_time=21.30s, grad_norm=0.115] Steps: 56%|█████▌ | 5042/9000 [22:28:18<21:57:43, 19.98s/it, loss=0.0782, step_time=21.30s, grad_norm=0.115] Steps: 56%|█████▌ | 5042/9000 [22:28:38<21:57:43, 19.98s/it, loss=0.0990, step_time=19.86s, grad_norm=0.0883] Steps: 56%|█████▌ | 5043/9000 [22:28:38<21:55:10, 19.94s/it, loss=0.0990, step_time=19.86s, grad_norm=0.0883] Steps: 56%|█████▌ | 5043/9000 [22:28:58<21:55:10, 19.94s/it, loss=0.1763, step_time=20.46s, grad_norm=0.0804] Steps: 56%|█████▌ | 5044/9000 [22:28:58<22:05:06, 20.10s/it, loss=0.1763, step_time=20.46s, grad_norm=0.0804] Steps: 56%|█████▌ | 5044/9000 [22:29:19<22:05:06, 20.10s/it, loss=0.1925, step_time=20.74s, grad_norm=0.131] Steps: 56%|█████▌ | 5045/9000 [22:29:19<22:17:32, 20.29s/it, loss=0.1925, step_time=20.74s, grad_norm=0.131] Steps: 56%|█████▌ | 5045/9000 [22:29:41<22:17:32, 20.29s/it, loss=0.1966, step_time=21.82s, grad_norm=0.114] Steps: 56%|█████▌ | 5046/9000 [22:29:41<22:47:26, 20.75s/it, loss=0.1966, step_time=21.82s, grad_norm=0.114] Steps: 56%|█████▌ | 5046/9000 [22:30:02<22:47:26, 20.75s/it, loss=0.1428, step_time=21.76s, grad_norm=0.159] Steps: 56%|█████▌ | 5047/9000 [22:30:02<23:06:59, 21.05s/it, loss=0.1428, step_time=21.76s, grad_norm=0.159] Steps: 56%|█████▌ | 5047/9000 [22:30:23<23:06:59, 21.05s/it, loss=0.1464, step_time=20.41s, grad_norm=0.0813] Steps: 56%|█████▌ | 5048/9000 [22:30:23<22:54:01, 20.86s/it, loss=0.1464, step_time=20.41s, grad_norm=0.0813] Steps: 56%|█████▌ | 5048/9000 [22:30:44<22:54:01, 20.86s/it, loss=0.2568, step_time=21.17s, grad_norm=0.0828] Steps: 56%|█████▌ | 5049/9000 [22:30:44<22:59:55, 20.96s/it, loss=0.2568, step_time=21.17s, grad_norm=0.0828] Steps: 56%|█████▌ | 5049/9000 [22:31:05<22:59:55, 20.96s/it, loss=0.2212, step_time=20.89s, grad_norm=0.101] Steps: 56%|█████▌ | 5050/9000 [22:31:05<22:58:12, 20.93s/it, loss=0.2212, step_time=20.89s, grad_norm=0.101] Steps: 56%|█████▌ | 5050/9000 [22:31:26<22:58:12, 20.93s/it, loss=0.2145, step_time=21.41s, grad_norm=0.114] Steps: 56%|█████▌ | 5051/9000 [22:31:26<23:07:16, 21.08s/it, loss=0.2145, step_time=21.41s, grad_norm=0.114] Steps: 56%|█████▌ | 5051/9000 [22:31:45<23:07:16, 21.08s/it, loss=0.1603, step_time=19.04s, grad_norm=0.0928] Steps: 56%|█████▌ | 5052/9000 [22:31:45<22:26:40, 20.47s/it, loss=0.1603, step_time=19.04s, grad_norm=0.0928] Steps: 56%|█████▌ | 5052/9000 [22:32:04<22:26:40, 20.47s/it, loss=0.2106, step_time=18.51s, grad_norm=0.121] Steps: 56%|█████▌ | 5053/9000 [22:32:04<21:47:40, 19.88s/it, loss=0.2106, step_time=18.51s, grad_norm=0.121] Steps: 56%|█████▌ | 5053/9000 [22:32:23<21:47:40, 19.88s/it, loss=0.2145, step_time=19.05s, grad_norm=0.162] Steps: 56%|█████▌ | 5054/9000 [22:32:23<21:31:05, 19.63s/it, loss=0.2145, step_time=19.05s, grad_norm=0.162] Steps: 56%|█████▌ | 5054/9000 [22:32:42<21:31:05, 19.63s/it, loss=0.1877, step_time=19.11s, grad_norm=0.147] Steps: 56%|█████▌ | 5055/9000 [22:32:42<21:20:30, 19.48s/it, loss=0.1877, step_time=19.11s, grad_norm=0.147] Steps: 56%|█████▌ | 5055/9000 [22:33:00<21:20:30, 19.48s/it, loss=0.2163, step_time=18.11s, grad_norm=0.0529] Steps: 56%|█████▌ | 5056/9000 [22:33:00<20:53:21, 19.07s/it, loss=0.2163, step_time=18.11s, grad_norm=0.0529] Steps: 56%|█████▌ | 5056/9000 [22:33:18<20:53:21, 19.07s/it, loss=0.1755, step_time=18.16s, grad_norm=0.164] Steps: 56%|█████▌ | 5057/9000 [22:33:18<20:35:14, 18.80s/it, loss=0.1755, step_time=18.16s, grad_norm=0.164] Steps: 56%|█████▌ | 5057/9000 [22:33:38<20:35:14, 18.80s/it, loss=0.1882, step_time=19.58s, grad_norm=0.119] Steps: 56%|█████▌ | 5058/9000 [22:33:38<20:50:19, 19.03s/it, loss=0.1882, step_time=19.58s, grad_norm=0.119] Steps: 56%|█████▌ | 5058/9000 [22:33:55<20:50:19, 19.03s/it, loss=0.1550, step_time=17.55s, grad_norm=0.13] Steps: 56%|█████▌ | 5059/9000 [22:33:55<20:20:48, 18.59s/it, loss=0.1550, step_time=17.55s, grad_norm=0.13] Steps: 56%|█████▌ | 5059/9000 [22:34:14<20:20:48, 18.59s/it, loss=0.1902, step_time=18.63s, grad_norm=0.147] Steps: 56%|█████▌ | 5060/9000 [22:34:14<20:21:20, 18.60s/it, loss=0.1902, step_time=18.63s, grad_norm=0.147] Steps: 56%|█████▌ | 5060/9000 [22:34:34<20:21:20, 18.60s/it, loss=0.1899, step_time=20.00s, grad_norm=0.132] Steps: 56%|█████▌ | 5061/9000 [22:34:34<20:48:35, 19.02s/it, loss=0.1899, step_time=20.00s, grad_norm=0.132] Steps: 56%|█████▌ | 5061/9000 [22:34:54<20:48:35, 19.02s/it, loss=0.1395, step_time=19.63s, grad_norm=0.109] Steps: 56%|█████▌ | 5062/9000 [22:34:54<21:00:22, 19.20s/it, loss=0.1395, step_time=19.63s, grad_norm=0.109] Steps: 56%|█████▌ | 5062/9000 [22:35:15<21:00:22, 19.20s/it, loss=0.1698, step_time=20.82s, grad_norm=0.0748] Steps: 56%|█████▋ | 5063/9000 [22:35:15<21:31:49, 19.69s/it, loss=0.1698, step_time=20.82s, grad_norm=0.0748] Steps: 56%|█████▋ | 5063/9000 [22:35:33<21:31:49, 19.69s/it, loss=0.1775, step_time=18.69s, grad_norm=0.116] Steps: 56%|█████▋ | 5064/9000 [22:35:33<21:11:58, 19.39s/it, loss=0.1775, step_time=18.69s, grad_norm=0.116] Steps: 56%|█████▋ | 5064/9000 [22:35:53<21:11:58, 19.39s/it, loss=0.2360, step_time=19.59s, grad_norm=0.0654] Steps: 56%|█████▋ | 5065/9000 [22:35:53<21:15:32, 19.45s/it, loss=0.2360, step_time=19.59s, grad_norm=0.0654] Steps: 56%|█████▋ | 5065/9000 [22:36:11<21:15:32, 19.45s/it, loss=0.2154, step_time=18.08s, grad_norm=0.196] Steps: 56%|█████▋ | 5066/9000 [22:36:11<20:48:21, 19.04s/it, loss=0.2154, step_time=18.08s, grad_norm=0.196] Steps: 56%|█████▋ | 5066/9000 [22:36:30<20:48:21, 19.04s/it, loss=0.2390, step_time=19.23s, grad_norm=0.0858] Steps: 56%|█████▋ | 5067/9000 [22:36:30<20:51:44, 19.10s/it, loss=0.2390, step_time=19.23s, grad_norm=0.0858] Steps: 56%|█████▋ | 5067/9000 [22:36:49<20:51:44, 19.10s/it, loss=0.1862, step_time=18.76s, grad_norm=0.0602] Steps: 56%|█████▋ | 5068/9000 [22:36:49<20:44:56, 19.00s/it, loss=0.1862, step_time=18.76s, grad_norm=0.0602] Steps: 56%|█████▋ | 5068/9000 [22:37:08<20:44:56, 19.00s/it, loss=0.1740, step_time=18.88s, grad_norm=0.0732] Steps: 56%|█████▋ | 5069/9000 [22:37:08<20:42:25, 18.96s/it, loss=0.1740, step_time=18.88s, grad_norm=0.0732] Steps: 56%|█████▋ | 5069/9000 [22:37:27<20:42:25, 18.96s/it, loss=0.1756, step_time=18.79s, grad_norm=0.11] Steps: 56%|█████▋ | 5070/9000 [22:37:27<20:38:39, 18.91s/it, loss=0.1756, step_time=18.79s, grad_norm=0.11] Steps: 56%|█████▋ | 5070/9000 [22:37:45<20:38:39, 18.91s/it, loss=0.1903, step_time=18.35s, grad_norm=0.0884] Steps: 56%|█████▋ | 5071/9000 [22:37:45<20:27:18, 18.74s/it, loss=0.1903, step_time=18.35s, grad_norm=0.0884] Steps: 56%|█████▋ | 5071/9000 [22:38:05<20:27:18, 18.74s/it, loss=0.1711, step_time=20.02s, grad_norm=0.113] Steps: 56%|█████▋ | 5072/9000 [22:38:05<20:52:10, 19.13s/it, loss=0.1711, step_time=20.02s, grad_norm=0.113] Steps: 56%|█████▋ | 5072/9000 [22:38:23<20:52:10, 19.13s/it, loss=0.1392, step_time=18.24s, grad_norm=0.0775] Steps: 56%|█████▋ | 5073/9000 [22:38:23<20:34:32, 18.86s/it, loss=0.1392, step_time=18.24s, grad_norm=0.0775] Steps: 56%|█████▋ | 5073/9000 [22:38:44<20:34:32, 18.86s/it, loss=0.3278, step_time=20.90s, grad_norm=0.0714] Steps: 56%|█████▋ | 5074/9000 [22:38:44<21:14:21, 19.48s/it, loss=0.3278, step_time=20.90s, grad_norm=0.0714] Steps: 56%|█████▋ | 5074/9000 [22:39:04<21:14:21, 19.48s/it, loss=0.2579, step_time=20.08s, grad_norm=0.0732] Steps: 56%|█████▋ | 5075/9000 [22:39:04<21:25:52, 19.66s/it, loss=0.2579, step_time=20.08s, grad_norm=0.0732] Steps: 56%|█████▋ | 5075/9000 [22:39:23<21:25:52, 19.66s/it, loss=0.1696, step_time=19.22s, grad_norm=0.0661] Steps: 56%|█████▋ | 5076/9000 [22:39:23<21:17:00, 19.53s/it, loss=0.1696, step_time=19.22s, grad_norm=0.0661] Steps: 56%|█████▋ | 5076/9000 [22:39:42<21:17:00, 19.53s/it, loss=0.2609, step_time=18.21s, grad_norm=0.117] Steps: 56%|█████▋ | 5077/9000 [22:39:42<20:50:58, 19.13s/it, loss=0.2609, step_time=18.21s, grad_norm=0.117] Steps: 56%|█████▋ | 5077/9000 [22:40:00<20:50:58, 19.13s/it, loss=0.1884, step_time=18.03s, grad_norm=0.0721] Steps: 56%|█████▋ | 5078/9000 [22:40:00<20:29:02, 18.80s/it, loss=0.1884, step_time=18.03s, grad_norm=0.0721] Steps: 56%|█████▋ | 5078/9000 [22:40:19<20:29:02, 18.80s/it, loss=0.2002, step_time=19.21s, grad_norm=0.0918] Steps: 56%|█████▋ | 5079/9000 [22:40:19<20:36:40, 18.92s/it, loss=0.2002, step_time=19.21s, grad_norm=0.0918] Steps: 56%|█████▋ | 5079/9000 [22:40:36<20:36:40, 18.92s/it, loss=0.2100, step_time=16.93s, grad_norm=0.149] Steps: 56%|█████▋ | 5080/9000 [22:40:36<19:57:18, 18.33s/it, loss=0.2100, step_time=16.93s, grad_norm=0.149] Steps: 56%|█████▋ | 5080/9000 [22:40:56<19:57:18, 18.33s/it, loss=0.2295, step_time=20.10s, grad_norm=0.0831] Steps: 56%|█████▋ | 5081/9000 [22:40:56<20:31:46, 18.86s/it, loss=0.2295, step_time=20.10s, grad_norm=0.0831] Steps: 56%|█████▋ | 5081/9000 [22:41:14<20:31:46, 18.86s/it, loss=0.2249, step_time=18.05s, grad_norm=0.106] Steps: 56%|█████▋ | 5082/9000 [22:41:14<20:15:39, 18.62s/it, loss=0.2249, step_time=18.05s, grad_norm=0.106] Steps: 56%|█████▋ | 5082/9000 [22:41:33<20:15:39, 18.62s/it, loss=0.1709, step_time=18.68s, grad_norm=0.0779] Steps: 56%|█████▋ | 5083/9000 [22:41:33<20:16:38, 18.64s/it, loss=0.1709, step_time=18.68s, grad_norm=0.0779] Steps: 56%|█████▋ | 5083/9000 [22:41:51<20:16:38, 18.64s/it, loss=0.2405, step_time=18.66s, grad_norm=0.0874] Steps: 56%|█████▋ | 5084/9000 [22:41:51<20:16:50, 18.64s/it, loss=0.2405, step_time=18.66s, grad_norm=0.0874] Steps: 56%|█████▋ | 5084/9000 [22:42:09<20:16:50, 18.64s/it, loss=0.1446, step_time=17.56s, grad_norm=0.129] Steps: 56%|█████▋ | 5085/9000 [22:42:09<19:55:19, 18.32s/it, loss=0.1446, step_time=17.56s, grad_norm=0.129] Steps: 56%|█████▋ | 5085/9000 [22:42:29<19:55:19, 18.32s/it, loss=0.1764, step_time=19.72s, grad_norm=0.104] Steps: 57%|█████▋ | 5086/9000 [22:42:29<20:22:29, 18.74s/it, loss=0.1764, step_time=19.72s, grad_norm=0.104] Steps: 57%|█████▋ | 5086/9000 [22:42:45<20:22:29, 18.74s/it, loss=0.1643, step_time=16.81s, grad_norm=0.0691] Steps: 57%|█████▋ | 5087/9000 [22:42:45<19:44:25, 18.16s/it, loss=0.1643, step_time=16.81s, grad_norm=0.0691] Steps: 57%|█████▋ | 5087/9000 [22:43:03<19:44:25, 18.16s/it, loss=0.1649, step_time=18.02s, grad_norm=0.118] Steps: 57%|█████▋ | 5088/9000 [22:43:03<19:41:18, 18.12s/it, loss=0.1649, step_time=18.02s, grad_norm=0.118] Steps: 57%|█████▋ | 5088/9000 [22:43:21<19:41:18, 18.12s/it, loss=0.1445, step_time=17.66s, grad_norm=0.155] Steps: 57%|█████▋ | 5089/9000 [22:43:21<19:32:00, 17.98s/it, loss=0.1445, step_time=17.66s, grad_norm=0.155] Steps: 57%|█████▋ | 5089/9000 [22:43:38<19:32:00, 17.98s/it, loss=0.1042, step_time=16.99s, grad_norm=0.0898] Steps: 57%|█████▋ | 5090/9000 [22:43:38<19:12:19, 17.68s/it, loss=0.1042, step_time=16.99s, grad_norm=0.0898] Steps: 57%|█████▋ | 5090/9000 [22:43:58<19:12:19, 17.68s/it, loss=0.1422, step_time=19.83s, grad_norm=0.116] Steps: 57%|█████▋ | 5091/9000 [22:43:58<19:54:05, 18.33s/it, loss=0.1422, step_time=19.83s, grad_norm=0.116] Steps: 57%|█████▋ | 5091/9000 [22:44:16<19:54:05, 18.33s/it, loss=0.1169, step_time=18.03s, grad_norm=0.114] Steps: 57%|█████▋ | 5092/9000 [22:44:16<19:48:01, 18.24s/it, loss=0.1169, step_time=18.03s, grad_norm=0.114] Steps: 57%|█████▋ | 5092/9000 [22:44:35<19:48:01, 18.24s/it, loss=0.1907, step_time=18.72s, grad_norm=0.0592] Steps: 57%|█████▋ | 5093/9000 [22:44:35<19:57:07, 18.38s/it, loss=0.1907, step_time=18.72s, grad_norm=0.0592] Steps: 57%|█████▋ | 5093/9000 [22:44:53<19:57:07, 18.38s/it, loss=0.1140, step_time=18.29s, grad_norm=0.0894] Steps: 57%|█████▋ | 5094/9000 [22:44:53<19:55:03, 18.36s/it, loss=0.1140, step_time=18.29s, grad_norm=0.0894] Steps: 57%|█████▋ | 5094/9000 [22:45:10<19:55:03, 18.36s/it, loss=0.1344, step_time=17.01s, grad_norm=0.0618] Steps: 57%|█████▋ | 5095/9000 [22:45:10<19:28:33, 17.95s/it, loss=0.1344, step_time=17.01s, grad_norm=0.0618] Steps: 57%|█████▋ | 5095/9000 [22:45:29<19:28:33, 17.95s/it, loss=0.1881, step_time=19.17s, grad_norm=0.0673] Steps: 57%|█████▋ | 5096/9000 [22:45:29<19:52:05, 18.32s/it, loss=0.1881, step_time=19.17s, grad_norm=0.0673] Steps: 57%|█████▋ | 5096/9000 [22:45:47<19:52:05, 18.32s/it, loss=0.3201, step_time=17.66s, grad_norm=0.0916] Steps: 57%|█████▋ | 5097/9000 [22:45:47<19:38:54, 18.12s/it, loss=0.3201, step_time=17.66s, grad_norm=0.0916] Steps: 57%|█████▋ | 5097/9000 [22:46:05<19:38:54, 18.12s/it, loss=0.1606, step_time=18.35s, grad_norm=0.0804] Steps: 57%|█████▋ | 5098/9000 [22:46:05<19:42:59, 18.19s/it, loss=0.1606, step_time=18.35s, grad_norm=0.0804] Steps: 57%|█████▋ | 5098/9000 [22:46:23<19:42:59, 18.19s/it, loss=0.2038, step_time=17.97s, grad_norm=0.0843] Steps: 57%|█████▋ | 5099/9000 [22:46:23<19:38:21, 18.12s/it, loss=0.2038, step_time=17.97s, grad_norm=0.0843] Steps: 57%|█████▋ | 5099/9000 [22:46:41<19:38:21, 18.12s/it, loss=0.2030, step_time=17.59s, grad_norm=0.0901] Steps: 57%|█████▋ | 5100/9000 [22:46:41<19:27:44, 17.97s/it, loss=0.2030, step_time=17.59s, grad_norm=0.0901] Steps: 57%|█████▋ | 5100/9000 [22:46:59<19:27:44, 17.97s/it, loss=0.2289, step_time=18.43s, grad_norm=0.0673] Steps: 57%|█████▋ | 5101/9000 [22:46:59<19:36:37, 18.11s/it, loss=0.2289, step_time=18.43s, grad_norm=0.0673] Steps: 57%|█████▋ | 5101/9000 [22:47:18<19:36:37, 18.11s/it, loss=0.1589, step_time=18.93s, grad_norm=0.1] Steps: 57%|█████▋ | 5102/9000 [22:47:18<19:52:22, 18.35s/it, loss=0.1589, step_time=18.93s, grad_norm=0.1] Steps: 57%|█████▋ | 5102/9000 [22:47:36<19:52:22, 18.35s/it, loss=0.1956, step_time=17.65s, grad_norm=0.11] Steps: 57%|█████▋ | 5103/9000 [22:47:36<19:38:26, 18.14s/it, loss=0.1956, step_time=17.65s, grad_norm=0.11] Steps: 57%|█████▋ | 5103/9000 [22:47:55<19:38:26, 18.14s/it, loss=0.1741, step_time=19.27s, grad_norm=0.0676] Steps: 57%|█████▋ | 5104/9000 [22:47:55<20:00:11, 18.48s/it, loss=0.1741, step_time=19.27s, grad_norm=0.0676] Steps: 57%|█████▋ | 5104/9000 [22:48:13<20:00:11, 18.48s/it, loss=0.2219, step_time=18.02s, grad_norm=0.0594] Steps: 57%|█████▋ | 5105/9000 [22:48:13<19:50:50, 18.34s/it, loss=0.2219, step_time=18.02s, grad_norm=0.0594] Steps: 57%|█████▋ | 5105/9000 [22:48:32<19:50:50, 18.34s/it, loss=0.2531, step_time=19.44s, grad_norm=0.11] Steps: 57%|█████▋ | 5106/9000 [22:48:32<20:11:56, 18.67s/it, loss=0.2531, step_time=19.44s, grad_norm=0.11] Steps: 57%|█████▋ | 5106/9000 [22:48:51<20:11:56, 18.67s/it, loss=0.1437, step_time=19.02s, grad_norm=0.0838] Steps: 57%|█████▋ | 5107/9000 [22:48:51<20:18:19, 18.78s/it, loss=0.1437, step_time=19.02s, grad_norm=0.0838] Steps: 57%|█████▋ | 5107/9000 [22:49:09<20:18:19, 18.78s/it, loss=0.2077, step_time=18.01s, grad_norm=0.107] Steps: 57%|█████▋ | 5108/9000 [22:49:09<20:03:09, 18.55s/it, loss=0.2077, step_time=18.01s, grad_norm=0.107] Steps: 57%|█████▋ | 5108/9000 [22:49:29<20:03:09, 18.55s/it, loss=0.1887, step_time=19.62s, grad_norm=0.0783] Steps: 57%|█████▋ | 5109/9000 [22:49:29<20:23:41, 18.87s/it, loss=0.1887, step_time=19.62s, grad_norm=0.0783] Steps: 57%|█████▋ | 5109/9000 [22:49:47<20:23:41, 18.87s/it, loss=0.1150, step_time=17.80s, grad_norm=0.111] Steps: 57%|█████▋ | 5110/9000 [22:49:47<20:02:31, 18.55s/it, loss=0.1150, step_time=17.80s, grad_norm=0.111] Steps: 57%|█████▋ | 5110/9000 [22:50:06<20:02:31, 18.55s/it, loss=0.1365, step_time=19.32s, grad_norm=0.0593] Steps: 57%|█████▋ | 5111/9000 [22:50:06<20:17:13, 18.78s/it, loss=0.1365, step_time=19.32s, grad_norm=0.0593] Steps: 57%|█████▋ | 5111/9000 [22:50:24<20:17:13, 18.78s/it, loss=0.1130, step_time=17.48s, grad_norm=0.0885] Steps: 57%|█████▋ | 5112/9000 [22:50:24<19:51:42, 18.39s/it, loss=0.1130, step_time=17.48s, grad_norm=0.0885] Steps: 57%|█████▋ | 5112/9000 [22:50:42<19:51:42, 18.39s/it, loss=0.2431, step_time=18.54s, grad_norm=0.122] Steps: 57%|█████▋ | 5113/9000 [22:50:42<19:54:23, 18.44s/it, loss=0.2431, step_time=18.54s, grad_norm=0.122] Steps: 57%|█████▋ | 5113/9000 [22:51:01<19:54:23, 18.44s/it, loss=0.2398, step_time=18.90s, grad_norm=0.146] Steps: 57%|█████▋ | 5114/9000 [22:51:01<20:03:12, 18.58s/it, loss=0.2398, step_time=18.90s, grad_norm=0.146] Steps: 57%|█████▋ | 5114/9000 [22:51:19<20:03:12, 18.58s/it, loss=0.1436, step_time=17.98s, grad_norm=0.0678] Steps: 57%|█████▋ | 5115/9000 [22:51:19<19:51:14, 18.40s/it, loss=0.1436, step_time=17.98s, grad_norm=0.0678] Steps: 57%|█████▋ | 5115/9000 [22:51:39<19:51:14, 18.40s/it, loss=0.1613, step_time=20.05s, grad_norm=0.112] Steps: 57%|█████▋ | 5116/9000 [22:51:39<20:22:58, 18.89s/it, loss=0.1613, step_time=20.05s, grad_norm=0.112] Steps: 57%|█████▋ | 5116/9000 [22:51:56<20:22:58, 18.89s/it, loss=0.1612, step_time=17.21s, grad_norm=0.0809] Steps: 57%|█████▋ | 5117/9000 [22:51:56<19:50:06, 18.39s/it, loss=0.1612, step_time=17.21s, grad_norm=0.0809] Steps: 57%|█████▋ | 5117/9000 [22:52:15<19:50:06, 18.39s/it, loss=0.2012, step_time=18.53s, grad_norm=0.107] Steps: 57%|█████▋ | 5118/9000 [22:52:15<19:52:38, 18.43s/it, loss=0.2012, step_time=18.53s, grad_norm=0.107] Steps: 57%|█████▋ | 5118/9000 [22:52:34<19:52:38, 18.43s/it, loss=0.1586, step_time=18.67s, grad_norm=0.081] Steps: 57%|█████▋ | 5119/9000 [22:52:34<19:56:51, 18.50s/it, loss=0.1586, step_time=18.67s, grad_norm=0.081] Steps: 57%|█████▋ | 5119/9000 [22:52:52<19:56:51, 18.50s/it, loss=0.1063, step_time=18.42s, grad_norm=0.0567] Steps: 57%|█████▋ | 5120/9000 [22:52:52<19:55:01, 18.48s/it, loss=0.1063, step_time=18.42s, grad_norm=0.0567] Steps: 57%|█████▋ | 5120/9000 [22:53:12<19:55:01, 18.48s/it, loss=0.0842, step_time=20.29s, grad_norm=0.0809] Steps: 57%|█████▋ | 5121/9000 [22:53:12<20:30:01, 19.03s/it, loss=0.0842, step_time=20.29s, grad_norm=0.0809] Steps: 57%|█████▋ | 5121/9000 [22:53:30<20:30:01, 19.03s/it, loss=0.1754, step_time=17.85s, grad_norm=0.106] Steps: 57%|█████▋ | 5122/9000 [22:53:30<20:06:54, 18.67s/it, loss=0.1754, step_time=17.85s, grad_norm=0.106] Steps: 57%|█████▋ | 5122/9000 [22:53:49<20:06:54, 18.67s/it, loss=0.1830, step_time=19.25s, grad_norm=0.102] Steps: 57%|█████▋ | 5123/9000 [22:53:49<20:17:45, 18.85s/it, loss=0.1830, step_time=19.25s, grad_norm=0.102] Steps: 57%|█████▋ | 5123/9000 [22:54:07<20:17:45, 18.85s/it, loss=0.2825, step_time=17.85s, grad_norm=0.0769] Steps: 57%|█████▋ | 5124/9000 [22:54:07<19:58:11, 18.55s/it, loss=0.2825, step_time=17.85s, grad_norm=0.0769] Steps: 57%|█████▋ | 5124/9000 [22:54:27<19:58:11, 18.55s/it, loss=0.1714, step_time=19.89s, grad_norm=0.0827] Steps: 57%|█████▋ | 5125/9000 [22:54:27<20:23:51, 18.95s/it, loss=0.1714, step_time=19.89s, grad_norm=0.0827] Steps: 57%|█████▋ | 5125/9000 [22:54:46<20:23:51, 18.95s/it, loss=0.1211, step_time=18.42s, grad_norm=0.189] Steps: 57%|█████▋ | 5126/9000 [22:54:46<20:13:22, 18.79s/it, loss=0.1211, step_time=18.42s, grad_norm=0.189] Steps: 57%|█████▋ | 5126/9000 [22:55:04<20:13:22, 18.79s/it, loss=0.2370, step_time=18.48s, grad_norm=0.0932] Steps: 57%|█████▋ | 5127/9000 [22:55:04<20:07:05, 18.70s/it, loss=0.2370, step_time=18.48s, grad_norm=0.0932] Steps: 57%|█████▋ | 5127/9000 [22:55:22<20:07:05, 18.70s/it, loss=0.2418, step_time=18.42s, grad_norm=0.0974] Steps: 57%|█████▋ | 5128/9000 [22:55:22<20:01:19, 18.62s/it, loss=0.2418, step_time=18.42s, grad_norm=0.0974] Steps: 57%|█████▋ | 5128/9000 [22:55:41<20:01:19, 18.62s/it, loss=0.2061, step_time=18.26s, grad_norm=0.0781] Steps: 57%|█████▋ | 5129/9000 [22:55:41<19:54:12, 18.51s/it, loss=0.2061, step_time=18.26s, grad_norm=0.0781] Steps: 57%|█████▋ | 5129/9000 [22:56:01<19:54:12, 18.51s/it, loss=0.1142, step_time=20.23s, grad_norm=0.075] Steps: 57%|█████▋ | 5130/9000 [22:56:01<20:27:14, 19.03s/it, loss=0.1142, step_time=20.23s, grad_norm=0.075] Steps: 57%|█████▋ | 5130/9000 [22:56:19<20:27:14, 19.03s/it, loss=0.1765, step_time=17.97s, grad_norm=0.0707] Steps: 57%|█████▋ | 5131/9000 [22:56:19<20:06:31, 18.71s/it, loss=0.1765, step_time=17.97s, grad_norm=0.0707] Steps: 57%|█████▋ | 5131/9000 [22:56:38<20:06:31, 18.71s/it, loss=0.1794, step_time=19.50s, grad_norm=0.112] Steps: 57%|█████▋ | 5132/9000 [22:56:38<20:21:36, 18.95s/it, loss=0.1794, step_time=19.50s, grad_norm=0.112] Steps: 57%|█████▋ | 5132/9000 [22:56:57<20:21:36, 18.95s/it, loss=0.0807, step_time=18.83s, grad_norm=0.111] Steps: 57%|█████▋ | 5133/9000 [22:56:57<20:19:05, 18.92s/it, loss=0.0807, step_time=18.83s, grad_norm=0.111] Steps: 57%|█████▋ | 5133/9000 [22:57:17<20:19:05, 18.92s/it, loss=0.1483, step_time=19.26s, grad_norm=0.098] Steps: 57%|█████▋ | 5134/9000 [22:57:17<20:25:29, 19.02s/it, loss=0.1483, step_time=19.26s, grad_norm=0.098] Steps: 57%|█████▋ | 5134/9000 [22:57:35<20:25:29, 19.02s/it, loss=0.1843, step_time=17.96s, grad_norm=0.0818] Steps: 57%|█████▋ | 5135/9000 [22:57:35<20:04:38, 18.70s/it, loss=0.1843, step_time=17.96s, grad_norm=0.0818] Steps: 57%|█████▋ | 5135/9000 [22:57:52<20:04:38, 18.70s/it, loss=0.1477, step_time=17.25s, grad_norm=0.172] Steps: 57%|█████▋ | 5136/9000 [22:57:52<19:36:21, 18.27s/it, loss=0.1477, step_time=17.25s, grad_norm=0.172] Steps: 57%|█████▋ | 5136/9000 [22:58:12<19:36:21, 18.27s/it, loss=0.1792, step_time=19.90s, grad_norm=0.0905] Steps: 57%|█████▋ | 5137/9000 [22:58:12<20:07:34, 18.76s/it, loss=0.1792, step_time=19.90s, grad_norm=0.0905] Steps: 57%|█████▋ | 5137/9000 [22:58:30<20:07:34, 18.76s/it, loss=0.1297, step_time=18.41s, grad_norm=0.0634] Steps: 57%|█████▋ | 5138/9000 [22:58:30<20:00:31, 18.65s/it, loss=0.1297, step_time=18.41s, grad_norm=0.0634] Steps: 57%|█████▋ | 5138/9000 [22:58:50<20:00:31, 18.65s/it, loss=0.2284, step_time=19.76s, grad_norm=0.0909] Steps: 57%|█████▋ | 5139/9000 [22:58:50<20:21:33, 18.98s/it, loss=0.2284, step_time=19.76s, grad_norm=0.0909] Steps: 57%|█████▋ | 5139/9000 [22:59:09<20:21:33, 18.98s/it, loss=0.1543, step_time=19.39s, grad_norm=0.0762] Steps: 57%|█████▋ | 5140/9000 [22:59:09<20:29:06, 19.11s/it, loss=0.1543, step_time=19.39s, grad_norm=0.0762] Steps: 57%|█████▋ | 5140/9000 [22:59:27<20:29:06, 19.11s/it, loss=0.2592, step_time=18.02s, grad_norm=0.0697] Steps: 57%|█████▋ | 5141/9000 [22:59:27<20:07:54, 18.78s/it, loss=0.2592, step_time=18.02s, grad_norm=0.0697] Steps: 57%|█████▋ | 5141/9000 [22:59:46<20:07:54, 18.78s/it, loss=0.1461, step_time=18.37s, grad_norm=0.0713] Steps: 57%|█████▋ | 5142/9000 [22:59:46<19:59:43, 18.66s/it, loss=0.1461, step_time=18.37s, grad_norm=0.0713] Steps: 57%|█████▋ | 5142/9000 [23:00:04<19:59:43, 18.66s/it, loss=0.1865, step_time=18.09s, grad_norm=0.136] Steps: 57%|█████▋ | 5143/9000 [23:00:04<19:48:31, 18.49s/it, loss=0.1865, step_time=18.09s, grad_norm=0.136] Steps: 57%|█████▋ | 5143/9000 [23:00:23<19:48:31, 18.49s/it, loss=0.1136, step_time=19.58s, grad_norm=0.0951] Steps: 57%|█████▋ | 5144/9000 [23:00:23<20:09:19, 18.82s/it, loss=0.1136, step_time=19.58s, grad_norm=0.0951] Steps: 57%|█████▋ | 5144/9000 [23:00:41<20:09:19, 18.82s/it, loss=0.1455, step_time=17.22s, grad_norm=0.157] Steps: 57%|█████▋ | 5145/9000 [23:00:41<19:38:17, 18.34s/it, loss=0.1455, step_time=17.22s, grad_norm=0.157] Steps: 57%|█████▋ | 5145/9000 [23:00:59<19:38:17, 18.34s/it, loss=0.2930, step_time=18.97s, grad_norm=0.132] Steps: 57%|█████▋ | 5146/9000 [23:00:59<19:50:04, 18.53s/it, loss=0.2930, step_time=18.97s, grad_norm=0.132] Steps: 57%|█████▋ | 5146/9000 [23:01:18<19:50:04, 18.53s/it, loss=0.1483, step_time=18.07s, grad_norm=0.107] Steps: 57%|█████▋ | 5147/9000 [23:01:18<19:40:53, 18.39s/it, loss=0.1483, step_time=18.07s, grad_norm=0.107] Steps: 57%|█████▋ | 5147/9000 [23:01:36<19:40:53, 18.39s/it, loss=0.1975, step_time=18.36s, grad_norm=0.0844] Steps: 57%|█████▋ | 5148/9000 [23:01:36<19:40:06, 18.38s/it, loss=0.1975, step_time=18.36s, grad_norm=0.0844] Steps: 57%|█████▋ | 5148/9000 [23:01:55<19:40:06, 18.38s/it, loss=0.1406, step_time=19.43s, grad_norm=0.0693] Steps: 57%|█████▋ | 5149/9000 [23:01:55<19:59:59, 18.70s/it, loss=0.1406, step_time=19.43s, grad_norm=0.0693] Steps: 57%|█████▋ | 5149/9000 [23:02:13<19:59:59, 18.70s/it, loss=0.1706, step_time=17.95s, grad_norm=0.0825] Steps: 57%|█████▋ | 5150/9000 [23:02:13<19:45:24, 18.47s/it, loss=0.1706, step_time=17.95s, grad_norm=0.0825] Steps: 57%|█████▋ | 5150/9000 [23:02:34<19:45:24, 18.47s/it, loss=0.1725, step_time=20.39s, grad_norm=0.105] Steps: 57%|█████▋ | 5151/9000 [23:02:34<20:22:02, 19.05s/it, loss=0.1725, step_time=20.39s, grad_norm=0.105] Steps: 57%|█████▋ | 5151/9000 [23:02:52<20:22:02, 19.05s/it, loss=0.2285, step_time=18.10s, grad_norm=0.0868] Steps: 57%|█████▋ | 5152/9000 [23:02:52<20:03:25, 18.76s/it, loss=0.2285, step_time=18.10s, grad_norm=0.0868] Steps: 57%|█████▋ | 5152/9000 [23:03:10<20:03:25, 18.76s/it, loss=0.3197, step_time=18.69s, grad_norm=0.067] Steps: 57%|█████▋ | 5153/9000 [23:03:10<20:01:37, 18.74s/it, loss=0.3197, step_time=18.69s, grad_norm=0.067] Steps: 57%|█████▋ | 5153/9000 [23:03:28<20:01:37, 18.74s/it, loss=0.1895, step_time=17.67s, grad_norm=0.0609] Steps: 57%|█████▋ | 5154/9000 [23:03:28<19:40:45, 18.42s/it, loss=0.1895, step_time=17.67s, grad_norm=0.0609] Steps: 57%|█████▋ | 5154/9000 [23:03:47<19:40:45, 18.42s/it, loss=0.1899, step_time=18.40s, grad_norm=0.107] Steps: 57%|█████▋ | 5155/9000 [23:03:47<19:40:01, 18.41s/it, loss=0.1899, step_time=18.40s, grad_norm=0.107] Steps: 57%|█████▋ | 5155/9000 [23:04:06<19:40:01, 18.41s/it, loss=0.2446, step_time=19.63s, grad_norm=0.0927] Steps: 57%|█████▋ | 5156/9000 [23:04:06<20:03:11, 18.78s/it, loss=0.2446, step_time=19.63s, grad_norm=0.0927] Steps: 57%|█████▋ | 5156/9000 [23:04:24<20:03:11, 18.78s/it, loss=0.1514, step_time=18.17s, grad_norm=0.188] Steps: 57%|█████▋ | 5157/9000 [23:04:24<19:51:10, 18.60s/it, loss=0.1514, step_time=18.17s, grad_norm=0.188] Steps: 57%|█████▋ | 5157/9000 [23:04:44<19:51:10, 18.60s/it, loss=0.2050, step_time=20.01s, grad_norm=0.0891] Steps: 57%|█████▋ | 5158/9000 [23:04:44<20:17:58, 19.02s/it, loss=0.2050, step_time=20.01s, grad_norm=0.0891] Steps: 57%|█████▋ | 5158/9000 [23:05:02<20:17:58, 19.02s/it, loss=0.1672, step_time=17.99s, grad_norm=0.11] Steps: 57%|█████▋ | 5159/9000 [23:05:02<19:57:57, 18.71s/it, loss=0.1672, step_time=17.99s, grad_norm=0.11] Steps: 57%|█████▋ | 5159/9000 [23:05:23<19:57:57, 18.71s/it, loss=0.1360, step_time=20.90s, grad_norm=0.145] Steps: 57%|█████▋ | 5160/9000 [23:05:23<20:39:39, 19.37s/it, loss=0.1360, step_time=20.90s, grad_norm=0.145] Steps: 57%|█████▋ | 5160/9000 [23:05:41<20:39:39, 19.37s/it, loss=0.1906, step_time=18.21s, grad_norm=0.0982] Steps: 57%|█████▋ | 5161/9000 [23:05:41<20:17:07, 19.02s/it, loss=0.1906, step_time=18.21s, grad_norm=0.0982] Steps: 57%|█████▋ | 5161/9000 [23:06:01<20:17:07, 19.02s/it, loss=0.2234, step_time=19.31s, grad_norm=0.0942] Steps: 57%|█████▋ | 5162/9000 [23:06:01<20:22:19, 19.11s/it, loss=0.2234, step_time=19.31s, grad_norm=0.0942] Steps: 57%|█████▋ | 5162/9000 [23:06:20<20:22:19, 19.11s/it, loss=0.1001, step_time=19.08s, grad_norm=0.0674] Steps: 57%|█████▋ | 5163/9000 [23:06:20<20:21:32, 19.10s/it, loss=0.1001, step_time=19.08s, grad_norm=0.0674] Steps: 57%|█████▋ | 5163/9000 [23:06:38<20:21:32, 19.10s/it, loss=0.2317, step_time=18.39s, grad_norm=0.147] Steps: 57%|█████▋ | 5164/9000 [23:06:38<20:07:39, 18.89s/it, loss=0.2317, step_time=18.39s, grad_norm=0.147] Steps: 57%|█████▋ | 5164/9000 [23:06:58<20:07:39, 18.89s/it, loss=0.1570, step_time=19.24s, grad_norm=0.074] Steps: 57%|█████▋ | 5165/9000 [23:06:58<20:14:11, 19.00s/it, loss=0.1570, step_time=19.24s, grad_norm=0.074] Steps: 57%|█████▋ | 5165/9000 [23:07:16<20:14:11, 19.00s/it, loss=0.1478, step_time=18.31s, grad_norm=0.124] Steps: 57%|█████▋ | 5166/9000 [23:07:16<20:00:42, 18.79s/it, loss=0.1478, step_time=18.31s, grad_norm=0.124] Steps: 57%|█████▋ | 5166/9000 [23:07:35<20:00:42, 18.79s/it, loss=0.1597, step_time=19.24s, grad_norm=0.135] Steps: 57%|█████▋ | 5167/9000 [23:07:35<20:08:57, 18.92s/it, loss=0.1597, step_time=19.24s, grad_norm=0.135] Steps: 57%|█████▋ | 5167/9000 [23:07:53<20:08:57, 18.92s/it, loss=0.1148, step_time=17.51s, grad_norm=0.129] Steps: 57%|█████▋ | 5168/9000 [23:07:53<19:41:33, 18.50s/it, loss=0.1148, step_time=17.51s, grad_norm=0.129] Steps: 57%|█████▋ | 5168/9000 [23:08:12<19:41:33, 18.50s/it, loss=0.1498, step_time=19.81s, grad_norm=0.112] Steps: 57%|█████▋ | 5169/9000 [23:08:12<20:06:20, 18.89s/it, loss=0.1498, step_time=19.81s, grad_norm=0.112] Steps: 57%|█████▋ | 5169/9000 [23:08:31<20:06:20, 18.89s/it, loss=0.2001, step_time=18.30s, grad_norm=0.132] Steps: 57%|█████▋ | 5170/9000 [23:08:31<19:54:43, 18.72s/it, loss=0.2001, step_time=18.30s, grad_norm=0.132] Steps: 57%|█████▋ | 5170/9000 [23:08:49<19:54:43, 18.72s/it, loss=0.0798, step_time=17.95s, grad_norm=0.103] Steps: 57%|█████▋ | 5171/9000 [23:08:49<19:39:41, 18.49s/it, loss=0.0798, step_time=17.95s, grad_norm=0.103] Steps: 57%|█████▋ | 5171/9000 [23:09:07<19:39:41, 18.49s/it, loss=0.0843, step_time=18.19s, grad_norm=0.0969] Steps: 57%|█████▋ | 5172/9000 [23:09:07<19:33:44, 18.40s/it, loss=0.0843, step_time=18.19s, grad_norm=0.0969] Steps: 57%|█████▋ | 5172/9000 [23:09:25<19:33:44, 18.40s/it, loss=0.1433, step_time=18.57s, grad_norm=0.0798] Steps: 57%|█████▋ | 5173/9000 [23:09:25<19:36:47, 18.45s/it, loss=0.1433, step_time=18.57s, grad_norm=0.0798] Steps: 57%|█████▋ | 5173/9000 [23:09:45<19:36:47, 18.45s/it, loss=0.2041, step_time=19.79s, grad_norm=0.0903] Steps: 57%|█████▋ | 5174/9000 [23:09:45<20:02:06, 18.85s/it, loss=0.2041, step_time=19.79s, grad_norm=0.0903] Steps: 57%|█████▋ | 5174/9000 [23:10:03<20:02:06, 18.85s/it, loss=0.2233, step_time=17.48s, grad_norm=0.069] Steps: 57%|█████▊ | 5175/9000 [23:10:03<19:35:36, 18.44s/it, loss=0.2233, step_time=17.48s, grad_norm=0.069] Steps: 57%|█████▊ | 5175/9000 [23:10:22<19:35:36, 18.44s/it, loss=0.1661, step_time=19.58s, grad_norm=0.0842] Steps: 58%|█████▊ | 5176/9000 [23:10:22<19:57:01, 18.78s/it, loss=0.1661, step_time=19.58s, grad_norm=0.0842] Steps: 58%|█████▊ | 5176/9000 [23:10:40<19:57:01, 18.78s/it, loss=0.2459, step_time=18.08s, grad_norm=0.111] Steps: 58%|█████▊ | 5177/9000 [23:10:40<19:43:21, 18.57s/it, loss=0.2459, step_time=18.08s, grad_norm=0.111] Steps: 58%|█████▊ | 5177/9000 [23:10:59<19:43:21, 18.57s/it, loss=0.2487, step_time=18.42s, grad_norm=0.0626] Steps: 58%|█████▊ | 5178/9000 [23:10:59<19:40:10, 18.53s/it, loss=0.2487, step_time=18.42s, grad_norm=0.0626] Steps: 58%|█████▊ | 5178/9000 [23:11:17<19:40:10, 18.53s/it, loss=0.1779, step_time=18.60s, grad_norm=0.0646] Steps: 58%|█████▊ | 5179/9000 [23:11:17<19:41:20, 18.55s/it, loss=0.1779, step_time=18.60s, grad_norm=0.0646] Steps: 58%|█████▊ | 5179/9000 [23:11:35<19:41:20, 18.55s/it, loss=0.1073, step_time=17.84s, grad_norm=0.116] Steps: 58%|█████▊ | 5180/9000 [23:11:35<19:27:34, 18.34s/it, loss=0.1073, step_time=17.84s, grad_norm=0.116] Steps: 58%|█████▊ | 5180/9000 [23:11:54<19:27:34, 18.34s/it, loss=0.1566, step_time=19.21s, grad_norm=0.07] Steps: 58%|█████▊ | 5181/9000 [23:11:54<19:43:55, 18.60s/it, loss=0.1566, step_time=19.21s, grad_norm=0.07] Steps: 58%|█████▊ | 5181/9000 [23:12:12<19:43:55, 18.60s/it, loss=0.1222, step_time=17.91s, grad_norm=0.106] Steps: 58%|█████▊ | 5182/9000 [23:12:12<19:30:28, 18.39s/it, loss=0.1222, step_time=17.91s, grad_norm=0.106] Steps: 58%|█████▊ | 5182/9000 [23:12:31<19:30:28, 18.39s/it, loss=0.2017, step_time=19.03s, grad_norm=0.092] Steps: 58%|█████▊ | 5183/9000 [23:12:31<19:42:21, 18.59s/it, loss=0.2017, step_time=19.03s, grad_norm=0.092] Steps: 58%|█████▊ | 5183/9000 [23:12:50<19:42:21, 18.59s/it, loss=0.1870, step_time=18.40s, grad_norm=0.0623] Steps: 58%|█████▊ | 5184/9000 [23:12:50<19:38:32, 18.53s/it, loss=0.1870, step_time=18.40s, grad_norm=0.0623] Steps: 58%|█████▊ | 5184/9000 [23:13:08<19:38:32, 18.53s/it, loss=0.2112, step_time=17.88s, grad_norm=0.0871] Steps: 58%|█████▊ | 5185/9000 [23:13:08<19:25:51, 18.34s/it, loss=0.2112, step_time=17.88s, grad_norm=0.0871] Steps: 58%|█████▊ | 5185/9000 [23:13:27<19:25:51, 18.34s/it, loss=0.1480, step_time=19.28s, grad_norm=0.0884] Steps: 58%|█████▊ | 5186/9000 [23:13:27<19:43:39, 18.62s/it, loss=0.1480, step_time=19.28s, grad_norm=0.0884] Steps: 58%|█████▊ | 5186/9000 [23:13:44<19:43:39, 18.62s/it, loss=0.1871, step_time=17.18s, grad_norm=0.0662] Steps: 58%|█████▊ | 5187/9000 [23:13:44<19:15:50, 18.19s/it, loss=0.1871, step_time=17.18s, grad_norm=0.0662] Steps: 58%|█████▊ | 5187/9000 [23:14:02<19:15:50, 18.19s/it, loss=0.1899, step_time=18.02s, grad_norm=0.0961] Steps: 58%|█████▊ | 5188/9000 [23:14:02<19:12:16, 18.14s/it, loss=0.1899, step_time=18.02s, grad_norm=0.0961] Steps: 58%|█████▊ | 5188/9000 [23:14:21<19:12:16, 18.14s/it, loss=0.1842, step_time=18.60s, grad_norm=0.0714] Steps: 58%|█████▊ | 5189/9000 [23:14:21<19:20:44, 18.27s/it, loss=0.1842, step_time=18.60s, grad_norm=0.0714] Steps: 58%|█████▊ | 5189/9000 [23:14:39<19:20:44, 18.27s/it, loss=0.1936, step_time=17.82s, grad_norm=0.0921] Steps: 58%|█████▊ | 5190/9000 [23:14:39<19:11:43, 18.14s/it, loss=0.1936, step_time=17.82s, grad_norm=0.0921] Steps: 58%|█████▊ | 5190/9000 [23:14:57<19:11:43, 18.14s/it, loss=0.1524, step_time=18.29s, grad_norm=0.087] Steps: 58%|█████▊ | 5191/9000 [23:14:57<19:14:18, 18.18s/it, loss=0.1524, step_time=18.29s, grad_norm=0.087] Steps: 58%|█████▊ | 5191/9000 [23:15:15<19:14:18, 18.18s/it, loss=0.2855, step_time=17.91s, grad_norm=0.0823] Steps: 58%|█████▊ | 5192/9000 [23:15:15<19:08:54, 18.10s/it, loss=0.2855, step_time=17.91s, grad_norm=0.0823] Steps: 58%|█████▊ | 5192/9000 [23:15:33<19:08:54, 18.10s/it, loss=0.1948, step_time=18.55s, grad_norm=0.0823] Steps: 58%|█████▊ | 5193/9000 [23:15:33<19:17:10, 18.24s/it, loss=0.1948, step_time=18.55s, grad_norm=0.0823] Steps: 58%|█████▊ | 5193/9000 [23:15:52<19:17:10, 18.24s/it, loss=0.1791, step_time=18.74s, grad_norm=0.0699] Steps: 58%|█████▊ | 5194/9000 [23:15:52<19:26:32, 18.39s/it, loss=0.1791, step_time=18.74s, grad_norm=0.0699] Steps: 58%|█████▊ | 5194/9000 [23:16:11<19:26:32, 18.39s/it, loss=0.1561, step_time=19.37s, grad_norm=0.096] Steps: 58%|█████▊ | 5195/9000 [23:16:11<19:44:58, 18.69s/it, loss=0.1561, step_time=19.37s, grad_norm=0.096] Steps: 58%|█████▊ | 5195/9000 [23:16:32<19:44:58, 18.69s/it, loss=0.1704, step_time=20.11s, grad_norm=0.211] Steps: 58%|█████▊ | 5196/9000 [23:16:32<20:11:49, 19.11s/it, loss=0.1704, step_time=20.11s, grad_norm=0.211] Steps: 58%|█████▊ | 5196/9000 [23:16:49<20:11:49, 19.11s/it, loss=0.1867, step_time=17.40s, grad_norm=0.082] Steps: 58%|█████▊ | 5197/9000 [23:16:49<19:38:52, 18.60s/it, loss=0.1867, step_time=17.40s, grad_norm=0.082] Steps: 58%|█████▊ | 5197/9000 [23:17:08<19:38:52, 18.60s/it, loss=0.1344, step_time=18.74s, grad_norm=0.0962] Steps: 58%|█████▊ | 5198/9000 [23:17:08<19:41:10, 18.64s/it, loss=0.1344, step_time=18.74s, grad_norm=0.0962] Steps: 58%|█████▊ | 5198/9000 [23:17:26<19:41:10, 18.64s/it, loss=0.1762, step_time=17.84s, grad_norm=0.0756] Steps: 58%|█████▊ | 5199/9000 [23:17:26<19:25:42, 18.40s/it, loss=0.1762, step_time=17.84s, grad_norm=0.0756] Steps: 58%|█████▊ | 5199/9000 [23:17:44<19:25:42, 18.40s/it, loss=0.1152, step_time=18.86s, grad_norm=0.0795] Steps: 58%|█████▊ | 5200/9000 [23:17:44<19:34:10, 18.54s/it, loss=0.1152, step_time=18.86s, grad_norm=0.0795] Steps: 58%|█████▊ | 5200/9000 [23:18:03<19:34:10, 18.54s/it, loss=0.2634, step_time=18.46s, grad_norm=0.114] Steps: 58%|█████▊ | 5201/9000 [23:18:03<19:32:26, 18.52s/it, loss=0.2634, step_time=18.46s, grad_norm=0.114] Steps: 58%|█████▊ | 5201/9000 [23:18:20<19:32:26, 18.52s/it, loss=0.1634, step_time=17.59s, grad_norm=0.109] Steps: 58%|█████▊ | 5202/9000 [23:18:20<19:14:35, 18.24s/it, loss=0.1634, step_time=17.59s, grad_norm=0.109] Steps: 58%|█████▊ | 5202/9000 [23:18:40<19:14:35, 18.24s/it, loss=0.1855, step_time=19.49s, grad_norm=0.0744] Steps: 58%|█████▊ | 5203/9000 [23:18:40<19:38:00, 18.61s/it, loss=0.1855, step_time=19.49s, grad_norm=0.0744] Steps: 58%|█████▊ | 5203/9000 [23:18:58<19:38:00, 18.61s/it, loss=0.2542, step_time=17.88s, grad_norm=0.102] Steps: 58%|█████▊ | 5204/9000 [23:18:58<19:23:45, 18.39s/it, loss=0.2542, step_time=17.88s, grad_norm=0.102] Steps: 58%|█████▊ | 5204/9000 [23:19:16<19:23:45, 18.39s/it, loss=0.1105, step_time=18.21s, grad_norm=0.115] Steps: 58%|█████▊ | 5205/9000 [23:19:16<19:20:03, 18.34s/it, loss=0.1105, step_time=18.21s, grad_norm=0.115] Steps: 58%|█████▊ | 5205/9000 [23:19:35<19:20:03, 18.34s/it, loss=0.1487, step_time=19.08s, grad_norm=0.114] Steps: 58%|█████▊ | 5206/9000 [23:19:35<19:33:46, 18.56s/it, loss=0.1487, step_time=19.08s, grad_norm=0.114] Steps: 58%|█████▊ | 5206/9000 [23:19:53<19:33:46, 18.56s/it, loss=0.1783, step_time=18.30s, grad_norm=0.0806] Steps: 58%|█████▊ | 5207/9000 [23:19:53<19:28:27, 18.48s/it, loss=0.1783, step_time=18.30s, grad_norm=0.0806] Steps: 58%|█████▊ | 5207/9000 [23:20:13<19:28:27, 18.48s/it, loss=0.1685, step_time=19.70s, grad_norm=0.0598] Steps: 58%|█████▊ | 5208/9000 [23:20:13<19:51:16, 18.85s/it, loss=0.1685, step_time=19.70s, grad_norm=0.0598] Steps: 58%|█████▊ | 5208/9000 [23:20:31<19:51:16, 18.85s/it, loss=0.1850, step_time=17.50s, grad_norm=0.127] Steps: 58%|█████▊ | 5209/9000 [23:20:31<19:25:30, 18.45s/it, loss=0.1850, step_time=17.50s, grad_norm=0.127] Steps: 58%|█████▊ | 5209/9000 [23:20:49<19:25:30, 18.45s/it, loss=0.1611, step_time=18.84s, grad_norm=0.0731] Steps: 58%|█████▊ | 5210/9000 [23:20:49<19:32:38, 18.56s/it, loss=0.1611, step_time=18.84s, grad_norm=0.0731] Steps: 58%|█████▊ | 5210/9000 [23:21:07<19:32:38, 18.56s/it, loss=0.0835, step_time=17.87s, grad_norm=0.0913] Steps: 58%|█████▊ | 5211/9000 [23:21:07<19:19:10, 18.36s/it, loss=0.0835, step_time=17.87s, grad_norm=0.0913] Steps: 58%|█████▊ | 5211/9000 [23:21:25<19:19:10, 18.36s/it, loss=0.2305, step_time=17.96s, grad_norm=0.0585] Steps: 58%|█████▊ | 5212/9000 [23:21:25<19:11:20, 18.24s/it, loss=0.2305, step_time=17.96s, grad_norm=0.0585] Steps: 58%|█████▊ | 5212/9000 [23:21:45<19:11:20, 18.24s/it, loss=0.1972, step_time=19.62s, grad_norm=0.079] Steps: 58%|█████▊ | 5213/9000 [23:21:45<19:37:18, 18.65s/it, loss=0.1972, step_time=19.62s, grad_norm=0.079] Steps: 58%|█████▊ | 5213/9000 [23:22:03<19:37:18, 18.65s/it, loss=0.2126, step_time=17.71s, grad_norm=0.111] Steps: 58%|█████▊ | 5214/9000 [23:22:03<19:19:05, 18.37s/it, loss=0.2126, step_time=17.71s, grad_norm=0.111] Steps: 58%|█████▊ | 5214/9000 [23:22:22<19:19:05, 18.37s/it, loss=0.1828, step_time=19.79s, grad_norm=0.0831] Steps: 58%|█████▊ | 5215/9000 [23:22:22<19:45:44, 18.80s/it, loss=0.1828, step_time=19.79s, grad_norm=0.0831] Steps: 58%|█████▊ | 5215/9000 [23:22:40<19:45:44, 18.80s/it, loss=0.1936, step_time=17.74s, grad_norm=0.087] Steps: 58%|█████▊ | 5216/9000 [23:22:40<19:25:29, 18.48s/it, loss=0.1936, step_time=17.74s, grad_norm=0.087] Steps: 58%|█████▊ | 5216/9000 [23:22:58<19:25:29, 18.48s/it, loss=0.1105, step_time=18.28s, grad_norm=0.0899] Steps: 58%|█████▊ | 5217/9000 [23:22:58<19:21:21, 18.42s/it, loss=0.1105, step_time=18.28s, grad_norm=0.0899] Steps: 58%|█████▊ | 5217/9000 [23:23:16<19:21:21, 18.42s/it, loss=0.2063, step_time=17.71s, grad_norm=0.0801] Steps: 58%|█████▊ | 5218/9000 [23:23:16<19:07:42, 18.21s/it, loss=0.2063, step_time=17.71s, grad_norm=0.0801] Steps: 58%|█████▊ | 5218/9000 [23:23:34<19:07:42, 18.21s/it, loss=0.2356, step_time=17.55s, grad_norm=0.0929] Steps: 58%|█████▊ | 5219/9000 [23:23:34<18:54:58, 18.01s/it, loss=0.2356, step_time=17.55s, grad_norm=0.0929] Steps: 58%|█████▊ | 5219/9000 [23:23:53<18:54:58, 18.01s/it, loss=0.2039, step_time=19.22s, grad_norm=0.0707] Steps: 58%|█████▊ | 5220/9000 [23:23:53<19:17:37, 18.38s/it, loss=0.2039, step_time=19.22s, grad_norm=0.0707] Steps: 58%|█████▊ | 5220/9000 [23:24:11<19:17:37, 18.38s/it, loss=0.1494, step_time=17.75s, grad_norm=0.0762] Steps: 58%|█████▊ | 5221/9000 [23:24:11<19:05:36, 18.19s/it, loss=0.1494, step_time=17.75s, grad_norm=0.0762] Steps: 58%|█████▊ | 5221/9000 [23:24:29<19:05:36, 18.19s/it, loss=0.2198, step_time=18.62s, grad_norm=0.0985] Steps: 58%|█████▊ | 5222/9000 [23:24:29<19:13:28, 18.32s/it, loss=0.2198, step_time=18.62s, grad_norm=0.0985] Steps: 58%|█████▊ | 5222/9000 [23:24:48<19:13:28, 18.32s/it, loss=0.1586, step_time=18.35s, grad_norm=0.0991] Steps: 58%|█████▊ | 5223/9000 [23:24:48<19:13:47, 18.33s/it, loss=0.1586, step_time=18.35s, grad_norm=0.0991] Steps: 58%|█████▊ | 5223/9000 [23:25:05<19:13:47, 18.33s/it, loss=0.1218, step_time=17.61s, grad_norm=0.0919] Steps: 58%|█████▊ | 5224/9000 [23:25:05<18:59:56, 18.11s/it, loss=0.1218, step_time=17.61s, grad_norm=0.0919] Steps: 58%|█████▊ | 5224/9000 [23:25:24<18:59:56, 18.11s/it, loss=0.1879, step_time=18.85s, grad_norm=0.301] Steps: 58%|█████▊ | 5225/9000 [23:25:24<19:13:37, 18.34s/it, loss=0.1879, step_time=18.85s, grad_norm=0.301] Steps: 58%|█████▊ | 5225/9000 [23:25:41<19:13:37, 18.34s/it, loss=0.1936, step_time=16.79s, grad_norm=0.135] Steps: 58%|█████▊ | 5226/9000 [23:25:41<18:44:15, 17.87s/it, loss=0.1936, step_time=16.79s, grad_norm=0.135] Steps: 58%|█████▊ | 5226/9000 [23:26:00<18:44:15, 17.87s/it, loss=0.1486, step_time=18.92s, grad_norm=0.0819] Steps: 58%|█████▊ | 5227/9000 [23:26:00<19:03:39, 18.19s/it, loss=0.1486, step_time=18.92s, grad_norm=0.0819] Steps: 58%|█████▊ | 5227/9000 [23:26:19<19:03:39, 18.19s/it, loss=0.1986, step_time=19.48s, grad_norm=0.143] Steps: 58%|█████▊ | 5228/9000 [23:26:19<19:27:44, 18.57s/it, loss=0.1986, step_time=19.48s, grad_norm=0.143] Steps: 58%|█████▊ | 5228/9000 [23:26:37<19:27:44, 18.57s/it, loss=0.1629, step_time=17.73s, grad_norm=0.0935] Steps: 58%|█████▊ | 5229/9000 [23:26:37<19:11:31, 18.32s/it, loss=0.1629, step_time=17.73s, grad_norm=0.0935] Steps: 58%|█████▊ | 5229/9000 [23:26:56<19:11:31, 18.32s/it, loss=0.0879, step_time=19.44s, grad_norm=0.121] Steps: 58%|█████▊ | 5230/9000 [23:26:56<19:32:21, 18.66s/it, loss=0.0879, step_time=19.44s, grad_norm=0.121] Steps: 58%|█████▊ | 5230/9000 [23:27:15<19:32:21, 18.66s/it, loss=0.2127, step_time=18.45s, grad_norm=0.0904] Steps: 58%|█████▊ | 5231/9000 [23:27:15<19:28:06, 18.60s/it, loss=0.2127, step_time=18.45s, grad_norm=0.0904] Steps: 58%|█████▊ | 5231/9000 [23:27:34<19:28:06, 18.60s/it, loss=0.1128, step_time=19.08s, grad_norm=0.105] Steps: 58%|█████▊ | 5232/9000 [23:27:34<19:36:54, 18.74s/it, loss=0.1128, step_time=19.08s, grad_norm=0.105] Steps: 58%|█████▊ | 5232/9000 [23:27:54<19:36:54, 18.74s/it, loss=0.1354, step_time=19.73s, grad_norm=0.102] Steps: 58%|█████▊ | 5233/9000 [23:27:54<19:55:20, 19.04s/it, loss=0.1354, step_time=19.73s, grad_norm=0.102] Steps: 58%|█████▊ | 5233/9000 [23:28:12<19:55:20, 19.04s/it, loss=0.1813, step_time=18.22s, grad_norm=0.169] Steps: 58%|█████▊ | 5234/9000 [23:28:12<19:39:36, 18.79s/it, loss=0.1813, step_time=18.22s, grad_norm=0.169] Steps: 58%|█████▊ | 5234/9000 [23:28:32<19:39:36, 18.79s/it, loss=0.1484, step_time=20.06s, grad_norm=0.0834] Steps: 58%|█████▊ | 5235/9000 [23:28:32<20:03:14, 19.18s/it, loss=0.1484, step_time=20.06s, grad_norm=0.0834] Steps: 58%|█████▊ | 5235/9000 [23:28:50<20:03:14, 19.18s/it, loss=0.2600, step_time=17.77s, grad_norm=0.0839] Steps: 58%|█████▊ | 5236/9000 [23:28:50<19:36:33, 18.75s/it, loss=0.2600, step_time=17.77s, grad_norm=0.0839] Steps: 58%|█████▊ | 5236/9000 [23:29:09<19:36:33, 18.75s/it, loss=0.1733, step_time=19.52s, grad_norm=0.0927] Steps: 58%|█████▊ | 5237/9000 [23:29:09<19:50:44, 18.99s/it, loss=0.1733, step_time=19.52s, grad_norm=0.0927] Steps: 58%|█████▊ | 5237/9000 [23:29:28<19:50:44, 18.99s/it, loss=0.1824, step_time=18.87s, grad_norm=0.105] Steps: 58%|█████▊ | 5238/9000 [23:29:28<19:48:18, 18.95s/it, loss=0.1824, step_time=18.87s, grad_norm=0.105] Steps: 58%|█████▊ | 5238/9000 [23:29:47<19:48:18, 18.95s/it, loss=0.2522, step_time=18.49s, grad_norm=0.118] Steps: 58%|█████▊ | 5239/9000 [23:29:47<19:39:21, 18.81s/it, loss=0.2522, step_time=18.49s, grad_norm=0.118] Steps: 58%|█████▊ | 5239/9000 [23:30:07<19:39:21, 18.81s/it, loss=0.1089, step_time=20.06s, grad_norm=0.106] Steps: 58%|█████▊ | 5240/9000 [23:30:07<20:02:26, 19.19s/it, loss=0.1089, step_time=20.06s, grad_norm=0.106] Steps: 58%|█████▊ | 5240/9000 [23:30:25<20:02:26, 19.19s/it, loss=0.1617, step_time=17.85s, grad_norm=0.0597] Steps: 58%|█████▊ | 5241/9000 [23:30:25<19:37:00, 18.79s/it, loss=0.1617, step_time=17.85s, grad_norm=0.0597] Steps: 58%|█████▊ | 5241/9000 [23:30:45<19:37:00, 18.79s/it, loss=0.1476, step_time=20.52s, grad_norm=0.105] Steps: 58%|█████▊ | 5242/9000 [23:30:45<20:09:19, 19.31s/it, loss=0.1476, step_time=20.52s, grad_norm=0.105] Steps: 58%|█████▊ | 5242/9000 [23:31:03<20:09:19, 19.31s/it, loss=0.1779, step_time=18.19s, grad_norm=0.114] Steps: 58%|█████▊ | 5243/9000 [23:31:03<19:47:56, 18.97s/it, loss=0.1779, step_time=18.19s, grad_norm=0.114] Steps: 58%|█████▊ | 5243/9000 [23:31:23<19:47:56, 18.97s/it, loss=0.1822, step_time=19.69s, grad_norm=0.112] Steps: 58%|█████▊ | 5244/9000 [23:31:23<20:01:13, 19.19s/it, loss=0.1822, step_time=19.69s, grad_norm=0.112] Steps: 58%|█████▊ | 5244/9000 [23:31:42<20:01:13, 19.19s/it, loss=0.0893, step_time=18.54s, grad_norm=0.131] Steps: 58%|█████▊ | 5245/9000 [23:31:42<19:48:49, 19.00s/it, loss=0.0893, step_time=18.54s, grad_norm=0.131] Steps: 58%|█████▊ | 5245/9000 [23:32:00<19:48:49, 19.00s/it, loss=0.1472, step_time=18.80s, grad_norm=0.0683] Steps: 58%|█████▊ | 5246/9000 [23:32:00<19:44:49, 18.94s/it, loss=0.1472, step_time=18.80s, grad_norm=0.0683] Steps: 58%|█████▊ | 5246/9000 [23:32:20<19:44:49, 18.94s/it, loss=0.1356, step_time=19.44s, grad_norm=0.0675] Steps: 58%|█████▊ | 5247/9000 [23:32:20<19:53:57, 19.09s/it, loss=0.1356, step_time=19.44s, grad_norm=0.0675] Steps: 58%|█████▊ | 5247/9000 [23:32:38<19:53:57, 19.09s/it, loss=0.1716, step_time=18.19s, grad_norm=0.108] Steps: 58%|█████▊ | 5248/9000 [23:32:38<19:36:53, 18.82s/it, loss=0.1716, step_time=18.19s, grad_norm=0.108] Steps: 58%|█████▊ | 5248/9000 [23:32:58<19:36:53, 18.82s/it, loss=0.1455, step_time=19.69s, grad_norm=0.0905] Steps: 58%|█████▊ | 5249/9000 [23:32:58<19:53:00, 19.08s/it, loss=0.1455, step_time=19.69s, grad_norm=0.0905] Steps: 58%|█████▊ | 5249/9000 [23:33:16<19:53:00, 19.08s/it, loss=0.2042, step_time=18.53s, grad_norm=0.0676] Steps: 58%|█████▊ | 5250/9000 [23:33:16<19:42:23, 18.92s/it, loss=0.2042, step_time=18.53s, grad_norm=0.0676] Steps: 58%|█████▊ | 5250/9000 [23:33:36<19:42:23, 18.92s/it, loss=0.2428, step_time=19.65s, grad_norm=0.0545] Steps: 58%|█████▊ | 5251/9000 [23:33:36<19:55:51, 19.14s/it, loss=0.2428, step_time=19.65s, grad_norm=0.0545] Steps: 58%|█████▊ | 5251/9000 [23:33:55<19:55:51, 19.14s/it, loss=0.1120, step_time=18.66s, grad_norm=0.132] Steps: 58%|█████▊ | 5252/9000 [23:33:55<19:46:35, 19.00s/it, loss=0.1120, step_time=18.66s, grad_norm=0.132] Steps: 58%|█████▊ | 5252/9000 [23:34:14<19:46:35, 19.00s/it, loss=0.1568, step_time=18.99s, grad_norm=0.0876] Steps: 58%|█████▊ | 5253/9000 [23:34:14<19:46:10, 18.99s/it, loss=0.1568, step_time=18.99s, grad_norm=0.0876] Steps: 58%|█████▊ | 5253/9000 [23:34:33<19:46:10, 18.99s/it, loss=0.1820, step_time=19.60s, grad_norm=0.131] Steps: 58%|█████▊ | 5254/9000 [23:34:33<19:57:11, 19.18s/it, loss=0.1820, step_time=19.60s, grad_norm=0.131] Steps: 58%|█████▊ | 5254/9000 [23:34:51<19:57:11, 19.18s/it, loss=0.1690, step_time=18.21s, grad_norm=0.097] Steps: 58%|█████▊ | 5255/9000 [23:34:51<19:38:50, 18.89s/it, loss=0.1690, step_time=18.21s, grad_norm=0.097] Steps: 58%|█████▊ | 5255/9000 [23:35:12<19:38:50, 18.89s/it, loss=0.0793, step_time=20.23s, grad_norm=0.106] Steps: 58%|█████▊ | 5256/9000 [23:35:12<20:03:42, 19.29s/it, loss=0.0793, step_time=20.23s, grad_norm=0.106] Steps: 58%|█████▊ | 5256/9000 [23:35:30<20:03:42, 19.29s/it, loss=0.1597, step_time=18.28s, grad_norm=0.0976] Steps: 58%|█████▊ | 5257/9000 [23:35:30<19:44:29, 18.99s/it, loss=0.1597, step_time=18.28s, grad_norm=0.0976] Steps: 58%|█████▊ | 5257/9000 [23:35:50<19:44:29, 18.99s/it, loss=0.1655, step_time=20.01s, grad_norm=0.157] Steps: 58%|█████▊ | 5258/9000 [23:35:50<20:03:23, 19.30s/it, loss=0.1655, step_time=20.01s, grad_norm=0.157] Steps: 58%|█████▊ | 5258/9000 [23:36:08<20:03:23, 19.30s/it, loss=0.1557, step_time=18.53s, grad_norm=0.108] Steps: 58%|█████▊ | 5259/9000 [23:36:08<19:48:48, 19.07s/it, loss=0.1557, step_time=18.53s, grad_norm=0.108] Steps: 58%|█████▊ | 5259/9000 [23:36:28<19:48:48, 19.07s/it, loss=0.1770, step_time=19.74s, grad_norm=0.0732] Steps: 58%|█████▊ | 5260/9000 [23:36:28<20:01:06, 19.27s/it, loss=0.1770, step_time=19.74s, grad_norm=0.0732] Steps: 58%|█████▊ | 5260/9000 [23:36:48<20:01:06, 19.27s/it, loss=0.1114, step_time=19.71s, grad_norm=0.05] Steps: 58%|█████▊ | 5261/9000 [23:36:48<20:08:59, 19.40s/it, loss=0.1114, step_time=19.71s, grad_norm=0.05] Steps: 58%|█████▊ | 5261/9000 [23:37:07<20:08:59, 19.40s/it, loss=0.1290, step_time=19.11s, grad_norm=0.145] Steps: 58%|█████▊ | 5262/9000 [23:37:07<20:03:18, 19.31s/it, loss=0.1290, step_time=19.11s, grad_norm=0.145] Steps: 58%|█████▊ | 5262/9000 [23:37:27<20:03:18, 19.31s/it, loss=0.2355, step_time=19.72s, grad_norm=0.0468] Steps: 58%|█████▊ | 5263/9000 [23:37:27<20:10:31, 19.44s/it, loss=0.2355, step_time=19.72s, grad_norm=0.0468] Steps: 58%|█████▊ | 5263/9000 [23:37:45<20:10:31, 19.44s/it, loss=0.2003, step_time=18.28s, grad_norm=0.117] Steps: 58%|█████▊ | 5264/9000 [23:37:45<19:48:35, 19.09s/it, loss=0.2003, step_time=18.28s, grad_norm=0.117] Steps: 58%|█████▊ | 5264/9000 [23:38:06<19:48:35, 19.09s/it, loss=0.1135, step_time=21.18s, grad_norm=0.176] Steps: 58%|█████▊ | 5265/9000 [23:38:06<20:27:17, 19.72s/it, loss=0.1135, step_time=21.18s, grad_norm=0.176] Steps: 58%|█████▊ | 5265/9000 [23:38:25<20:27:17, 19.72s/it, loss=0.2383, step_time=18.49s, grad_norm=0.116] Steps: 59%|█████▊ | 5266/9000 [23:38:25<20:04:08, 19.35s/it, loss=0.2383, step_time=18.49s, grad_norm=0.116] Steps: 59%|█████▊ | 5266/9000 [23:38:45<20:04:08, 19.35s/it, loss=0.1020, step_time=20.07s, grad_norm=0.133] Steps: 59%|█████▊ | 5267/9000 [23:38:45<20:17:22, 19.57s/it, loss=0.1020, step_time=20.07s, grad_norm=0.133] Steps: 59%|█████▊ | 5267/9000 [23:39:03<20:17:22, 19.57s/it, loss=0.2089, step_time=18.36s, grad_norm=0.121] Steps: 59%|█████▊ | 5268/9000 [23:39:03<19:54:35, 19.21s/it, loss=0.2089, step_time=18.36s, grad_norm=0.121] Steps: 59%|█████▊ | 5268/9000 [23:39:23<19:54:35, 19.21s/it, loss=0.2202, step_time=20.08s, grad_norm=0.0953] Steps: 59%|█████▊ | 5269/9000 [23:39:23<20:10:36, 19.47s/it, loss=0.2202, step_time=20.08s, grad_norm=0.0953] Steps: 59%|█████▊ | 5269/9000 [23:39:42<20:10:36, 19.47s/it, loss=0.1536, step_time=18.49s, grad_norm=0.0873] Steps: 59%|█████▊ | 5270/9000 [23:39:42<19:52:03, 19.18s/it, loss=0.1536, step_time=18.49s, grad_norm=0.0873] Steps: 59%|█████▊ | 5270/9000 [23:40:01<19:52:03, 19.18s/it, loss=0.2196, step_time=19.01s, grad_norm=0.0956] Steps: 59%|█████▊ | 5271/9000 [23:40:01<19:48:37, 19.13s/it, loss=0.2196, step_time=19.01s, grad_norm=0.0956] Steps: 59%|█████▊ | 5271/9000 [23:40:20<19:48:37, 19.13s/it, loss=0.1778, step_time=19.68s, grad_norm=0.109] Steps: 59%|█████▊ | 5272/9000 [23:40:20<19:58:37, 19.29s/it, loss=0.1778, step_time=19.68s, grad_norm=0.109] Steps: 59%|█████▊ | 5272/9000 [23:40:38<19:58:37, 19.29s/it, loss=0.1376, step_time=18.16s, grad_norm=0.0691] Steps: 59%|█████▊ | 5273/9000 [23:40:38<19:37:19, 18.95s/it, loss=0.1376, step_time=18.16s, grad_norm=0.0691] Steps: 59%|█████▊ | 5273/9000 [23:40:59<19:37:19, 18.95s/it, loss=0.1793, step_time=20.08s, grad_norm=0.0932] Steps: 59%|█████▊ | 5274/9000 [23:40:59<19:58:05, 19.29s/it, loss=0.1793, step_time=20.08s, grad_norm=0.0932] Steps: 59%|█████▊ | 5274/9000 [23:41:17<19:58:05, 19.29s/it, loss=0.1903, step_time=17.96s, grad_norm=0.0669] Steps: 59%|█████▊ | 5275/9000 [23:41:17<19:32:58, 18.89s/it, loss=0.1903, step_time=17.96s, grad_norm=0.0669] Steps: 59%|█████▊ | 5275/9000 [23:41:36<19:32:58, 18.89s/it, loss=0.1709, step_time=19.10s, grad_norm=0.0836] Steps: 59%|█████▊ | 5276/9000 [23:41:36<19:36:29, 18.96s/it, loss=0.1709, step_time=19.10s, grad_norm=0.0836] Steps: 59%|█████▊ | 5276/9000 [23:41:54<19:36:29, 18.96s/it, loss=0.2381, step_time=18.39s, grad_norm=0.0867] Steps: 59%|█████▊ | 5277/9000 [23:41:54<19:25:36, 18.79s/it, loss=0.2381, step_time=18.39s, grad_norm=0.0867] Steps: 59%|█████▊ | 5277/9000 [23:42:12<19:25:36, 18.79s/it, loss=0.1435, step_time=17.75s, grad_norm=0.107] Steps: 59%|█████▊ | 5278/9000 [23:42:12<19:06:08, 18.48s/it, loss=0.1435, step_time=17.75s, grad_norm=0.107] Steps: 59%|█████▊ | 5278/9000 [23:42:32<19:06:08, 18.48s/it, loss=0.1823, step_time=19.75s, grad_norm=0.0715] Steps: 59%|█████▊ | 5279/9000 [23:42:32<19:29:31, 18.86s/it, loss=0.1823, step_time=19.75s, grad_norm=0.0715] Steps: 59%|█████▊ | 5279/9000 [23:42:49<19:29:31, 18.86s/it, loss=0.1212, step_time=17.79s, grad_norm=0.114] Steps: 59%|█████▊ | 5280/9000 [23:42:49<19:09:19, 18.54s/it, loss=0.1212, step_time=17.79s, grad_norm=0.114] Steps: 59%|█████▊ | 5280/9000 [23:43:09<19:09:19, 18.54s/it, loss=0.2102, step_time=19.97s, grad_norm=0.077] Steps: 59%|█████▊ | 5281/9000 [23:43:09<19:35:40, 18.97s/it, loss=0.2102, step_time=19.97s, grad_norm=0.077] Steps: 59%|█████▊ | 5281/9000 [23:43:27<19:35:40, 18.97s/it, loss=0.1699, step_time=18.05s, grad_norm=0.103] Steps: 59%|█████▊ | 5282/9000 [23:43:27<19:18:17, 18.69s/it, loss=0.1699, step_time=18.05s, grad_norm=0.103] Steps: 59%|█████▊ | 5282/9000 [23:43:46<19:18:17, 18.69s/it, loss=0.2431, step_time=18.88s, grad_norm=0.0786] Steps: 59%|█████▊ | 5283/9000 [23:43:46<19:21:32, 18.75s/it, loss=0.2431, step_time=18.88s, grad_norm=0.0786] Steps: 59%|█████▊ | 5283/9000 [23:44:05<19:21:32, 18.75s/it, loss=0.2544, step_time=18.38s, grad_norm=0.0873] Steps: 59%|█████▊ | 5284/9000 [23:44:05<19:14:29, 18.64s/it, loss=0.2544, step_time=18.38s, grad_norm=0.0873] Steps: 59%|█████▊ | 5284/9000 [23:44:23<19:14:29, 18.64s/it, loss=0.1562, step_time=17.95s, grad_norm=0.0779] Steps: 59%|█████▊ | 5285/9000 [23:44:23<19:01:20, 18.43s/it, loss=0.1562, step_time=17.95s, grad_norm=0.0779] Steps: 59%|█████▊ | 5285/9000 [23:44:42<19:01:20, 18.43s/it, loss=0.2313, step_time=19.64s, grad_norm=0.123] Steps: 59%|█████▊ | 5286/9000 [23:44:42<19:23:29, 18.80s/it, loss=0.2313, step_time=19.64s, grad_norm=0.123] Steps: 59%|█████▊ | 5286/9000 [23:45:00<19:23:29, 18.80s/it, loss=0.2012, step_time=18.27s, grad_norm=0.116] Steps: 59%|█████▊ | 5287/9000 [23:45:00<19:13:21, 18.64s/it, loss=0.2012, step_time=18.27s, grad_norm=0.116] Steps: 59%|█████▊ | 5287/9000 [23:45:20<19:13:21, 18.64s/it, loss=0.1615, step_time=19.63s, grad_norm=0.117] Steps: 59%|█████▉ | 5288/9000 [23:45:20<19:31:28, 18.94s/it, loss=0.1615, step_time=19.63s, grad_norm=0.117] Steps: 59%|█████▉ | 5288/9000 [23:45:39<19:31:28, 18.94s/it, loss=0.1696, step_time=18.45s, grad_norm=0.0626] Steps: 59%|█████▉ | 5289/9000 [23:45:39<19:22:15, 18.79s/it, loss=0.1696, step_time=18.45s, grad_norm=0.0626] Steps: 59%|█████▉ | 5289/9000 [23:45:58<19:22:15, 18.79s/it, loss=0.1303, step_time=19.82s, grad_norm=0.0721] Steps: 59%|█████▉ | 5290/9000 [23:45:58<19:41:02, 19.10s/it, loss=0.1303, step_time=19.82s, grad_norm=0.0721] Steps: 59%|█████▉ | 5290/9000 [23:46:19<19:41:02, 19.10s/it, loss=0.1603, step_time=20.39s, grad_norm=0.123] Steps: 59%|█████▉ | 5291/9000 [23:46:19<20:04:42, 19.49s/it, loss=0.1603, step_time=20.39s, grad_norm=0.123] Steps: 59%|█████▉ | 5291/9000 [23:46:38<20:04:42, 19.49s/it, loss=0.1008, step_time=19.13s, grad_norm=0.0955] Steps: 59%|█████▉ | 5292/9000 [23:46:38<19:57:44, 19.38s/it, loss=0.1008, step_time=19.13s, grad_norm=0.0955] Steps: 59%|█████▉ | 5292/9000 [23:46:58<19:57:44, 19.38s/it, loss=0.2031, step_time=19.96s, grad_norm=0.092] Steps: 59%|█████▉ | 5293/9000 [23:46:58<20:08:11, 19.56s/it, loss=0.2031, step_time=19.96s, grad_norm=0.092] Steps: 59%|█████▉ | 5293/9000 [23:47:16<20:08:11, 19.56s/it, loss=0.1868, step_time=18.02s, grad_norm=0.0755] Steps: 59%|█████▉ | 5294/9000 [23:47:16<19:39:24, 19.09s/it, loss=0.1868, step_time=18.02s, grad_norm=0.0755] Steps: 59%|█████▉ | 5294/9000 [23:47:35<19:39:24, 19.09s/it, loss=0.2168, step_time=19.12s, grad_norm=0.126] Steps: 59%|█████▉ | 5295/9000 [23:47:35<19:39:33, 19.10s/it, loss=0.2168, step_time=19.12s, grad_norm=0.126] Steps: 59%|█████▉ | 5295/9000 [23:47:54<19:39:33, 19.10s/it, loss=0.1893, step_time=18.66s, grad_norm=0.0497] Steps: 59%|█████▉ | 5296/9000 [23:47:54<19:31:00, 18.97s/it, loss=0.1893, step_time=18.66s, grad_norm=0.0497] Steps: 59%|█████▉ | 5296/9000 [23:48:13<19:31:00, 18.97s/it, loss=0.1825, step_time=19.27s, grad_norm=0.132] Steps: 59%|█████▉ | 5297/9000 [23:48:13<19:36:23, 19.06s/it, loss=0.1825, step_time=19.27s, grad_norm=0.132] Steps: 59%|█████▉ | 5297/9000 [23:48:32<19:36:23, 19.06s/it, loss=0.2306, step_time=18.74s, grad_norm=0.0738] Steps: 59%|█████▉ | 5298/9000 [23:48:32<19:30:06, 18.96s/it, loss=0.2306, step_time=18.74s, grad_norm=0.0738] Steps: 59%|█████▉ | 5298/9000 [23:48:50<19:30:06, 18.96s/it, loss=0.1609, step_time=18.04s, grad_norm=0.0872] Steps: 59%|█████▉ | 5299/9000 [23:48:50<19:12:39, 18.69s/it, loss=0.1609, step_time=18.04s, grad_norm=0.0872] Steps: 59%|█████▉ | 5299/9000 [23:49:09<19:12:39, 18.69s/it, loss=0.1592, step_time=19.56s, grad_norm=0.17] Steps: 59%|█████▉ | 5300/9000 [23:49:09<19:28:29, 18.95s/it, loss=0.1592, step_time=19.56s, grad_norm=0.17] Steps: 59%|█████▉ | 5300/9000 [23:49:28<19:28:29, 18.95s/it, loss=0.1746, step_time=18.32s, grad_norm=0.115] Steps: 59%|█████▉ | 5301/9000 [23:49:28<19:16:34, 18.76s/it, loss=0.1746, step_time=18.32s, grad_norm=0.115] Steps: 59%|█████▉ | 5301/9000 [23:49:47<19:16:34, 18.76s/it, loss=0.1766, step_time=19.66s, grad_norm=0.0842] Steps: 59%|█████▉ | 5302/9000 [23:49:47<19:32:58, 19.03s/it, loss=0.1766, step_time=19.66s, grad_norm=0.0842] Steps: 59%|█████▉ | 5302/9000 [23:50:06<19:32:58, 19.03s/it, loss=0.2021, step_time=18.81s, grad_norm=0.0937] Steps: 59%|█████▉ | 5303/9000 [23:50:06<19:28:31, 18.96s/it, loss=0.2021, step_time=18.81s, grad_norm=0.0937] Steps: 59%|█████▉ | 5303/9000 [23:50:25<19:28:31, 18.96s/it, loss=0.0921, step_time=19.09s, grad_norm=0.185] Steps: 59%|█████▉ | 5304/9000 [23:50:25<19:30:38, 19.00s/it, loss=0.0921, step_time=19.09s, grad_norm=0.185] Steps: 59%|█████▉ | 5304/9000 [23:50:45<19:30:38, 19.00s/it, loss=0.1885, step_time=19.93s, grad_norm=0.113] Steps: 59%|█████▉ | 5305/9000 [23:50:45<19:47:29, 19.28s/it, loss=0.1885, step_time=19.93s, grad_norm=0.113] Steps: 59%|█████▉ | 5305/9000 [23:51:04<19:47:29, 19.28s/it, loss=0.2565, step_time=18.95s, grad_norm=0.103] Steps: 59%|█████▉ | 5306/9000 [23:51:04<19:41:08, 19.18s/it, loss=0.2565, step_time=18.95s, grad_norm=0.103] Steps: 59%|█████▉ | 5306/9000 [23:51:24<19:41:08, 19.18s/it, loss=0.1251, step_time=19.57s, grad_norm=0.171] Steps: 59%|█████▉ | 5307/9000 [23:51:24<19:48:01, 19.30s/it, loss=0.1251, step_time=19.57s, grad_norm=0.171] Steps: 59%|█████▉ | 5307/9000 [23:51:42<19:48:01, 19.30s/it, loss=0.1972, step_time=18.50s, grad_norm=0.0878] Steps: 59%|█████▉ | 5308/9000 [23:51:42<19:32:59, 19.06s/it, loss=0.1972, step_time=18.50s, grad_norm=0.0878] Steps: 59%|█████▉ | 5308/9000 [23:52:00<19:32:59, 19.06s/it, loss=0.1975, step_time=18.30s, grad_norm=0.0804] Steps: 59%|█████▉ | 5309/9000 [23:52:00<19:18:39, 18.83s/it, loss=0.1975, step_time=18.30s, grad_norm=0.0804] Steps: 59%|█████▉ | 5309/9000 [23:52:19<19:18:39, 18.83s/it, loss=0.2635, step_time=18.67s, grad_norm=0.0834] Steps: 59%|█████▉ | 5310/9000 [23:52:19<19:15:20, 18.79s/it, loss=0.2635, step_time=18.67s, grad_norm=0.0834] Steps: 59%|█████▉ | 5310/9000 [23:52:37<19:15:20, 18.79s/it, loss=0.1480, step_time=17.59s, grad_norm=0.274] Steps: 59%|█████▉ | 5311/9000 [23:52:37<18:53:04, 18.43s/it, loss=0.1480, step_time=17.59s, grad_norm=0.274] Steps: 59%|█████▉ | 5311/9000 [23:52:56<18:53:04, 18.43s/it, loss=0.1489, step_time=19.53s, grad_norm=0.104] Steps: 59%|█████▉ | 5312/9000 [23:52:56<19:13:07, 18.76s/it, loss=0.1489, step_time=19.53s, grad_norm=0.104] Steps: 59%|█████▉ | 5312/9000 [23:53:13<19:13:07, 18.76s/it, loss=0.2378, step_time=16.79s, grad_norm=0.0887] Steps: 59%|█████▉ | 5313/9000 [23:53:13<18:36:26, 18.17s/it, loss=0.2378, step_time=16.79s, grad_norm=0.0887] Steps: 59%|█████▉ | 5313/9000 [23:53:31<18:36:26, 18.17s/it, loss=0.1444, step_time=18.43s, grad_norm=0.205] Steps: 59%|█████▉ | 5314/9000 [23:53:31<18:41:02, 18.25s/it, loss=0.1444, step_time=18.43s, grad_norm=0.205] Steps: 59%|█████▉ | 5314/9000 [23:53:50<18:41:02, 18.25s/it, loss=0.1180, step_time=18.59s, grad_norm=0.248] Steps: 59%|█████▉ | 5315/9000 [23:53:50<18:47:00, 18.35s/it, loss=0.1180, step_time=18.59s, grad_norm=0.248] Steps: 59%|█████▉ | 5315/9000 [23:54:08<18:47:00, 18.35s/it, loss=0.2047, step_time=18.06s, grad_norm=0.0704] Steps: 59%|█████▉ | 5316/9000 [23:54:08<18:41:28, 18.27s/it, loss=0.2047, step_time=18.06s, grad_norm=0.0704] Steps: 59%|█████▉ | 5316/9000 [23:54:27<18:41:28, 18.27s/it, loss=0.1964, step_time=18.70s, grad_norm=0.203] Steps: 59%|█████▉ | 5317/9000 [23:54:27<18:49:13, 18.40s/it, loss=0.1964, step_time=18.70s, grad_norm=0.203] Steps: 59%|█████▉ | 5317/9000 [23:54:43<18:49:13, 18.40s/it, loss=0.1694, step_time=16.65s, grad_norm=0.338] Steps: 59%|█████▉ | 5318/9000 [23:54:43<18:16:49, 17.87s/it, loss=0.1694, step_time=16.65s, grad_norm=0.338] Steps: 59%|█████▉ | 5318/9000 [23:55:03<18:16:49, 17.87s/it, loss=0.2235, step_time=19.81s, grad_norm=0.0959] Steps: 59%|█████▉ | 5319/9000 [23:55:03<18:52:16, 18.46s/it, loss=0.2235, step_time=19.81s, grad_norm=0.0959] Steps: 59%|█████▉ | 5319/9000 [23:55:21<18:52:16, 18.46s/it, loss=0.1593, step_time=17.34s, grad_norm=0.155] Steps: 59%|█████▉ | 5320/9000 [23:55:21<18:31:23, 18.12s/it, loss=0.1593, step_time=17.34s, grad_norm=0.155] Steps: 59%|█████▉ | 5320/9000 [23:55:38<18:31:23, 18.12s/it, loss=0.2521, step_time=17.38s, grad_norm=0.293] Steps: 59%|█████▉ | 5321/9000 [23:55:38<18:17:24, 17.90s/it, loss=0.2521, step_time=17.38s, grad_norm=0.293] Steps: 59%|█████▉ | 5321/9000 [23:55:57<18:17:24, 17.90s/it, loss=0.0824, step_time=18.80s, grad_norm=0.243] Steps: 59%|█████▉ | 5322/9000 [23:55:57<18:33:42, 18.17s/it, loss=0.0824, step_time=18.80s, grad_norm=0.243] Steps: 59%|█████▉ | 5322/9000 [23:56:14<18:33:42, 18.17s/it, loss=0.1353, step_time=17.66s, grad_norm=0.0961] Steps: 59%|█████▉ | 5323/9000 [23:56:14<18:24:03, 18.02s/it, loss=0.1353, step_time=17.66s, grad_norm=0.0961] Steps: 59%|█████▉ | 5323/9000 [23:56:33<18:24:03, 18.02s/it, loss=0.1814, step_time=18.13s, grad_norm=0.15] Steps: 59%|█████▉ | 5324/9000 [23:56:33<18:25:52, 18.05s/it, loss=0.1814, step_time=18.13s, grad_norm=0.15] Steps: 59%|█████▉ | 5324/9000 [23:56:52<18:25:52, 18.05s/it, loss=0.1712, step_time=19.00s, grad_norm=0.249] Steps: 59%|█████▉ | 5325/9000 [23:56:52<18:43:00, 18.33s/it, loss=0.1712, step_time=19.00s, grad_norm=0.249] Steps: 59%|█████▉ | 5325/9000 [23:57:10<18:43:00, 18.33s/it, loss=0.1841, step_time=18.84s, grad_norm=0.145] Steps: 59%|█████▉ | 5326/9000 [23:57:10<18:52:01, 18.49s/it, loss=0.1841, step_time=18.84s, grad_norm=0.145] Steps: 59%|█████▉ | 5326/9000 [23:57:31<18:52:01, 18.49s/it, loss=0.1815, step_time=20.51s, grad_norm=0.115] Steps: 59%|█████▉ | 5327/9000 [23:57:31<19:28:52, 19.09s/it, loss=0.1815, step_time=20.51s, grad_norm=0.115] Steps: 59%|█████▉ | 5327/9000 [23:57:50<19:28:52, 19.09s/it, loss=0.1194, step_time=19.32s, grad_norm=0.218] Steps: 59%|█████▉ | 5328/9000 [23:57:50<19:32:42, 19.16s/it, loss=0.1194, step_time=19.32s, grad_norm=0.218] Steps: 59%|█████▉ | 5328/9000 [23:58:09<19:32:42, 19.16s/it, loss=0.1351, step_time=18.64s, grad_norm=0.211] Steps: 59%|█████▉ | 5329/9000 [23:58:09<19:22:49, 19.01s/it, loss=0.1351, step_time=18.64s, grad_norm=0.211] Steps: 59%|█████▉ | 5329/9000 [23:58:26<19:22:49, 19.01s/it, loss=0.1918, step_time=17.52s, grad_norm=0.153] Steps: 59%|█████▉ | 5330/9000 [23:58:26<18:55:15, 18.56s/it, loss=0.1918, step_time=17.52s, grad_norm=0.153] Steps: 59%|█████▉ | 5330/9000 [23:58:45<18:55:15, 18.56s/it, loss=0.2038, step_time=18.52s, grad_norm=0.12] Steps: 59%|█████▉ | 5331/9000 [23:58:45<18:54:10, 18.55s/it, loss=0.2038, step_time=18.52s, grad_norm=0.12] Steps: 59%|█████▉ | 5331/9000 [23:59:04<18:54:10, 18.55s/it, loss=0.1121, step_time=18.85s, grad_norm=0.115] Steps: 59%|█████▉ | 5332/9000 [23:59:04<18:59:24, 18.64s/it, loss=0.1121, step_time=18.85s, grad_norm=0.115] Steps: 59%|█████▉ | 5332/9000 [23:59:22<18:59:24, 18.64s/it, loss=0.2283, step_time=17.96s, grad_norm=0.103] Steps: 59%|█████▉ | 5333/9000 [23:59:22<18:46:40, 18.43s/it, loss=0.2283, step_time=17.96s, grad_norm=0.103] Steps: 59%|█████▉ | 5333/9000 [23:59:39<18:46:40, 18.43s/it, loss=0.2093, step_time=17.57s, grad_norm=0.119] Steps: 59%|█████▉ | 5334/9000 [23:59:39<18:30:34, 18.18s/it, loss=0.2093, step_time=17.57s, grad_norm=0.119] Steps: 59%|█████▉ | 5334/9000 [23:59:56<18:30:34, 18.18s/it, loss=0.2412, step_time=16.38s, grad_norm=0.135] Steps: 59%|█████▉ | 5335/9000 [23:59:56<17:57:17, 17.64s/it, loss=0.2412, step_time=16.38s, grad_norm=0.135] Steps: 59%|█████▉ | 5335/9000 [24:00:14<17:57:17, 17.64s/it, loss=0.2821, step_time=18.40s, grad_norm=0.0911] Steps: 59%|█████▉ | 5336/9000 [24:00:14<18:11:00, 17.87s/it, loss=0.2821, step_time=18.40s, grad_norm=0.0911] Steps: 59%|█████▉ | 5336/9000 [24:00:32<18:11:00, 17.87s/it, loss=0.1297, step_time=17.62s, grad_norm=0.17] Steps: 59%|█████▉ | 5337/9000 [24:00:32<18:06:10, 17.79s/it, loss=0.1297, step_time=17.62s, grad_norm=0.17] Steps: 59%|█████▉ | 5337/9000 [24:00:51<18:06:10, 17.79s/it, loss=0.2295, step_time=18.80s, grad_norm=0.0969] Steps: 59%|█████▉ | 5338/9000 [24:00:51<18:24:19, 18.09s/it, loss=0.2295, step_time=18.80s, grad_norm=0.0969] Steps: 59%|█████▉ | 5338/9000 [24:01:08<18:24:19, 18.09s/it, loss=0.1247, step_time=17.76s, grad_norm=0.107] Steps: 59%|█████▉ | 5339/9000 [24:01:08<18:17:56, 17.99s/it, loss=0.1247, step_time=17.76s, grad_norm=0.107] Steps: 59%|█████▉ | 5339/9000 [24:01:26<18:17:56, 17.99s/it, loss=0.1634, step_time=18.18s, grad_norm=0.152] Steps: 59%|█████▉ | 5340/9000 [24:01:26<18:21:05, 18.05s/it, loss=0.1634, step_time=18.18s, grad_norm=0.152] Steps: 59%|█████▉ | 5340/9000 [24:01:43<18:21:05, 18.05s/it, loss=0.2093, step_time=16.70s, grad_norm=0.0554] Steps: 59%|█████▉ | 5341/9000 [24:01:43<17:56:08, 17.65s/it, loss=0.2093, step_time=16.70s, grad_norm=0.0554] Steps: 59%|█████▉ | 5341/9000 [24:02:00<17:56:08, 17.65s/it, loss=0.1470, step_time=16.67s, grad_norm=0.0957] Steps: 59%|█████▉ | 5342/9000 [24:02:00<17:38:00, 17.35s/it, loss=0.1470, step_time=16.67s, grad_norm=0.0957] Steps: 59%|█████▉ | 5342/9000 [24:02:19<17:38:00, 17.35s/it, loss=0.1016, step_time=18.86s, grad_norm=0.105] Steps: 59%|█████▉ | 5343/9000 [24:02:19<18:05:12, 17.80s/it, loss=0.1016, step_time=18.86s, grad_norm=0.105] Steps: 59%|█████▉ | 5343/9000 [24:02:36<18:05:12, 17.80s/it, loss=0.2236, step_time=17.40s, grad_norm=0.0986] Steps: 59%|█████▉ | 5344/9000 [24:02:36<17:57:34, 17.68s/it, loss=0.2236, step_time=17.40s, grad_norm=0.0986] Steps: 59%|█████▉ | 5344/9000 [24:02:54<17:57:34, 17.68s/it, loss=0.1707, step_time=17.44s, grad_norm=0.0962] Steps: 59%|█████▉ | 5345/9000 [24:02:54<17:52:55, 17.61s/it, loss=0.1707, step_time=17.44s, grad_norm=0.0962] Steps: 59%|█████▉ | 5345/9000 [24:03:11<17:52:55, 17.61s/it, loss=0.2004, step_time=17.08s, grad_norm=0.0955] Steps: 59%|█████▉ | 5346/9000 [24:03:11<17:42:56, 17.45s/it, loss=0.2004, step_time=17.08s, grad_norm=0.0955] Steps: 59%|█████▉ | 5346/9000 [24:03:27<17:42:56, 17.45s/it, loss=0.1685, step_time=16.74s, grad_norm=0.0881] Steps: 59%|█████▉ | 5347/9000 [24:03:27<17:29:43, 17.24s/it, loss=0.1685, step_time=16.74s, grad_norm=0.0881] Steps: 59%|█████▉ | 5347/9000 [24:03:46<17:29:43, 17.24s/it, loss=0.1642, step_time=18.70s, grad_norm=0.12] Steps: 59%|█████▉ | 5348/9000 [24:03:46<17:56:02, 17.68s/it, loss=0.1642, step_time=18.70s, grad_norm=0.12] Steps: 59%|█████▉ | 5348/9000 [24:04:03<17:56:02, 17.68s/it, loss=0.1128, step_time=17.00s, grad_norm=0.0978] Steps: 59%|█████▉ | 5349/9000 [24:04:03<17:43:26, 17.48s/it, loss=0.1128, step_time=17.00s, grad_norm=0.0978] Steps: 59%|█████▉ | 5349/9000 [24:04:23<17:43:26, 17.48s/it, loss=0.2098, step_time=20.42s, grad_norm=0.105] Steps: 59%|█████▉ | 5350/9000 [24:04:23<18:36:55, 18.36s/it, loss=0.2098, step_time=20.42s, grad_norm=0.105] Steps: 59%|█████▉ | 5350/9000 [24:04:42<18:36:55, 18.36s/it, loss=0.1530, step_time=18.13s, grad_norm=0.0928] Steps: 59%|█████▉ | 5351/9000 [24:04:42<18:32:26, 18.29s/it, loss=0.1530, step_time=18.13s, grad_norm=0.0928] Steps: 59%|█████▉ | 5351/9000 [24:05:00<18:32:26, 18.29s/it, loss=0.1917, step_time=18.74s, grad_norm=0.0661] Steps: 59%|█████▉ | 5352/9000 [24:05:00<18:40:22, 18.43s/it, loss=0.1917, step_time=18.74s, grad_norm=0.0661] Steps: 59%|█████▉ | 5352/9000 [24:05:20<18:40:22, 18.43s/it, loss=0.1713, step_time=19.38s, grad_norm=0.147] Steps: 59%|█████▉ | 5353/9000 [24:05:20<18:57:26, 18.71s/it, loss=0.1713, step_time=19.38s, grad_norm=0.147] Steps: 59%|█████▉ | 5353/9000 [24:05:37<18:57:26, 18.71s/it, loss=0.2398, step_time=17.71s, grad_norm=0.0853] Steps: 59%|█████▉ | 5354/9000 [24:05:37<18:38:54, 18.41s/it, loss=0.2398, step_time=17.71s, grad_norm=0.0853] Steps: 59%|█████▉ | 5354/9000 [24:05:57<18:38:54, 18.41s/it, loss=0.1425, step_time=19.83s, grad_norm=0.0857] Steps: 60%|█████▉ | 5355/9000 [24:05:57<19:04:24, 18.84s/it, loss=0.1425, step_time=19.83s, grad_norm=0.0857] Steps: 60%|█████▉ | 5355/9000 [24:06:16<19:04:24, 18.84s/it, loss=0.1615, step_time=18.94s, grad_norm=0.085] Steps: 60%|█████▉ | 5356/9000 [24:06:16<19:05:59, 18.87s/it, loss=0.1615, step_time=18.94s, grad_norm=0.085] Steps: 60%|█████▉ | 5356/9000 [24:06:37<19:05:59, 18.87s/it, loss=0.2807, step_time=20.91s, grad_norm=0.0919] Steps: 60%|█████▉ | 5357/9000 [24:06:37<19:42:55, 19.48s/it, loss=0.2807, step_time=20.91s, grad_norm=0.0919] Steps: 60%|█████▉ | 5357/9000 [24:06:56<19:42:55, 19.48s/it, loss=0.2376, step_time=18.57s, grad_norm=0.0778] Steps: 60%|█████▉ | 5358/9000 [24:06:56<19:25:56, 19.21s/it, loss=0.2376, step_time=18.57s, grad_norm=0.0778] Steps: 60%|█████▉ | 5358/9000 [24:07:17<19:25:56, 19.21s/it, loss=0.1858, step_time=21.39s, grad_norm=0.0731] Steps: 60%|█████▉ | 5359/9000 [24:07:17<20:05:18, 19.86s/it, loss=0.1858, step_time=21.39s, grad_norm=0.0731] Steps: 60%|█████▉ | 5359/9000 [24:07:35<20:05:18, 19.86s/it, loss=0.2031, step_time=18.37s, grad_norm=0.107] Steps: 60%|█████▉ | 5360/9000 [24:07:35<19:37:44, 19.41s/it, loss=0.2031, step_time=18.37s, grad_norm=0.107] Steps: 60%|█████▉ | 5360/9000 [24:07:55<19:37:44, 19.41s/it, loss=0.2000, step_time=19.54s, grad_norm=0.0609] Steps: 60%|█████▉ | 5361/9000 [24:07:55<19:39:50, 19.45s/it, loss=0.2000, step_time=19.54s, grad_norm=0.0609] Steps: 60%|█████▉ | 5361/9000 [24:08:16<19:39:50, 19.45s/it, loss=0.2170, step_time=20.99s, grad_norm=0.0976] Steps: 60%|█████▉ | 5362/9000 [24:08:16<20:07:29, 19.91s/it, loss=0.2170, step_time=20.99s, grad_norm=0.0976] Steps: 60%|█████▉ | 5362/9000 [24:08:36<20:07:29, 19.91s/it, loss=0.1770, step_time=20.24s, grad_norm=0.0941] Steps: 60%|█████▉ | 5363/9000 [24:08:36<20:13:07, 20.01s/it, loss=0.1770, step_time=20.24s, grad_norm=0.0941] Steps: 60%|█████▉ | 5363/9000 [24:08:56<20:13:07, 20.01s/it, loss=0.1767, step_time=19.49s, grad_norm=0.0641] Steps: 60%|█████▉ | 5364/9000 [24:08:56<20:03:15, 19.86s/it, loss=0.1767, step_time=19.49s, grad_norm=0.0641] Steps: 60%|█████▉ | 5364/9000 [24:09:14<20:03:15, 19.86s/it, loss=0.1732, step_time=18.57s, grad_norm=0.192] Steps: 60%|█████▉ | 5365/9000 [24:09:14<19:39:36, 19.47s/it, loss=0.1732, step_time=18.57s, grad_norm=0.192] Steps: 60%|█████▉ | 5365/9000 [24:09:35<19:39:36, 19.47s/it, loss=0.2525, step_time=20.88s, grad_norm=0.0903] Steps: 60%|█████▉ | 5366/9000 [24:09:35<20:04:59, 19.90s/it, loss=0.2525, step_time=20.88s, grad_norm=0.0903] Steps: 60%|█████▉ | 5366/9000 [24:09:55<20:04:59, 19.90s/it, loss=0.1658, step_time=19.95s, grad_norm=0.109] Steps: 60%|█████▉ | 5367/9000 [24:09:55<20:05:44, 19.91s/it, loss=0.1658, step_time=19.95s, grad_norm=0.109] Steps: 60%|█████▉ | 5367/9000 [24:10:15<20:05:44, 19.91s/it, loss=0.2013, step_time=19.60s, grad_norm=0.0691] Steps: 60%|█████▉ | 5368/9000 [24:10:15<19:59:42, 19.82s/it, loss=0.2013, step_time=19.60s, grad_norm=0.0691] Steps: 60%|█████▉ | 5368/9000 [24:10:33<19:59:42, 19.82s/it, loss=0.1939, step_time=18.11s, grad_norm=0.132] Steps: 60%|█████▉ | 5369/9000 [24:10:33<19:28:26, 19.31s/it, loss=0.1939, step_time=18.11s, grad_norm=0.132] Steps: 60%|█████▉ | 5369/9000 [24:10:54<19:28:26, 19.31s/it, loss=0.1486, step_time=20.97s, grad_norm=0.0781] Steps: 60%|█████▉ | 5370/9000 [24:10:54<19:58:22, 19.81s/it, loss=0.1486, step_time=20.97s, grad_norm=0.0781] Steps: 60%|█████▉ | 5370/9000 [24:11:13<19:58:22, 19.81s/it, loss=0.1679, step_time=18.85s, grad_norm=0.075] Steps: 60%|█████▉ | 5371/9000 [24:11:13<19:40:37, 19.52s/it, loss=0.1679, step_time=18.85s, grad_norm=0.075] Steps: 60%|█████▉ | 5371/9000 [24:11:34<19:40:37, 19.52s/it, loss=0.2179, step_time=21.45s, grad_norm=0.122] Steps: 60%|█████▉ | 5372/9000 [24:11:34<20:15:24, 20.10s/it, loss=0.2179, step_time=21.45s, grad_norm=0.122] Steps: 60%|█████▉ | 5372/9000 [24:11:53<20:15:24, 20.10s/it, loss=0.2071, step_time=19.00s, grad_norm=0.0774] Steps: 60%|█████▉ | 5373/9000 [24:11:53<19:55:08, 19.77s/it, loss=0.2071, step_time=19.00s, grad_norm=0.0774] Steps: 60%|█████▉ | 5373/9000 [24:12:13<19:55:08, 19.77s/it, loss=0.1586, step_time=19.86s, grad_norm=0.0446] Steps: 60%|█████▉ | 5374/9000 [24:12:13<19:56:28, 19.80s/it, loss=0.1586, step_time=19.86s, grad_norm=0.0446] Steps: 60%|█████▉ | 5374/9000 [24:12:31<19:56:28, 19.80s/it, loss=0.1563, step_time=18.15s, grad_norm=0.0644] Steps: 60%|█████▉ | 5375/9000 [24:12:31<19:26:15, 19.30s/it, loss=0.1563, step_time=18.15s, grad_norm=0.0644] Steps: 60%|█████▉ | 5375/9000 [24:12:51<19:26:15, 19.30s/it, loss=0.1706, step_time=19.76s, grad_norm=0.097] Steps: 60%|█████▉ | 5376/9000 [24:12:51<19:34:11, 19.44s/it, loss=0.1706, step_time=19.76s, grad_norm=0.097] Steps: 60%|█████▉ | 5376/9000 [24:13:11<19:34:11, 19.44s/it, loss=0.1957, step_time=19.63s, grad_norm=0.092] Steps: 60%|█████▉ | 5377/9000 [24:13:11<19:37:22, 19.50s/it, loss=0.1957, step_time=19.63s, grad_norm=0.092] Steps: 60%|█████▉ | 5377/9000 [24:13:28<19:37:22, 19.50s/it, loss=0.2757, step_time=17.08s, grad_norm=0.0605] Steps: 60%|█████▉ | 5378/9000 [24:13:28<18:53:16, 18.77s/it, loss=0.2757, step_time=17.08s, grad_norm=0.0605] Steps: 60%|█████▉ | 5378/9000 [24:13:46<18:53:16, 18.77s/it, loss=0.1586, step_time=18.83s, grad_norm=0.12] Steps: 60%|█████▉ | 5379/9000 [24:13:46<18:54:04, 18.79s/it, loss=0.1586, step_time=18.83s, grad_norm=0.12] Steps: 60%|█████▉ | 5379/9000 [24:14:04<18:54:04, 18.79s/it, loss=0.1201, step_time=17.97s, grad_norm=0.102] Steps: 60%|█████▉ | 5380/9000 [24:14:04<18:38:58, 18.55s/it, loss=0.1201, step_time=17.97s, grad_norm=0.102] Steps: 60%|█████▉ | 5380/9000 [24:14:24<18:38:58, 18.55s/it, loss=0.1943, step_time=19.57s, grad_norm=0.0817] Steps: 60%|█████▉ | 5381/9000 [24:14:24<18:57:09, 18.85s/it, loss=0.1943, step_time=19.57s, grad_norm=0.0817] Steps: 60%|█████▉ | 5381/9000 [24:14:42<18:57:09, 18.85s/it, loss=0.2404, step_time=18.27s, grad_norm=0.123] Steps: 60%|█████▉ | 5382/9000 [24:14:42<18:46:23, 18.68s/it, loss=0.2404, step_time=18.27s, grad_norm=0.123] Steps: 60%|█████▉ | 5382/9000 [24:15:02<18:46:23, 18.68s/it, loss=0.1918, step_time=19.66s, grad_norm=0.0788] Steps: 60%|█████▉ | 5383/9000 [24:15:02<19:03:54, 18.98s/it, loss=0.1918, step_time=19.66s, grad_norm=0.0788] Steps: 60%|█████▉ | 5383/9000 [24:15:20<19:03:54, 18.98s/it, loss=0.1949, step_time=18.41s, grad_norm=0.08] Steps: 60%|█████▉ | 5384/9000 [24:15:20<18:53:18, 18.80s/it, loss=0.1949, step_time=18.41s, grad_norm=0.08] Steps: 60%|█████▉ | 5384/9000 [24:15:38<18:53:18, 18.80s/it, loss=0.2188, step_time=18.13s, grad_norm=0.0644] Steps: 60%|█████▉ | 5385/9000 [24:15:38<18:40:50, 18.60s/it, loss=0.2188, step_time=18.13s, grad_norm=0.0644] Steps: 60%|█████▉ | 5385/9000 [24:15:57<18:40:50, 18.60s/it, loss=0.1646, step_time=18.82s, grad_norm=0.0607] Steps: 60%|█████▉ | 5386/9000 [24:15:57<18:44:30, 18.67s/it, loss=0.1646, step_time=18.82s, grad_norm=0.0607] Steps: 60%|█████▉ | 5386/9000 [24:16:16<18:44:30, 18.67s/it, loss=0.2533, step_time=18.67s, grad_norm=0.116] Steps: 60%|█████▉ | 5387/9000 [24:16:16<18:44:12, 18.67s/it, loss=0.2533, step_time=18.67s, grad_norm=0.116] Steps: 60%|█████▉ | 5387/9000 [24:16:35<18:44:12, 18.67s/it, loss=0.2303, step_time=19.25s, grad_norm=0.0797] Steps: 60%|█████▉ | 5388/9000 [24:16:35<18:54:26, 18.84s/it, loss=0.2303, step_time=19.25s, grad_norm=0.0797] Steps: 60%|█████▉ | 5388/9000 [24:16:53<18:54:26, 18.84s/it, loss=0.1865, step_time=18.11s, grad_norm=0.0948] Steps: 60%|█████▉ | 5389/9000 [24:16:53<18:40:53, 18.62s/it, loss=0.1865, step_time=18.11s, grad_norm=0.0948] Steps: 60%|█████▉ | 5389/9000 [24:17:13<18:40:53, 18.62s/it, loss=0.1375, step_time=19.76s, grad_norm=0.0796] Steps: 60%|█████▉ | 5390/9000 [24:17:13<19:01:04, 18.97s/it, loss=0.1375, step_time=19.76s, grad_norm=0.0796] Steps: 60%|█████▉ | 5390/9000 [24:17:33<19:01:04, 18.97s/it, loss=0.1976, step_time=19.75s, grad_norm=0.101] Steps: 60%|█████▉ | 5391/9000 [24:17:33<19:15:08, 19.20s/it, loss=0.1976, step_time=19.75s, grad_norm=0.101] Steps: 60%|█████▉ | 5391/9000 [24:17:52<19:15:08, 19.20s/it, loss=0.1853, step_time=18.83s, grad_norm=0.0768] Steps: 60%|█████▉ | 5392/9000 [24:17:52<19:08:06, 19.09s/it, loss=0.1853, step_time=18.83s, grad_norm=0.0768] Steps: 60%|█████▉ | 5392/9000 [24:18:11<19:08:06, 19.09s/it, loss=0.1856, step_time=19.27s, grad_norm=0.0638] Steps: 60%|█████▉ | 5393/9000 [24:18:11<19:10:56, 19.15s/it, loss=0.1856, step_time=19.27s, grad_norm=0.0638] Steps: 60%|█████▉ | 5393/9000 [24:18:29<19:10:56, 19.15s/it, loss=0.2077, step_time=18.46s, grad_norm=0.0682] Steps: 60%|█████▉ | 5394/9000 [24:18:29<18:58:14, 18.94s/it, loss=0.2077, step_time=18.46s, grad_norm=0.0682] Steps: 60%|█████▉ | 5394/9000 [24:18:49<18:58:14, 18.94s/it, loss=0.1450, step_time=20.04s, grad_norm=0.061] Steps: 60%|█████▉ | 5395/9000 [24:18:49<19:17:46, 19.27s/it, loss=0.1450, step_time=20.04s, grad_norm=0.061] Steps: 60%|█████▉ | 5395/9000 [24:19:08<19:17:46, 19.27s/it, loss=0.1484, step_time=18.12s, grad_norm=0.0548] Steps: 60%|█████▉ | 5396/9000 [24:19:08<18:56:49, 18.93s/it, loss=0.1484, step_time=18.12s, grad_norm=0.0548] Steps: 60%|█████▉ | 5396/9000 [24:19:27<18:56:49, 18.93s/it, loss=0.1702, step_time=19.00s, grad_norm=0.0911] Steps: 60%|█████▉ | 5397/9000 [24:19:27<18:57:57, 18.95s/it, loss=0.1702, step_time=19.00s, grad_norm=0.0911] Steps: 60%|█████▉ | 5397/9000 [24:19:46<18:57:57, 18.95s/it, loss=0.1962, step_time=19.30s, grad_norm=0.114] Steps: 60%|█████▉ | 5398/9000 [24:19:46<19:03:56, 19.06s/it, loss=0.1962, step_time=19.30s, grad_norm=0.114] Steps: 60%|█████▉ | 5398/9000 [24:20:05<19:03:56, 19.06s/it, loss=0.2484, step_time=19.36s, grad_norm=0.0832] Steps: 60%|█████▉ | 5399/9000 [24:20:05<19:09:10, 19.15s/it, loss=0.2484, step_time=19.36s, grad_norm=0.0832] Steps: 60%|█████▉ | 5399/9000 [24:20:24<19:09:10, 19.15s/it, loss=0.1900, step_time=18.79s, grad_norm=0.14] Steps: 60%|██████ | 5400/9000 [24:20:24<19:02:26, 19.04s/it, loss=0.1900, step_time=18.79s, grad_norm=0.14] Steps: 60%|██████ | 5400/9000 [24:20:43<19:02:26, 19.04s/it, loss=0.1757, step_time=18.89s, grad_norm=0.0842] Steps: 60%|██████ | 5401/9000 [24:20:43<18:59:21, 18.99s/it, loss=0.1757, step_time=18.89s, grad_norm=0.0842] Steps: 60%|██████ | 5401/9000 [24:21:02<18:59:21, 18.99s/it, loss=0.1925, step_time=19.40s, grad_norm=0.0807] Steps: 60%|██████ | 5402/9000 [24:21:02<19:06:19, 19.12s/it, loss=0.1925, step_time=19.40s, grad_norm=0.0807] Steps: 60%|██████ | 5402/9000 [24:21:21<19:06:19, 19.12s/it, loss=0.1866, step_time=18.82s, grad_norm=0.14] Steps: 60%|██████ | 5403/9000 [24:21:21<19:00:40, 19.03s/it, loss=0.1866, step_time=18.82s, grad_norm=0.14] Steps: 60%|██████ | 5403/9000 [24:21:41<19:00:40, 19.03s/it, loss=0.1538, step_time=20.04s, grad_norm=0.0701] Steps: 60%|██████ | 5404/9000 [24:21:41<19:18:34, 19.33s/it, loss=0.1538, step_time=20.04s, grad_norm=0.0701] Steps: 60%|██████ | 5404/9000 [24:22:00<19:18:34, 19.33s/it, loss=0.2698, step_time=18.33s, grad_norm=0.131] Steps: 60%|██████ | 5405/9000 [24:22:00<19:00:16, 19.03s/it, loss=0.2698, step_time=18.33s, grad_norm=0.131] Steps: 60%|██████ | 5405/9000 [24:22:20<19:00:16, 19.03s/it, loss=0.2192, step_time=20.60s, grad_norm=0.108] Steps: 60%|██████ | 5406/9000 [24:22:20<19:28:14, 19.50s/it, loss=0.2192, step_time=20.60s, grad_norm=0.108] Steps: 60%|██████ | 5406/9000 [24:22:38<19:28:14, 19.50s/it, loss=0.1918, step_time=18.33s, grad_norm=0.147] Steps: 60%|██████ | 5407/9000 [24:22:38<19:06:55, 19.15s/it, loss=0.1918, step_time=18.33s, grad_norm=0.147] Steps: 60%|██████ | 5407/9000 [24:22:59<19:06:55, 19.15s/it, loss=0.1990, step_time=20.36s, grad_norm=0.0812] Steps: 60%|██████ | 5408/9000 [24:22:59<19:28:15, 19.51s/it, loss=0.1990, step_time=20.36s, grad_norm=0.0812] Steps: 60%|██████ | 5408/9000 [24:23:17<19:28:15, 19.51s/it, loss=0.2781, step_time=18.37s, grad_norm=0.128] Steps: 60%|██████ | 5409/9000 [24:23:17<19:07:20, 19.17s/it, loss=0.2781, step_time=18.37s, grad_norm=0.128] Steps: 60%|██████ | 5409/9000 [24:23:36<19:07:20, 19.17s/it, loss=0.1472, step_time=18.96s, grad_norm=0.0781] Steps: 60%|██████ | 5410/9000 [24:23:36<19:03:11, 19.11s/it, loss=0.1472, step_time=18.96s, grad_norm=0.0781] Steps: 60%|██████ | 5410/9000 [24:23:56<19:03:11, 19.11s/it, loss=0.1665, step_time=19.39s, grad_norm=0.0819] Steps: 60%|██████ | 5411/9000 [24:23:56<19:07:57, 19.19s/it, loss=0.1665, step_time=19.39s, grad_norm=0.0819] Steps: 60%|██████ | 5411/9000 [24:24:14<19:07:57, 19.19s/it, loss=0.1198, step_time=18.40s, grad_norm=0.116] Steps: 60%|██████ | 5412/9000 [24:24:14<18:53:28, 18.95s/it, loss=0.1198, step_time=18.40s, grad_norm=0.116] Steps: 60%|██████ | 5412/9000 [24:24:35<18:53:28, 18.95s/it, loss=0.1487, step_time=20.56s, grad_norm=0.108] Steps: 60%|██████ | 5413/9000 [24:24:35<19:21:57, 19.44s/it, loss=0.1487, step_time=20.56s, grad_norm=0.108] Steps: 60%|██████ | 5413/9000 [24:24:53<19:21:57, 19.44s/it, loss=0.1827, step_time=18.27s, grad_norm=0.0736] Steps: 60%|██████ | 5414/9000 [24:24:53<19:00:44, 19.09s/it, loss=0.1827, step_time=18.27s, grad_norm=0.0736] Steps: 60%|██████ | 5414/9000 [24:25:14<19:00:44, 19.09s/it, loss=0.1869, step_time=20.75s, grad_norm=0.0922] Steps: 60%|██████ | 5415/9000 [24:25:14<19:30:16, 19.59s/it, loss=0.1869, step_time=20.75s, grad_norm=0.0922] Steps: 60%|██████ | 5415/9000 [24:25:32<19:30:16, 19.59s/it, loss=0.1091, step_time=18.52s, grad_norm=0.091] Steps: 60%|██████ | 5416/9000 [24:25:32<19:10:47, 19.27s/it, loss=0.1091, step_time=18.52s, grad_norm=0.091] Steps: 60%|██████ | 5416/9000 [24:25:54<19:10:47, 19.27s/it, loss=0.1789, step_time=21.58s, grad_norm=0.0725] Steps: 60%|██████ | 5417/9000 [24:25:54<19:52:02, 19.96s/it, loss=0.1789, step_time=21.58s, grad_norm=0.0725] Steps: 60%|██████ | 5417/9000 [24:26:13<19:52:02, 19.96s/it, loss=0.2460, step_time=19.22s, grad_norm=0.0693] Steps: 60%|██████ | 5418/9000 [24:26:13<19:38:31, 19.74s/it, loss=0.2460, step_time=19.22s, grad_norm=0.0693] Steps: 60%|██████ | 5418/9000 [24:26:33<19:38:31, 19.74s/it, loss=0.1524, step_time=19.97s, grad_norm=0.107] Steps: 60%|██████ | 5419/9000 [24:26:33<19:42:17, 19.81s/it, loss=0.1524, step_time=19.97s, grad_norm=0.107] Steps: 60%|██████ | 5419/9000 [24:26:52<19:42:17, 19.81s/it, loss=0.1407, step_time=19.10s, grad_norm=0.0822] Steps: 60%|██████ | 5420/9000 [24:26:52<19:29:20, 19.60s/it, loss=0.1407, step_time=19.10s, grad_norm=0.0822] Steps: 60%|██████ | 5420/9000 [24:27:11<19:29:20, 19.60s/it, loss=0.1354, step_time=19.15s, grad_norm=0.0505] Steps: 60%|██████ | 5421/9000 [24:27:11<19:21:05, 19.46s/it, loss=0.1354, step_time=19.15s, grad_norm=0.0505] Steps: 60%|██████ | 5421/9000 [24:27:32<19:21:05, 19.46s/it, loss=0.1251, step_time=20.84s, grad_norm=0.0505] Steps: 60%|██████ | 5422/9000 [24:27:32<19:45:21, 19.88s/it, loss=0.1251, step_time=20.84s, grad_norm=0.0505] Steps: 60%|██████ | 5422/9000 [24:27:51<19:45:21, 19.88s/it, loss=0.1309, step_time=18.93s, grad_norm=0.124] Steps: 60%|██████ | 5423/9000 [24:27:51<19:28:03, 19.59s/it, loss=0.1309, step_time=18.93s, grad_norm=0.124] Steps: 60%|██████ | 5423/9000 [24:28:11<19:28:03, 19.59s/it, loss=0.0779, step_time=20.01s, grad_norm=0.0664] Steps: 60%|██████ | 5424/9000 [24:28:11<19:35:08, 19.72s/it, loss=0.0779, step_time=20.01s, grad_norm=0.0664] Steps: 60%|██████ | 5424/9000 [24:28:29<19:35:08, 19.72s/it, loss=0.2391, step_time=18.25s, grad_norm=0.0499] Steps: 60%|██████ | 5425/9000 [24:28:29<19:08:34, 19.28s/it, loss=0.2391, step_time=18.25s, grad_norm=0.0499] Steps: 60%|██████ | 5425/9000 [24:28:50<19:08:34, 19.28s/it, loss=0.2010, step_time=20.49s, grad_norm=0.0972] Steps: 60%|██████ | 5426/9000 [24:28:50<19:29:55, 19.64s/it, loss=0.2010, step_time=20.49s, grad_norm=0.0972] Steps: 60%|██████ | 5426/9000 [24:29:08<19:29:55, 19.64s/it, loss=0.1797, step_time=18.40s, grad_norm=0.124] Steps: 60%|██████ | 5427/9000 [24:29:08<19:07:25, 19.27s/it, loss=0.1797, step_time=18.40s, grad_norm=0.124] Steps: 60%|██████ | 5427/9000 [24:29:29<19:07:25, 19.27s/it, loss=0.1393, step_time=20.87s, grad_norm=0.0567] Steps: 60%|██████ | 5428/9000 [24:29:29<19:35:48, 19.75s/it, loss=0.1393, step_time=20.87s, grad_norm=0.0567] Steps: 60%|██████ | 5428/9000 [24:29:48<19:35:48, 19.75s/it, loss=0.2174, step_time=18.71s, grad_norm=0.0909] Steps: 60%|██████ | 5429/9000 [24:29:48<19:16:50, 19.44s/it, loss=0.2174, step_time=18.71s, grad_norm=0.0909] Steps: 60%|██████ | 5429/9000 [24:30:07<19:16:50, 19.44s/it, loss=0.1895, step_time=19.57s, grad_norm=0.158] Steps: 60%|██████ | 5430/9000 [24:30:07<19:18:55, 19.48s/it, loss=0.1895, step_time=19.57s, grad_norm=0.158] Steps: 60%|██████ | 5430/9000 [24:30:27<19:18:55, 19.48s/it, loss=0.3100, step_time=19.67s, grad_norm=0.0668] Steps: 60%|██████ | 5431/9000 [24:30:27<19:21:59, 19.53s/it, loss=0.3100, step_time=19.67s, grad_norm=0.0668] Steps: 60%|██████ | 5431/9000 [24:30:46<19:21:59, 19.53s/it, loss=0.1237, step_time=19.43s, grad_norm=0.0773] Steps: 60%|██████ | 5432/9000 [24:30:46<19:19:51, 19.50s/it, loss=0.1237, step_time=19.43s, grad_norm=0.0773] Steps: 60%|██████ | 5432/9000 [24:31:06<19:19:51, 19.50s/it, loss=0.2214, step_time=20.05s, grad_norm=0.0639] Steps: 60%|██████ | 5433/9000 [24:31:06<19:29:19, 19.67s/it, loss=0.2214, step_time=20.05s, grad_norm=0.0639] Steps: 60%|██████ | 5433/9000 [24:31:25<19:29:19, 19.67s/it, loss=0.1982, step_time=18.54s, grad_norm=0.0783] Steps: 60%|██████ | 5434/9000 [24:31:25<19:08:48, 19.33s/it, loss=0.1982, step_time=18.54s, grad_norm=0.0783] Steps: 60%|██████ | 5434/9000 [24:31:46<19:08:48, 19.33s/it, loss=0.1577, step_time=20.85s, grad_norm=0.0658] Steps: 60%|██████ | 5435/9000 [24:31:46<19:35:33, 19.78s/it, loss=0.1577, step_time=20.85s, grad_norm=0.0658] Steps: 60%|██████ | 5435/9000 [24:32:04<19:35:33, 19.78s/it, loss=0.2321, step_time=18.24s, grad_norm=0.0997] Steps: 60%|██████ | 5436/9000 [24:32:04<19:07:42, 19.32s/it, loss=0.2321, step_time=18.24s, grad_norm=0.0997] Steps: 60%|██████ | 5436/9000 [24:32:25<19:07:42, 19.32s/it, loss=0.1458, step_time=20.73s, grad_norm=0.114] Steps: 60%|██████ | 5437/9000 [24:32:25<19:32:31, 19.74s/it, loss=0.1458, step_time=20.73s, grad_norm=0.114] Steps: 60%|██████ | 5437/9000 [24:32:43<19:32:31, 19.74s/it, loss=0.1507, step_time=18.71s, grad_norm=0.098] Steps: 60%|██████ | 5438/9000 [24:32:43<19:13:43, 19.43s/it, loss=0.1507, step_time=18.71s, grad_norm=0.098] Steps: 60%|██████ | 5438/9000 [24:33:03<19:13:43, 19.43s/it, loss=0.1589, step_time=20.04s, grad_norm=0.0929] Steps: 60%|██████ | 5439/9000 [24:33:03<19:24:15, 19.62s/it, loss=0.1589, step_time=20.04s, grad_norm=0.0929] Steps: 60%|██████ | 5439/9000 [24:33:23<19:24:15, 19.62s/it, loss=0.1079, step_time=19.25s, grad_norm=0.0968] Steps: 60%|██████ | 5440/9000 [24:33:23<19:17:24, 19.51s/it, loss=0.1079, step_time=19.25s, grad_norm=0.0968] Steps: 60%|██████ | 5440/9000 [24:33:42<19:17:24, 19.51s/it, loss=0.2098, step_time=19.48s, grad_norm=0.0782] Steps: 60%|██████ | 5441/9000 [24:33:42<19:16:33, 19.50s/it, loss=0.2098, step_time=19.48s, grad_norm=0.0782] Steps: 60%|██████ | 5441/9000 [24:34:01<19:16:33, 19.50s/it, loss=0.2198, step_time=18.94s, grad_norm=0.125] Steps: 60%|██████ | 5442/9000 [24:34:01<19:06:16, 19.33s/it, loss=0.2198, step_time=18.94s, grad_norm=0.125] Steps: 60%|██████ | 5442/9000 [24:34:21<19:06:16, 19.33s/it, loss=0.0922, step_time=19.51s, grad_norm=0.121] Steps: 60%|██████ | 5443/9000 [24:34:21<19:09:06, 19.38s/it, loss=0.0922, step_time=19.51s, grad_norm=0.121] Steps: 60%|██████ | 5443/9000 [24:34:41<19:09:06, 19.38s/it, loss=0.2576, step_time=19.94s, grad_norm=0.145] Steps: 60%|██████ | 5444/9000 [24:34:41<19:18:38, 19.55s/it, loss=0.2576, step_time=19.94s, grad_norm=0.145] Steps: 60%|██████ | 5444/9000 [24:35:00<19:18:38, 19.55s/it, loss=0.1453, step_time=19.93s, grad_norm=0.077] Steps: 60%|██████ | 5445/9000 [24:35:00<19:25:01, 19.66s/it, loss=0.1453, step_time=19.93s, grad_norm=0.077] Steps: 60%|██████ | 5445/9000 [24:35:21<19:25:01, 19.66s/it, loss=0.2301, step_time=20.69s, grad_norm=0.0886] Steps: 61%|██████ | 5446/9000 [24:35:21<19:43:01, 19.97s/it, loss=0.2301, step_time=20.69s, grad_norm=0.0886] Steps: 61%|██████ | 5446/9000 [24:35:40<19:43:01, 19.97s/it, loss=0.2851, step_time=19.17s, grad_norm=0.095] Steps: 61%|██████ | 5447/9000 [24:35:40<19:28:30, 19.73s/it, loss=0.2851, step_time=19.17s, grad_norm=0.095] Steps: 61%|██████ | 5447/9000 [24:36:02<19:28:30, 19.73s/it, loss=0.1085, step_time=21.63s, grad_norm=0.073] Steps: 61%|██████ | 5448/9000 [24:36:02<20:01:49, 20.30s/it, loss=0.1085, step_time=21.63s, grad_norm=0.073] Steps: 61%|██████ | 5448/9000 [24:36:22<20:01:49, 20.30s/it, loss=0.1116, step_time=20.19s, grad_norm=0.0765] Steps: 61%|██████ | 5449/9000 [24:36:22<19:59:27, 20.27s/it, loss=0.1116, step_time=20.19s, grad_norm=0.0765] Steps: 61%|██████ | 5449/9000 [24:36:44<19:59:27, 20.27s/it, loss=0.1781, step_time=21.90s, grad_norm=0.0598] Steps: 61%|██████ | 5450/9000 [24:36:44<20:28:12, 20.76s/it, loss=0.1781, step_time=21.90s, grad_norm=0.0598] Steps: 61%|██████ | 5450/9000 [24:37:03<20:28:12, 20.76s/it, loss=0.1076, step_time=19.31s, grad_norm=0.073] Steps: 61%|██████ | 5451/9000 [24:37:03<20:02:13, 20.33s/it, loss=0.1076, step_time=19.31s, grad_norm=0.073] Steps: 61%|██████ | 5451/9000 [24:37:25<20:02:13, 20.33s/it, loss=0.1898, step_time=21.47s, grad_norm=0.087] Steps: 61%|██████ | 5452/9000 [24:37:25<20:22:11, 20.67s/it, loss=0.1898, step_time=21.47s, grad_norm=0.087] Steps: 61%|██████ | 5452/9000 [24:37:45<20:22:11, 20.67s/it, loss=0.2053, step_time=19.93s, grad_norm=0.0856] Steps: 61%|██████ | 5453/9000 [24:37:45<20:08:41, 20.45s/it, loss=0.2053, step_time=19.93s, grad_norm=0.0856] Steps: 61%|██████ | 5453/9000 [24:38:07<20:08:41, 20.45s/it, loss=0.1350, step_time=21.97s, grad_norm=0.125] Steps: 61%|██████ | 5454/9000 [24:38:07<20:35:21, 20.90s/it, loss=0.1350, step_time=21.97s, grad_norm=0.125] Steps: 61%|██████ | 5454/9000 [24:38:26<20:35:21, 20.90s/it, loss=0.1398, step_time=19.68s, grad_norm=0.0756] Steps: 61%|██████ | 5455/9000 [24:38:26<20:13:17, 20.54s/it, loss=0.1398, step_time=19.68s, grad_norm=0.0756] Steps: 61%|██████ | 5455/9000 [24:38:48<20:13:17, 20.54s/it, loss=0.2015, step_time=21.39s, grad_norm=0.058] Steps: 61%|██████ | 5456/9000 [24:38:48<20:28:10, 20.79s/it, loss=0.2015, step_time=21.39s, grad_norm=0.058] Steps: 61%|██████ | 5456/9000 [24:39:07<20:28:10, 20.79s/it, loss=0.1790, step_time=19.43s, grad_norm=0.0697] Steps: 61%|██████ | 5457/9000 [24:39:07<20:03:37, 20.38s/it, loss=0.1790, step_time=19.43s, grad_norm=0.0697] Steps: 61%|██████ | 5457/9000 [24:39:29<20:03:37, 20.38s/it, loss=0.1736, step_time=21.57s, grad_norm=0.127] Steps: 61%|██████ | 5458/9000 [24:39:29<20:24:24, 20.74s/it, loss=0.1736, step_time=21.57s, grad_norm=0.127] Steps: 61%|██████ | 5458/9000 [24:39:48<20:24:24, 20.74s/it, loss=0.1853, step_time=19.07s, grad_norm=0.103] Steps: 61%|██████ | 5459/9000 [24:39:48<19:54:29, 20.24s/it, loss=0.1853, step_time=19.07s, grad_norm=0.103] Steps: 61%|██████ | 5459/9000 [24:40:09<19:54:29, 20.24s/it, loss=0.1523, step_time=21.59s, grad_norm=0.0661] Steps: 61%|██████ | 5460/9000 [24:40:09<20:18:08, 20.65s/it, loss=0.1523, step_time=21.59s, grad_norm=0.0661]INFO 05-20 22:36:20.188 [training_pipeline.py:254] Starting epoch 13 Steps: 61%|██████ | 5460/9000 [24:40:27<20:18:08, 20.65s/it, loss=0.1907, step_time=17.81s, grad_norm=0.113] Steps: 61%|██████ | 5461/9000 [24:40:27<19:27:38, 19.80s/it, loss=0.1907, step_time=17.81s, grad_norm=0.113] Steps: 61%|██████ | 5461/9000 [24:40:46<19:27:38, 19.80s/it, loss=0.0723, step_time=19.03s, grad_norm=0.0727] Steps: 61%|██████ | 5462/9000 [24:40:46<19:13:45, 19.57s/it, loss=0.0723, step_time=19.03s, grad_norm=0.0727] Steps: 61%|██████ | 5462/9000 [24:41:06<19:13:45, 19.57s/it, loss=0.1033, step_time=19.81s, grad_norm=0.0701] Steps: 61%|██████ | 5463/9000 [24:41:06<19:17:49, 19.64s/it, loss=0.1033, step_time=19.81s, grad_norm=0.0701] Steps: 61%|██████ | 5463/9000 [24:41:26<19:17:49, 19.64s/it, loss=0.1827, step_time=20.33s, grad_norm=0.0954] Steps: 61%|██████ | 5464/9000 [24:41:26<19:29:46, 19.85s/it, loss=0.1827, step_time=20.33s, grad_norm=0.0954] Steps: 61%|██████ | 5464/9000 [24:41:47<19:29:46, 19.85s/it, loss=0.1783, step_time=20.42s, grad_norm=0.0602] Steps: 61%|██████ | 5465/9000 [24:41:47<19:39:31, 20.02s/it, loss=0.1783, step_time=20.42s, grad_norm=0.0602] Steps: 61%|██████ | 5465/9000 [24:42:08<19:39:31, 20.02s/it, loss=0.1611, step_time=21.16s, grad_norm=0.0675] Steps: 61%|██████ | 5466/9000 [24:42:08<19:59:18, 20.36s/it, loss=0.1611, step_time=21.16s, grad_norm=0.0675] Steps: 61%|██████ | 5466/9000 [24:42:30<19:59:18, 20.36s/it, loss=0.1232, step_time=21.96s, grad_norm=0.112] Steps: 61%|██████ | 5467/9000 [24:42:30<20:27:14, 20.84s/it, loss=0.1232, step_time=21.96s, grad_norm=0.112] Steps: 61%|██████ | 5467/9000 [24:42:50<20:27:14, 20.84s/it, loss=0.1583, step_time=20.40s, grad_norm=0.0866] Steps: 61%|██████ | 5468/9000 [24:42:50<20:19:05, 20.71s/it, loss=0.1583, step_time=20.40s, grad_norm=0.0866] Steps: 61%|██████ | 5468/9000 [24:43:11<20:19:05, 20.71s/it, loss=0.2659, step_time=21.00s, grad_norm=0.0661] Steps: 61%|██████ | 5469/9000 [24:43:11<20:23:56, 20.80s/it, loss=0.2659, step_time=21.00s, grad_norm=0.0661] Steps: 61%|██████ | 5469/9000 [24:43:33<20:23:56, 20.80s/it, loss=0.1890, step_time=21.86s, grad_norm=0.0839] Steps: 61%|██████ | 5470/9000 [24:43:33<20:42:26, 21.12s/it, loss=0.1890, step_time=21.86s, grad_norm=0.0839] Steps: 61%|██████ | 5470/9000 [24:43:55<20:42:26, 21.12s/it, loss=0.2128, step_time=21.33s, grad_norm=0.108] Steps: 61%|██████ | 5471/9000 [24:43:55<20:45:49, 21.18s/it, loss=0.2128, step_time=21.33s, grad_norm=0.108] Steps: 61%|██████ | 5471/9000 [24:44:14<20:45:49, 21.18s/it, loss=0.1840, step_time=19.29s, grad_norm=0.114] Steps: 61%|██████ | 5472/9000 [24:44:14<20:12:08, 20.61s/it, loss=0.1840, step_time=19.29s, grad_norm=0.114] Steps: 61%|██████ | 5472/9000 [24:44:34<20:12:08, 20.61s/it, loss=0.2071, step_time=20.20s, grad_norm=0.111] Steps: 61%|██████ | 5473/9000 [24:44:34<20:04:31, 20.49s/it, loss=0.2071, step_time=20.20s, grad_norm=0.111] Steps: 61%|██████ | 5473/9000 [24:44:55<20:04:31, 20.49s/it, loss=0.1929, step_time=20.76s, grad_norm=0.0628] Steps: 61%|██████ | 5474/9000 [24:44:55<20:08:59, 20.57s/it, loss=0.1929, step_time=20.76s, grad_norm=0.0628] Steps: 61%|██████ | 5474/9000 [24:45:17<20:08:59, 20.57s/it, loss=0.1435, step_time=22.34s, grad_norm=0.0954] Steps: 61%|██████ | 5475/9000 [24:45:17<20:39:48, 21.10s/it, loss=0.1435, step_time=22.34s, grad_norm=0.0954] Steps: 61%|██████ | 5475/9000 [24:45:37<20:39:48, 21.10s/it, loss=0.2430, step_time=19.86s, grad_norm=0.0677] Steps: 61%|██████ | 5476/9000 [24:45:37<20:17:31, 20.73s/it, loss=0.2430, step_time=19.86s, grad_norm=0.0677] Steps: 61%|██████ | 5476/9000 [24:45:58<20:17:31, 20.73s/it, loss=0.1711, step_time=20.90s, grad_norm=0.0466] Steps: 61%|██████ | 5477/9000 [24:45:58<20:20:12, 20.78s/it, loss=0.1711, step_time=20.90s, grad_norm=0.0466] Steps: 61%|██████ | 5477/9000 [24:46:19<20:20:12, 20.78s/it, loss=0.1963, step_time=21.23s, grad_norm=0.0827] Steps: 61%|██████ | 5478/9000 [24:46:19<20:27:49, 20.92s/it, loss=0.1963, step_time=21.23s, grad_norm=0.0827] Steps: 61%|██████ | 5478/9000 [24:46:42<20:27:49, 20.92s/it, loss=0.1660, step_time=22.94s, grad_norm=0.111] Steps: 61%|██████ | 5479/9000 [24:46:42<21:03:03, 21.52s/it, loss=0.1660, step_time=22.94s, grad_norm=0.111] Steps: 61%|██████ | 5479/9000 [24:47:03<21:03:03, 21.52s/it, loss=0.1772, step_time=20.81s, grad_norm=0.0979] Steps: 61%|██████ | 5480/9000 [24:47:03<20:50:05, 21.31s/it, loss=0.1772, step_time=20.81s, grad_norm=0.0979] Steps: 61%|██████ | 5480/9000 [24:47:24<20:50:05, 21.31s/it, loss=0.2155, step_time=21.22s, grad_norm=0.119] Steps: 61%|██████ | 5481/9000 [24:47:24<20:48:09, 21.28s/it, loss=0.2155, step_time=21.22s, grad_norm=0.119] Steps: 61%|██████ | 5481/9000 [24:47:46<20:48:09, 21.28s/it, loss=0.1296, step_time=21.54s, grad_norm=0.128] Steps: 61%|██████ | 5482/9000 [24:47:46<20:52:24, 21.36s/it, loss=0.1296, step_time=21.54s, grad_norm=0.128] Steps: 61%|██████ | 5482/9000 [24:48:07<20:52:24, 21.36s/it, loss=0.1721, step_time=21.30s, grad_norm=0.158] Steps: 61%|██████ | 5483/9000 [24:48:07<20:50:58, 21.34s/it, loss=0.1721, step_time=21.30s, grad_norm=0.158] Steps: 61%|██████ | 5483/9000 [24:48:27<20:50:58, 21.34s/it, loss=0.1748, step_time=20.05s, grad_norm=0.0786] Steps: 61%|██████ | 5484/9000 [24:48:27<20:27:57, 20.96s/it, loss=0.1748, step_time=20.05s, grad_norm=0.0786] Steps: 61%|██████ | 5484/9000 [24:48:48<20:27:57, 20.96s/it, loss=0.2570, step_time=20.76s, grad_norm=0.092] Steps: 61%|██████ | 5485/9000 [24:48:48<20:24:10, 20.90s/it, loss=0.2570, step_time=20.76s, grad_norm=0.092] Steps: 61%|██████ | 5485/9000 [24:49:08<20:24:10, 20.90s/it, loss=0.1924, step_time=20.52s, grad_norm=0.0896] Steps: 61%|██████ | 5486/9000 [24:49:08<20:17:09, 20.78s/it, loss=0.1924, step_time=20.52s, grad_norm=0.0896] Steps: 61%|██████ | 5486/9000 [24:49:28<20:17:09, 20.78s/it, loss=0.1889, step_time=20.11s, grad_norm=0.067] Steps: 61%|██████ | 5487/9000 [24:49:28<20:04:57, 20.58s/it, loss=0.1889, step_time=20.11s, grad_norm=0.067] Steps: 61%|██████ | 5487/9000 [24:49:48<20:04:57, 20.58s/it, loss=0.1984, step_time=20.02s, grad_norm=0.0679] Steps: 61%|██████ | 5488/9000 [24:49:48<19:54:46, 20.41s/it, loss=0.1984, step_time=20.02s, grad_norm=0.0679] Steps: 61%|██████ | 5488/9000 [24:50:09<19:54:46, 20.41s/it, loss=0.1876, step_time=21.04s, grad_norm=0.0832] Steps: 61%|██████ | 5489/9000 [24:50:09<20:05:29, 20.60s/it, loss=0.1876, step_time=21.04s, grad_norm=0.0832] Steps: 61%|██████ | 5489/9000 [24:50:30<20:05:29, 20.60s/it, loss=0.1817, step_time=20.02s, grad_norm=0.0505] Steps: 61%|██████ | 5490/9000 [24:50:30<19:54:53, 20.43s/it, loss=0.1817, step_time=20.02s, grad_norm=0.0505] Steps: 61%|██████ | 5490/9000 [24:50:50<19:54:53, 20.43s/it, loss=0.2207, step_time=20.48s, grad_norm=0.109] Steps: 61%|██████ | 5491/9000 [24:50:50<19:55:36, 20.44s/it, loss=0.2207, step_time=20.48s, grad_norm=0.109] Steps: 61%|██████ | 5491/9000 [24:51:10<19:55:36, 20.44s/it, loss=0.1685, step_time=19.97s, grad_norm=0.0761] Steps: 61%|██████ | 5492/9000 [24:51:10<19:46:56, 20.30s/it, loss=0.1685, step_time=19.97s, grad_norm=0.0761] Steps: 61%|██████ | 5492/9000 [24:51:31<19:46:56, 20.30s/it, loss=0.1567, step_time=21.17s, grad_norm=0.0934] Steps: 61%|██████ | 5493/9000 [24:51:31<20:01:53, 20.56s/it, loss=0.1567, step_time=21.17s, grad_norm=0.0934] Steps: 61%|██████ | 5493/9000 [24:51:51<20:01:53, 20.56s/it, loss=0.3115, step_time=19.48s, grad_norm=0.0929] Steps: 61%|██████ | 5494/9000 [24:51:51<19:42:39, 20.24s/it, loss=0.3115, step_time=19.48s, grad_norm=0.0929] Steps: 61%|██████ | 5494/9000 [24:52:12<19:42:39, 20.24s/it, loss=0.2750, step_time=21.50s, grad_norm=0.0957] Steps: 61%|██████ | 5495/9000 [24:52:12<20:04:24, 20.62s/it, loss=0.2750, step_time=21.50s, grad_norm=0.0957] Steps: 61%|██████ | 5495/9000 [24:52:32<20:04:24, 20.62s/it, loss=0.1867, step_time=20.18s, grad_norm=0.0602] Steps: 61%|██████ | 5496/9000 [24:52:32<19:56:21, 20.49s/it, loss=0.1867, step_time=20.18s, grad_norm=0.0602] Steps: 61%|██████ | 5496/9000 [24:52:53<19:56:21, 20.49s/it, loss=0.2319, step_time=21.09s, grad_norm=0.0842] Steps: 61%|██████ | 5497/9000 [24:52:53<20:06:41, 20.67s/it, loss=0.2319, step_time=21.09s, grad_norm=0.0842] Steps: 61%|██████ | 5497/9000 [24:53:13<20:06:41, 20.67s/it, loss=0.1980, step_time=19.55s, grad_norm=0.0774] Steps: 61%|██████ | 5498/9000 [24:53:13<19:46:48, 20.33s/it, loss=0.1980, step_time=19.55s, grad_norm=0.0774] Steps: 61%|██████ | 5498/9000 [24:53:34<19:46:48, 20.33s/it, loss=0.2010, step_time=21.36s, grad_norm=0.104] Steps: 61%|██████ | 5499/9000 [24:53:34<20:04:25, 20.64s/it, loss=0.2010, step_time=21.36s, grad_norm=0.104] Steps: 61%|██████ | 5499/9000 [24:53:54<20:04:25, 20.64s/it, loss=0.2083, step_time=19.82s, grad_norm=0.0908] Steps: 61%|██████ | 5500/9000 [24:53:54<19:49:39, 20.39s/it, loss=0.2083, step_time=19.82s, grad_norm=0.0908] Steps: 61%|██████ | 5500/9000 [24:54:16<19:49:39, 20.39s/it, loss=0.2089, step_time=21.74s, grad_norm=0.0879] Steps: 61%|██████ | 5501/9000 [24:54:16<20:12:57, 20.80s/it, loss=0.2089, step_time=21.74s, grad_norm=0.0879] Steps: 61%|██████ | 5501/9000 [24:54:36<20:12:57, 20.80s/it, loss=0.2202, step_time=19.98s, grad_norm=0.105] Steps: 61%|██████ | 5502/9000 [24:54:36<19:58:22, 20.56s/it, loss=0.2202, step_time=19.98s, grad_norm=0.105] Steps: 61%|██████ | 5502/9000 [24:54:57<19:58:22, 20.56s/it, loss=0.1731, step_time=21.55s, grad_norm=0.0652] Steps: 61%|██████ | 5503/9000 [24:54:57<20:15:31, 20.86s/it, loss=0.1731, step_time=21.55s, grad_norm=0.0652] Steps: 61%|██████ | 5503/9000 [24:55:17<20:15:31, 20.86s/it, loss=0.2719, step_time=19.64s, grad_norm=0.0704] Steps: 61%|██████ | 5504/9000 [24:55:17<19:54:00, 20.49s/it, loss=0.2719, step_time=19.64s, grad_norm=0.0704] Steps: 61%|██████ | 5504/9000 [24:55:39<19:54:00, 20.49s/it, loss=0.1299, step_time=22.06s, grad_norm=0.0696] Steps: 61%|██████ | 5505/9000 [24:55:39<20:21:03, 20.96s/it, loss=0.1299, step_time=22.06s, grad_norm=0.0696] Steps: 61%|██████ | 5505/9000 [24:55:59<20:21:03, 20.96s/it, loss=0.1768, step_time=20.02s, grad_norm=0.0746] Steps: 61%|██████ | 5506/9000 [24:55:59<20:04:13, 20.68s/it, loss=0.1768, step_time=20.02s, grad_norm=0.0746] Steps: 61%|██████ | 5506/9000 [24:56:22<20:04:13, 20.68s/it, loss=0.1728, step_time=22.42s, grad_norm=0.0881] Steps: 61%|██████ | 5507/9000 [24:56:22<20:34:15, 21.20s/it, loss=0.1728, step_time=22.42s, grad_norm=0.0881] Steps: 61%|██████ | 5507/9000 [24:56:41<20:34:15, 21.20s/it, loss=0.1657, step_time=19.73s, grad_norm=0.0922] Steps: 61%|██████ | 5508/9000 [24:56:41<20:08:18, 20.76s/it, loss=0.1657, step_time=19.73s, grad_norm=0.0922] Steps: 61%|██████ | 5508/9000 [24:57:03<20:08:18, 20.76s/it, loss=0.1417, step_time=21.33s, grad_norm=0.0686] Steps: 61%|██████ | 5509/9000 [24:57:03<20:17:50, 20.93s/it, loss=0.1417, step_time=21.33s, grad_norm=0.0686] Steps: 61%|██████ | 5509/9000 [24:57:23<20:17:50, 20.93s/it, loss=0.1270, step_time=20.07s, grad_norm=0.314] Steps: 61%|██████ | 5510/9000 [24:57:23<20:02:31, 20.67s/it, loss=0.1270, step_time=20.07s, grad_norm=0.314] Steps: 61%|██████ | 5510/9000 [24:57:45<20:02:31, 20.67s/it, loss=0.1561, step_time=21.85s, grad_norm=0.101] Steps: 61%|██████ | 5511/9000 [24:57:45<20:22:48, 21.03s/it, loss=0.1561, step_time=21.85s, grad_norm=0.101] Steps: 61%|██████ | 5511/9000 [24:58:06<20:22:48, 21.03s/it, loss=0.1255, step_time=21.05s, grad_norm=0.13] Steps: 61%|██████ | 5512/9000 [24:58:06<20:22:49, 21.03s/it, loss=0.1255, step_time=21.05s, grad_norm=0.13] Steps: 61%|██████ | 5512/9000 [24:58:28<20:22:49, 21.03s/it, loss=0.2135, step_time=22.08s, grad_norm=0.0657] Steps: 61%|██████▏ | 5513/9000 [24:58:28<20:40:47, 21.35s/it, loss=0.2135, step_time=22.08s, grad_norm=0.0657] Steps: 61%|██████▏ | 5513/9000 [24:58:48<20:40:47, 21.35s/it, loss=0.1021, step_time=20.52s, grad_norm=0.0649] Steps: 61%|██████▏ | 5514/9000 [24:58:48<20:26:03, 21.10s/it, loss=0.1021, step_time=20.52s, grad_norm=0.0649] Steps: 61%|██████▏ | 5514/9000 [24:59:10<20:26:03, 21.10s/it, loss=0.1358, step_time=21.69s, grad_norm=0.0766] Steps: 61%|██████▏ | 5515/9000 [24:59:10<20:35:59, 21.28s/it, loss=0.1358, step_time=21.69s, grad_norm=0.0766] Steps: 61%|██████▏ | 5515/9000 [24:59:31<20:35:59, 21.28s/it, loss=0.2150, step_time=21.17s, grad_norm=0.113] Steps: 61%|██████▏ | 5516/9000 [24:59:31<20:33:47, 21.25s/it, loss=0.2150, step_time=21.17s, grad_norm=0.113] Steps: 61%|██████▏ | 5516/9000 [24:59:52<20:33:47, 21.25s/it, loss=0.3436, step_time=21.35s, grad_norm=0.0767] Steps: 61%|██████▏ | 5517/9000 [24:59:52<20:35:17, 21.28s/it, loss=0.3436, step_time=21.35s, grad_norm=0.0767] Steps: 61%|██████▏ | 5517/9000 [25:00:14<20:35:17, 21.28s/it, loss=0.1718, step_time=21.10s, grad_norm=0.0586] Steps: 61%|██████▏ | 5518/9000 [25:00:14<20:31:53, 21.23s/it, loss=0.1718, step_time=21.10s, grad_norm=0.0586] Steps: 61%|██████▏ | 5518/9000 [25:00:36<20:31:53, 21.23s/it, loss=0.2040, step_time=22.10s, grad_norm=0.0879] Steps: 61%|██████▏ | 5519/9000 [25:00:36<20:46:44, 21.49s/it, loss=0.2040, step_time=22.10s, grad_norm=0.0879] Steps: 61%|██████▏ | 5519/9000 [25:00:57<20:46:44, 21.49s/it, loss=0.1952, step_time=20.97s, grad_norm=0.0494] Steps: 61%|██████▏ | 5520/9000 [25:00:57<20:37:20, 21.33s/it, loss=0.1952, step_time=20.97s, grad_norm=0.0494] Steps: 61%|██████▏ | 5520/9000 [25:01:18<20:37:20, 21.33s/it, loss=0.2291, step_time=21.42s, grad_norm=0.0936] Steps: 61%|██████▏ | 5521/9000 [25:01:18<20:38:36, 21.36s/it, loss=0.2291, step_time=21.42s, grad_norm=0.0936] Steps: 61%|██████▏ | 5521/9000 [25:01:40<20:38:36, 21.36s/it, loss=0.1863, step_time=21.68s, grad_norm=0.0511] Steps: 61%|██████▏ | 5522/9000 [25:01:40<20:43:50, 21.46s/it, loss=0.1863, step_time=21.68s, grad_norm=0.0511] Steps: 61%|██████▏ | 5522/9000 [25:02:01<20:43:50, 21.46s/it, loss=0.2136, step_time=21.29s, grad_norm=0.0784] Steps: 61%|██████▏ | 5523/9000 [25:02:01<20:40:38, 21.41s/it, loss=0.2136, step_time=21.29s, grad_norm=0.0784] Steps: 61%|██████▏ | 5523/9000 [25:02:23<20:40:38, 21.41s/it, loss=0.1649, step_time=22.23s, grad_norm=0.0577] Steps: 61%|██████▏ | 5524/9000 [25:02:23<20:54:35, 21.66s/it, loss=0.1649, step_time=22.23s, grad_norm=0.0577] Steps: 61%|██████▏ | 5524/9000 [25:02:44<20:54:35, 21.66s/it, loss=0.2332, step_time=20.67s, grad_norm=0.0881] Steps: 61%|██████▏ | 5525/9000 [25:02:44<20:37:09, 21.36s/it, loss=0.2332, step_time=20.67s, grad_norm=0.0881] Steps: 61%|██████▏ | 5525/9000 [25:03:06<20:37:09, 21.36s/it, loss=0.2605, step_time=22.15s, grad_norm=0.0753] Steps: 61%|██████▏ | 5526/9000 [25:03:06<20:50:36, 21.60s/it, loss=0.2605, step_time=22.15s, grad_norm=0.0753] Steps: 61%|██████▏ | 5526/9000 [25:03:27<20:50:36, 21.60s/it, loss=0.1497, step_time=20.60s, grad_norm=0.0956] Steps: 61%|██████▏ | 5527/9000 [25:03:27<20:33:00, 21.30s/it, loss=0.1497, step_time=20.60s, grad_norm=0.0956] Steps: 61%|██████▏ | 5527/9000 [25:03:49<20:33:00, 21.30s/it, loss=0.2132, step_time=21.95s, grad_norm=0.0666] Steps: 61%|██████▏ | 5528/9000 [25:03:49<20:43:54, 21.50s/it, loss=0.2132, step_time=21.95s, grad_norm=0.0666] Steps: 61%|██████▏ | 5528/9000 [25:04:10<20:43:54, 21.50s/it, loss=0.1636, step_time=21.28s, grad_norm=0.104] Steps: 61%|██████▏ | 5529/9000 [25:04:10<20:39:47, 21.43s/it, loss=0.1636, step_time=21.28s, grad_norm=0.104] Steps: 61%|██████▏ | 5529/9000 [25:04:33<20:39:47, 21.43s/it, loss=0.1159, step_time=22.89s, grad_norm=0.0935] Steps: 61%|██████▏ | 5530/9000 [25:04:33<21:04:47, 21.87s/it, loss=0.1159, step_time=22.89s, grad_norm=0.0935] Steps: 61%|██████▏ | 5530/9000 [25:04:54<21:04:47, 21.87s/it, loss=0.1382, step_time=21.18s, grad_norm=0.0815] Steps: 61%|██████▏ | 5531/9000 [25:04:54<20:52:30, 21.66s/it, loss=0.1382, step_time=21.18s, grad_norm=0.0815] Steps: 61%|██████▏ | 5531/9000 [25:05:17<20:52:30, 21.66s/it, loss=0.1058, step_time=23.19s, grad_norm=0.0784] Steps: 61%|██████▏ | 5532/9000 [25:05:17<21:18:34, 22.12s/it, loss=0.1058, step_time=23.19s, grad_norm=0.0784] Steps: 61%|██████▏ | 5532/9000 [25:05:38<21:18:34, 22.12s/it, loss=0.2525, step_time=20.60s, grad_norm=0.111] Steps: 61%|██████▏ | 5533/9000 [25:05:38<20:51:55, 21.67s/it, loss=0.2525, step_time=20.60s, grad_norm=0.111] Steps: 61%|██████▏ | 5533/9000 [25:06:01<20:51:55, 21.67s/it, loss=0.2006, step_time=23.51s, grad_norm=0.071] Steps: 61%|██████▏ | 5534/9000 [25:06:01<21:23:31, 22.22s/it, loss=0.2006, step_time=23.51s, grad_norm=0.071] Steps: 61%|██████▏ | 5534/9000 [25:06:22<21:23:31, 22.22s/it, loss=0.1621, step_time=21.08s, grad_norm=0.0978] Steps: 62%|██████▏ | 5535/9000 [25:06:22<21:03:25, 21.88s/it, loss=0.1621, step_time=21.08s, grad_norm=0.0978] Steps: 62%|██████▏ | 5535/9000 [25:06:46<21:03:25, 21.88s/it, loss=0.1289, step_time=23.64s, grad_norm=0.0552] Steps: 62%|██████▏ | 5536/9000 [25:06:46<21:33:34, 22.41s/it, loss=0.1289, step_time=23.64s, grad_norm=0.0552] Steps: 62%|██████▏ | 5536/9000 [25:07:07<21:33:34, 22.41s/it, loss=0.1498, step_time=20.99s, grad_norm=0.0965] Steps: 62%|██████▏ | 5537/9000 [25:07:07<21:08:38, 21.98s/it, loss=0.1498, step_time=20.99s, grad_norm=0.0965] Steps: 62%|██████▏ | 5537/9000 [25:07:30<21:08:38, 21.98s/it, loss=0.1873, step_time=23.28s, grad_norm=0.0954] Steps: 62%|██████▏ | 5538/9000 [25:07:30<21:30:49, 22.37s/it, loss=0.1873, step_time=23.28s, grad_norm=0.0954] Steps: 62%|██████▏ | 5538/9000 [25:07:52<21:30:49, 22.37s/it, loss=0.1832, step_time=21.92s, grad_norm=0.0736] Steps: 62%|██████▏ | 5539/9000 [25:07:52<21:22:40, 22.24s/it, loss=0.1832, step_time=21.92s, grad_norm=0.0736] Steps: 62%|██████▏ | 5539/9000 [25:08:16<21:22:40, 22.24s/it, loss=0.1215, step_time=23.46s, grad_norm=0.137] Steps: 62%|██████▏ | 5540/9000 [25:08:16<21:43:33, 22.60s/it, loss=0.1215, step_time=23.46s, grad_norm=0.137] Steps: 62%|██████▏ | 5540/9000 [25:08:36<21:43:33, 22.60s/it, loss=0.0819, step_time=20.03s, grad_norm=0.0696] Steps: 62%|██████▏ | 5541/9000 [25:08:36<20:58:43, 21.83s/it, loss=0.0819, step_time=20.03s, grad_norm=0.0696] Steps: 62%|██████▏ | 5541/9000 [25:08:57<20:58:43, 21.83s/it, loss=0.1598, step_time=21.51s, grad_norm=0.0747] Steps: 62%|██████▏ | 5542/9000 [25:08:57<20:52:42, 21.74s/it, loss=0.1598, step_time=21.51s, grad_norm=0.0747] Steps: 62%|██████▏ | 5542/9000 [25:09:18<20:52:42, 21.74s/it, loss=0.1802, step_time=20.42s, grad_norm=0.103] Steps: 62%|██████▏ | 5543/9000 [25:09:18<20:29:40, 21.34s/it, loss=0.1802, step_time=20.42s, grad_norm=0.103] Steps: 62%|██████▏ | 5543/9000 [25:09:40<20:29:40, 21.34s/it, loss=0.2744, step_time=21.93s, grad_norm=0.0688] Steps: 62%|██████▏ | 5544/9000 [25:09:40<20:39:29, 21.52s/it, loss=0.2744, step_time=21.93s, grad_norm=0.0688] Steps: 62%|██████▏ | 5544/9000 [25:09:59<20:39:29, 21.52s/it, loss=0.1950, step_time=19.92s, grad_norm=0.0959] Steps: 62%|██████▏ | 5545/9000 [25:09:59<20:11:34, 21.04s/it, loss=0.1950, step_time=19.92s, grad_norm=0.0959] Steps: 62%|██████▏ | 5545/9000 [25:10:21<20:11:34, 21.04s/it, loss=0.1243, step_time=22.00s, grad_norm=0.107] Steps: 62%|██████▏ | 5546/9000 [25:10:21<20:27:48, 21.33s/it, loss=0.1243, step_time=22.00s, grad_norm=0.107] Steps: 62%|██████▏ | 5546/9000 [25:10:42<20:27:48, 21.33s/it, loss=0.2117, step_time=20.06s, grad_norm=0.0719] Steps: 62%|██████▏ | 5547/9000 [25:10:42<20:05:33, 20.95s/it, loss=0.2117, step_time=20.06s, grad_norm=0.0719] Steps: 62%|██████▏ | 5547/9000 [25:11:04<20:05:33, 20.95s/it, loss=0.2321, step_time=22.08s, grad_norm=0.0851] Steps: 62%|██████▏ | 5548/9000 [25:11:04<20:24:42, 21.29s/it, loss=0.2321, step_time=22.08s, grad_norm=0.0851] Steps: 62%|██████▏ | 5548/9000 [25:11:23<20:24:42, 21.29s/it, loss=0.2207, step_time=19.62s, grad_norm=0.113] Steps: 62%|██████▏ | 5549/9000 [25:11:23<19:55:41, 20.79s/it, loss=0.2207, step_time=19.62s, grad_norm=0.113] Steps: 62%|██████▏ | 5549/9000 [25:11:46<19:55:41, 20.79s/it, loss=0.1124, step_time=22.31s, grad_norm=0.0917] Steps: 62%|██████▏ | 5550/9000 [25:11:46<20:21:38, 21.25s/it, loss=0.1124, step_time=22.31s, grad_norm=0.0917] Steps: 62%|██████▏ | 5550/9000 [25:12:05<20:21:38, 21.25s/it, loss=0.1780, step_time=19.90s, grad_norm=0.0911] Steps: 62%|██████▏ | 5551/9000 [25:12:05<19:58:01, 20.84s/it, loss=0.1780, step_time=19.90s, grad_norm=0.0911] Steps: 62%|██████▏ | 5551/9000 [25:12:26<19:58:01, 20.84s/it, loss=0.1847, step_time=20.62s, grad_norm=0.111] Steps: 62%|██████▏ | 5552/9000 [25:12:26<19:53:55, 20.78s/it, loss=0.1847, step_time=20.62s, grad_norm=0.111] Steps: 62%|██████▏ | 5552/9000 [25:12:47<19:53:55, 20.78s/it, loss=0.0770, step_time=20.72s, grad_norm=0.108] Steps: 62%|██████▏ | 5553/9000 [25:12:47<19:52:37, 20.76s/it, loss=0.0770, step_time=20.72s, grad_norm=0.108] Steps: 62%|██████▏ | 5553/9000 [25:13:08<19:52:37, 20.76s/it, loss=0.1510, step_time=21.01s, grad_norm=0.0953] Steps: 62%|██████▏ | 5554/9000 [25:13:08<19:56:33, 20.83s/it, loss=0.1510, step_time=21.01s, grad_norm=0.0953] Steps: 62%|██████▏ | 5554/9000 [25:13:28<19:56:33, 20.83s/it, loss=0.1689, step_time=20.54s, grad_norm=0.0788] Steps: 62%|██████▏ | 5555/9000 [25:13:28<19:51:15, 20.75s/it, loss=0.1689, step_time=20.54s, grad_norm=0.0788] Steps: 62%|██████▏ | 5555/9000 [25:13:49<19:51:15, 20.75s/it, loss=0.1397, step_time=21.06s, grad_norm=0.134] Steps: 62%|██████▏ | 5556/9000 [25:13:49<19:56:20, 20.84s/it, loss=0.1397, step_time=21.06s, grad_norm=0.134] Steps: 62%|██████▏ | 5556/9000 [25:14:09<19:56:20, 20.84s/it, loss=0.1678, step_time=20.09s, grad_norm=0.0684] Steps: 62%|██████▏ | 5557/9000 [25:14:09<19:43:02, 20.62s/it, loss=0.1678, step_time=20.09s, grad_norm=0.0684] Steps: 62%|██████▏ | 5557/9000 [25:14:30<19:43:02, 20.62s/it, loss=0.1511, step_time=20.83s, grad_norm=0.096] Steps: 62%|██████▏ | 5558/9000 [25:14:30<19:46:23, 20.68s/it, loss=0.1511, step_time=20.83s, grad_norm=0.096] Steps: 62%|██████▏ | 5558/9000 [25:14:51<19:46:23, 20.68s/it, loss=0.2549, step_time=20.43s, grad_norm=0.115] Steps: 62%|██████▏ | 5559/9000 [25:14:51<19:41:46, 20.61s/it, loss=0.2549, step_time=20.43s, grad_norm=0.115] Steps: 62%|██████▏ | 5559/9000 [25:15:11<19:41:46, 20.61s/it, loss=0.1457, step_time=19.88s, grad_norm=0.157] Steps: 62%|██████▏ | 5560/9000 [25:15:11<19:28:55, 20.39s/it, loss=0.1457, step_time=19.88s, grad_norm=0.157] Steps: 62%|██████▏ | 5560/9000 [25:15:31<19:28:55, 20.39s/it, loss=0.2528, step_time=20.79s, grad_norm=0.0761] Steps: 62%|██████▏ | 5561/9000 [25:15:31<19:35:29, 20.51s/it, loss=0.2528, step_time=20.79s, grad_norm=0.0761] Steps: 62%|██████▏ | 5561/9000 [25:15:52<19:35:29, 20.51s/it, loss=0.1394, step_time=20.45s, grad_norm=0.0781] Steps: 62%|██████▏ | 5562/9000 [25:15:52<19:34:06, 20.49s/it, loss=0.1394, step_time=20.45s, grad_norm=0.0781] Steps: 62%|██████▏ | 5562/9000 [25:16:13<19:34:06, 20.49s/it, loss=0.1899, step_time=20.98s, grad_norm=0.133] Steps: 62%|██████▏ | 5563/9000 [25:16:13<19:42:14, 20.64s/it, loss=0.1899, step_time=20.98s, grad_norm=0.133] Steps: 62%|██████▏ | 5563/9000 [25:16:33<19:42:14, 20.64s/it, loss=0.1103, step_time=20.44s, grad_norm=0.0866] Steps: 62%|██████▏ | 5564/9000 [25:16:33<19:38:35, 20.58s/it, loss=0.1103, step_time=20.44s, grad_norm=0.0866] Steps: 62%|██████▏ | 5564/9000 [25:16:54<19:38:35, 20.58s/it, loss=0.1428, step_time=20.74s, grad_norm=0.0965] Steps: 62%|██████▏ | 5565/9000 [25:16:54<19:41:02, 20.63s/it, loss=0.1428, step_time=20.74s, grad_norm=0.0965] Steps: 62%|██████▏ | 5565/9000 [25:17:14<19:41:02, 20.63s/it, loss=0.2481, step_time=19.93s, grad_norm=0.108] Steps: 62%|██████▏ | 5566/9000 [25:17:14<19:28:48, 20.42s/it, loss=0.2481, step_time=19.93s, grad_norm=0.108] Steps: 62%|██████▏ | 5566/9000 [25:17:34<19:28:48, 20.42s/it, loss=0.1387, step_time=20.02s, grad_norm=0.115] Steps: 62%|██████▏ | 5567/9000 [25:17:34<19:21:32, 20.30s/it, loss=0.1387, step_time=20.02s, grad_norm=0.115] Steps: 62%|██████▏ | 5567/9000 [25:17:54<19:21:32, 20.30s/it, loss=0.1784, step_time=20.43s, grad_norm=0.0718] Steps: 62%|██████▏ | 5568/9000 [25:17:54<19:23:24, 20.34s/it, loss=0.1784, step_time=20.43s, grad_norm=0.0718] Steps: 62%|██████▏ | 5568/9000 [25:18:15<19:23:24, 20.34s/it, loss=0.1539, step_time=20.84s, grad_norm=0.0717] Steps: 62%|██████▏ | 5569/9000 [25:18:15<19:31:39, 20.49s/it, loss=0.1539, step_time=20.84s, grad_norm=0.0717] Steps: 62%|██████▏ | 5569/9000 [25:18:35<19:31:39, 20.49s/it, loss=0.1732, step_time=19.86s, grad_norm=0.134] Steps: 62%|██████▏ | 5570/9000 [25:18:35<19:20:29, 20.30s/it, loss=0.1732, step_time=19.86s, grad_norm=0.134] Steps: 62%|██████▏ | 5570/9000 [25:18:57<19:20:29, 20.30s/it, loss=0.1825, step_time=21.88s, grad_norm=0.0944] Steps: 62%|██████▏ | 5571/9000 [25:18:57<19:47:12, 20.77s/it, loss=0.1825, step_time=21.88s, grad_norm=0.0944] Steps: 62%|██████▏ | 5571/9000 [25:19:17<19:47:12, 20.77s/it, loss=0.1750, step_time=20.28s, grad_norm=0.0995] Steps: 62%|██████▏ | 5572/9000 [25:19:17<19:38:23, 20.63s/it, loss=0.1750, step_time=20.28s, grad_norm=0.0995] Steps: 62%|██████▏ | 5572/9000 [25:19:38<19:38:23, 20.63s/it, loss=0.3145, step_time=20.29s, grad_norm=0.0842] Steps: 62%|██████▏ | 5573/9000 [25:19:38<19:32:17, 20.52s/it, loss=0.3145, step_time=20.29s, grad_norm=0.0842] Steps: 62%|██████▏ | 5573/9000 [25:19:58<19:32:17, 20.52s/it, loss=0.2040, step_time=20.07s, grad_norm=0.0899] Steps: 62%|██████▏ | 5574/9000 [25:19:58<19:24:08, 20.39s/it, loss=0.2040, step_time=20.07s, grad_norm=0.0899] Steps: 62%|██████▏ | 5574/9000 [25:20:18<19:24:08, 20.39s/it, loss=0.2172, step_time=20.33s, grad_norm=0.165] Steps: 62%|██████▏ | 5575/9000 [25:20:18<19:22:48, 20.37s/it, loss=0.2172, step_time=20.33s, grad_norm=0.165] Steps: 62%|██████▏ | 5575/9000 [25:20:39<19:22:48, 20.37s/it, loss=0.2337, step_time=20.91s, grad_norm=0.0759] Steps: 62%|██████▏ | 5576/9000 [25:20:39<19:31:44, 20.53s/it, loss=0.2337, step_time=20.91s, grad_norm=0.0759] Steps: 62%|██████▏ | 5576/9000 [25:20:59<19:31:44, 20.53s/it, loss=0.1474, step_time=20.04s, grad_norm=0.223] Steps: 62%|██████▏ | 5577/9000 [25:20:59<19:22:59, 20.39s/it, loss=0.1474, step_time=20.04s, grad_norm=0.223] Steps: 62%|██████▏ | 5577/9000 [25:21:20<19:22:59, 20.39s/it, loss=0.2263, step_time=20.64s, grad_norm=0.122] Steps: 62%|██████▏ | 5578/9000 [25:21:20<19:27:00, 20.46s/it, loss=0.2263, step_time=20.64s, grad_norm=0.122] Steps: 62%|██████▏ | 5578/9000 [25:21:41<19:27:00, 20.46s/it, loss=0.1602, step_time=21.24s, grad_norm=0.058] Steps: 62%|██████▏ | 5579/9000 [25:21:41<19:39:57, 20.70s/it, loss=0.1602, step_time=21.24s, grad_norm=0.058] Steps: 62%|██████▏ | 5579/9000 [25:22:01<19:39:57, 20.70s/it, loss=0.1050, step_time=20.32s, grad_norm=0.128] Steps: 62%|██████▏ | 5580/9000 [25:22:01<19:33:14, 20.58s/it, loss=0.1050, step_time=20.32s, grad_norm=0.128] Steps: 62%|██████▏ | 5580/9000 [25:22:23<19:33:14, 20.58s/it, loss=0.1935, step_time=21.74s, grad_norm=0.216] Steps: 62%|██████▏ | 5581/9000 [25:22:23<19:52:45, 20.93s/it, loss=0.1935, step_time=21.74s, grad_norm=0.216] Steps: 62%|██████▏ | 5581/9000 [25:22:43<19:52:45, 20.93s/it, loss=0.2295, step_time=19.77s, grad_norm=0.0668] Steps: 62%|██████▏ | 5582/9000 [25:22:43<19:32:30, 20.58s/it, loss=0.2295, step_time=19.77s, grad_norm=0.0668] Steps: 62%|██████▏ | 5582/9000 [25:23:04<19:32:30, 20.58s/it, loss=0.1149, step_time=21.57s, grad_norm=0.191] Steps: 62%|██████▏ | 5583/9000 [25:23:04<19:49:01, 20.88s/it, loss=0.1149, step_time=21.57s, grad_norm=0.191] Steps: 62%|██████▏ | 5583/9000 [25:23:24<19:49:01, 20.88s/it, loss=0.2199, step_time=19.50s, grad_norm=0.114] Steps: 62%|██████▏ | 5584/9000 [25:23:24<19:25:06, 20.46s/it, loss=0.2199, step_time=19.50s, grad_norm=0.114] Steps: 62%|██████▏ | 5584/9000 [25:23:44<19:25:06, 20.46s/it, loss=0.1883, step_time=20.36s, grad_norm=0.179] Steps: 62%|██████▏ | 5585/9000 [25:23:44<19:23:01, 20.43s/it, loss=0.1883, step_time=20.36s, grad_norm=0.179] Steps: 62%|██████▏ | 5585/9000 [25:24:05<19:23:01, 20.43s/it, loss=0.1452, step_time=21.13s, grad_norm=0.0983] Steps: 62%|██████▏ | 5586/9000 [25:24:05<19:34:32, 20.64s/it, loss=0.1452, step_time=21.13s, grad_norm=0.0983] Steps: 62%|██████▏ | 5586/9000 [25:24:25<19:34:32, 20.64s/it, loss=0.1440, step_time=19.45s, grad_norm=0.192] Steps: 62%|██████▏ | 5587/9000 [25:24:25<19:13:50, 20.28s/it, loss=0.1440, step_time=19.45s, grad_norm=0.192] Steps: 62%|██████▏ | 5587/9000 [25:24:47<19:13:50, 20.28s/it, loss=0.1157, step_time=21.89s, grad_norm=0.166] Steps: 62%|██████▏ | 5588/9000 [25:24:47<19:40:59, 20.77s/it, loss=0.1157, step_time=21.89s, grad_norm=0.166] Steps: 62%|██████▏ | 5588/9000 [25:25:06<19:40:59, 20.77s/it, loss=0.1452, step_time=19.51s, grad_norm=0.108] Steps: 62%|██████▏ | 5589/9000 [25:25:06<19:19:12, 20.39s/it, loss=0.1452, step_time=19.51s, grad_norm=0.108] Steps: 62%|██████▏ | 5589/9000 [25:25:28<19:19:12, 20.39s/it, loss=0.1894, step_time=21.61s, grad_norm=0.125] Steps: 62%|██████▏ | 5590/9000 [25:25:28<19:39:42, 20.76s/it, loss=0.1894, step_time=21.61s, grad_norm=0.125] Steps: 62%|██████▏ | 5590/9000 [25:25:47<19:39:42, 20.76s/it, loss=0.0811, step_time=19.66s, grad_norm=0.181] Steps: 62%|██████▏ | 5591/9000 [25:25:47<19:20:36, 20.43s/it, loss=0.0811, step_time=19.66s, grad_norm=0.181] Steps: 62%|██████▏ | 5591/9000 [25:26:09<19:20:36, 20.43s/it, loss=0.0840, step_time=21.67s, grad_norm=0.106] Steps: 62%|██████▏ | 5592/9000 [25:26:09<19:41:28, 20.80s/it, loss=0.0840, step_time=21.67s, grad_norm=0.106] Steps: 62%|██████▏ | 5592/9000 [25:26:29<19:41:28, 20.80s/it, loss=0.1689, step_time=19.91s, grad_norm=0.0944] Steps: 62%|██████▏ | 5593/9000 [25:26:29<19:26:02, 20.53s/it, loss=0.1689, step_time=19.91s, grad_norm=0.0944] Steps: 62%|██████▏ | 5593/9000 [25:26:50<19:26:02, 20.53s/it, loss=0.2054, step_time=20.98s, grad_norm=0.107] Steps: 62%|██████▏ | 5594/9000 [25:26:50<19:33:20, 20.67s/it, loss=0.2054, step_time=20.98s, grad_norm=0.107] Steps: 62%|██████▏ | 5594/9000 [25:27:10<19:33:20, 20.67s/it, loss=0.2235, step_time=20.29s, grad_norm=0.128] Steps: 62%|██████▏ | 5595/9000 [25:27:10<19:26:36, 20.56s/it, loss=0.2235, step_time=20.29s, grad_norm=0.128] Steps: 62%|██████▏ | 5595/9000 [25:27:31<19:26:36, 20.56s/it, loss=0.1612, step_time=20.60s, grad_norm=0.113] Steps: 62%|██████▏ | 5596/9000 [25:27:31<19:26:57, 20.57s/it, loss=0.1612, step_time=20.60s, grad_norm=0.113] Steps: 62%|██████▏ | 5596/9000 [25:27:51<19:26:57, 20.57s/it, loss=0.2372, step_time=20.34s, grad_norm=0.0854] Steps: 62%|██████▏ | 5597/9000 [25:27:51<19:22:43, 20.50s/it, loss=0.2372, step_time=20.34s, grad_norm=0.0854] Steps: 62%|██████▏ | 5597/9000 [25:28:10<19:22:43, 20.50s/it, loss=0.2248, step_time=19.33s, grad_norm=0.0863] Steps: 62%|██████▏ | 5598/9000 [25:28:10<19:02:28, 20.15s/it, loss=0.2248, step_time=19.33s, grad_norm=0.0863] Steps: 62%|██████▏ | 5598/9000 [25:28:32<19:02:28, 20.15s/it, loss=0.1793, step_time=21.17s, grad_norm=0.158] Steps: 62%|██████▏ | 5599/9000 [25:28:32<19:19:35, 20.46s/it, loss=0.1793, step_time=21.17s, grad_norm=0.158] Steps: 62%|██████▏ | 5599/9000 [25:28:51<19:19:35, 20.46s/it, loss=0.1137, step_time=19.76s, grad_norm=0.126] Steps: 62%|██████▏ | 5600/9000 [25:28:51<19:07:25, 20.25s/it, loss=0.1137, step_time=19.76s, grad_norm=0.126] Steps: 62%|██████▏ | 5600/9000 [25:29:13<19:07:25, 20.25s/it, loss=0.1537, step_time=21.81s, grad_norm=0.0913] Steps: 62%|██████▏ | 5601/9000 [25:29:13<19:33:36, 20.72s/it, loss=0.1537, step_time=21.81s, grad_norm=0.0913] Steps: 62%|██████▏ | 5601/9000 [25:29:33<19:33:36, 20.72s/it, loss=0.1180, step_time=20.05s, grad_norm=0.124] Steps: 62%|██████▏ | 5602/9000 [25:29:33<19:21:53, 20.52s/it, loss=0.1180, step_time=20.05s, grad_norm=0.124] Steps: 62%|██████▏ | 5602/9000 [25:29:55<19:21:53, 20.52s/it, loss=0.1877, step_time=22.04s, grad_norm=0.0865] Steps: 62%|██████▏ | 5603/9000 [25:29:55<19:47:31, 20.97s/it, loss=0.1877, step_time=22.04s, grad_norm=0.0865] Steps: 62%|██████▏ | 5603/9000 [25:30:15<19:47:31, 20.97s/it, loss=0.2184, step_time=20.05s, grad_norm=0.108] Steps: 62%|██████▏ | 5604/9000 [25:30:15<19:31:28, 20.70s/it, loss=0.2184, step_time=20.05s, grad_norm=0.108] Steps: 62%|██████▏ | 5604/9000 [25:30:37<19:31:28, 20.70s/it, loss=0.1892, step_time=21.83s, grad_norm=0.0556] Steps: 62%|██████▏ | 5605/9000 [25:30:37<19:50:19, 21.04s/it, loss=0.1892, step_time=21.83s, grad_norm=0.0556] Steps: 62%|██████▏ | 5605/9000 [25:30:58<19:50:19, 21.04s/it, loss=0.1502, step_time=20.48s, grad_norm=0.0721] Steps: 62%|██████▏ | 5606/9000 [25:30:58<19:40:34, 20.87s/it, loss=0.1502, step_time=20.48s, grad_norm=0.0721] Steps: 62%|██████▏ | 5606/9000 [25:31:19<19:40:34, 20.87s/it, loss=0.1954, step_time=20.89s, grad_norm=0.108] Steps: 62%|██████▏ | 5607/9000 [25:31:19<19:40:38, 20.88s/it, loss=0.1954, step_time=20.89s, grad_norm=0.108] Steps: 62%|██████▏ | 5607/9000 [25:31:39<19:40:38, 20.88s/it, loss=0.1905, step_time=20.56s, grad_norm=0.125] Steps: 62%|██████▏ | 5608/9000 [25:31:39<19:34:53, 20.78s/it, loss=0.1905, step_time=20.56s, grad_norm=0.125] Steps: 62%|██████▏ | 5608/9000 [25:32:01<19:34:53, 20.78s/it, loss=0.1841, step_time=22.14s, grad_norm=0.137] Steps: 62%|██████▏ | 5609/9000 [25:32:01<19:57:39, 21.19s/it, loss=0.1841, step_time=22.14s, grad_norm=0.137] Steps: 62%|██████▏ | 5609/9000 [25:32:22<19:57:39, 21.19s/it, loss=0.1808, step_time=20.48s, grad_norm=0.132] Steps: 62%|██████▏ | 5610/9000 [25:32:22<19:45:12, 20.98s/it, loss=0.1808, step_time=20.48s, grad_norm=0.132] Steps: 62%|██████▏ | 5610/9000 [25:32:44<19:45:12, 20.98s/it, loss=0.1305, step_time=21.77s, grad_norm=0.17] Steps: 62%|██████▏ | 5611/9000 [25:32:44<19:58:18, 21.22s/it, loss=0.1305, step_time=21.77s, grad_norm=0.17] Steps: 62%|██████▏ | 5611/9000 [25:33:04<19:58:18, 21.22s/it, loss=0.2727, step_time=20.79s, grad_norm=0.0552] Steps: 62%|██████▏ | 5612/9000 [25:33:04<19:50:42, 21.09s/it, loss=0.2727, step_time=20.79s, grad_norm=0.0552] Steps: 62%|██████▏ | 5612/9000 [25:33:26<19:50:42, 21.09s/it, loss=0.2234, step_time=21.93s, grad_norm=0.0943] Steps: 62%|██████▏ | 5613/9000 [25:33:26<20:04:43, 21.34s/it, loss=0.2234, step_time=21.93s, grad_norm=0.0943] Steps: 62%|██████▏ | 5613/9000 [25:33:47<20:04:43, 21.34s/it, loss=0.1845, step_time=20.40s, grad_norm=0.0934] Steps: 62%|██████▏ | 5614/9000 [25:33:47<19:48:30, 21.06s/it, loss=0.1845, step_time=20.40s, grad_norm=0.0934] Steps: 62%|██████▏ | 5614/9000 [25:34:08<19:48:30, 21.06s/it, loss=0.1480, step_time=21.74s, grad_norm=0.0993] Steps: 62%|██████▏ | 5615/9000 [25:34:08<19:59:38, 21.26s/it, loss=0.1480, step_time=21.74s, grad_norm=0.0993] Steps: 62%|██████▏ | 5615/9000 [25:34:29<19:59:38, 21.26s/it, loss=0.1995, step_time=20.48s, grad_norm=0.0929] Steps: 62%|██████▏ | 5616/9000 [25:34:29<19:46:06, 21.03s/it, loss=0.1995, step_time=20.48s, grad_norm=0.0929] Steps: 62%|██████▏ | 5616/9000 [25:34:51<19:46:06, 21.03s/it, loss=0.1964, step_time=21.73s, grad_norm=0.0579] Steps: 62%|██████▏ | 5617/9000 [25:34:51<19:57:35, 21.24s/it, loss=0.1964, step_time=21.73s, grad_norm=0.0579] Steps: 62%|██████▏ | 5617/9000 [25:35:11<19:57:35, 21.24s/it, loss=0.1387, step_time=20.34s, grad_norm=0.156] Steps: 62%|██████▏ | 5618/9000 [25:35:11<19:42:02, 20.97s/it, loss=0.1387, step_time=20.34s, grad_norm=0.156] Steps: 62%|██████▏ | 5618/9000 [25:35:33<19:42:02, 20.97s/it, loss=0.1730, step_time=21.78s, grad_norm=0.0833] Steps: 62%|██████▏ | 5619/9000 [25:35:33<19:55:29, 21.22s/it, loss=0.1730, step_time=21.78s, grad_norm=0.0833] Steps: 62%|██████▏ | 5619/9000 [25:35:53<19:55:29, 21.22s/it, loss=0.1295, step_time=19.84s, grad_norm=0.159] Steps: 62%|██████▏ | 5620/9000 [25:35:53<19:31:50, 20.80s/it, loss=0.1295, step_time=19.84s, grad_norm=0.159] Steps: 62%|██████▏ | 5620/9000 [25:36:14<19:31:50, 20.80s/it, loss=0.2637, step_time=21.94s, grad_norm=0.106] Steps: 62%|██████▏ | 5621/9000 [25:36:15<19:50:42, 21.14s/it, loss=0.2637, step_time=21.94s, grad_norm=0.106] Steps: 62%|██████▏ | 5621/9000 [25:36:35<19:50:42, 21.14s/it, loss=0.1524, step_time=20.43s, grad_norm=0.0816] Steps: 62%|██████▏ | 5622/9000 [25:36:35<19:38:23, 20.93s/it, loss=0.1524, step_time=20.43s, grad_norm=0.0816] Steps: 62%|██████▏ | 5622/9000 [25:36:57<19:38:23, 20.93s/it, loss=0.1674, step_time=21.99s, grad_norm=0.122] Steps: 62%|██████▏ | 5623/9000 [25:36:57<19:55:59, 21.25s/it, loss=0.1674, step_time=21.99s, grad_norm=0.122] Steps: 62%|██████▏ | 5623/9000 [25:37:17<19:55:59, 21.25s/it, loss=0.2818, step_time=20.35s, grad_norm=0.0948] Steps: 62%|██████▏ | 5624/9000 [25:37:17<19:40:30, 20.98s/it, loss=0.2818, step_time=20.35s, grad_norm=0.0948] Steps: 62%|██████▏ | 5624/9000 [25:37:39<19:40:30, 20.98s/it, loss=0.0952, step_time=21.64s, grad_norm=0.108] Steps: 62%|██████▎ | 5625/9000 [25:37:39<19:51:21, 21.18s/it, loss=0.0952, step_time=21.64s, grad_norm=0.108] Steps: 62%|██████▎ | 5625/9000 [25:38:00<19:51:21, 21.18s/it, loss=0.1528, step_time=20.95s, grad_norm=0.0872] Steps: 63%|██████▎ | 5626/9000 [25:38:00<19:47:09, 21.11s/it, loss=0.1528, step_time=20.95s, grad_norm=0.0872] Steps: 63%|██████▎ | 5626/9000 [25:38:22<19:47:09, 21.11s/it, loss=0.1750, step_time=22.27s, grad_norm=0.113] Steps: 63%|██████▎ | 5627/9000 [25:38:22<20:06:22, 21.46s/it, loss=0.1750, step_time=22.27s, grad_norm=0.113] Steps: 63%|██████▎ | 5627/9000 [25:38:44<20:06:22, 21.46s/it, loss=0.1902, step_time=21.60s, grad_norm=0.158] Steps: 63%|██████▎ | 5628/9000 [25:38:44<20:08:28, 21.50s/it, loss=0.1902, step_time=21.60s, grad_norm=0.158] Steps: 63%|██████▎ | 5628/9000 [25:39:06<20:08:28, 21.50s/it, loss=0.1565, step_time=22.14s, grad_norm=0.0531] Steps: 63%|██████▎ | 5629/9000 [25:39:06<20:18:49, 21.69s/it, loss=0.1565, step_time=22.14s, grad_norm=0.0531] Steps: 63%|██████▎ | 5629/9000 [25:39:27<20:18:49, 21.69s/it, loss=0.1859, step_time=20.83s, grad_norm=0.132] Steps: 63%|██████▎ | 5630/9000 [25:39:27<20:03:58, 21.44s/it, loss=0.1859, step_time=20.83s, grad_norm=0.132] Steps: 63%|██████▎ | 5630/9000 [25:39:49<20:03:58, 21.44s/it, loss=0.0897, step_time=21.92s, grad_norm=0.178] Steps: 63%|██████▎ | 5631/9000 [25:39:49<20:11:47, 21.58s/it, loss=0.0897, step_time=21.92s, grad_norm=0.178] Steps: 63%|██████▎ | 5631/9000 [25:40:10<20:11:47, 21.58s/it, loss=0.2513, step_time=21.66s, grad_norm=0.0962] Steps: 63%|██████▎ | 5632/9000 [25:40:10<20:12:46, 21.61s/it, loss=0.2513, step_time=21.66s, grad_norm=0.0962] Steps: 63%|██████▎ | 5632/9000 [25:40:32<20:12:46, 21.61s/it, loss=0.1970, step_time=21.37s, grad_norm=0.114] Steps: 63%|██████▎ | 5633/9000 [25:40:32<20:08:29, 21.54s/it, loss=0.1970, step_time=21.37s, grad_norm=0.114] Steps: 63%|██████▎ | 5633/9000 [25:40:53<20:08:29, 21.54s/it, loss=0.2035, step_time=21.77s, grad_norm=0.169] Steps: 63%|██████▎ | 5634/9000 [25:40:53<20:12:06, 21.61s/it, loss=0.2035, step_time=21.77s, grad_norm=0.169] Steps: 63%|██████▎ | 5634/9000 [25:41:15<20:12:06, 21.61s/it, loss=0.1804, step_time=21.49s, grad_norm=0.175] Steps: 63%|██████▎ | 5635/9000 [25:41:15<20:09:51, 21.57s/it, loss=0.1804, step_time=21.49s, grad_norm=0.175] Steps: 63%|██████▎ | 5635/9000 [25:41:37<20:09:51, 21.57s/it, loss=0.1747, step_time=21.70s, grad_norm=0.083] Steps: 63%|██████▎ | 5636/9000 [25:41:37<20:11:39, 21.61s/it, loss=0.1747, step_time=21.70s, grad_norm=0.083] Steps: 63%|██████▎ | 5636/9000 [25:41:58<20:11:39, 21.61s/it, loss=0.1094, step_time=21.16s, grad_norm=0.171] Steps: 63%|██████▎ | 5637/9000 [25:41:58<20:03:40, 21.48s/it, loss=0.1094, step_time=21.16s, grad_norm=0.171] Steps: 63%|██████▎ | 5637/9000 [25:42:21<20:03:40, 21.48s/it, loss=0.1990, step_time=22.76s, grad_norm=0.119] Steps: 63%|██████▎ | 5638/9000 [25:42:21<20:24:56, 21.86s/it, loss=0.1990, step_time=22.76s, grad_norm=0.119] Steps: 63%|██████▎ | 5638/9000 [25:42:42<20:24:56, 21.86s/it, loss=0.2194, step_time=21.58s, grad_norm=0.0983] Steps: 63%|██████▎ | 5639/9000 [25:42:42<20:19:49, 21.78s/it, loss=0.2194, step_time=21.58s, grad_norm=0.0983] Steps: 63%|██████▎ | 5639/9000 [25:43:06<20:19:49, 21.78s/it, loss=0.2094, step_time=23.65s, grad_norm=0.0947] Steps: 63%|██████▎ | 5640/9000 [25:43:06<20:50:59, 22.34s/it, loss=0.2094, step_time=23.65s, grad_norm=0.0947] Steps: 63%|██████▎ | 5640/9000 [25:43:27<20:50:59, 22.34s/it, loss=0.1400, step_time=20.89s, grad_norm=0.0918] Steps: 63%|██████▎ | 5641/9000 [25:43:27<20:26:14, 21.90s/it, loss=0.1400, step_time=20.89s, grad_norm=0.0918] Steps: 63%|██████▎ | 5641/9000 [25:43:50<20:26:14, 21.90s/it, loss=0.1969, step_time=22.95s, grad_norm=0.0678] Steps: 63%|██████▎ | 5642/9000 [25:43:50<20:43:23, 22.22s/it, loss=0.1969, step_time=22.95s, grad_norm=0.0678] Steps: 63%|██████▎ | 5642/9000 [25:44:11<20:43:23, 22.22s/it, loss=0.1437, step_time=20.99s, grad_norm=0.0986] Steps: 63%|██████▎ | 5643/9000 [25:44:11<20:22:27, 21.85s/it, loss=0.1437, step_time=20.99s, grad_norm=0.0986] Steps: 63%|██████▎ | 5643/9000 [25:44:34<20:22:27, 21.85s/it, loss=0.1201, step_time=23.47s, grad_norm=0.0943] Steps: 63%|██████▎ | 5644/9000 [25:44:34<20:49:17, 22.34s/it, loss=0.1201, step_time=23.47s, grad_norm=0.0943] Steps: 63%|██████▎ | 5644/9000 [25:44:55<20:49:17, 22.34s/it, loss=0.1658, step_time=21.33s, grad_norm=0.0706] Steps: 63%|██████▎ | 5645/9000 [25:44:55<20:32:06, 22.03s/it, loss=0.1658, step_time=21.33s, grad_norm=0.0706] Steps: 63%|██████▎ | 5645/9000 [25:45:18<20:32:06, 22.03s/it, loss=0.1720, step_time=23.03s, grad_norm=0.106] Steps: 63%|██████▎ | 5646/9000 [25:45:18<20:48:27, 22.33s/it, loss=0.1720, step_time=23.03s, grad_norm=0.106] Steps: 63%|██████▎ | 5646/9000 [25:45:39<20:48:27, 22.33s/it, loss=0.1449, step_time=20.77s, grad_norm=0.0778] Steps: 63%|██████▎ | 5647/9000 [25:45:39<20:21:56, 21.87s/it, loss=0.1449, step_time=20.77s, grad_norm=0.0778] Steps: 63%|██████▎ | 5647/9000 [25:46:02<20:21:56, 21.87s/it, loss=0.1972, step_time=23.25s, grad_norm=0.088] Steps: 63%|██████▎ | 5648/9000 [25:46:02<20:44:43, 22.28s/it, loss=0.1972, step_time=23.25s, grad_norm=0.088] Steps: 63%|██████▎ | 5648/9000 [25:46:23<20:44:43, 22.28s/it, loss=0.1854, step_time=20.35s, grad_norm=0.141] Steps: 63%|██████▎ | 5649/9000 [25:46:23<20:12:02, 21.70s/it, loss=0.1854, step_time=20.35s, grad_norm=0.141] Steps: 63%|██████▎ | 5649/9000 [25:46:46<20:12:02, 21.70s/it, loss=0.0920, step_time=22.87s, grad_norm=0.181] Steps: 63%|██████▎ | 5650/9000 [25:46:46<20:31:17, 22.05s/it, loss=0.0920, step_time=22.87s, grad_norm=0.181] Steps: 63%|██████▎ | 5650/9000 [25:47:07<20:31:17, 22.05s/it, loss=0.2095, step_time=21.30s, grad_norm=0.051] Steps: 63%|██████▎ | 5651/9000 [25:47:07<20:18:19, 21.83s/it, loss=0.2095, step_time=21.30s, grad_norm=0.051] Steps: 63%|██████▎ | 5651/9000 [25:47:31<20:18:19, 21.83s/it, loss=0.1131, step_time=23.69s, grad_norm=0.114] Steps: 63%|██████▎ | 5652/9000 [25:47:31<20:49:06, 22.39s/it, loss=0.1131, step_time=23.69s, grad_norm=0.114] Steps: 63%|██████▎ | 5652/9000 [25:47:52<20:49:06, 22.39s/it, loss=0.1223, step_time=21.13s, grad_norm=0.116] Steps: 63%|██████▎ | 5653/9000 [25:47:52<20:27:46, 22.01s/it, loss=0.1223, step_time=21.13s, grad_norm=0.116] Steps: 63%|██████▎ | 5653/9000 [25:48:15<20:27:46, 22.01s/it, loss=0.1760, step_time=23.35s, grad_norm=0.0682] Steps: 63%|██████▎ | 5654/9000 [25:48:15<20:49:47, 22.41s/it, loss=0.1760, step_time=23.35s, grad_norm=0.0682] Steps: 63%|██████▎ | 5654/9000 [25:48:36<20:49:47, 22.41s/it, loss=0.1497, step_time=21.27s, grad_norm=0.137] Steps: 63%|██████▎ | 5655/9000 [25:48:36<20:30:21, 22.07s/it, loss=0.1497, step_time=21.27s, grad_norm=0.137] Steps: 63%|██████▎ | 5655/9000 [25:48:59<20:30:21, 22.07s/it, loss=0.2901, step_time=22.86s, grad_norm=0.0908] Steps: 63%|██████▎ | 5656/9000 [25:48:59<20:43:19, 22.31s/it, loss=0.2901, step_time=22.86s, grad_norm=0.0908] Steps: 63%|██████▎ | 5656/9000 [25:49:21<20:43:19, 22.31s/it, loss=0.1961, step_time=21.28s, grad_norm=0.131] Steps: 63%|██████▎ | 5657/9000 [25:49:21<20:25:44, 22.00s/it, loss=0.1961, step_time=21.28s, grad_norm=0.131] Steps: 63%|██████▎ | 5657/9000 [25:49:44<20:25:44, 22.00s/it, loss=0.1635, step_time=23.06s, grad_norm=0.155] Steps: 63%|██████▎ | 5658/9000 [25:49:44<20:43:06, 22.32s/it, loss=0.1635, step_time=23.06s, grad_norm=0.155] Steps: 63%|██████▎ | 5658/9000 [25:50:05<20:43:06, 22.32s/it, loss=0.2346, step_time=21.30s, grad_norm=0.0834] Steps: 63%|██████▎ | 5659/9000 [25:50:05<20:25:45, 22.01s/it, loss=0.2346, step_time=21.30s, grad_norm=0.0834] Steps: 63%|██████▎ | 5659/9000 [25:50:28<20:25:45, 22.01s/it, loss=0.1219, step_time=22.95s, grad_norm=0.122] Steps: 63%|██████▎ | 5660/9000 [25:50:28<20:41:06, 22.30s/it, loss=0.1219, step_time=22.95s, grad_norm=0.122] Steps: 63%|██████▎ | 5660/9000 [25:50:50<20:41:06, 22.30s/it, loss=0.1516, step_time=21.68s, grad_norm=0.0793] Steps: 63%|██████▎ | 5661/9000 [25:50:50<20:30:25, 22.11s/it, loss=0.1516, step_time=21.68s, grad_norm=0.0793] Steps: 63%|██████▎ | 5661/9000 [25:51:12<20:30:25, 22.11s/it, loss=0.1540, step_time=22.61s, grad_norm=0.122] Steps: 63%|██████▎ | 5662/9000 [25:51:12<20:38:25, 22.26s/it, loss=0.1540, step_time=22.61s, grad_norm=0.122] Steps: 63%|██████▎ | 5662/9000 [25:51:34<20:38:25, 22.26s/it, loss=0.1864, step_time=21.50s, grad_norm=0.0681] Steps: 63%|██████▎ | 5663/9000 [25:51:34<20:25:27, 22.03s/it, loss=0.1864, step_time=21.50s, grad_norm=0.0681] Steps: 63%|██████▎ | 5663/9000 [25:51:56<20:25:27, 22.03s/it, loss=0.1839, step_time=22.23s, grad_norm=0.0581] Steps: 63%|██████▎ | 5664/9000 [25:51:56<20:28:22, 22.09s/it, loss=0.1839, step_time=22.23s, grad_norm=0.0581] Steps: 63%|██████▎ | 5664/9000 [25:52:18<20:28:22, 22.09s/it, loss=0.0870, step_time=21.69s, grad_norm=0.0928] Steps: 63%|██████▎ | 5665/9000 [25:52:18<20:21:14, 21.97s/it, loss=0.0870, step_time=21.69s, grad_norm=0.0928] Steps: 63%|██████▎ | 5665/9000 [25:52:40<20:21:14, 21.97s/it, loss=0.1516, step_time=22.00s, grad_norm=0.0573] Steps: 63%|██████▎ | 5666/9000 [25:52:40<20:21:23, 21.98s/it, loss=0.1516, step_time=22.00s, grad_norm=0.0573] Steps: 63%|██████▎ | 5666/9000 [25:53:01<20:21:23, 21.98s/it, loss=0.1389, step_time=21.69s, grad_norm=0.0939] Steps: 63%|██████▎ | 5667/9000 [25:53:01<20:16:16, 21.90s/it, loss=0.1389, step_time=21.69s, grad_norm=0.0939] Steps: 63%|██████▎ | 5667/9000 [25:53:23<20:16:16, 21.90s/it, loss=0.1695, step_time=22.03s, grad_norm=0.0722] Steps: 63%|██████▎ | 5668/9000 [25:53:23<20:18:12, 21.94s/it, loss=0.1695, step_time=22.03s, grad_norm=0.0722] Steps: 63%|██████▎ | 5668/9000 [25:53:45<20:18:12, 21.94s/it, loss=0.1402, step_time=21.72s, grad_norm=0.111] Steps: 63%|██████▎ | 5669/9000 [25:53:45<20:14:17, 21.87s/it, loss=0.1402, step_time=21.72s, grad_norm=0.111] Steps: 63%|██████▎ | 5669/9000 [25:54:07<20:14:17, 21.87s/it, loss=0.2049, step_time=22.41s, grad_norm=0.104] Steps: 63%|██████▎ | 5670/9000 [25:54:07<20:22:55, 22.03s/it, loss=0.2049, step_time=22.41s, grad_norm=0.104] Steps: 63%|██████▎ | 5670/9000 [25:54:30<20:22:55, 22.03s/it, loss=0.2460, step_time=22.17s, grad_norm=0.083] Steps: 63%|██████▎ | 5671/9000 [25:54:30<20:24:52, 22.08s/it, loss=0.2460, step_time=22.17s, grad_norm=0.083] Steps: 63%|██████▎ | 5671/9000 [25:54:52<20:24:52, 22.08s/it, loss=0.1135, step_time=22.63s, grad_norm=0.0949] Steps: 63%|██████▎ | 5672/9000 [25:54:52<20:33:45, 22.24s/it, loss=0.1135, step_time=22.63s, grad_norm=0.0949] Steps: 63%|██████▎ | 5672/9000 [25:55:14<20:33:45, 22.24s/it, loss=0.1402, step_time=21.96s, grad_norm=0.0626] Steps: 63%|██████▎ | 5673/9000 [25:55:14<20:28:42, 22.16s/it, loss=0.1402, step_time=21.96s, grad_norm=0.0626] Steps: 63%|██████▎ | 5673/9000 [25:55:37<20:28:42, 22.16s/it, loss=0.1707, step_time=22.44s, grad_norm=0.0816] Steps: 63%|██████▎ | 5674/9000 [25:55:37<20:32:57, 22.24s/it, loss=0.1707, step_time=22.44s, grad_norm=0.0816] Steps: 63%|██████▎ | 5674/9000 [25:55:59<20:32:57, 22.24s/it, loss=0.1724, step_time=21.85s, grad_norm=0.06] Steps: 63%|██████▎ | 5675/9000 [25:55:59<20:26:01, 22.12s/it, loss=0.1724, step_time=21.85s, grad_norm=0.06] Steps: 63%|██████▎ | 5675/9000 [25:56:20<20:26:01, 22.12s/it, loss=0.0879, step_time=21.85s, grad_norm=0.0964] Steps: 63%|██████▎ | 5676/9000 [25:56:20<20:21:11, 22.04s/it, loss=0.0879, step_time=21.85s, grad_norm=0.0964] Steps: 63%|██████▎ | 5676/9000 [25:56:43<20:21:11, 22.04s/it, loss=0.1676, step_time=22.28s, grad_norm=0.106] Steps: 63%|██████▎ | 5677/9000 [25:56:43<20:24:50, 22.12s/it, loss=0.1676, step_time=22.28s, grad_norm=0.106] Steps: 63%|██████▎ | 5677/9000 [25:57:04<20:24:50, 22.12s/it, loss=0.1464, step_time=21.63s, grad_norm=0.0745] Steps: 63%|██████▎ | 5678/9000 [25:57:04<20:16:21, 21.97s/it, loss=0.1464, step_time=21.63s, grad_norm=0.0745] Steps: 63%|██████▎ | 5678/9000 [25:57:27<20:16:21, 21.97s/it, loss=0.1581, step_time=22.29s, grad_norm=0.112] Steps: 63%|██████▎ | 5679/9000 [25:57:27<20:21:26, 22.07s/it, loss=0.1581, step_time=22.29s, grad_norm=0.112] Steps: 63%|██████▎ | 5679/9000 [25:57:47<20:21:26, 22.07s/it, loss=0.1804, step_time=20.86s, grad_norm=0.11] Steps: 63%|██████▎ | 5680/9000 [25:57:47<20:01:08, 21.71s/it, loss=0.1804, step_time=20.86s, grad_norm=0.11] Steps: 63%|██████▎ | 5680/9000 [25:58:07<20:01:08, 21.71s/it, loss=0.1096, step_time=19.37s, grad_norm=0.0503] Steps: 63%|██████▎ | 5681/9000 [25:58:07<19:22:03, 21.01s/it, loss=0.1096, step_time=19.37s, grad_norm=0.0503] Steps: 63%|██████▎ | 5681/9000 [25:58:26<19:22:03, 21.01s/it, loss=0.1080, step_time=19.38s, grad_norm=0.107] Steps: 63%|██████▎ | 5682/9000 [25:58:26<18:54:44, 20.52s/it, loss=0.1080, step_time=19.38s, grad_norm=0.107] Steps: 63%|██████▎ | 5682/9000 [25:58:45<18:54:44, 20.52s/it, loss=0.2336, step_time=18.46s, grad_norm=0.211] Steps: 63%|██████▎ | 5683/9000 [25:58:45<18:20:19, 19.90s/it, loss=0.2336, step_time=18.46s, grad_norm=0.211] Steps: 63%|██████▎ | 5683/9000 [25:59:04<18:20:19, 19.90s/it, loss=0.2035, step_time=19.07s, grad_norm=0.0867] Steps: 63%|██████▎ | 5684/9000 [25:59:04<18:06:09, 19.65s/it, loss=0.2035, step_time=19.07s, grad_norm=0.0867] Steps: 63%|██████▎ | 5684/9000 [25:59:23<18:06:09, 19.65s/it, loss=0.1174, step_time=18.96s, grad_norm=0.107] Steps: 63%|██████▎ | 5685/9000 [25:59:23<17:54:21, 19.45s/it, loss=0.1174, step_time=18.96s, grad_norm=0.107] Steps: 63%|██████▎ | 5685/9000 [25:59:43<17:54:21, 19.45s/it, loss=0.2195, step_time=19.90s, grad_norm=0.115] Steps: 63%|██████▎ | 5686/9000 [25:59:43<18:01:36, 19.58s/it, loss=0.2195, step_time=19.90s, grad_norm=0.115] Steps: 63%|██████▎ | 5686/9000 [26:00:02<18:01:36, 19.58s/it, loss=0.1109, step_time=19.87s, grad_norm=0.105] Steps: 63%|██████▎ | 5687/9000 [26:00:02<18:06:05, 19.67s/it, loss=0.1109, step_time=19.87s, grad_norm=0.105] Steps: 63%|██████▎ | 5687/9000 [26:00:22<18:06:05, 19.67s/it, loss=0.2091, step_time=19.87s, grad_norm=0.0787] Steps: 63%|██████▎ | 5688/9000 [26:00:22<18:09:03, 19.73s/it, loss=0.2091, step_time=19.87s, grad_norm=0.0787] Steps: 63%|██████▎ | 5688/9000 [26:00:42<18:09:03, 19.73s/it, loss=0.2235, step_time=19.74s, grad_norm=0.0969] Steps: 63%|██████▎ | 5689/9000 [26:00:42<18:08:58, 19.73s/it, loss=0.2235, step_time=19.74s, grad_norm=0.0969] Steps: 63%|██████▎ | 5689/9000 [26:01:01<18:08:58, 19.73s/it, loss=0.1344, step_time=19.09s, grad_norm=0.0652] Steps: 63%|██████▎ | 5690/9000 [26:01:01<17:58:06, 19.54s/it, loss=0.1344, step_time=19.09s, grad_norm=0.0652] Steps: 63%|██████▎ | 5690/9000 [26:01:21<17:58:06, 19.54s/it, loss=0.2167, step_time=19.95s, grad_norm=0.124] Steps: 63%|██████▎ | 5691/9000 [26:01:21<18:04:33, 19.67s/it, loss=0.2167, step_time=19.95s, grad_norm=0.124] Steps: 63%|██████▎ | 5691/9000 [26:01:40<18:04:33, 19.67s/it, loss=0.1790, step_time=19.19s, grad_norm=0.0669] Steps: 63%|██████▎ | 5692/9000 [26:01:40<17:56:22, 19.52s/it, loss=0.1790, step_time=19.19s, grad_norm=0.0669] Steps: 63%|██████▎ | 5692/9000 [26:02:00<17:56:22, 19.52s/it, loss=0.1398, step_time=19.53s, grad_norm=0.0701] Steps: 63%|██████▎ | 5693/9000 [26:02:00<17:56:15, 19.53s/it, loss=0.1398, step_time=19.53s, grad_norm=0.0701] Steps: 63%|██████▎ | 5693/9000 [26:02:20<17:56:15, 19.53s/it, loss=0.1814, step_time=20.09s, grad_norm=0.0822] Steps: 63%|██████▎ | 5694/9000 [26:02:20<18:05:20, 19.70s/it, loss=0.1814, step_time=20.09s, grad_norm=0.0822] Steps: 63%|██████▎ | 5694/9000 [26:02:40<18:05:20, 19.70s/it, loss=0.1827, step_time=19.94s, grad_norm=0.0676] Steps: 63%|██████▎ | 5695/9000 [26:02:40<18:08:59, 19.77s/it, loss=0.1827, step_time=19.94s, grad_norm=0.0676] Steps: 63%|██████▎ | 5695/9000 [26:02:59<18:08:59, 19.77s/it, loss=0.1723, step_time=19.53s, grad_norm=0.0865] Steps: 63%|██████▎ | 5696/9000 [26:02:59<18:04:46, 19.70s/it, loss=0.1723, step_time=19.53s, grad_norm=0.0865] Steps: 63%|██████▎ | 5696/9000 [26:03:19<18:04:46, 19.70s/it, loss=0.2397, step_time=19.40s, grad_norm=0.143] Steps: 63%|██████▎ | 5697/9000 [26:03:19<17:59:29, 19.61s/it, loss=0.2397, step_time=19.40s, grad_norm=0.143] Steps: 63%|██████▎ | 5697/9000 [26:03:39<17:59:29, 19.61s/it, loss=0.1398, step_time=20.00s, grad_norm=0.104] Steps: 63%|██████▎ | 5698/9000 [26:03:39<18:05:43, 19.73s/it, loss=0.1398, step_time=20.00s, grad_norm=0.104] Steps: 63%|██████▎ | 5698/9000 [26:03:59<18:05:43, 19.73s/it, loss=0.1739, step_time=19.97s, grad_norm=0.063] Steps: 63%|██████▎ | 5699/9000 [26:03:59<18:09:27, 19.80s/it, loss=0.1739, step_time=19.97s, grad_norm=0.063] Steps: 63%|██████▎ | 5699/9000 [26:04:19<18:09:27, 19.80s/it, loss=0.1046, step_time=20.26s, grad_norm=0.0743] Steps: 63%|██████▎ | 5700/9000 [26:04:19<18:16:45, 19.94s/it, loss=0.1046, step_time=20.26s, grad_norm=0.0743] Steps: 63%|██████▎ | 5700/9000 [26:04:41<18:16:45, 19.94s/it, loss=0.2200, step_time=21.48s, grad_norm=0.066] Steps: 63%|██████▎ | 5701/9000 [26:04:41<18:41:54, 20.40s/it, loss=0.2200, step_time=21.48s, grad_norm=0.066] Steps: 63%|██████▎ | 5701/9000 [26:05:00<18:41:54, 20.40s/it, loss=0.1702, step_time=19.32s, grad_norm=0.0741] Steps: 63%|██████▎ | 5702/9000 [26:05:00<18:23:42, 20.08s/it, loss=0.1702, step_time=19.32s, grad_norm=0.0741] Steps: 63%|██████▎ | 5702/9000 [26:05:22<18:23:42, 20.08s/it, loss=0.2785, step_time=22.03s, grad_norm=0.0771] Steps: 63%|██████▎ | 5703/9000 [26:05:22<18:55:34, 20.67s/it, loss=0.2785, step_time=22.03s, grad_norm=0.0771] Steps: 63%|██████▎ | 5703/9000 [26:05:42<18:55:34, 20.67s/it, loss=0.2564, step_time=19.78s, grad_norm=0.0697] Steps: 63%|██████▎ | 5704/9000 [26:05:42<18:40:41, 20.40s/it, loss=0.2564, step_time=19.78s, grad_norm=0.0697] Steps: 63%|██████▎ | 5704/9000 [26:06:03<18:40:41, 20.40s/it, loss=0.1808, step_time=21.10s, grad_norm=0.123] Steps: 63%|██████▎ | 5705/9000 [26:06:03<18:51:49, 20.61s/it, loss=0.1808, step_time=21.10s, grad_norm=0.123] Steps: 63%|██████▎ | 5705/9000 [26:06:22<18:51:49, 20.61s/it, loss=0.2072, step_time=19.48s, grad_norm=0.0753] Steps: 63%|██████▎ | 5706/9000 [26:06:22<18:32:58, 20.27s/it, loss=0.2072, step_time=19.48s, grad_norm=0.0753] Steps: 63%|██████▎ | 5706/9000 [26:06:43<18:32:58, 20.27s/it, loss=0.1981, step_time=20.84s, grad_norm=0.136] Steps: 63%|██████▎ | 5707/9000 [26:06:43<18:41:57, 20.44s/it, loss=0.1981, step_time=20.84s, grad_norm=0.136] Steps: 63%|██████▎ | 5707/9000 [26:07:03<18:41:57, 20.44s/it, loss=0.1844, step_time=19.69s, grad_norm=0.141] Steps: 63%|██████▎ | 5708/9000 [26:07:03<18:29:15, 20.22s/it, loss=0.1844, step_time=19.69s, grad_norm=0.141] Steps: 63%|██████▎ | 5708/9000 [26:07:23<18:29:15, 20.22s/it, loss=0.1756, step_time=20.30s, grad_norm=0.0429] Steps: 63%|██████▎ | 5709/9000 [26:07:23<18:30:19, 20.24s/it, loss=0.1756, step_time=20.30s, grad_norm=0.0429] Steps: 63%|██████▎ | 5709/9000 [26:07:43<18:30:19, 20.24s/it, loss=0.1476, step_time=19.84s, grad_norm=0.0766] Steps: 63%|██████▎ | 5710/9000 [26:07:43<18:23:22, 20.12s/it, loss=0.1476, step_time=19.84s, grad_norm=0.0766] Steps: 63%|██████▎ | 5710/9000 [26:08:03<18:23:22, 20.12s/it, loss=0.1663, step_time=20.19s, grad_norm=0.111] Steps: 63%|██████▎ | 5711/9000 [26:08:03<18:24:09, 20.14s/it, loss=0.1663, step_time=20.19s, grad_norm=0.111] Steps: 63%|██████▎ | 5711/9000 [26:08:24<18:24:09, 20.14s/it, loss=0.1143, step_time=20.69s, grad_norm=0.0843] Steps: 63%|██████▎ | 5712/9000 [26:08:24<18:32:47, 20.31s/it, loss=0.1143, step_time=20.69s, grad_norm=0.0843] Steps: 63%|██████▎ | 5712/9000 [26:08:45<18:32:47, 20.31s/it, loss=0.1974, step_time=20.81s, grad_norm=0.0843] Steps: 63%|██████▎ | 5713/9000 [26:08:45<18:40:46, 20.46s/it, loss=0.1974, step_time=20.81s, grad_norm=0.0843] Steps: 63%|██████▎ | 5713/9000 [26:09:05<18:40:46, 20.46s/it, loss=0.2053, step_time=20.76s, grad_norm=0.108] Steps: 63%|██████▎ | 5714/9000 [26:09:05<18:45:25, 20.55s/it, loss=0.2053, step_time=20.76s, grad_norm=0.108] Steps: 63%|██████▎ | 5714/9000 [26:09:26<18:45:25, 20.55s/it, loss=0.1993, step_time=20.09s, grad_norm=0.0648] Steps: 64%|██████▎ | 5715/9000 [26:09:26<18:37:29, 20.41s/it, loss=0.1993, step_time=20.09s, grad_norm=0.0648] Steps: 64%|██████▎ | 5715/9000 [26:09:47<18:37:29, 20.41s/it, loss=0.1819, step_time=21.28s, grad_norm=0.0478] Steps: 64%|██████▎ | 5716/9000 [26:09:47<18:51:24, 20.67s/it, loss=0.1819, step_time=21.28s, grad_norm=0.0478] Steps: 64%|██████▎ | 5716/9000 [26:10:07<18:51:24, 20.67s/it, loss=0.1942, step_time=20.29s, grad_norm=0.117] Steps: 64%|██████▎ | 5717/9000 [26:10:07<18:44:46, 20.56s/it, loss=0.1942, step_time=20.29s, grad_norm=0.117] Steps: 64%|██████▎ | 5717/9000 [26:10:29<18:44:46, 20.56s/it, loss=0.2418, step_time=21.67s, grad_norm=0.0854] Steps: 64%|██████▎ | 5718/9000 [26:10:29<19:02:44, 20.89s/it, loss=0.2418, step_time=21.67s, grad_norm=0.0854] Steps: 64%|██████▎ | 5718/9000 [26:10:49<19:02:44, 20.89s/it, loss=0.1655, step_time=20.23s, grad_norm=0.0611] Steps: 64%|██████▎ | 5719/9000 [26:10:49<18:51:35, 20.69s/it, loss=0.1655, step_time=20.23s, grad_norm=0.0611] Steps: 64%|██████▎ | 5719/9000 [26:11:11<18:51:35, 20.69s/it, loss=0.1420, step_time=21.86s, grad_norm=0.0986] Steps: 64%|██████▎ | 5720/9000 [26:11:11<19:10:27, 21.04s/it, loss=0.1420, step_time=21.86s, grad_norm=0.0986] Steps: 64%|██████▎ | 5720/9000 [26:11:31<19:10:27, 21.04s/it, loss=0.1682, step_time=19.91s, grad_norm=0.0904] Steps: 64%|██████▎ | 5721/9000 [26:11:31<18:51:29, 20.70s/it, loss=0.1682, step_time=19.91s, grad_norm=0.0904] Steps: 64%|██████▎ | 5721/9000 [26:11:53<18:51:29, 20.70s/it, loss=0.1811, step_time=21.82s, grad_norm=0.0669] Steps: 64%|██████▎ | 5722/9000 [26:11:53<19:09:27, 21.04s/it, loss=0.1811, step_time=21.82s, grad_norm=0.0669] Steps: 64%|██████▎ | 5722/9000 [26:12:12<19:09:27, 21.04s/it, loss=0.2200, step_time=19.81s, grad_norm=0.0856] Steps: 64%|██████▎ | 5723/9000 [26:12:12<18:48:57, 20.67s/it, loss=0.2200, step_time=19.81s, grad_norm=0.0856] Steps: 64%|██████▎ | 5723/9000 [26:12:34<18:48:57, 20.67s/it, loss=0.0858, step_time=21.88s, grad_norm=0.103] Steps: 64%|██████▎ | 5724/9000 [26:12:34<19:08:27, 21.03s/it, loss=0.0858, step_time=21.88s, grad_norm=0.103] Steps: 64%|██████▎ | 5724/9000 [26:12:54<19:08:27, 21.03s/it, loss=0.2234, step_time=20.19s, grad_norm=0.103] Steps: 64%|██████▎ | 5725/9000 [26:12:54<18:54:15, 20.78s/it, loss=0.2234, step_time=20.19s, grad_norm=0.103] Steps: 64%|██████▎ | 5725/9000 [26:13:17<18:54:15, 20.78s/it, loss=0.2441, step_time=22.28s, grad_norm=0.0812] Steps: 64%|██████▎ | 5726/9000 [26:13:17<19:18:28, 21.23s/it, loss=0.2441, step_time=22.28s, grad_norm=0.0812] Steps: 64%|██████▎ | 5726/9000 [26:13:38<19:18:28, 21.23s/it, loss=0.1049, step_time=21.13s, grad_norm=0.0966] Steps: 64%|██████▎ | 5727/9000 [26:13:38<19:16:29, 21.20s/it, loss=0.1049, step_time=21.13s, grad_norm=0.0966] Steps: 64%|██████▎ | 5727/9000 [26:13:59<19:16:29, 21.20s/it, loss=0.2061, step_time=21.48s, grad_norm=0.103] Steps: 64%|██████▎ | 5728/9000 [26:13:59<19:20:41, 21.28s/it, loss=0.2061, step_time=21.48s, grad_norm=0.103] Steps: 64%|██████▎ | 5728/9000 [26:14:20<19:20:41, 21.28s/it, loss=0.2165, step_time=21.07s, grad_norm=0.0562] Steps: 64%|██████▎ | 5729/9000 [26:14:20<19:16:47, 21.22s/it, loss=0.2165, step_time=21.07s, grad_norm=0.0562] Steps: 64%|██████▎ | 5729/9000 [26:14:43<19:16:47, 21.22s/it, loss=0.2747, step_time=22.53s, grad_norm=0.0894] Steps: 64%|██████▎ | 5730/9000 [26:14:43<19:37:48, 21.61s/it, loss=0.2747, step_time=22.53s, grad_norm=0.0894] Steps: 64%|██████▎ | 5730/9000 [26:15:03<19:37:48, 21.61s/it, loss=0.1308, step_time=20.13s, grad_norm=0.106] Steps: 64%|██████▎ | 5731/9000 [26:15:03<19:13:19, 21.17s/it, loss=0.1308, step_time=20.13s, grad_norm=0.106] Steps: 64%|██████▎ | 5731/9000 [26:15:25<19:13:19, 21.17s/it, loss=0.1400, step_time=22.17s, grad_norm=0.129] Steps: 64%|██████▎ | 5732/9000 [26:15:25<19:29:20, 21.47s/it, loss=0.1400, step_time=22.17s, grad_norm=0.129] Steps: 64%|██████▎ | 5732/9000 [26:15:46<19:29:20, 21.47s/it, loss=0.2529, step_time=20.49s, grad_norm=0.0891] Steps: 64%|██████▎ | 5733/9000 [26:15:46<19:12:59, 21.18s/it, loss=0.2529, step_time=20.49s, grad_norm=0.0891] Steps: 64%|██████▎ | 5733/9000 [26:16:09<19:12:59, 21.18s/it, loss=0.1741, step_time=22.77s, grad_norm=0.101] Steps: 64%|██████▎ | 5734/9000 [26:16:09<19:38:43, 21.65s/it, loss=0.1741, step_time=22.77s, grad_norm=0.101] Steps: 64%|██████▎ | 5734/9000 [26:16:30<19:38:43, 21.65s/it, loss=0.1191, step_time=21.53s, grad_norm=0.128] Steps: 64%|██████▎ | 5735/9000 [26:16:30<19:36:23, 21.62s/it, loss=0.1191, step_time=21.53s, grad_norm=0.128] Steps: 64%|██████▎ | 5735/9000 [26:16:51<19:36:23, 21.62s/it, loss=0.1941, step_time=21.39s, grad_norm=0.054] Steps: 64%|██████▎ | 5736/9000 [26:16:51<19:32:15, 21.55s/it, loss=0.1941, step_time=21.39s, grad_norm=0.054] Steps: 64%|██████▎ | 5736/9000 [26:17:14<19:32:15, 21.55s/it, loss=0.1697, step_time=22.29s, grad_norm=0.13] Steps: 64%|██████▎ | 5737/9000 [26:17:14<19:44:04, 21.77s/it, loss=0.1697, step_time=22.29s, grad_norm=0.13] Steps: 64%|██████▎ | 5737/9000 [26:17:34<19:44:04, 21.77s/it, loss=0.1485, step_time=19.86s, grad_norm=0.0984] Steps: 64%|██████▍ | 5738/9000 [26:17:34<19:12:27, 21.20s/it, loss=0.1485, step_time=19.86s, grad_norm=0.0984] Steps: 64%|██████▍ | 5738/9000 [26:17:56<19:12:27, 21.20s/it, loss=0.2149, step_time=22.33s, grad_norm=0.121] Steps: 64%|██████▍ | 5739/9000 [26:17:56<19:30:40, 21.54s/it, loss=0.2149, step_time=22.33s, grad_norm=0.121] Steps: 64%|██████▍ | 5739/9000 [26:18:16<19:30:40, 21.54s/it, loss=0.1451, step_time=20.18s, grad_norm=0.0593] Steps: 64%|██████▍ | 5740/9000 [26:18:16<19:08:07, 21.13s/it, loss=0.1451, step_time=20.18s, grad_norm=0.0593] Steps: 64%|██████▍ | 5740/9000 [26:18:39<19:08:07, 21.13s/it, loss=0.2046, step_time=22.44s, grad_norm=0.0964] Steps: 64%|██████▍ | 5741/9000 [26:18:39<19:29:07, 21.52s/it, loss=0.2046, step_time=22.44s, grad_norm=0.0964] Steps: 64%|██████▍ | 5741/9000 [26:19:00<19:29:07, 21.52s/it, loss=0.0784, step_time=21.16s, grad_norm=0.0757] Steps: 64%|██████▍ | 5742/9000 [26:19:00<19:22:49, 21.41s/it, loss=0.0784, step_time=21.16s, grad_norm=0.0757] Steps: 64%|██████▍ | 5742/9000 [26:19:22<19:22:49, 21.41s/it, loss=0.1382, step_time=22.62s, grad_norm=0.0626] Steps: 64%|██████▍ | 5743/9000 [26:19:22<19:42:07, 21.78s/it, loss=0.1382, step_time=22.62s, grad_norm=0.0626] Steps: 64%|██████▍ | 5743/9000 [26:19:42<19:42:07, 21.78s/it, loss=0.1710, step_time=19.86s, grad_norm=0.0813] Steps: 64%|██████▍ | 5744/9000 [26:19:42<19:10:32, 21.20s/it, loss=0.1710, step_time=19.86s, grad_norm=0.0813] Steps: 64%|██████▍ | 5744/9000 [26:20:05<19:10:32, 21.20s/it, loss=0.1710, step_time=22.56s, grad_norm=0.0785] Steps: 64%|██████▍ | 5745/9000 [26:20:05<19:32:15, 21.61s/it, loss=0.1710, step_time=22.56s, grad_norm=0.0785] Steps: 64%|██████▍ | 5745/9000 [26:20:25<19:32:15, 21.61s/it, loss=0.2107, step_time=20.73s, grad_norm=0.0829] Steps: 64%|██████▍ | 5746/9000 [26:20:25<19:17:42, 21.35s/it, loss=0.2107, step_time=20.73s, grad_norm=0.0829] Steps: 64%|██████▍ | 5746/9000 [26:20:48<19:17:42, 21.35s/it, loss=0.1897, step_time=22.75s, grad_norm=0.0892] Steps: 64%|██████▍ | 5747/9000 [26:20:48<19:40:07, 21.77s/it, loss=0.1897, step_time=22.75s, grad_norm=0.0892] Steps: 64%|██████▍ | 5747/9000 [26:21:09<19:40:07, 21.77s/it, loss=0.1112, step_time=20.77s, grad_norm=0.0795] Steps: 64%|██████▍ | 5748/9000 [26:21:09<19:23:37, 21.47s/it, loss=0.1112, step_time=20.77s, grad_norm=0.0795] Steps: 64%|██████▍ | 5748/9000 [26:21:30<19:23:37, 21.47s/it, loss=0.1323, step_time=20.98s, grad_norm=0.135] Steps: 64%|██████▍ | 5749/9000 [26:21:30<19:15:19, 21.32s/it, loss=0.1323, step_time=20.98s, grad_norm=0.135] Steps: 64%|██████▍ | 5749/9000 [26:21:51<19:15:19, 21.32s/it, loss=0.1697, step_time=21.02s, grad_norm=0.0843] Steps: 64%|██████▍ | 5750/9000 [26:21:51<19:10:03, 21.23s/it, loss=0.1697, step_time=21.02s, grad_norm=0.0843] Steps: 64%|██████▍ | 5750/9000 [26:22:13<19:10:03, 21.23s/it, loss=0.2033, step_time=22.11s, grad_norm=0.0898] Steps: 64%|██████▍ | 5751/9000 [26:22:13<19:23:55, 21.49s/it, loss=0.2033, step_time=22.11s, grad_norm=0.0898] Steps: 64%|██████▍ | 5751/9000 [26:22:34<19:23:55, 21.49s/it, loss=0.1247, step_time=20.54s, grad_norm=0.1] Steps: 64%|██████▍ | 5752/9000 [26:22:34<19:08:05, 21.21s/it, loss=0.1247, step_time=20.54s, grad_norm=0.1] Steps: 64%|██████▍ | 5752/9000 [26:22:56<19:08:05, 21.21s/it, loss=0.2320, step_time=21.85s, grad_norm=0.0767] Steps: 64%|██████▍ | 5753/9000 [26:22:56<19:18:08, 21.40s/it, loss=0.2320, step_time=21.85s, grad_norm=0.0767] Steps: 64%|██████▍ | 5753/9000 [26:23:16<19:18:08, 21.40s/it, loss=0.2123, step_time=20.67s, grad_norm=0.0798] Steps: 64%|██████▍ | 5754/9000 [26:23:16<19:05:57, 21.18s/it, loss=0.2123, step_time=20.67s, grad_norm=0.0798] Steps: 64%|██████▍ | 5754/9000 [26:23:38<19:05:57, 21.18s/it, loss=0.2658, step_time=21.53s, grad_norm=0.0958] Steps: 64%|██████▍ | 5755/9000 [26:23:38<19:11:16, 21.29s/it, loss=0.2658, step_time=21.53s, grad_norm=0.0958] Steps: 64%|██████▍ | 5755/9000 [26:23:58<19:11:16, 21.29s/it, loss=0.2867, step_time=20.55s, grad_norm=0.0663] Steps: 64%|██████▍ | 5756/9000 [26:23:58<18:58:59, 21.07s/it, loss=0.2867, step_time=20.55s, grad_norm=0.0663] Steps: 64%|██████▍ | 5756/9000 [26:24:20<18:58:59, 21.07s/it, loss=0.1035, step_time=22.19s, grad_norm=0.0622] Steps: 64%|██████▍ | 5757/9000 [26:24:20<19:16:48, 21.40s/it, loss=0.1035, step_time=22.19s, grad_norm=0.0622] Steps: 64%|██████▍ | 5757/9000 [26:24:41<19:16:48, 21.40s/it, loss=0.2042, step_time=20.28s, grad_norm=0.0682] Steps: 64%|██████▍ | 5758/9000 [26:24:41<18:58:15, 21.07s/it, loss=0.2042, step_time=20.28s, grad_norm=0.0682] Steps: 64%|██████▍ | 5758/9000 [26:25:03<18:58:15, 21.07s/it, loss=0.1053, step_time=22.61s, grad_norm=0.102] Steps: 64%|██████▍ | 5759/9000 [26:25:03<19:22:53, 21.53s/it, loss=0.1053, step_time=22.61s, grad_norm=0.102] Steps: 64%|██████▍ | 5759/9000 [26:25:25<19:22:53, 21.53s/it, loss=0.1647, step_time=21.18s, grad_norm=0.12] Steps: 64%|██████▍ | 5760/9000 [26:25:25<19:16:53, 21.42s/it, loss=0.1647, step_time=21.18s, grad_norm=0.12] Steps: 64%|██████▍ | 5760/9000 [26:25:46<19:16:53, 21.42s/it, loss=0.2145, step_time=21.49s, grad_norm=0.0853] Steps: 64%|██████▍ | 5761/9000 [26:25:46<19:17:37, 21.44s/it, loss=0.2145, step_time=21.49s, grad_norm=0.0853] Steps: 64%|██████▍ | 5761/9000 [26:26:07<19:17:37, 21.44s/it, loss=0.1512, step_time=21.04s, grad_norm=0.115] Steps: 64%|██████▍ | 5762/9000 [26:26:07<19:10:44, 21.32s/it, loss=0.1512, step_time=21.04s, grad_norm=0.115] Steps: 64%|██████▍ | 5762/9000 [26:26:30<19:10:44, 21.32s/it, loss=0.1199, step_time=22.72s, grad_norm=0.102] Steps: 64%|██████▍ | 5763/9000 [26:26:30<19:32:56, 21.74s/it, loss=0.1199, step_time=22.72s, grad_norm=0.102] Steps: 64%|██████▍ | 5763/9000 [26:26:50<19:32:56, 21.74s/it, loss=0.2418, step_time=20.59s, grad_norm=0.0733] Steps: 64%|██████▍ | 5764/9000 [26:26:50<19:13:56, 21.40s/it, loss=0.2418, step_time=20.59s, grad_norm=0.0733] Steps: 64%|██████▍ | 5764/9000 [26:27:14<19:13:56, 21.40s/it, loss=0.1744, step_time=23.30s, grad_norm=0.115] Steps: 64%|██████▍ | 5765/9000 [26:27:14<19:44:26, 21.97s/it, loss=0.1744, step_time=23.30s, grad_norm=0.115] Steps: 64%|██████▍ | 5765/9000 [26:27:34<19:44:26, 21.97s/it, loss=0.2128, step_time=20.72s, grad_norm=0.08] Steps: 64%|██████▍ | 5766/9000 [26:27:34<19:24:00, 21.60s/it, loss=0.2128, step_time=20.72s, grad_norm=0.08] Steps: 64%|██████▍ | 5766/9000 [26:27:56<19:24:00, 21.60s/it, loss=0.1940, step_time=21.40s, grad_norm=0.144] Steps: 64%|██████▍ | 5767/9000 [26:27:56<19:20:32, 21.54s/it, loss=0.1940, step_time=21.40s, grad_norm=0.144] Steps: 64%|██████▍ | 5767/9000 [26:28:17<19:20:32, 21.54s/it, loss=0.1716, step_time=20.99s, grad_norm=0.0735] Steps: 64%|██████▍ | 5768/9000 [26:28:17<19:11:20, 21.37s/it, loss=0.1716, step_time=20.99s, grad_norm=0.0735] Steps: 64%|██████▍ | 5768/9000 [26:28:39<19:11:20, 21.37s/it, loss=0.1118, step_time=21.78s, grad_norm=0.0933] Steps: 64%|██████▍ | 5769/9000 [26:28:39<19:17:34, 21.50s/it, loss=0.1118, step_time=21.78s, grad_norm=0.0933] Steps: 64%|██████▍ | 5769/9000 [26:28:59<19:17:34, 21.50s/it, loss=0.2126, step_time=20.42s, grad_norm=0.105] Steps: 64%|██████▍ | 5770/9000 [26:28:59<18:59:49, 21.17s/it, loss=0.2126, step_time=20.42s, grad_norm=0.105] Steps: 64%|██████▍ | 5770/9000 [26:29:21<18:59:49, 21.17s/it, loss=0.1497, step_time=22.38s, grad_norm=0.108] Steps: 64%|██████▍ | 5771/9000 [26:29:21<19:18:58, 21.54s/it, loss=0.1497, step_time=22.38s, grad_norm=0.108] Steps: 64%|██████▍ | 5771/9000 [26:29:42<19:18:58, 21.54s/it, loss=0.2024, step_time=20.47s, grad_norm=0.0847] Steps: 64%|██████▍ | 5772/9000 [26:29:42<19:01:25, 21.22s/it, loss=0.2024, step_time=20.47s, grad_norm=0.0847] Steps: 64%|██████▍ | 5772/9000 [26:30:04<19:01:25, 21.22s/it, loss=0.1420, step_time=22.05s, grad_norm=0.101] Steps: 64%|██████▍ | 5773/9000 [26:30:04<19:14:35, 21.47s/it, loss=0.1420, step_time=22.05s, grad_norm=0.101] Steps: 64%|██████▍ | 5773/9000 [26:30:25<19:14:35, 21.47s/it, loss=0.2207, step_time=20.86s, grad_norm=0.0491] Steps: 64%|██████▍ | 5774/9000 [26:30:25<19:04:22, 21.28s/it, loss=0.2207, step_time=20.86s, grad_norm=0.0491] Steps: 64%|██████▍ | 5774/9000 [26:30:47<19:04:22, 21.28s/it, loss=0.1561, step_time=21.89s, grad_norm=0.139] Steps: 64%|██████▍ | 5775/9000 [26:30:47<19:13:45, 21.47s/it, loss=0.1561, step_time=21.89s, grad_norm=0.139] Steps: 64%|██████▍ | 5775/9000 [26:31:08<19:13:45, 21.47s/it, loss=0.1681, step_time=20.91s, grad_norm=0.0741] Steps: 64%|██████▍ | 5776/9000 [26:31:08<19:04:32, 21.30s/it, loss=0.1681, step_time=20.91s, grad_norm=0.0741] Steps: 64%|██████▍ | 5776/9000 [26:31:29<19:04:32, 21.30s/it, loss=0.2356, step_time=21.40s, grad_norm=0.127] Steps: 64%|██████▍ | 5777/9000 [26:31:29<19:05:47, 21.33s/it, loss=0.2356, step_time=21.40s, grad_norm=0.127] Steps: 64%|██████▍ | 5777/9000 [26:31:50<19:05:47, 21.33s/it, loss=0.2515, step_time=20.84s, grad_norm=0.122] Steps: 64%|██████▍ | 5778/9000 [26:31:50<18:57:34, 21.18s/it, loss=0.2515, step_time=20.84s, grad_norm=0.122] Steps: 64%|██████▍ | 5778/9000 [26:32:11<18:57:34, 21.18s/it, loss=0.1913, step_time=21.53s, grad_norm=0.109] Steps: 64%|██████▍ | 5779/9000 [26:32:11<19:02:48, 21.29s/it, loss=0.1913, step_time=21.53s, grad_norm=0.109] Steps: 64%|██████▍ | 5779/9000 [26:32:32<19:02:48, 21.29s/it, loss=0.2109, step_time=21.02s, grad_norm=0.0659] Steps: 64%|██████▍ | 5780/9000 [26:32:32<18:58:10, 21.21s/it, loss=0.2109, step_time=21.02s, grad_norm=0.0659] Steps: 64%|██████▍ | 5780/9000 [26:32:54<18:58:10, 21.21s/it, loss=0.1917, step_time=22.04s, grad_norm=0.0614] Steps: 64%|██████▍ | 5781/9000 [26:32:54<19:11:12, 21.46s/it, loss=0.1917, step_time=22.04s, grad_norm=0.0614] Steps: 64%|██████▍ | 5781/9000 [26:33:15<19:11:12, 21.46s/it, loss=0.2263, step_time=20.95s, grad_norm=0.0771] Steps: 64%|██████▍ | 5782/9000 [26:33:15<19:02:38, 21.30s/it, loss=0.2263, step_time=20.95s, grad_norm=0.0771] Steps: 64%|██████▍ | 5782/9000 [26:33:38<19:02:38, 21.30s/it, loss=0.2050, step_time=22.43s, grad_norm=0.217] Steps: 64%|██████▍ | 5783/9000 [26:33:38<19:20:23, 21.64s/it, loss=0.2050, step_time=22.43s, grad_norm=0.217] Steps: 64%|██████▍ | 5783/9000 [26:33:59<19:20:23, 21.64s/it, loss=0.1726, step_time=21.30s, grad_norm=0.0655] Steps: 64%|██████▍ | 5784/9000 [26:33:59<19:14:33, 21.54s/it, loss=0.1726, step_time=21.30s, grad_norm=0.0655] Steps: 64%|██████▍ | 5784/9000 [26:34:21<19:14:33, 21.54s/it, loss=0.1828, step_time=22.34s, grad_norm=0.206] Steps: 64%|██████▍ | 5785/9000 [26:34:21<19:27:02, 21.78s/it, loss=0.1828, step_time=22.34s, grad_norm=0.206] Steps: 64%|██████▍ | 5785/9000 [26:34:43<19:27:02, 21.78s/it, loss=0.2428, step_time=21.58s, grad_norm=0.105] Steps: 64%|██████▍ | 5786/9000 [26:34:43<19:23:28, 21.72s/it, loss=0.2428, step_time=21.58s, grad_norm=0.105] Steps: 64%|██████▍ | 5786/9000 [26:35:04<19:23:28, 21.72s/it, loss=0.1843, step_time=21.41s, grad_norm=0.196] Steps: 64%|██████▍ | 5787/9000 [26:35:04<19:18:14, 21.63s/it, loss=0.1843, step_time=21.41s, grad_norm=0.196] Steps: 64%|██████▍ | 5787/9000 [26:35:26<19:18:14, 21.63s/it, loss=0.2003, step_time=21.46s, grad_norm=0.0736] Steps: 64%|██████▍ | 5788/9000 [26:35:26<19:15:07, 21.58s/it, loss=0.2003, step_time=21.46s, grad_norm=0.0736] Steps: 64%|██████▍ | 5788/9000 [26:35:47<19:15:07, 21.58s/it, loss=0.2154, step_time=21.48s, grad_norm=0.126] Steps: 64%|██████▍ | 5789/9000 [26:35:47<19:13:10, 21.55s/it, loss=0.2154, step_time=21.48s, grad_norm=0.126] Steps: 64%|██████▍ | 5789/9000 [26:36:09<19:13:10, 21.55s/it, loss=0.1303, step_time=21.74s, grad_norm=0.122] Steps: 64%|██████▍ | 5790/9000 [26:36:09<19:15:56, 21.61s/it, loss=0.1303, step_time=21.74s, grad_norm=0.122] Steps: 64%|██████▍ | 5790/9000 [26:36:31<19:15:56, 21.61s/it, loss=0.1760, step_time=21.48s, grad_norm=0.144] Steps: 64%|██████▍ | 5791/9000 [26:36:31<19:13:32, 21.57s/it, loss=0.1760, step_time=21.48s, grad_norm=0.144] Steps: 64%|██████▍ | 5791/9000 [26:36:53<19:13:32, 21.57s/it, loss=0.2267, step_time=22.35s, grad_norm=0.145] Steps: 64%|██████▍ | 5792/9000 [26:36:53<19:25:48, 21.80s/it, loss=0.2267, step_time=22.35s, grad_norm=0.145] Steps: 64%|██████▍ | 5792/9000 [26:37:14<19:25:48, 21.80s/it, loss=0.2009, step_time=21.30s, grad_norm=0.159] Steps: 64%|██████▍ | 5793/9000 [26:37:14<19:17:19, 21.65s/it, loss=0.2009, step_time=21.30s, grad_norm=0.159] Steps: 64%|██████▍ | 5793/9000 [26:37:36<19:17:19, 21.65s/it, loss=0.1769, step_time=21.78s, grad_norm=0.197] Steps: 64%|██████▍ | 5794/9000 [26:37:36<19:19:05, 21.69s/it, loss=0.1769, step_time=21.78s, grad_norm=0.197] Steps: 64%|██████▍ | 5794/9000 [26:37:58<19:19:05, 21.69s/it, loss=0.1683, step_time=21.63s, grad_norm=0.107] Steps: 64%|██████▍ | 5795/9000 [26:37:58<19:17:43, 21.67s/it, loss=0.1683, step_time=21.63s, grad_norm=0.107] Steps: 64%|██████▍ | 5795/9000 [26:38:19<19:17:43, 21.67s/it, loss=0.1719, step_time=20.88s, grad_norm=0.158] Steps: 64%|██████▍ | 5796/9000 [26:38:19<19:04:45, 21.44s/it, loss=0.1719, step_time=20.88s, grad_norm=0.158] Steps: 64%|██████▍ | 5796/9000 [26:38:41<19:04:45, 21.44s/it, loss=0.1689, step_time=22.47s, grad_norm=0.101] Steps: 64%|██████▍ | 5797/9000 [26:38:41<19:20:55, 21.75s/it, loss=0.1689, step_time=22.47s, grad_norm=0.101] Steps: 64%|██████▍ | 5797/9000 [26:39:02<19:20:55, 21.75s/it, loss=0.2587, step_time=21.23s, grad_norm=0.07] Steps: 64%|██████▍ | 5798/9000 [26:39:02<19:12:15, 21.59s/it, loss=0.2587, step_time=21.23s, grad_norm=0.07] Steps: 64%|██████▍ | 5798/9000 [26:39:26<19:12:15, 21.59s/it, loss=0.1512, step_time=23.65s, grad_norm=0.168] Steps: 64%|██████▍ | 5799/9000 [26:39:26<19:44:48, 22.21s/it, loss=0.1512, step_time=23.65s, grad_norm=0.168] Steps: 64%|██████▍ | 5799/9000 [26:39:48<19:44:48, 22.21s/it, loss=0.1021, step_time=22.16s, grad_norm=0.113] Steps: 64%|██████▍ | 5800/9000 [26:39:48<19:43:41, 22.19s/it, loss=0.1021, step_time=22.16s, grad_norm=0.113] Steps: 64%|██████▍ | 5800/9000 [26:40:11<19:43:41, 22.19s/it, loss=0.1858, step_time=22.51s, grad_norm=0.0767] Steps: 64%|██████▍ | 5801/9000 [26:40:11<19:48:27, 22.29s/it, loss=0.1858, step_time=22.51s, grad_norm=0.0767] Steps: 64%|██████▍ | 5801/9000 [26:40:32<19:48:27, 22.29s/it, loss=0.2383, step_time=21.26s, grad_norm=0.164] Steps: 64%|██████▍ | 5802/9000 [26:40:32<19:31:35, 21.98s/it, loss=0.2383, step_time=21.26s, grad_norm=0.164] Steps: 64%|██████▍ | 5802/9000 [26:40:54<19:31:35, 21.98s/it, loss=0.1815, step_time=22.05s, grad_norm=0.128] Steps: 64%|██████▍ | 5803/9000 [26:40:54<19:32:19, 22.00s/it, loss=0.1815, step_time=22.05s, grad_norm=0.128] Steps: 64%|██████▍ | 5803/9000 [26:41:16<19:32:19, 22.00s/it, loss=0.1785, step_time=21.92s, grad_norm=0.0947] Steps: 64%|██████▍ | 5804/9000 [26:41:16<19:30:39, 21.98s/it, loss=0.1785, step_time=21.92s, grad_norm=0.0947] Steps: 64%|██████▍ | 5804/9000 [26:41:39<19:30:39, 21.98s/it, loss=0.2089, step_time=22.77s, grad_norm=0.146] Steps: 64%|██████▍ | 5805/9000 [26:41:39<19:42:57, 22.22s/it, loss=0.2089, step_time=22.77s, grad_norm=0.146] Steps: 64%|██████▍ | 5805/9000 [26:42:00<19:42:57, 22.22s/it, loss=0.1758, step_time=21.24s, grad_norm=0.0997] Steps: 65%|██████▍ | 5806/9000 [26:42:00<19:26:59, 21.92s/it, loss=0.1758, step_time=21.24s, grad_norm=0.0997] Steps: 65%|██████▍ | 5806/9000 [26:42:23<19:26:59, 21.92s/it, loss=0.2516, step_time=23.04s, grad_norm=0.0794] Steps: 65%|██████▍ | 5807/9000 [26:42:23<19:44:29, 22.26s/it, loss=0.2516, step_time=23.04s, grad_norm=0.0794] Steps: 65%|██████▍ | 5807/9000 [26:42:44<19:44:29, 22.26s/it, loss=0.1906, step_time=21.18s, grad_norm=0.201] Steps: 65%|██████▍ | 5808/9000 [26:42:44<19:27:01, 21.94s/it, loss=0.1906, step_time=21.18s, grad_norm=0.201] Steps: 65%|██████▍ | 5808/9000 [26:43:07<19:27:01, 21.94s/it, loss=0.1870, step_time=22.54s, grad_norm=0.114] Steps: 65%|██████▍ | 5809/9000 [26:43:07<19:36:19, 22.12s/it, loss=0.1870, step_time=22.54s, grad_norm=0.114] Steps: 65%|██████▍ | 5809/9000 [26:43:28<19:36:19, 22.12s/it, loss=0.1521, step_time=21.36s, grad_norm=0.17] Steps: 65%|██████▍ | 5810/9000 [26:43:28<19:23:56, 21.89s/it, loss=0.1521, step_time=21.36s, grad_norm=0.17] Steps: 65%|██████▍ | 5810/9000 [26:43:50<19:23:56, 21.89s/it, loss=0.1867, step_time=22.48s, grad_norm=0.0607] Steps: 65%|██████▍ | 5811/9000 [26:43:50<19:33:01, 22.07s/it, loss=0.1867, step_time=22.48s, grad_norm=0.0607] Steps: 65%|██████▍ | 5811/9000 [26:44:12<19:33:01, 22.07s/it, loss=0.2014, step_time=21.35s, grad_norm=0.109] Steps: 65%|██████▍ | 5812/9000 [26:44:12<19:21:10, 21.85s/it, loss=0.2014, step_time=21.35s, grad_norm=0.109] Steps: 65%|██████▍ | 5812/9000 [26:44:34<19:21:10, 21.85s/it, loss=0.1905, step_time=22.19s, grad_norm=0.11] Steps: 65%|██████▍ | 5813/9000 [26:44:34<19:26:13, 21.96s/it, loss=0.1905, step_time=22.19s, grad_norm=0.11] Steps: 65%|██████▍ | 5813/9000 [26:44:55<19:26:13, 21.96s/it, loss=0.2163, step_time=21.42s, grad_norm=0.197] Steps: 65%|██████▍ | 5814/9000 [26:44:55<19:17:20, 21.80s/it, loss=0.2163, step_time=21.42s, grad_norm=0.197] Steps: 65%|██████▍ | 5814/9000 [26:45:18<19:17:20, 21.80s/it, loss=0.1435, step_time=22.31s, grad_norm=0.102] Steps: 65%|██████▍ | 5815/9000 [26:45:18<19:25:11, 21.95s/it, loss=0.1435, step_time=22.31s, grad_norm=0.102] Steps: 65%|██████▍ | 5815/9000 [26:45:39<19:25:11, 21.95s/it, loss=0.1555, step_time=21.61s, grad_norm=0.0783] Steps: 65%|██████▍ | 5816/9000 [26:45:39<19:19:26, 21.85s/it, loss=0.1555, step_time=21.61s, grad_norm=0.0783] Steps: 65%|██████▍ | 5816/9000 [26:46:02<19:19:26, 21.85s/it, loss=0.1808, step_time=22.40s, grad_norm=0.0879] Steps: 65%|██████▍ | 5817/9000 [26:46:02<19:27:48, 22.01s/it, loss=0.1808, step_time=22.40s, grad_norm=0.0879] Steps: 65%|██████▍ | 5817/9000 [26:46:23<19:27:48, 22.01s/it, loss=0.1720, step_time=21.57s, grad_norm=0.0761] Steps: 65%|██████▍ | 5818/9000 [26:46:23<19:20:21, 21.88s/it, loss=0.1720, step_time=21.57s, grad_norm=0.0761] Steps: 65%|██████▍ | 5818/9000 [26:46:45<19:20:21, 21.88s/it, loss=0.2289, step_time=21.84s, grad_norm=0.0627] Steps: 65%|██████▍ | 5819/9000 [26:46:45<19:19:20, 21.87s/it, loss=0.2289, step_time=21.84s, grad_norm=0.0627] Steps: 65%|██████▍ | 5819/9000 [26:47:07<19:19:20, 21.87s/it, loss=0.2137, step_time=21.59s, grad_norm=0.0843] Steps: 65%|██████▍ | 5820/9000 [26:47:07<19:14:34, 21.78s/it, loss=0.2137, step_time=21.59s, grad_norm=0.0843] Steps: 65%|██████▍ | 5820/9000 [26:47:29<19:14:34, 21.78s/it, loss=0.1756, step_time=22.74s, grad_norm=0.0522] Steps: 65%|██████▍ | 5821/9000 [26:47:29<19:29:27, 22.07s/it, loss=0.1756, step_time=22.74s, grad_norm=0.0522] Steps: 65%|██████▍ | 5821/9000 [26:47:50<19:29:27, 22.07s/it, loss=0.1887, step_time=20.92s, grad_norm=0.0922] Steps: 65%|██████▍ | 5822/9000 [26:47:50<19:10:47, 21.73s/it, loss=0.1887, step_time=20.92s, grad_norm=0.0922] Steps: 65%|██████▍ | 5822/9000 [26:48:13<19:10:47, 21.73s/it, loss=0.1742, step_time=22.41s, grad_norm=0.0912] Steps: 65%|██████▍ | 5823/9000 [26:48:13<19:21:15, 21.93s/it, loss=0.1742, step_time=22.41s, grad_norm=0.0912] Steps: 65%|██████▍ | 5823/9000 [26:48:34<19:21:15, 21.93s/it, loss=0.1896, step_time=21.15s, grad_norm=0.0767] Steps: 65%|██████▍ | 5824/9000 [26:48:34<19:08:34, 21.70s/it, loss=0.1896, step_time=21.15s, grad_norm=0.0767] Steps: 65%|██████▍ | 5824/9000 [26:48:57<19:08:34, 21.70s/it, loss=0.2531, step_time=22.66s, grad_norm=0.0826] Steps: 65%|██████▍ | 5825/9000 [26:48:57<19:23:28, 21.99s/it, loss=0.2531, step_time=22.66s, grad_norm=0.0826] Steps: 65%|██████▍ | 5825/9000 [26:49:18<19:23:28, 21.99s/it, loss=0.2133, step_time=21.30s, grad_norm=0.099] Steps: 65%|██████▍ | 5826/9000 [26:49:18<19:12:09, 21.78s/it, loss=0.2133, step_time=21.30s, grad_norm=0.099] Steps: 65%|██████▍ | 5826/9000 [26:49:40<19:12:09, 21.78s/it, loss=0.1772, step_time=22.64s, grad_norm=0.103] Steps: 65%|██████▍ | 5827/9000 [26:49:40<19:25:25, 22.04s/it, loss=0.1772, step_time=22.64s, grad_norm=0.103] Steps: 65%|██████▍ | 5827/9000 [26:50:03<19:25:25, 22.04s/it, loss=0.1951, step_time=22.04s, grad_norm=0.0726] Steps: 65%|██████▍ | 5828/9000 [26:50:03<19:25:10, 22.04s/it, loss=0.1951, step_time=22.04s, grad_norm=0.0726] Steps: 65%|██████▍ | 5828/9000 [26:50:25<19:25:10, 22.04s/it, loss=0.2633, step_time=22.45s, grad_norm=0.0733] Steps: 65%|██████▍ | 5829/9000 [26:50:25<19:31:16, 22.16s/it, loss=0.2633, step_time=22.45s, grad_norm=0.0733] Steps: 65%|██████▍ | 5829/9000 [26:50:47<19:31:16, 22.16s/it, loss=0.1461, step_time=21.57s, grad_norm=0.0712] Steps: 65%|██████▍ | 5830/9000 [26:50:47<19:21:33, 21.99s/it, loss=0.1461, step_time=21.57s, grad_norm=0.0712] Steps: 65%|██████▍ | 5830/9000 [26:51:10<19:21:33, 21.99s/it, loss=0.1721, step_time=23.70s, grad_norm=0.0591] Steps: 65%|██████▍ | 5831/9000 [26:51:10<19:48:18, 22.50s/it, loss=0.1721, step_time=23.70s, grad_norm=0.0591] Steps: 65%|██████▍ | 5831/9000 [26:51:32<19:48:18, 22.50s/it, loss=0.1136, step_time=21.70s, grad_norm=0.0749] Steps: 65%|██████▍ | 5832/9000 [26:51:32<19:35:13, 22.26s/it, loss=0.1136, step_time=21.70s, grad_norm=0.0749] Steps: 65%|██████▍ | 5832/9000 [26:51:55<19:35:13, 22.26s/it, loss=0.1518, step_time=23.32s, grad_norm=0.0663] Steps: 65%|██████▍ | 5833/9000 [26:51:55<19:51:44, 22.58s/it, loss=0.1518, step_time=23.32s, grad_norm=0.0663] Steps: 65%|██████▍ | 5833/9000 [26:52:17<19:51:44, 22.58s/it, loss=0.1684, step_time=21.92s, grad_norm=0.0607] Steps: 65%|██████▍ | 5834/9000 [26:52:17<19:41:01, 22.38s/it, loss=0.1684, step_time=21.92s, grad_norm=0.0607] Steps: 65%|██████▍ | 5834/9000 [26:52:41<19:41:01, 22.38s/it, loss=0.1715, step_time=24.04s, grad_norm=0.181] Steps: 65%|██████▍ | 5835/9000 [26:52:41<20:06:53, 22.88s/it, loss=0.1715, step_time=24.04s, grad_norm=0.181] Steps: 65%|██████▍ | 5835/9000 [26:53:03<20:06:53, 22.88s/it, loss=0.1290, step_time=22.10s, grad_norm=0.0776] Steps: 65%|██████▍ | 5836/9000 [26:53:03<19:54:10, 22.65s/it, loss=0.1290, step_time=22.10s, grad_norm=0.0776] Steps: 65%|██████▍ | 5836/9000 [26:53:27<19:54:10, 22.65s/it, loss=0.1837, step_time=23.81s, grad_norm=0.0874] Steps: 65%|██████▍ | 5837/9000 [26:53:27<20:12:13, 23.00s/it, loss=0.1837, step_time=23.81s, grad_norm=0.0874] Steps: 65%|██████▍ | 5837/9000 [26:53:49<20:12:13, 23.00s/it, loss=0.2524, step_time=21.44s, grad_norm=0.0916] Steps: 65%|██████▍ | 5838/9000 [26:53:49<19:47:12, 22.53s/it, loss=0.2524, step_time=21.44s, grad_norm=0.0916] Steps: 65%|██████▍ | 5838/9000 [26:54:12<19:47:12, 22.53s/it, loss=0.1527, step_time=23.84s, grad_norm=0.101] Steps: 65%|██████▍ | 5839/9000 [26:54:12<20:07:34, 22.92s/it, loss=0.1527, step_time=23.84s, grad_norm=0.101] Steps: 65%|██████▍ | 5839/9000 [26:54:34<20:07:34, 22.92s/it, loss=0.1505, step_time=21.94s, grad_norm=0.162] Steps: 65%|██████▍ | 5840/9000 [26:54:34<19:51:40, 22.63s/it, loss=0.1505, step_time=21.94s, grad_norm=0.162] Steps: 65%|██████▍ | 5840/9000 [26:54:58<19:51:40, 22.63s/it, loss=0.1452, step_time=23.66s, grad_norm=0.0893] Steps: 65%|██████▍ | 5841/9000 [26:54:58<20:07:37, 22.94s/it, loss=0.1452, step_time=23.66s, grad_norm=0.0893] Steps: 65%|██████▍ | 5841/9000 [26:55:20<20:07:37, 22.94s/it, loss=0.1486, step_time=21.76s, grad_norm=0.0715] Steps: 65%|██████▍ | 5842/9000 [26:55:20<19:48:43, 22.58s/it, loss=0.1486, step_time=21.76s, grad_norm=0.0715] Steps: 65%|██████▍ | 5842/9000 [26:55:43<19:48:43, 22.58s/it, loss=0.1210, step_time=23.14s, grad_norm=0.0666] Steps: 65%|██████▍ | 5843/9000 [26:55:43<19:57:06, 22.75s/it, loss=0.1210, step_time=23.14s, grad_norm=0.0666] Steps: 65%|██████▍ | 5843/9000 [26:56:05<19:57:06, 22.75s/it, loss=0.0839, step_time=21.99s, grad_norm=0.0551] Steps: 65%|██████▍ | 5844/9000 [26:56:05<19:44:40, 22.52s/it, loss=0.0839, step_time=21.99s, grad_norm=0.0551] Steps: 65%|██████▍ | 5844/9000 [26:56:28<19:44:40, 22.52s/it, loss=0.2297, step_time=23.25s, grad_norm=0.0839] Steps: 65%|██████▍ | 5845/9000 [26:56:28<19:55:50, 22.74s/it, loss=0.2297, step_time=23.25s, grad_norm=0.0839] Steps: 65%|██████▍ | 5845/9000 [26:56:50<19:55:50, 22.74s/it, loss=0.1751, step_time=21.93s, grad_norm=0.0838] Steps: 65%|██████▍ | 5846/9000 [26:56:50<19:42:39, 22.50s/it, loss=0.1751, step_time=21.93s, grad_norm=0.0838] Steps: 65%|██████▍ | 5846/9000 [26:57:14<19:42:39, 22.50s/it, loss=0.1639, step_time=23.67s, grad_norm=0.0635] Steps: 65%|██████▍ | 5847/9000 [26:57:14<20:00:49, 22.85s/it, loss=0.1639, step_time=23.67s, grad_norm=0.0635] Steps: 65%|██████▍ | 5847/9000 [26:57:36<20:00:49, 22.85s/it, loss=0.1651, step_time=22.00s, grad_norm=0.144] Steps: 65%|██████▍ | 5848/9000 [26:57:36<19:47:00, 22.60s/it, loss=0.1651, step_time=22.00s, grad_norm=0.144] Steps: 65%|██████▍ | 5848/9000 [26:57:59<19:47:00, 22.60s/it, loss=0.2143, step_time=23.43s, grad_norm=0.0686] Steps: 65%|██████▍ | 5849/9000 [26:57:59<19:59:45, 22.85s/it, loss=0.2143, step_time=23.43s, grad_norm=0.0686] Steps: 65%|██████▍ | 5849/9000 [26:58:21<19:59:45, 22.85s/it, loss=0.1811, step_time=21.77s, grad_norm=0.0655] Steps: 65%|██████▌ | 5850/9000 [26:58:21<19:42:26, 22.52s/it, loss=0.1811, step_time=21.77s, grad_norm=0.0655] Steps: 65%|██████▌ | 5850/9000 [26:58:45<19:42:26, 22.52s/it, loss=0.3223, step_time=23.58s, grad_norm=0.0889] Steps: 65%|██████▌ | 5851/9000 [26:58:45<19:58:49, 22.84s/it, loss=0.3223, step_time=23.58s, grad_norm=0.0889] Steps: 65%|██████▌ | 5851/9000 [26:59:07<19:58:49, 22.84s/it, loss=0.1565, step_time=22.54s, grad_norm=0.11] Steps: 65%|██████▌ | 5852/9000 [26:59:07<19:53:41, 22.75s/it, loss=0.1565, step_time=22.54s, grad_norm=0.11] Steps: 65%|██████▌ | 5852/9000 [26:59:31<19:53:41, 22.75s/it, loss=0.2236, step_time=23.44s, grad_norm=0.0703] Steps: 65%|██████▌ | 5853/9000 [26:59:31<20:04:07, 22.96s/it, loss=0.2236, step_time=23.44s, grad_norm=0.0703] Steps: 65%|██████▌ | 5853/9000 [26:59:53<20:04:07, 22.96s/it, loss=0.2136, step_time=22.32s, grad_norm=0.101] Steps: 65%|██████▌ | 5854/9000 [26:59:53<19:53:41, 22.77s/it, loss=0.2136, step_time=22.32s, grad_norm=0.101] Steps: 65%|██████▌ | 5854/9000 [27:00:17<19:53:41, 22.77s/it, loss=0.1608, step_time=23.89s, grad_norm=0.0926] Steps: 65%|██████▌ | 5855/9000 [27:00:17<20:11:00, 23.10s/it, loss=0.1608, step_time=23.89s, grad_norm=0.0926] Steps: 65%|██████▌ | 5855/9000 [27:00:39<20:11:00, 23.10s/it, loss=0.2617, step_time=22.43s, grad_norm=0.0882] Steps: 65%|██████▌ | 5856/9000 [27:00:39<20:00:01, 22.90s/it, loss=0.2617, step_time=22.43s, grad_norm=0.0882] Steps: 65%|██████▌ | 5856/9000 [27:01:03<20:00:01, 22.90s/it, loss=0.1550, step_time=23.70s, grad_norm=0.122] Steps: 65%|██████▌ | 5857/9000 [27:01:03<20:12:09, 23.14s/it, loss=0.1550, step_time=23.70s, grad_norm=0.122] Steps: 65%|██████▌ | 5857/9000 [27:01:28<20:12:09, 23.14s/it, loss=0.1521, step_time=24.85s, grad_norm=0.104] Steps: 65%|██████▌ | 5858/9000 [27:01:28<20:38:44, 23.66s/it, loss=0.1521, step_time=24.85s, grad_norm=0.104] Steps: 65%|██████▌ | 5858/9000 [27:01:51<20:38:44, 23.66s/it, loss=0.1496, step_time=23.71s, grad_norm=0.0775] Steps: 65%|██████▌ | 5859/9000 [27:01:51<20:39:10, 23.67s/it, loss=0.1496, step_time=23.71s, grad_norm=0.0775] Steps: 65%|██████▌ | 5859/9000 [27:02:15<20:39:10, 23.67s/it, loss=0.1234, step_time=23.66s, grad_norm=0.0734] Steps: 65%|██████▌ | 5860/9000 [27:02:15<20:38:34, 23.67s/it, loss=0.1234, step_time=23.66s, grad_norm=0.0734] Steps: 65%|██████▌ | 5860/9000 [27:02:39<20:38:34, 23.67s/it, loss=0.1988, step_time=23.84s, grad_norm=0.0934] Steps: 65%|██████▌ | 5861/9000 [27:02:39<20:40:52, 23.72s/it, loss=0.1988, step_time=23.84s, grad_norm=0.0934] Steps: 65%|██████▌ | 5861/9000 [27:03:02<20:40:52, 23.72s/it, loss=0.2207, step_time=23.33s, grad_norm=0.0778] Steps: 65%|██████▌ | 5862/9000 [27:03:02<20:34:23, 23.60s/it, loss=0.2207, step_time=23.33s, grad_norm=0.0778] Steps: 65%|██████▌ | 5862/9000 [27:03:26<20:34:23, 23.60s/it, loss=0.0865, step_time=23.88s, grad_norm=0.113] Steps: 65%|██████▌ | 5863/9000 [27:03:26<20:38:20, 23.69s/it, loss=0.0865, step_time=23.88s, grad_norm=0.113] Steps: 65%|██████▌ | 5863/9000 [27:03:49<20:38:20, 23.69s/it, loss=0.2493, step_time=23.24s, grad_norm=0.073] Steps: 65%|██████▌ | 5864/9000 [27:03:49<20:31:00, 23.55s/it, loss=0.2493, step_time=23.24s, grad_norm=0.073] Steps: 65%|██████▌ | 5864/9000 [27:04:13<20:31:00, 23.55s/it, loss=0.1270, step_time=23.64s, grad_norm=0.0846] Steps: 65%|██████▌ | 5865/9000 [27:04:13<20:31:57, 23.58s/it, loss=0.1270, step_time=23.64s, grad_norm=0.0846] Steps: 65%|██████▌ | 5865/9000 [27:04:37<20:31:57, 23.58s/it, loss=0.2323, step_time=23.97s, grad_norm=0.145] Steps: 65%|██████▌ | 5866/9000 [27:04:37<20:37:39, 23.69s/it, loss=0.2323, step_time=23.97s, grad_norm=0.145] Steps: 65%|██████▌ | 5866/9000 [27:05:00<20:37:39, 23.69s/it, loss=0.2688, step_time=23.45s, grad_norm=0.0722] Steps: 65%|██████▌ | 5867/9000 [27:05:00<20:33:26, 23.62s/it, loss=0.2688, step_time=23.45s, grad_norm=0.0722] Steps: 65%|██████▌ | 5867/9000 [27:05:26<20:33:26, 23.62s/it, loss=0.1213, step_time=25.32s, grad_norm=0.0751] Steps: 65%|██████▌ | 5868/9000 [27:05:26<20:59:40, 24.13s/it, loss=0.1213, step_time=25.32s, grad_norm=0.0751] Steps: 65%|██████▌ | 5868/9000 [27:05:49<20:59:40, 24.13s/it, loss=0.0938, step_time=23.50s, grad_norm=0.0484] Steps: 65%|██████▌ | 5869/9000 [27:05:49<20:49:20, 23.94s/it, loss=0.0938, step_time=23.50s, grad_norm=0.0484] Steps: 65%|██████▌ | 5869/9000 [27:06:15<20:49:20, 23.94s/it, loss=0.1814, step_time=25.34s, grad_norm=0.0729] Steps: 65%|██████▌ | 5870/9000 [27:06:15<21:10:53, 24.36s/it, loss=0.1814, step_time=25.34s, grad_norm=0.0729] Steps: 65%|██████▌ | 5870/9000 [27:06:38<21:10:53, 24.36s/it, loss=0.1165, step_time=23.11s, grad_norm=0.0706] Steps: 65%|██████▌ | 5871/9000 [27:06:38<20:50:56, 23.99s/it, loss=0.1165, step_time=23.11s, grad_norm=0.0706] Steps: 65%|██████▌ | 5871/9000 [27:07:04<20:50:56, 23.99s/it, loss=0.1709, step_time=26.22s, grad_norm=0.0478] Steps: 65%|██████▌ | 5872/9000 [27:07:04<21:25:33, 24.66s/it, loss=0.1709, step_time=26.22s, grad_norm=0.0478] Steps: 65%|██████▌ | 5872/9000 [27:07:28<21:25:33, 24.66s/it, loss=0.2161, step_time=24.38s, grad_norm=0.119] Steps: 65%|██████▌ | 5873/9000 [27:07:28<21:20:45, 24.57s/it, loss=0.2161, step_time=24.38s, grad_norm=0.119] Steps: 65%|██████▌ | 5873/9000 [27:07:53<21:20:45, 24.57s/it, loss=0.1180, step_time=24.79s, grad_norm=0.0828] Steps: 65%|██████▌ | 5874/9000 [27:07:53<21:23:41, 24.64s/it, loss=0.1180, step_time=24.79s, grad_norm=0.0828] Steps: 65%|██████▌ | 5874/9000 [27:08:16<21:23:41, 24.64s/it, loss=0.1614, step_time=23.07s, grad_norm=0.0837] Steps: 65%|██████▌ | 5875/9000 [27:08:16<20:58:43, 24.17s/it, loss=0.1614, step_time=23.07s, grad_norm=0.0837] Steps: 65%|██████▌ | 5875/9000 [27:08:42<20:58:43, 24.17s/it, loss=0.2093, step_time=26.22s, grad_norm=0.0927] Steps: 65%|██████▌ | 5876/9000 [27:08:42<21:30:21, 24.78s/it, loss=0.2093, step_time=26.22s, grad_norm=0.0927] Steps: 65%|██████▌ | 5876/9000 [27:09:07<21:30:21, 24.78s/it, loss=0.1740, step_time=24.37s, grad_norm=0.0614] Steps: 65%|██████▌ | 5877/9000 [27:09:07<21:23:33, 24.66s/it, loss=0.1740, step_time=24.37s, grad_norm=0.0614] Steps: 65%|██████▌ | 5877/9000 [27:09:33<21:23:33, 24.66s/it, loss=0.1844, step_time=26.13s, grad_norm=0.0839] Steps: 65%|██████▌ | 5878/9000 [27:09:33<21:46:08, 25.10s/it, loss=0.1844, step_time=26.13s, grad_norm=0.0839] Steps: 65%|██████▌ | 5878/9000 [27:09:56<21:46:08, 25.10s/it, loss=0.1714, step_time=23.46s, grad_norm=0.104] Steps: 65%|██████▌ | 5879/9000 [27:09:56<21:20:10, 24.61s/it, loss=0.1714, step_time=23.46s, grad_norm=0.104] Steps: 65%|██████▌ | 5879/9000 [27:10:22<21:20:10, 24.61s/it, loss=0.1603, step_time=25.97s, grad_norm=0.0898] Steps: 65%|██████▌ | 5880/9000 [27:10:22<21:40:59, 25.02s/it, loss=0.1603, step_time=25.97s, grad_norm=0.0898]INFO 05-21 01:06:33.078 [training_pipeline.py:254] Starting epoch 14 Steps: 65%|██████▌ | 5880/9000 [27:10:46<21:40:59, 25.02s/it, loss=0.1758, step_time=23.79s, grad_norm=0.08] Steps: 65%|██████▌ | 5881/9000 [27:10:46<21:21:26, 24.65s/it, loss=0.1758, step_time=23.79s, grad_norm=0.08] Steps: 65%|██████▌ | 5881/9000 [27:11:12<21:21:26, 24.65s/it, loss=0.0877, step_time=25.60s, grad_norm=0.0906] Steps: 65%|██████▌ | 5882/9000 [27:11:12<21:35:50, 24.94s/it, loss=0.0877, step_time=25.60s, grad_norm=0.0906] Steps: 65%|██████▌ | 5882/9000 [27:11:36<21:35:50, 24.94s/it, loss=0.1186, step_time=24.29s, grad_norm=0.131] Steps: 65%|██████▌ | 5883/9000 [27:11:36<21:25:21, 24.74s/it, loss=0.1186, step_time=24.29s, grad_norm=0.131] Steps: 65%|██████▌ | 5883/9000 [27:12:02<21:25:21, 24.74s/it, loss=0.1860, step_time=25.98s, grad_norm=0.0665] Steps: 65%|██████▌ | 5884/9000 [27:12:02<21:44:14, 25.11s/it, loss=0.1860, step_time=25.98s, grad_norm=0.0665] Steps: 65%|██████▌ | 5884/9000 [27:12:26<21:44:14, 25.11s/it, loss=0.1814, step_time=24.25s, grad_norm=0.108] Steps: 65%|██████▌ | 5885/9000 [27:12:26<21:30:26, 24.86s/it, loss=0.1814, step_time=24.25s, grad_norm=0.108] Steps: 65%|██████▌ | 5885/9000 [27:12:53<21:30:26, 24.86s/it, loss=0.1770, step_time=26.40s, grad_norm=0.103] Steps: 65%|██████▌ | 5886/9000 [27:12:53<21:54:02, 25.32s/it, loss=0.1770, step_time=26.40s, grad_norm=0.103] Steps: 65%|██████▌ | 5886/9000 [27:13:17<21:54:02, 25.32s/it, loss=0.1156, step_time=24.34s, grad_norm=0.0826] Steps: 65%|██████▌ | 5887/9000 [27:13:17<21:38:23, 25.03s/it, loss=0.1156, step_time=24.34s, grad_norm=0.0826] Steps: 65%|██████▌ | 5887/9000 [27:13:42<21:38:23, 25.03s/it, loss=0.1526, step_time=24.67s, grad_norm=0.0905] Steps: 65%|██████▌ | 5888/9000 [27:13:42<21:32:28, 24.92s/it, loss=0.1526, step_time=24.67s, grad_norm=0.0905] Steps: 65%|██████▌ | 5888/9000 [27:14:05<21:32:28, 24.92s/it, loss=0.2517, step_time=23.22s, grad_norm=0.08] Steps: 65%|██████▌ | 5889/9000 [27:14:05<21:05:43, 24.41s/it, loss=0.2517, step_time=23.22s, grad_norm=0.08] Steps: 65%|██████▌ | 5889/9000 [27:14:31<21:05:43, 24.41s/it, loss=0.2124, step_time=25.92s, grad_norm=0.0757] Steps: 65%|██████▌ | 5890/9000 [27:14:31<21:28:49, 24.86s/it, loss=0.2124, step_time=25.92s, grad_norm=0.0757] Steps: 65%|██████▌ | 5890/9000 [27:14:54<21:28:49, 24.86s/it, loss=0.2020, step_time=23.17s, grad_norm=0.0585] Steps: 65%|██████▌ | 5891/9000 [27:14:54<21:02:01, 24.36s/it, loss=0.2020, step_time=23.17s, grad_norm=0.0585] Steps: 65%|██████▌ | 5891/9000 [27:15:18<21:02:01, 24.36s/it, loss=0.1719, step_time=23.94s, grad_norm=0.0829] Steps: 65%|██████▌ | 5892/9000 [27:15:18<20:55:09, 24.23s/it, loss=0.1719, step_time=23.94s, grad_norm=0.0829] Steps: 65%|██████▌ | 5892/9000 [27:15:42<20:55:09, 24.23s/it, loss=0.1941, step_time=24.50s, grad_norm=0.0833] Steps: 65%|██████▌ | 5893/9000 [27:15:42<20:58:54, 24.31s/it, loss=0.1941, step_time=24.50s, grad_norm=0.0833] Steps: 65%|██████▌ | 5893/9000 [27:16:07<20:58:54, 24.31s/it, loss=0.2026, step_time=25.00s, grad_norm=0.118] Steps: 65%|██████▌ | 5894/9000 [27:16:07<21:09:17, 24.52s/it, loss=0.2026, step_time=25.00s, grad_norm=0.118] Steps: 65%|██████▌ | 5894/9000 [27:16:34<21:09:17, 24.52s/it, loss=0.1510, step_time=26.17s, grad_norm=0.0746] Steps: 66%|██████▌ | 5895/9000 [27:16:34<21:34:31, 25.01s/it, loss=0.1510, step_time=26.17s, grad_norm=0.0746] Steps: 66%|██████▌ | 5895/9000 [27:16:58<21:34:31, 25.01s/it, loss=0.2646, step_time=23.97s, grad_norm=0.0786] Steps: 66%|██████▌ | 5896/9000 [27:16:58<21:17:52, 24.70s/it, loss=0.2646, step_time=23.97s, grad_norm=0.0786] Steps: 66%|██████▌ | 5896/9000 [27:17:22<21:17:52, 24.70s/it, loss=0.1979, step_time=24.28s, grad_norm=0.11] Steps: 66%|██████▌ | 5897/9000 [27:17:22<21:11:01, 24.58s/it, loss=0.1979, step_time=24.28s, grad_norm=0.11] Steps: 66%|██████▌ | 5897/9000 [27:17:45<21:11:01, 24.58s/it, loss=0.2075, step_time=23.31s, grad_norm=0.0735] Steps: 66%|██████▌ | 5898/9000 [27:17:45<20:50:58, 24.20s/it, loss=0.2075, step_time=23.31s, grad_norm=0.0735] Steps: 66%|██████▌ | 5898/9000 [27:18:09<20:50:58, 24.20s/it, loss=0.1605, step_time=24.14s, grad_norm=0.129] Steps: 66%|██████▌ | 5899/9000 [27:18:09<20:49:41, 24.18s/it, loss=0.1605, step_time=24.14s, grad_norm=0.129] Steps: 66%|██████▌ | 5899/9000 [27:18:34<20:49:41, 24.18s/it, loss=0.1783, step_time=24.31s, grad_norm=0.111] Steps: 66%|██████▌ | 5900/9000 [27:18:34<20:51:23, 24.22s/it, loss=0.1783, step_time=24.31s, grad_norm=0.111] Steps: 66%|██████▌ | 5900/9000 [27:18:58<20:51:23, 24.22s/it, loss=0.2111, step_time=23.88s, grad_norm=0.088] Steps: 66%|██████▌ | 5901/9000 [27:18:58<20:45:45, 24.12s/it, loss=0.2111, step_time=23.88s, grad_norm=0.088] Steps: 66%|██████▌ | 5901/9000 [27:19:22<20:45:45, 24.12s/it, loss=0.1603, step_time=24.08s, grad_norm=0.152] Steps: 66%|██████▌ | 5902/9000 [27:19:22<20:44:44, 24.11s/it, loss=0.1603, step_time=24.08s, grad_norm=0.152] Steps: 66%|██████▌ | 5902/9000 [27:19:45<20:44:44, 24.11s/it, loss=0.1696, step_time=23.76s, grad_norm=0.131] Steps: 66%|██████▌ | 5903/9000 [27:19:45<20:38:57, 24.00s/it, loss=0.1696, step_time=23.76s, grad_norm=0.131] Steps: 66%|██████▌ | 5903/9000 [27:20:10<20:38:57, 24.00s/it, loss=0.1708, step_time=24.19s, grad_norm=0.08] Steps: 66%|██████▌ | 5904/9000 [27:20:10<20:41:24, 24.06s/it, loss=0.1708, step_time=24.19s, grad_norm=0.08] Steps: 66%|██████▌ | 5904/9000 [27:20:33<20:41:24, 24.06s/it, loss=0.2400, step_time=23.95s, grad_norm=0.103] Steps: 66%|██████▌ | 5905/9000 [27:20:33<20:39:21, 24.03s/it, loss=0.2400, step_time=23.95s, grad_norm=0.103] Steps: 66%|██████▌ | 5905/9000 [27:20:58<20:39:21, 24.03s/it, loss=0.2172, step_time=24.62s, grad_norm=0.0893] Steps: 66%|██████▌ | 5906/9000 [27:20:58<20:48:07, 24.20s/it, loss=0.2172, step_time=24.62s, grad_norm=0.0893] Steps: 66%|██████▌ | 5906/9000 [27:21:21<20:48:07, 24.20s/it, loss=0.2021, step_time=23.20s, grad_norm=0.11] Steps: 66%|██████▌ | 5907/9000 [27:21:21<20:32:15, 23.90s/it, loss=0.2021, step_time=23.20s, grad_norm=0.11] Steps: 66%|██████▌ | 5907/9000 [27:21:46<20:32:15, 23.90s/it, loss=0.2165, step_time=24.19s, grad_norm=0.103] Steps: 66%|██████▌ | 5908/9000 [27:21:46<20:36:16, 23.99s/it, loss=0.2165, step_time=24.19s, grad_norm=0.103] Steps: 66%|██████▌ | 5908/9000 [27:22:10<20:36:16, 23.99s/it, loss=0.1608, step_time=24.02s, grad_norm=0.0894] Steps: 66%|██████▌ | 5909/9000 [27:22:10<20:36:21, 24.00s/it, loss=0.1608, step_time=24.02s, grad_norm=0.0894] Steps: 66%|██████▌ | 5909/9000 [27:22:33<20:36:21, 24.00s/it, loss=0.1978, step_time=23.34s, grad_norm=0.156] Steps: 66%|██████▌ | 5910/9000 [27:22:33<20:25:48, 23.80s/it, loss=0.1978, step_time=23.34s, grad_norm=0.156] Steps: 66%|██████▌ | 5910/9000 [27:22:57<20:25:48, 23.80s/it, loss=0.2053, step_time=24.41s, grad_norm=0.0717] Steps: 66%|██████▌ | 5911/9000 [27:22:57<20:34:53, 23.99s/it, loss=0.2053, step_time=24.41s, grad_norm=0.0717] Steps: 66%|██████▌ | 5911/9000 [27:23:21<20:34:53, 23.99s/it, loss=0.1716, step_time=23.58s, grad_norm=0.0936] Steps: 66%|██████▌ | 5912/9000 [27:23:21<20:28:19, 23.87s/it, loss=0.1716, step_time=23.58s, grad_norm=0.0936] Steps: 66%|██████▌ | 5912/9000 [27:23:46<20:28:19, 23.87s/it, loss=0.1209, step_time=25.02s, grad_norm=0.111] Steps: 66%|██████▌ | 5913/9000 [27:23:46<20:45:43, 24.21s/it, loss=0.1209, step_time=25.02s, grad_norm=0.111] Steps: 66%|██████▌ | 5913/9000 [27:24:10<20:45:43, 24.21s/it, loss=0.2985, step_time=23.68s, grad_norm=0.0809] Steps: 66%|██████▌ | 5914/9000 [27:24:10<20:37:03, 24.05s/it, loss=0.2985, step_time=23.68s, grad_norm=0.0809] Steps: 66%|██████▌ | 5914/9000 [27:24:34<20:37:03, 24.05s/it, loss=0.2505, step_time=24.42s, grad_norm=0.0963] Steps: 66%|██████▌ | 5915/9000 [27:24:34<20:42:18, 24.16s/it, loss=0.2505, step_time=24.42s, grad_norm=0.0963] Steps: 66%|██████▌ | 5915/9000 [27:24:58<20:42:18, 24.16s/it, loss=0.1892, step_time=23.93s, grad_norm=0.0751] Steps: 66%|██████▌ | 5916/9000 [27:24:58<20:38:23, 24.09s/it, loss=0.1892, step_time=23.93s, grad_norm=0.0751] Steps: 66%|██████▌ | 5916/9000 [27:25:22<20:38:23, 24.09s/it, loss=0.2469, step_time=23.93s, grad_norm=0.0695] Steps: 66%|██████▌ | 5917/9000 [27:25:22<20:35:27, 24.04s/it, loss=0.2469, step_time=23.93s, grad_norm=0.0695] Steps: 66%|██████▌ | 5917/9000 [27:25:46<20:35:27, 24.04s/it, loss=0.2005, step_time=23.74s, grad_norm=0.11] Steps: 66%|██████▌ | 5918/9000 [27:25:46<20:30:25, 23.95s/it, loss=0.2005, step_time=23.74s, grad_norm=0.11] Steps: 66%|██████▌ | 5918/9000 [27:26:11<20:30:25, 23.95s/it, loss=0.2036, step_time=25.57s, grad_norm=0.0859] Steps: 66%|██████▌ | 5919/9000 [27:26:11<20:54:58, 24.44s/it, loss=0.2036, step_time=25.57s, grad_norm=0.0859] Steps: 66%|██████▌ | 5919/9000 [27:26:35<20:54:58, 24.44s/it, loss=0.2102, step_time=23.34s, grad_norm=0.0787] Steps: 66%|██████▌ | 5920/9000 [27:26:35<20:37:44, 24.11s/it, loss=0.2102, step_time=23.34s, grad_norm=0.0787] Steps: 66%|██████▌ | 5920/9000 [27:27:00<20:37:44, 24.11s/it, loss=0.2178, step_time=25.09s, grad_norm=0.14] Steps: 66%|██████▌ | 5921/9000 [27:27:00<20:52:24, 24.41s/it, loss=0.2178, step_time=25.09s, grad_norm=0.14] Steps: 66%|██████▌ | 5921/9000 [27:27:23<20:52:24, 24.41s/it, loss=0.2064, step_time=23.64s, grad_norm=0.0834] Steps: 66%|██████▌ | 5922/9000 [27:27:23<20:40:17, 24.18s/it, loss=0.2064, step_time=23.64s, grad_norm=0.0834] Steps: 66%|██████▌ | 5922/9000 [27:27:48<20:40:17, 24.18s/it, loss=0.1717, step_time=24.83s, grad_norm=0.0771] Steps: 66%|██████▌ | 5923/9000 [27:27:48<20:49:55, 24.37s/it, loss=0.1717, step_time=24.83s, grad_norm=0.0771] Steps: 66%|██████▌ | 5923/9000 [27:28:11<20:49:55, 24.37s/it, loss=0.2706, step_time=23.04s, grad_norm=0.089] Steps: 66%|██████▌ | 5924/9000 [27:28:11<20:29:04, 23.97s/it, loss=0.2706, step_time=23.04s, grad_norm=0.089] Steps: 66%|██████▌ | 5924/9000 [27:28:36<20:29:04, 23.97s/it, loss=0.1340, step_time=24.51s, grad_norm=0.0792] Steps: 66%|██████▌ | 5925/9000 [27:28:36<20:36:59, 24.14s/it, loss=0.1340, step_time=24.51s, grad_norm=0.0792] Steps: 66%|██████▌ | 5925/9000 [27:28:58<20:36:59, 24.14s/it, loss=0.1516, step_time=22.64s, grad_norm=0.104] Steps: 66%|██████▌ | 5926/9000 [27:28:58<20:13:36, 23.69s/it, loss=0.1516, step_time=22.64s, grad_norm=0.104] Steps: 66%|██████▌ | 5926/9000 [27:29:22<20:13:36, 23.69s/it, loss=0.1886, step_time=24.06s, grad_norm=0.113] Steps: 66%|██████▌ | 5927/9000 [27:29:22<20:18:53, 23.80s/it, loss=0.1886, step_time=24.06s, grad_norm=0.113] Steps: 66%|██████▌ | 5927/9000 [27:29:47<20:18:53, 23.80s/it, loss=0.1681, step_time=24.36s, grad_norm=0.106] Steps: 66%|██████▌ | 5928/9000 [27:29:47<20:27:07, 23.97s/it, loss=0.1681, step_time=24.36s, grad_norm=0.106] Steps: 66%|██████▌ | 5928/9000 [27:30:12<20:27:07, 23.97s/it, loss=0.1515, step_time=25.32s, grad_norm=0.125] Steps: 66%|██████▌ | 5929/9000 [27:30:12<20:47:28, 24.37s/it, loss=0.1515, step_time=25.32s, grad_norm=0.125] Steps: 66%|██████▌ | 5929/9000 [27:30:35<20:47:28, 24.37s/it, loss=0.1058, step_time=23.14s, grad_norm=0.0851] Steps: 66%|██████▌ | 5930/9000 [27:30:35<20:28:14, 24.00s/it, loss=0.1058, step_time=23.14s, grad_norm=0.0851] Steps: 66%|██████▌ | 5930/9000 [27:31:01<20:28:14, 24.00s/it, loss=0.1793, step_time=26.29s, grad_norm=0.0936] Steps: 66%|██████▌ | 5931/9000 [27:31:01<21:02:57, 24.69s/it, loss=0.1793, step_time=26.29s, grad_norm=0.0936] Steps: 66%|██████▌ | 5931/9000 [27:31:26<21:02:57, 24.69s/it, loss=0.1190, step_time=24.98s, grad_norm=0.099] Steps: 66%|██████▌ | 5932/9000 [27:31:26<21:07:04, 24.78s/it, loss=0.1190, step_time=24.98s, grad_norm=0.099] Steps: 66%|██████▌ | 5932/9000 [27:31:53<21:07:04, 24.78s/it, loss=0.2110, step_time=27.05s, grad_norm=0.0583] Steps: 66%|██████▌ | 5933/9000 [27:31:53<21:41:33, 25.46s/it, loss=0.2110, step_time=27.05s, grad_norm=0.0583] Steps: 66%|██████▌ | 5933/9000 [27:32:17<21:41:33, 25.46s/it, loss=0.1063, step_time=23.97s, grad_norm=0.0985] Steps: 66%|██████▌ | 5934/9000 [27:32:17<21:18:15, 25.01s/it, loss=0.1063, step_time=23.97s, grad_norm=0.0985] Steps: 66%|██████▌ | 5934/9000 [27:32:43<21:18:15, 25.01s/it, loss=0.1449, step_time=25.04s, grad_norm=0.126] Steps: 66%|██████▌ | 5935/9000 [27:32:43<21:18:17, 25.02s/it, loss=0.1449, step_time=25.04s, grad_norm=0.126] Steps: 66%|██████▌ | 5935/9000 [27:33:07<21:18:17, 25.02s/it, loss=0.2160, step_time=24.49s, grad_norm=0.063] Steps: 66%|██████▌ | 5936/9000 [27:33:07<21:09:44, 24.86s/it, loss=0.2160, step_time=24.49s, grad_norm=0.063] Steps: 66%|██████▌ | 5936/9000 [27:33:31<21:09:44, 24.86s/it, loss=0.3459, step_time=24.34s, grad_norm=0.11] Steps: 66%|██████▌ | 5937/9000 [27:33:31<21:01:21, 24.71s/it, loss=0.3459, step_time=24.34s, grad_norm=0.11] Steps: 66%|██████▌ | 5937/9000 [27:33:57<21:01:21, 24.71s/it, loss=0.1834, step_time=25.65s, grad_norm=0.175] Steps: 66%|██████▌ | 5938/9000 [27:33:57<21:15:22, 24.99s/it, loss=0.1834, step_time=25.65s, grad_norm=0.175] Steps: 66%|██████▌ | 5938/9000 [27:34:21<21:15:22, 24.99s/it, loss=0.1985, step_time=23.83s, grad_norm=0.0741] Steps: 66%|██████▌ | 5939/9000 [27:34:21<20:57:14, 24.64s/it, loss=0.1985, step_time=23.83s, grad_norm=0.0741] Steps: 66%|██████▌ | 5939/9000 [27:34:47<20:57:14, 24.64s/it, loss=0.1990, step_time=25.68s, grad_norm=0.101] Steps: 66%|██████▌ | 5940/9000 [27:34:47<21:12:40, 24.95s/it, loss=0.1990, step_time=25.68s, grad_norm=0.101] Steps: 66%|██████▌ | 5940/9000 [27:35:11<21:12:40, 24.95s/it, loss=0.2248, step_time=24.23s, grad_norm=0.137] Steps: 66%|██████▌ | 5941/9000 [27:35:11<21:01:10, 24.74s/it, loss=0.2248, step_time=24.23s, grad_norm=0.137] Steps: 66%|██████▌ | 5941/9000 [27:35:36<21:01:10, 24.74s/it, loss=0.1824, step_time=25.46s, grad_norm=0.106] Steps: 66%|██████▌ | 5942/9000 [27:35:36<21:11:49, 24.95s/it, loss=0.1824, step_time=25.46s, grad_norm=0.106] Steps: 66%|██████▌ | 5942/9000 [27:36:02<21:11:49, 24.95s/it, loss=0.2055, step_time=26.24s, grad_norm=0.123] Steps: 66%|██████▌ | 5943/9000 [27:36:02<21:31:05, 25.34s/it, loss=0.2055, step_time=26.24s, grad_norm=0.123] Steps: 66%|██████▌ | 5943/9000 [27:36:29<21:31:05, 25.34s/it, loss=0.1826, step_time=26.45s, grad_norm=0.0773] Steps: 66%|██████▌ | 5944/9000 [27:36:29<21:47:39, 25.67s/it, loss=0.1826, step_time=26.45s, grad_norm=0.0773] Steps: 66%|██████▌ | 5944/9000 [27:36:58<21:47:39, 25.67s/it, loss=0.2300, step_time=28.81s, grad_norm=0.0674] Steps: 66%|██████▌ | 5945/9000 [27:36:58<22:35:11, 26.62s/it, loss=0.2300, step_time=28.81s, grad_norm=0.0674] Steps: 66%|██████▌ | 5945/9000 [27:37:23<22:35:11, 26.62s/it, loss=0.3088, step_time=24.81s, grad_norm=0.147] Steps: 66%|██████▌ | 5946/9000 [27:37:23<22:07:07, 26.07s/it, loss=0.3088, step_time=24.81s, grad_norm=0.147] Steps: 66%|██████▌ | 5946/9000 [27:37:50<22:07:07, 26.07s/it, loss=0.1447, step_time=27.32s, grad_norm=0.0951] Steps: 66%|██████▌ | 5947/9000 [27:37:50<22:25:44, 26.45s/it, loss=0.1447, step_time=27.32s, grad_norm=0.0951] Steps: 66%|██████▌ | 5947/9000 [27:38:15<22:25:44, 26.45s/it, loss=0.2173, step_time=24.74s, grad_norm=0.102] Steps: 66%|██████▌ | 5948/9000 [27:38:15<21:59:13, 25.94s/it, loss=0.2173, step_time=24.74s, grad_norm=0.102] Steps: 66%|██████▌ | 5948/9000 [27:38:39<21:59:13, 25.94s/it, loss=0.1952, step_time=24.77s, grad_norm=0.142] Steps: 66%|██████▌ | 5949/9000 [27:38:39<21:41:07, 25.59s/it, loss=0.1952, step_time=24.77s, grad_norm=0.142] Steps: 66%|██████▌ | 5949/9000 [27:39:06<21:41:07, 25.59s/it, loss=0.1085, step_time=26.80s, grad_norm=0.0693] Steps: 66%|██████▌ | 5950/9000 [27:39:06<21:59:12, 25.95s/it, loss=0.1085, step_time=26.80s, grad_norm=0.0693] Steps: 66%|██████▌ | 5950/9000 [27:39:30<21:59:12, 25.95s/it, loss=0.1572, step_time=23.75s, grad_norm=0.173] Steps: 66%|██████▌ | 5951/9000 [27:39:30<21:25:12, 25.29s/it, loss=0.1572, step_time=23.75s, grad_norm=0.173] Steps: 66%|██████▌ | 5951/9000 [27:39:56<21:25:12, 25.29s/it, loss=0.1202, step_time=26.25s, grad_norm=0.128] Steps: 66%|██████▌ | 5952/9000 [27:39:56<21:39:26, 25.58s/it, loss=0.1202, step_time=26.25s, grad_norm=0.128] Steps: 66%|██████▌ | 5952/9000 [27:40:20<21:39:26, 25.58s/it, loss=0.2282, step_time=23.70s, grad_norm=0.0699] Steps: 66%|██████▌ | 5953/9000 [27:40:20<21:10:20, 25.01s/it, loss=0.2282, step_time=23.70s, grad_norm=0.0699] Steps: 66%|██████▌ | 5953/9000 [27:40:47<21:10:20, 25.01s/it, loss=0.1994, step_time=27.19s, grad_norm=0.0687] Steps: 66%|██████▌ | 5954/9000 [27:40:47<21:43:08, 25.67s/it, loss=0.1994, step_time=27.19s, grad_norm=0.0687] Steps: 66%|██████▌ | 5954/9000 [27:41:12<21:43:08, 25.67s/it, loss=0.1450, step_time=24.86s, grad_norm=0.0887] Steps: 66%|██████▌ | 5955/9000 [27:41:12<21:30:28, 25.43s/it, loss=0.1450, step_time=24.86s, grad_norm=0.0887] Steps: 66%|██████▌ | 5955/9000 [27:41:41<21:30:28, 25.43s/it, loss=0.1523, step_time=28.98s, grad_norm=0.194] Steps: 66%|██████▌ | 5956/9000 [27:41:41<22:24:09, 26.49s/it, loss=0.1523, step_time=28.98s, grad_norm=0.194] Steps: 66%|██████▌ | 5956/9000 [27:42:11<22:24:09, 26.49s/it, loss=0.1521, step_time=29.83s, grad_norm=0.119] Steps: 66%|██████▌ | 5957/9000 [27:42:11<23:14:25, 27.49s/it, loss=0.1521, step_time=29.83s, grad_norm=0.119] Steps: 66%|██████▌ | 5957/9000 [27:42:36<23:14:25, 27.49s/it, loss=0.1718, step_time=25.53s, grad_norm=0.191] Steps: 66%|██████▌ | 5958/9000 [27:42:36<22:44:09, 26.91s/it, loss=0.1718, step_time=25.53s, grad_norm=0.191] Steps: 66%|██████▌ | 5958/9000 [27:43:03<22:44:09, 26.91s/it, loss=0.1611, step_time=27.18s, grad_norm=0.0785] Steps: 66%|██████▌ | 5959/9000 [27:43:03<22:47:50, 26.99s/it, loss=0.1611, step_time=27.18s, grad_norm=0.0785] Steps: 66%|██████▌ | 5959/9000 [27:43:30<22:47:50, 26.99s/it, loss=0.1047, step_time=26.09s, grad_norm=0.146] Steps: 66%|██████▌ | 5960/9000 [27:43:30<22:33:47, 26.72s/it, loss=0.1047, step_time=26.09s, grad_norm=0.146] Steps: 66%|██████▌ | 5960/9000 [27:43:54<22:33:47, 26.72s/it, loss=0.0811, step_time=24.73s, grad_norm=0.0974] Steps: 66%|██████▌ | 5961/9000 [27:43:54<22:03:09, 26.12s/it, loss=0.0811, step_time=24.73s, grad_norm=0.0974] Steps: 66%|██████▌ | 5961/9000 [27:44:21<22:03:09, 26.12s/it, loss=0.1634, step_time=26.37s, grad_norm=0.114] Steps: 66%|██████▌ | 5962/9000 [27:44:21<22:06:30, 26.20s/it, loss=0.1634, step_time=26.37s, grad_norm=0.114] Steps: 66%|██████▌ | 5962/9000 [27:44:46<22:06:30, 26.20s/it, loss=0.1847, step_time=24.94s, grad_norm=0.177] Steps: 66%|██████▋ | 5963/9000 [27:44:46<21:46:57, 25.82s/it, loss=0.1847, step_time=24.94s, grad_norm=0.177] Steps: 66%|██████▋ | 5963/9000 [27:45:11<21:46:57, 25.82s/it, loss=0.2717, step_time=25.87s, grad_norm=0.0526] Steps: 66%|██████▋ | 5964/9000 [27:45:11<21:47:16, 25.84s/it, loss=0.2717, step_time=25.87s, grad_norm=0.0526] Steps: 66%|██████▋ | 5964/9000 [27:45:38<21:47:16, 25.84s/it, loss=0.1719, step_time=26.27s, grad_norm=0.115] Steps: 66%|██████▋ | 5965/9000 [27:45:38<21:53:26, 25.97s/it, loss=0.1719, step_time=26.27s, grad_norm=0.115] Steps: 66%|██████▋ | 5965/9000 [27:46:02<21:53:26, 25.97s/it, loss=0.1187, step_time=24.51s, grad_norm=0.117] Steps: 66%|██████▋ | 5966/9000 [27:46:02<21:31:00, 25.53s/it, loss=0.1187, step_time=24.51s, grad_norm=0.117] Steps: 66%|██████▋ | 5966/9000 [27:46:29<21:31:00, 25.53s/it, loss=0.2386, step_time=26.59s, grad_norm=0.0773] Steps: 66%|██████▋ | 5967/9000 [27:46:29<21:46:42, 25.85s/it, loss=0.2386, step_time=26.59s, grad_norm=0.0773] Steps: 66%|██████▋ | 5967/9000 [27:46:53<21:46:42, 25.85s/it, loss=0.2653, step_time=24.14s, grad_norm=0.192] Steps: 66%|██████▋ | 5968/9000 [27:46:53<21:20:26, 25.34s/it, loss=0.2653, step_time=24.14s, grad_norm=0.192] Steps: 66%|██████▋ | 5968/9000 [27:47:19<21:20:26, 25.34s/it, loss=0.2001, step_time=26.09s, grad_norm=0.101] Steps: 66%|██████▋ | 5969/9000 [27:47:19<21:31:22, 25.56s/it, loss=0.2001, step_time=26.09s, grad_norm=0.101] Steps: 66%|██████▋ | 5969/9000 [27:47:44<21:31:22, 25.56s/it, loss=0.1126, step_time=24.65s, grad_norm=0.0904] Steps: 66%|██████▋ | 5970/9000 [27:47:44<21:17:11, 25.29s/it, loss=0.1126, step_time=24.65s, grad_norm=0.0904] Steps: 66%|██████▋ | 5970/9000 [27:48:09<21:17:11, 25.29s/it, loss=0.1811, step_time=25.34s, grad_norm=0.0732] Steps: 66%|██████▋ | 5971/9000 [27:48:09<21:17:35, 25.31s/it, loss=0.1811, step_time=25.34s, grad_norm=0.0732] Steps: 66%|██████▋ | 5971/9000 [27:48:33<21:17:35, 25.31s/it, loss=0.1989, step_time=24.37s, grad_norm=0.18] Steps: 66%|██████▋ | 5972/9000 [27:48:33<21:02:58, 25.03s/it, loss=0.1989, step_time=24.37s, grad_norm=0.18] Steps: 66%|██████▋ | 5972/9000 [27:48:59<21:02:58, 25.03s/it, loss=0.0775, step_time=25.94s, grad_norm=0.126] Steps: 66%|██████▋ | 5973/9000 [27:48:59<21:16:21, 25.30s/it, loss=0.0775, step_time=25.94s, grad_norm=0.126] Steps: 66%|██████▋ | 5973/9000 [27:49:23<21:16:21, 25.30s/it, loss=0.1464, step_time=23.95s, grad_norm=0.1] Steps: 66%|██████▋ | 5974/9000 [27:49:23<20:55:29, 24.89s/it, loss=0.1464, step_time=23.95s, grad_norm=0.1] Steps: 66%|██████▋ | 5974/9000 [27:49:49<20:55:29, 24.89s/it, loss=0.1982, step_time=25.73s, grad_norm=0.102] Steps: 66%|██████▋ | 5975/9000 [27:49:49<21:07:47, 25.15s/it, loss=0.1982, step_time=25.73s, grad_norm=0.102] Steps: 66%|██████▋ | 5975/9000 [27:50:13<21:07:47, 25.15s/it, loss=0.1485, step_time=24.40s, grad_norm=0.0962] Steps: 66%|██████▋ | 5976/9000 [27:50:13<20:56:10, 24.92s/it, loss=0.1485, step_time=24.40s, grad_norm=0.0962] Steps: 66%|██████▋ | 5976/9000 [27:50:39<20:56:10, 24.92s/it, loss=0.1797, step_time=25.48s, grad_norm=0.0793] Steps: 66%|██████▋ | 5977/9000 [27:50:39<21:04:11, 25.09s/it, loss=0.1797, step_time=25.48s, grad_norm=0.0793] Steps: 66%|██████▋ | 5977/9000 [27:51:03<21:04:11, 25.09s/it, loss=0.1541, step_time=23.95s, grad_norm=0.129] Steps: 66%|██████▋ | 5978/9000 [27:51:03<20:46:35, 24.75s/it, loss=0.1541, step_time=23.95s, grad_norm=0.129] Steps: 66%|██████▋ | 5978/9000 [27:51:29<20:46:35, 24.75s/it, loss=0.2467, step_time=26.18s, grad_norm=0.0848] Steps: 66%|██████▋ | 5979/9000 [27:51:29<21:07:48, 25.18s/it, loss=0.2467, step_time=26.18s, grad_norm=0.0848] Steps: 66%|██████▋ | 5979/9000 [27:51:53<21:07:48, 25.18s/it, loss=0.1462, step_time=23.89s, grad_norm=0.101] Steps: 66%|██████▋ | 5980/9000 [27:51:53<20:47:54, 24.79s/it, loss=0.1462, step_time=23.89s, grad_norm=0.101] Steps: 66%|██████▋ | 5980/9000 [27:52:19<20:47:54, 24.79s/it, loss=0.2659, step_time=26.09s, grad_norm=0.117] Steps: 66%|██████▋ | 5981/9000 [27:52:19<21:07:04, 25.18s/it, loss=0.2659, step_time=26.09s, grad_norm=0.117] Steps: 66%|██████▋ | 5981/9000 [27:52:43<21:07:04, 25.18s/it, loss=0.1390, step_time=23.48s, grad_norm=0.0792] Steps: 66%|██████▋ | 5982/9000 [27:52:43<20:41:00, 24.67s/it, loss=0.1390, step_time=23.48s, grad_norm=0.0792] Steps: 66%|██████▋ | 5982/9000 [27:53:07<20:41:00, 24.67s/it, loss=0.1771, step_time=24.90s, grad_norm=0.0608] Steps: 66%|██████▋ | 5983/9000 [27:53:07<20:44:01, 24.74s/it, loss=0.1771, step_time=24.90s, grad_norm=0.0608] Steps: 66%|██████▋ | 5983/9000 [27:53:29<20:44:01, 24.74s/it, loss=0.1298, step_time=21.28s, grad_norm=0.192] Steps: 66%|██████▋ | 5984/9000 [27:53:29<19:51:28, 23.70s/it, loss=0.1298, step_time=21.28s, grad_norm=0.192] Steps: 66%|██████▋ | 5984/9000 [27:53:48<19:51:28, 23.70s/it, loss=0.1533, step_time=19.56s, grad_norm=0.0986] Steps: 66%|██████▋ | 5985/9000 [27:53:48<18:48:36, 22.46s/it, loss=0.1533, step_time=19.56s, grad_norm=0.0986] Steps: 66%|██████▋ | 5985/9000 [27:54:07<18:48:36, 22.46s/it, loss=0.2735, step_time=18.90s, grad_norm=0.0963] Steps: 67%|██████▋ | 5986/9000 [27:54:07<17:54:33, 21.39s/it, loss=0.2735, step_time=18.90s, grad_norm=0.0963] Steps: 67%|██████▋ | 5986/9000 [27:54:26<17:54:33, 21.39s/it, loss=0.1654, step_time=18.78s, grad_norm=0.217] Steps: 67%|██████▋ | 5987/9000 [27:54:26<17:14:53, 20.61s/it, loss=0.1654, step_time=18.78s, grad_norm=0.217] Steps: 67%|██████▋ | 5987/9000 [27:54:46<17:14:53, 20.61s/it, loss=0.1709, step_time=19.86s, grad_norm=0.0715] Steps: 67%|██████▋ | 5988/9000 [27:54:46<17:03:18, 20.38s/it, loss=0.1709, step_time=19.86s, grad_norm=0.0715] Steps: 67%|██████▋ | 5988/9000 [27:55:05<17:03:18, 20.38s/it, loss=0.1514, step_time=18.71s, grad_norm=0.154] Steps: 67%|██████▋ | 5989/9000 [27:55:05<16:37:48, 19.88s/it, loss=0.1514, step_time=18.71s, grad_norm=0.154] Steps: 67%|██████▋ | 5989/9000 [27:55:25<16:37:48, 19.88s/it, loss=0.1860, step_time=20.08s, grad_norm=0.0787] Steps: 67%|██████▋ | 5990/9000 [27:55:25<16:40:27, 19.94s/it, loss=0.1860, step_time=20.08s, grad_norm=0.0787] Steps: 67%|██████▋ | 5990/9000 [27:55:43<16:40:27, 19.94s/it, loss=0.1644, step_time=18.78s, grad_norm=0.0635] Steps: 67%|██████▋ | 5991/9000 [27:55:43<16:22:43, 19.60s/it, loss=0.1644, step_time=18.78s, grad_norm=0.0635] Steps: 67%|██████▋ | 5991/9000 [27:56:05<16:22:43, 19.60s/it, loss=0.2064, step_time=21.14s, grad_norm=0.0818] Steps: 67%|██████▋ | 5992/9000 [27:56:05<16:45:40, 20.06s/it, loss=0.2064, step_time=21.14s, grad_norm=0.0818] Steps: 67%|██████▋ | 5992/9000 [27:56:23<16:45:40, 20.06s/it, loss=0.3024, step_time=18.60s, grad_norm=0.0601] Steps: 67%|██████▋ | 5993/9000 [27:56:23<16:23:22, 19.62s/it, loss=0.3024, step_time=18.60s, grad_norm=0.0601] Steps: 67%|██████▋ | 5993/9000 [27:56:43<16:23:22, 19.62s/it, loss=0.1979, step_time=19.88s, grad_norm=0.13] Steps: 67%|██████▋ | 5994/9000 [27:56:43<16:26:54, 19.70s/it, loss=0.1979, step_time=19.88s, grad_norm=0.13] Steps: 67%|██████▋ | 5994/9000 [27:57:04<16:26:54, 19.70s/it, loss=0.1889, step_time=20.49s, grad_norm=0.0935] Steps: 67%|██████▋ | 5995/9000 [27:57:04<16:38:29, 19.94s/it, loss=0.1889, step_time=20.49s, grad_norm=0.0935] Steps: 67%|██████▋ | 5995/9000 [27:57:23<16:38:29, 19.94s/it, loss=0.2348, step_time=19.20s, grad_norm=0.0907] Steps: 67%|██████▋ | 5996/9000 [27:57:23<16:27:10, 19.72s/it, loss=0.2348, step_time=19.20s, grad_norm=0.0907] Steps: 67%|██████▋ | 5996/9000 [27:57:44<16:27:10, 19.72s/it, loss=0.1414, step_time=20.95s, grad_norm=0.134] Steps: 67%|██████▋ | 5997/9000 [27:57:44<16:45:18, 20.09s/it, loss=0.1414, step_time=20.95s, grad_norm=0.134] Steps: 67%|██████▋ | 5997/9000 [27:58:03<16:45:18, 20.09s/it, loss=0.1952, step_time=19.01s, grad_norm=0.083] Steps: 67%|██████▋ | 5998/9000 [27:58:03<16:28:50, 19.76s/it, loss=0.1952, step_time=19.01s, grad_norm=0.083] Steps: 67%|██████▋ | 5998/9000 [27:58:23<16:28:50, 19.76s/it, loss=0.1754, step_time=20.65s, grad_norm=0.081] Steps: 67%|██████▋ | 5999/9000 [27:58:23<16:41:49, 20.03s/it, loss=0.1754, step_time=20.65s, grad_norm=0.081] Steps: 67%|██████▋ | 5999/9000 [27:58:42<16:41:49, 20.03s/it, loss=0.1177, step_time=18.84s, grad_norm=0.126] Steps: 67%|██████▋ | 6000/9000 [27:58:42<16:23:43, 19.67s/it, loss=0.1177, step_time=18.84s, grad_norm=0.126] Steps: 67%|██████▋ | 6000/9000 [27:59:03<16:23:43, 19.67s/it, loss=0.2040, step_time=20.81s, grad_norm=0.0997] Steps: 67%|██████▋ | 6001/9000 [27:59:03<16:40:26, 20.02s/it, loss=0.2040, step_time=20.81s, grad_norm=0.0997] Steps: 67%|██████▋ | 6001/9000 [27:59:22<16:40:26, 20.02s/it, loss=0.2475, step_time=18.70s, grad_norm=0.104] Steps: 67%|██████▋ | 6002/9000 [27:59:22<16:20:23, 19.62s/it, loss=0.2475, step_time=18.70s, grad_norm=0.104] Steps: 67%|██████▋ | 6002/9000 [27:59:43<16:20:23, 19.62s/it, loss=0.1123, step_time=20.86s, grad_norm=0.114] Steps: 67%|██████▋ | 6003/9000 [27:59:43<16:38:40, 19.99s/it, loss=0.1123, step_time=20.86s, grad_norm=0.114] Steps: 67%|██████▋ | 6003/9000 [28:00:02<16:38:40, 19.99s/it, loss=0.2534, step_time=19.13s, grad_norm=0.198] Steps: 67%|██████▋ | 6004/9000 [28:00:02<16:25:22, 19.73s/it, loss=0.2534, step_time=19.13s, grad_norm=0.198] Steps: 67%|██████▋ | 6004/9000 [28:00:22<16:25:22, 19.73s/it, loss=0.1630, step_time=20.04s, grad_norm=0.0623] Steps: 67%|██████▋ | 6005/9000 [28:00:22<16:29:42, 19.83s/it, loss=0.1630, step_time=20.04s, grad_norm=0.0623] Steps: 67%|██████▋ | 6005/9000 [28:00:42<16:29:42, 19.83s/it, loss=0.1285, step_time=20.08s, grad_norm=0.126] Steps: 67%|██████▋ | 6006/9000 [28:00:42<16:33:14, 19.90s/it, loss=0.1285, step_time=20.08s, grad_norm=0.126] Steps: 67%|██████▋ | 6006/9000 [28:01:02<16:33:14, 19.90s/it, loss=0.1347, step_time=19.92s, grad_norm=0.126] Steps: 67%|██████▋ | 6007/9000 [28:01:02<16:33:11, 19.91s/it, loss=0.1347, step_time=19.92s, grad_norm=0.126] Steps: 67%|██████▋ | 6007/9000 [28:01:22<16:33:11, 19.91s/it, loss=0.1250, step_time=20.49s, grad_norm=0.108] Steps: 67%|██████▋ | 6008/9000 [28:01:22<16:41:37, 20.09s/it, loss=0.1250, step_time=20.49s, grad_norm=0.108] Steps: 67%|██████▋ | 6008/9000 [28:01:42<16:41:37, 20.09s/it, loss=0.1331, step_time=20.02s, grad_norm=0.0926] Steps: 67%|██████▋ | 6009/9000 [28:01:42<16:40:16, 20.07s/it, loss=0.1331, step_time=20.02s, grad_norm=0.0926] Steps: 67%|██████▋ | 6009/9000 [28:02:03<16:40:16, 20.07s/it, loss=0.2110, step_time=20.73s, grad_norm=0.106] Steps: 67%|██████▋ | 6010/9000 [28:02:03<16:49:52, 20.27s/it, loss=0.2110, step_time=20.73s, grad_norm=0.106] Steps: 67%|██████▋ | 6010/9000 [28:02:23<16:49:52, 20.27s/it, loss=0.0800, step_time=19.78s, grad_norm=0.109] Steps: 67%|██████▋ | 6011/9000 [28:02:23<16:42:18, 20.12s/it, loss=0.0800, step_time=19.78s, grad_norm=0.109] Steps: 67%|██████▋ | 6011/9000 [28:02:45<16:42:18, 20.12s/it, loss=0.0814, step_time=21.92s, grad_norm=0.0842] Steps: 67%|██████▋ | 6012/9000 [28:02:45<17:08:54, 20.66s/it, loss=0.0814, step_time=21.92s, grad_norm=0.0842] Steps: 67%|██████▋ | 6012/9000 [28:03:05<17:08:54, 20.66s/it, loss=0.1591, step_time=20.14s, grad_norm=0.0958] Steps: 67%|██████▋ | 6013/9000 [28:03:05<17:00:49, 20.51s/it, loss=0.1591, step_time=20.14s, grad_norm=0.0958] Steps: 67%|██████▋ | 6013/9000 [28:03:27<17:00:49, 20.51s/it, loss=0.2125, step_time=22.21s, grad_norm=0.122] Steps: 67%|██████▋ | 6014/9000 [28:03:27<17:25:58, 21.02s/it, loss=0.2125, step_time=22.21s, grad_norm=0.122] Steps: 67%|██████▋ | 6014/9000 [28:03:47<17:25:58, 21.02s/it, loss=0.2213, step_time=20.20s, grad_norm=0.0877] Steps: 67%|██████▋ | 6015/9000 [28:03:47<17:13:26, 20.77s/it, loss=0.2213, step_time=20.20s, grad_norm=0.0877] Steps: 67%|██████▋ | 6015/9000 [28:04:09<17:13:26, 20.77s/it, loss=0.1934, step_time=22.16s, grad_norm=0.132] Steps: 67%|██████▋ | 6016/9000 [28:04:09<17:33:48, 21.19s/it, loss=0.1934, step_time=22.16s, grad_norm=0.132] Steps: 67%|██████▋ | 6016/9000 [28:04:30<17:33:48, 21.19s/it, loss=0.2344, step_time=20.67s, grad_norm=0.0875] Steps: 67%|██████▋ | 6017/9000 [28:04:30<17:25:42, 21.03s/it, loss=0.2344, step_time=20.67s, grad_norm=0.0875] Steps: 67%|██████▋ | 6017/9000 [28:04:52<17:25:42, 21.03s/it, loss=0.2406, step_time=22.17s, grad_norm=0.0769] Steps: 67%|██████▋ | 6018/9000 [28:04:52<17:42:23, 21.38s/it, loss=0.2406, step_time=22.17s, grad_norm=0.0769] Steps: 67%|██████▋ | 6018/9000 [28:05:13<17:42:23, 21.38s/it, loss=0.1676, step_time=20.54s, grad_norm=0.137] Steps: 67%|██████▋ | 6019/9000 [28:05:13<17:29:37, 21.13s/it, loss=0.1676, step_time=20.54s, grad_norm=0.137] Steps: 67%|██████▋ | 6019/9000 [28:05:35<17:29:37, 21.13s/it, loss=0.1110, step_time=22.55s, grad_norm=0.0564] Steps: 67%|██████▋ | 6020/9000 [28:05:35<17:50:28, 21.55s/it, loss=0.1110, step_time=22.55s, grad_norm=0.0564] Steps: 67%|██████▋ | 6020/9000 [28:05:57<17:50:28, 21.55s/it, loss=0.1542, step_time=21.30s, grad_norm=0.112] Steps: 67%|██████▋ | 6021/9000 [28:05:57<17:46:20, 21.48s/it, loss=0.1542, step_time=21.30s, grad_norm=0.112] Steps: 67%|██████▋ | 6021/9000 [28:06:19<17:46:20, 21.48s/it, loss=0.1261, step_time=22.36s, grad_norm=0.11] Steps: 67%|██████▋ | 6022/9000 [28:06:19<17:59:13, 21.74s/it, loss=0.1261, step_time=22.36s, grad_norm=0.11] Steps: 67%|██████▋ | 6022/9000 [28:06:41<17:59:13, 21.74s/it, loss=0.2055, step_time=22.24s, grad_norm=0.136] Steps: 67%|██████▋ | 6023/9000 [28:06:41<18:06:11, 21.89s/it, loss=0.2055, step_time=22.24s, grad_norm=0.136] Steps: 67%|██████▋ | 6023/9000 [28:07:03<18:06:11, 21.89s/it, loss=0.2059, step_time=22.11s, grad_norm=0.125] Steps: 67%|██████▋ | 6024/9000 [28:07:03<18:09:03, 21.96s/it, loss=0.2059, step_time=22.11s, grad_norm=0.125] Steps: 67%|██████▋ | 6024/9000 [28:07:25<18:09:03, 21.96s/it, loss=0.2095, step_time=21.90s, grad_norm=0.0667] Steps: 67%|██████▋ | 6025/9000 [28:07:25<18:07:48, 21.94s/it, loss=0.2095, step_time=21.90s, grad_norm=0.0667] Steps: 67%|██████▋ | 6025/9000 [28:07:47<18:07:48, 21.94s/it, loss=0.1453, step_time=21.75s, grad_norm=0.0953] Steps: 67%|██████▋ | 6026/9000 [28:07:47<18:04:37, 21.88s/it, loss=0.1453, step_time=21.75s, grad_norm=0.0953] Steps: 67%|██████▋ | 6026/9000 [28:08:10<18:04:37, 21.88s/it, loss=0.1949, step_time=22.92s, grad_norm=0.0841] Steps: 67%|██████▋ | 6027/9000 [28:08:10<18:19:39, 22.19s/it, loss=0.1949, step_time=22.92s, grad_norm=0.0841] Steps: 67%|██████▋ | 6027/9000 [28:08:32<18:19:39, 22.19s/it, loss=0.1957, step_time=21.93s, grad_norm=0.0967] Steps: 67%|██████▋ | 6028/9000 [28:08:32<18:15:26, 22.12s/it, loss=0.1957, step_time=21.93s, grad_norm=0.0967] Steps: 67%|██████▋ | 6028/9000 [28:08:55<18:15:26, 22.12s/it, loss=0.1672, step_time=22.80s, grad_norm=0.0736] Steps: 67%|██████▋ | 6029/9000 [28:08:55<18:25:17, 22.32s/it, loss=0.1672, step_time=22.80s, grad_norm=0.0736] Steps: 67%|██████▋ | 6029/9000 [28:09:16<18:25:17, 22.32s/it, loss=0.2057, step_time=21.76s, grad_norm=0.0832] Steps: 67%|██████▋ | 6030/9000 [28:09:16<18:16:32, 22.15s/it, loss=0.2057, step_time=21.76s, grad_norm=0.0832] Steps: 67%|██████▋ | 6030/9000 [28:09:39<18:16:32, 22.15s/it, loss=0.1519, step_time=22.94s, grad_norm=0.16] Steps: 67%|██████▋ | 6031/9000 [28:09:39<18:27:49, 22.39s/it, loss=0.1519, step_time=22.94s, grad_norm=0.16] Steps: 67%|██████▋ | 6031/9000 [28:10:00<18:27:49, 22.39s/it, loss=0.2839, step_time=21.01s, grad_norm=0.0598] Steps: 67%|██████▋ | 6032/9000 [28:10:00<18:07:04, 21.98s/it, loss=0.2839, step_time=21.01s, grad_norm=0.0598] Steps: 67%|██████▋ | 6032/9000 [28:10:23<18:07:04, 21.98s/it, loss=0.1938, step_time=22.83s, grad_norm=0.118] Steps: 67%|██████▋ | 6033/9000 [28:10:23<18:19:26, 22.23s/it, loss=0.1938, step_time=22.83s, grad_norm=0.118] Steps: 67%|██████▋ | 6033/9000 [28:10:45<18:19:26, 22.23s/it, loss=0.1800, step_time=21.75s, grad_norm=0.241] Steps: 67%|██████▋ | 6034/9000 [28:10:45<18:11:55, 22.09s/it, loss=0.1800, step_time=21.75s, grad_norm=0.241] Steps: 67%|██████▋ | 6034/9000 [28:11:09<18:11:55, 22.09s/it, loss=0.1549, step_time=24.51s, grad_norm=0.0938] Steps: 67%|██████▋ | 6035/9000 [28:11:09<18:47:32, 22.82s/it, loss=0.1549, step_time=24.51s, grad_norm=0.0938] Steps: 67%|██████▋ | 6035/9000 [28:11:31<18:47:32, 22.82s/it, loss=0.1716, step_time=21.96s, grad_norm=0.198] Steps: 67%|██████▋ | 6036/9000 [28:11:31<18:34:30, 22.56s/it, loss=0.1716, step_time=21.96s, grad_norm=0.198] Steps: 67%|██████▋ | 6036/9000 [28:11:56<18:34:30, 22.56s/it, loss=0.1878, step_time=24.23s, grad_norm=0.163] Steps: 67%|██████▋ | 6037/9000 [28:11:56<18:58:54, 23.06s/it, loss=0.1878, step_time=24.23s, grad_norm=0.163] Steps: 67%|██████▋ | 6037/9000 [28:12:18<18:58:54, 23.06s/it, loss=0.1389, step_time=22.19s, grad_norm=0.115] Steps: 67%|██████▋ | 6038/9000 [28:12:18<18:45:34, 22.80s/it, loss=0.1389, step_time=22.19s, grad_norm=0.115] Steps: 67%|██████▋ | 6038/9000 [28:12:42<18:45:34, 22.80s/it, loss=0.1827, step_time=24.35s, grad_norm=0.278] Steps: 67%|██████▋ | 6039/9000 [28:12:42<19:08:11, 23.27s/it, loss=0.1827, step_time=24.35s, grad_norm=0.278] Steps: 67%|██████▋ | 6039/9000 [28:13:04<19:08:11, 23.27s/it, loss=0.1126, step_time=22.04s, grad_norm=0.243] Steps: 67%|██████▋ | 6040/9000 [28:13:04<18:49:39, 22.90s/it, loss=0.1126, step_time=22.04s, grad_norm=0.243] Steps: 67%|██████▋ | 6040/9000 [28:13:29<18:49:39, 22.90s/it, loss=0.2607, step_time=24.34s, grad_norm=0.114] Steps: 67%|██████▋ | 6041/9000 [28:13:29<19:10:39, 23.33s/it, loss=0.2607, step_time=24.34s, grad_norm=0.114] Steps: 67%|██████▋ | 6041/9000 [28:13:51<19:10:39, 23.33s/it, loss=0.1545, step_time=22.23s, grad_norm=0.227] Steps: 67%|██████▋ | 6042/9000 [28:13:51<18:53:57, 23.00s/it, loss=0.1545, step_time=22.23s, grad_norm=0.227] Steps: 67%|██████▋ | 6042/9000 [28:14:15<18:53:57, 23.00s/it, loss=0.1664, step_time=24.12s, grad_norm=0.131] Steps: 67%|██████▋ | 6043/9000 [28:14:15<19:10:04, 23.34s/it, loss=0.1664, step_time=24.12s, grad_norm=0.131] Steps: 67%|██████▋ | 6043/9000 [28:14:37<19:10:04, 23.34s/it, loss=0.2830, step_time=22.37s, grad_norm=0.195] Steps: 67%|██████▋ | 6044/9000 [28:14:37<18:55:26, 23.05s/it, loss=0.2830, step_time=22.37s, grad_norm=0.195] Steps: 67%|██████▋ | 6044/9000 [28:15:01<18:55:26, 23.05s/it, loss=0.1172, step_time=23.97s, grad_norm=0.215] Steps: 67%|██████▋ | 6045/9000 [28:15:01<19:08:42, 23.32s/it, loss=0.1172, step_time=23.97s, grad_norm=0.215] Steps: 67%|██████▋ | 6045/9000 [28:15:24<19:08:42, 23.32s/it, loss=0.1390, step_time=22.45s, grad_norm=0.0973] Steps: 67%|██████▋ | 6046/9000 [28:15:24<18:55:28, 23.06s/it, loss=0.1390, step_time=22.45s, grad_norm=0.0973] Steps: 67%|██████▋ | 6046/9000 [28:15:48<18:55:28, 23.06s/it, loss=0.1671, step_time=24.37s, grad_norm=0.117] Steps: 67%|██████▋ | 6047/9000 [28:15:48<19:14:28, 23.46s/it, loss=0.1671, step_time=24.37s, grad_norm=0.117] Steps: 67%|██████▋ | 6047/9000 [28:16:10<19:14:28, 23.46s/it, loss=0.1590, step_time=22.02s, grad_norm=0.104] Steps: 67%|██████▋ | 6048/9000 [28:16:10<18:52:54, 23.03s/it, loss=0.1590, step_time=22.02s, grad_norm=0.104] Steps: 67%|██████▋ | 6048/9000 [28:16:34<18:52:54, 23.03s/it, loss=0.2033, step_time=23.97s, grad_norm=0.291] Steps: 67%|██████▋ | 6049/9000 [28:16:34<19:06:28, 23.31s/it, loss=0.2033, step_time=23.97s, grad_norm=0.291] Steps: 67%|██████▋ | 6049/9000 [28:16:57<19:06:28, 23.31s/it, loss=0.1460, step_time=22.58s, grad_norm=0.071] Steps: 67%|██████▋ | 6050/9000 [28:16:57<18:55:18, 23.09s/it, loss=0.1460, step_time=22.58s, grad_norm=0.071] Steps: 67%|██████▋ | 6050/9000 [28:17:21<18:55:18, 23.09s/it, loss=0.0933, step_time=24.74s, grad_norm=0.203] Steps: 67%|██████▋ | 6051/9000 [28:17:21<19:19:16, 23.59s/it, loss=0.0933, step_time=24.74s, grad_norm=0.203] Steps: 67%|██████▋ | 6051/9000 [28:17:40<19:19:16, 23.59s/it, loss=0.2442, step_time=19.01s, grad_norm=0.116] Steps: 67%|██████▋ | 6052/9000 [28:17:40<18:11:26, 22.21s/it, loss=0.2442, step_time=19.01s, grad_norm=0.116] Steps: 67%|██████▋ | 6052/9000 [28:18:02<18:11:26, 22.21s/it, loss=0.2308, step_time=21.16s, grad_norm=0.122] Steps: 67%|██████▋ | 6053/9000 [28:18:02<17:55:33, 21.90s/it, loss=0.2308, step_time=21.16s, grad_norm=0.122] Steps: 67%|██████▋ | 6053/9000 [28:18:21<17:55:33, 21.90s/it, loss=0.2213, step_time=18.98s, grad_norm=0.131] Steps: 67%|██████▋ | 6054/9000 [28:18:21<17:12:13, 21.02s/it, loss=0.2213, step_time=18.98s, grad_norm=0.131] Steps: 67%|██████▋ | 6054/9000 [28:18:41<17:12:13, 21.02s/it, loss=0.1726, step_time=20.86s, grad_norm=0.162] Steps: 67%|██████▋ | 6055/9000 [28:18:41<17:09:27, 20.97s/it, loss=0.1726, step_time=20.86s, grad_norm=0.162] Steps: 67%|██████▋ | 6055/9000 [28:19:02<17:09:27, 20.97s/it, loss=0.1703, step_time=20.56s, grad_norm=0.126] Steps: 67%|██████▋ | 6056/9000 [28:19:02<17:03:01, 20.85s/it, loss=0.1703, step_time=20.56s, grad_norm=0.126] Steps: 67%|██████▋ | 6056/9000 [28:19:23<17:03:01, 20.85s/it, loss=0.1193, step_time=20.63s, grad_norm=0.13] Steps: 67%|██████▋ | 6057/9000 [28:19:23<16:59:28, 20.78s/it, loss=0.1193, step_time=20.63s, grad_norm=0.13] Steps: 67%|██████▋ | 6057/9000 [28:19:43<16:59:28, 20.78s/it, loss=0.2017, step_time=20.15s, grad_norm=0.12] Steps: 67%|██████▋ | 6058/9000 [28:19:43<16:49:52, 20.60s/it, loss=0.2017, step_time=20.15s, grad_norm=0.12] Steps: 67%|██████▋ | 6058/9000 [28:20:04<16:49:52, 20.60s/it, loss=0.2205, step_time=20.85s, grad_norm=0.125] Steps: 67%|██████▋ | 6059/9000 [28:20:04<16:53:15, 20.67s/it, loss=0.2205, step_time=20.85s, grad_norm=0.125] Steps: 67%|██████▋ | 6059/9000 [28:20:25<16:53:15, 20.67s/it, loss=0.2046, step_time=21.07s, grad_norm=0.102] Steps: 67%|██████▋ | 6060/9000 [28:20:25<16:58:46, 20.79s/it, loss=0.2046, step_time=21.07s, grad_norm=0.102] Steps: 67%|██████▋ | 6060/9000 [28:20:45<16:58:46, 20.79s/it, loss=0.1535, step_time=20.33s, grad_norm=0.0983] Steps: 67%|██████▋ | 6061/9000 [28:20:45<16:51:39, 20.65s/it, loss=0.1535, step_time=20.33s, grad_norm=0.0983] Steps: 67%|██████▋ | 6061/9000 [28:21:07<16:51:39, 20.65s/it, loss=0.2245, step_time=21.67s, grad_norm=0.107] Steps: 67%|██████▋ | 6062/9000 [28:21:07<17:06:18, 20.96s/it, loss=0.2245, step_time=21.67s, grad_norm=0.107] Steps: 67%|██████▋ | 6062/9000 [28:21:27<17:06:18, 20.96s/it, loss=0.1525, step_time=20.47s, grad_norm=0.0962] Steps: 67%|██████▋ | 6063/9000 [28:21:27<16:58:45, 20.81s/it, loss=0.1525, step_time=20.47s, grad_norm=0.0962] Steps: 67%|██████▋ | 6063/9000 [28:21:48<16:58:45, 20.81s/it, loss=0.1359, step_time=21.06s, grad_norm=0.142] Steps: 67%|██████▋ | 6064/9000 [28:21:48<17:02:05, 20.89s/it, loss=0.1359, step_time=21.06s, grad_norm=0.142] Steps: 67%|██████▋ | 6064/9000 [28:22:09<17:02:05, 20.89s/it, loss=0.1640, step_time=20.77s, grad_norm=0.0682] Steps: 67%|██████▋ | 6065/9000 [28:22:09<17:00:01, 20.85s/it, loss=0.1640, step_time=20.77s, grad_norm=0.0682] Steps: 67%|██████▋ | 6065/9000 [28:22:30<17:00:01, 20.85s/it, loss=0.1837, step_time=21.06s, grad_norm=0.119] Steps: 67%|██████▋ | 6066/9000 [28:22:30<17:02:42, 20.91s/it, loss=0.1837, step_time=21.06s, grad_norm=0.119] Steps: 67%|██████▋ | 6066/9000 [28:22:50<17:02:42, 20.91s/it, loss=0.1693, step_time=20.35s, grad_norm=0.136] Steps: 67%|██████▋ | 6067/9000 [28:22:50<16:54:03, 20.74s/it, loss=0.1693, step_time=20.35s, grad_norm=0.136] Steps: 67%|██████▋ | 6067/9000 [28:23:12<16:54:03, 20.74s/it, loss=0.1761, step_time=21.23s, grad_norm=0.0655] Steps: 67%|██████▋ | 6068/9000 [28:23:12<17:00:54, 20.89s/it, loss=0.1761, step_time=21.23s, grad_norm=0.0655] Steps: 67%|██████▋ | 6068/9000 [28:23:32<17:00:54, 20.89s/it, loss=0.1660, step_time=20.24s, grad_norm=0.071] Steps: 67%|██████▋ | 6069/9000 [28:23:32<16:50:59, 20.70s/it, loss=0.1660, step_time=20.24s, grad_norm=0.071] Steps: 67%|██████▋ | 6069/9000 [28:23:54<16:50:59, 20.70s/it, loss=0.0864, step_time=21.74s, grad_norm=0.247] Steps: 67%|██████▋ | 6070/9000 [28:23:54<17:05:55, 21.01s/it, loss=0.0864, step_time=21.74s, grad_norm=0.247] Steps: 67%|██████▋ | 6070/9000 [28:24:14<17:05:55, 21.01s/it, loss=0.1946, step_time=19.93s, grad_norm=0.11] Steps: 67%|██████▋ | 6071/9000 [28:24:14<16:49:46, 20.68s/it, loss=0.1946, step_time=19.93s, grad_norm=0.11] Steps: 67%|██████▋ | 6071/9000 [28:24:35<16:49:46, 20.68s/it, loss=0.1167, step_time=21.72s, grad_norm=0.123] Steps: 67%|██████▋ | 6072/9000 [28:24:35<17:04:37, 21.00s/it, loss=0.1167, step_time=21.72s, grad_norm=0.123] Steps: 67%|██████▋ | 6072/9000 [28:24:55<17:04:37, 21.00s/it, loss=0.1137, step_time=20.04s, grad_norm=0.163] Steps: 67%|██████▋ | 6073/9000 [28:24:55<16:50:21, 20.71s/it, loss=0.1137, step_time=20.04s, grad_norm=0.163] Steps: 67%|██████▋ | 6073/9000 [28:25:17<16:50:21, 20.71s/it, loss=0.1635, step_time=21.48s, grad_norm=0.0642] Steps: 67%|██████▋ | 6074/9000 [28:25:17<17:01:16, 20.94s/it, loss=0.1635, step_time=21.48s, grad_norm=0.0642] Steps: 67%|██████▋ | 6074/9000 [28:25:37<17:01:16, 20.94s/it, loss=0.1599, step_time=20.31s, grad_norm=0.0873] Steps: 68%|██████▊ | 6075/9000 [28:25:37<16:51:45, 20.75s/it, loss=0.1599, step_time=20.31s, grad_norm=0.0873] Steps: 68%|██████▊ | 6075/9000 [28:25:58<16:51:45, 20.75s/it, loss=0.2515, step_time=20.94s, grad_norm=0.0734] Steps: 68%|██████▊ | 6076/9000 [28:25:58<16:54:06, 20.81s/it, loss=0.2515, step_time=20.94s, grad_norm=0.0734] Steps: 68%|██████▊ | 6076/9000 [28:26:18<16:54:06, 20.81s/it, loss=0.1726, step_time=20.10s, grad_norm=0.142] Steps: 68%|██████▊ | 6077/9000 [28:26:18<16:43:22, 20.60s/it, loss=0.1726, step_time=20.10s, grad_norm=0.142] Steps: 68%|██████▊ | 6077/9000 [28:26:40<16:43:22, 20.60s/it, loss=0.1827, step_time=21.66s, grad_norm=0.0971] Steps: 68%|██████▊ | 6078/9000 [28:26:40<16:58:33, 20.91s/it, loss=0.1827, step_time=21.66s, grad_norm=0.0971] Steps: 68%|██████▊ | 6078/9000 [28:27:00<16:58:33, 20.91s/it, loss=0.2068, step_time=20.14s, grad_norm=0.0534] Steps: 68%|██████▊ | 6079/9000 [28:27:00<16:46:56, 20.68s/it, loss=0.2068, step_time=20.14s, grad_norm=0.0534] Steps: 68%|██████▊ | 6079/9000 [28:27:22<16:46:56, 20.68s/it, loss=0.1189, step_time=21.61s, grad_norm=0.153] Steps: 68%|██████▊ | 6080/9000 [28:27:22<17:00:09, 20.96s/it, loss=0.1189, step_time=21.61s, grad_norm=0.153] Steps: 68%|██████▊ | 6080/9000 [28:27:42<17:00:09, 20.96s/it, loss=0.1845, step_time=20.10s, grad_norm=0.105] Steps: 68%|██████▊ | 6081/9000 [28:27:42<16:47:15, 20.70s/it, loss=0.1845, step_time=20.10s, grad_norm=0.105] Steps: 68%|██████▊ | 6081/9000 [28:28:03<16:47:15, 20.70s/it, loss=0.1339, step_time=21.76s, grad_norm=0.0734] Steps: 68%|██████▊ | 6082/9000 [28:28:03<17:02:21, 21.02s/it, loss=0.1339, step_time=21.76s, grad_norm=0.0734] Steps: 68%|██████▊ | 6082/9000 [28:28:24<17:02:21, 21.02s/it, loss=0.1853, step_time=20.87s, grad_norm=0.107] Steps: 68%|██████▊ | 6083/9000 [28:28:24<16:59:50, 20.98s/it, loss=0.1853, step_time=20.87s, grad_norm=0.107] Steps: 68%|██████▊ | 6083/9000 [28:28:46<16:59:50, 20.98s/it, loss=0.1700, step_time=21.59s, grad_norm=0.0946] Steps: 68%|██████▊ | 6084/9000 [28:28:46<17:08:30, 21.16s/it, loss=0.1700, step_time=21.59s, grad_norm=0.0946] Steps: 68%|██████▊ | 6084/9000 [28:29:05<17:08:30, 21.16s/it, loss=0.0878, step_time=19.43s, grad_norm=0.131] Steps: 68%|██████▊ | 6085/9000 [28:29:05<16:42:56, 20.64s/it, loss=0.0878, step_time=19.43s, grad_norm=0.131] Steps: 68%|██████▊ | 6085/9000 [28:29:27<16:42:56, 20.64s/it, loss=0.1568, step_time=21.74s, grad_norm=0.086] Steps: 68%|██████▊ | 6086/9000 [28:29:27<16:58:31, 20.97s/it, loss=0.1568, step_time=21.74s, grad_norm=0.086] Steps: 68%|██████▊ | 6086/9000 [28:29:46<16:58:31, 20.97s/it, loss=0.1414, step_time=19.23s, grad_norm=0.115] Steps: 68%|██████▊ | 6087/9000 [28:29:46<16:32:46, 20.45s/it, loss=0.1414, step_time=19.23s, grad_norm=0.115] Steps: 68%|██████▊ | 6087/9000 [28:30:08<16:32:46, 20.45s/it, loss=0.1788, step_time=21.62s, grad_norm=0.125] Steps: 68%|██████▊ | 6088/9000 [28:30:08<16:49:29, 20.80s/it, loss=0.1788, step_time=21.62s, grad_norm=0.125] Steps: 68%|██████▊ | 6088/9000 [28:30:28<16:49:29, 20.80s/it, loss=0.1418, step_time=20.34s, grad_norm=0.0572] Steps: 68%|██████▊ | 6089/9000 [28:30:28<16:42:27, 20.66s/it, loss=0.1418, step_time=20.34s, grad_norm=0.0572] Steps: 68%|██████▊ | 6089/9000 [28:30:49<16:42:27, 20.66s/it, loss=0.1847, step_time=20.70s, grad_norm=0.105] Steps: 68%|██████▊ | 6090/9000 [28:30:49<16:42:41, 20.67s/it, loss=0.1847, step_time=20.70s, grad_norm=0.105] Steps: 68%|██████▊ | 6090/9000 [28:31:09<16:42:41, 20.67s/it, loss=0.2321, step_time=19.72s, grad_norm=0.0839] Steps: 68%|██████▊ | 6091/9000 [28:31:09<16:28:25, 20.39s/it, loss=0.2321, step_time=19.72s, grad_norm=0.0839] Steps: 68%|██████▊ | 6091/9000 [28:31:30<16:28:25, 20.39s/it, loss=0.1141, step_time=21.67s, grad_norm=0.0952] Steps: 68%|██████▊ | 6092/9000 [28:31:30<16:46:46, 20.77s/it, loss=0.1141, step_time=21.67s, grad_norm=0.0952] Steps: 68%|██████▊ | 6092/9000 [28:31:51<16:46:46, 20.77s/it, loss=0.1464, step_time=20.17s, grad_norm=0.0954] Steps: 68%|██████▊ | 6093/9000 [28:31:51<16:37:37, 20.59s/it, loss=0.1464, step_time=20.17s, grad_norm=0.0954] Steps: 68%|██████▊ | 6093/9000 [28:32:11<16:37:37, 20.59s/it, loss=0.1649, step_time=20.26s, grad_norm=0.0546] Steps: 68%|██████▊ | 6094/9000 [28:32:11<16:32:32, 20.49s/it, loss=0.1649, step_time=20.26s, grad_norm=0.0546] Steps: 68%|██████▊ | 6094/9000 [28:32:31<16:32:32, 20.49s/it, loss=0.1607, step_time=19.84s, grad_norm=0.071] Steps: 68%|██████▊ | 6095/9000 [28:32:31<16:22:40, 20.30s/it, loss=0.1607, step_time=19.84s, grad_norm=0.071] Steps: 68%|██████▊ | 6095/9000 [28:32:52<16:22:40, 20.30s/it, loss=0.0905, step_time=21.34s, grad_norm=0.144] Steps: 68%|██████▊ | 6096/9000 [28:32:52<16:37:30, 20.61s/it, loss=0.0905, step_time=21.34s, grad_norm=0.144] Steps: 68%|██████▊ | 6096/9000 [28:33:12<16:37:30, 20.61s/it, loss=0.1600, step_time=19.90s, grad_norm=0.109] Steps: 68%|██████▊ | 6097/9000 [28:33:12<16:26:49, 20.40s/it, loss=0.1600, step_time=19.90s, grad_norm=0.109] Steps: 68%|██████▊ | 6097/9000 [28:33:32<16:26:49, 20.40s/it, loss=0.1318, step_time=20.51s, grad_norm=0.0713] Steps: 68%|██████▊ | 6098/9000 [28:33:32<16:28:11, 20.43s/it, loss=0.1318, step_time=20.51s, grad_norm=0.0713] Steps: 68%|██████▊ | 6098/9000 [28:33:53<16:28:11, 20.43s/it, loss=0.1448, step_time=20.69s, grad_norm=0.112] Steps: 68%|██████▊ | 6099/9000 [28:33:53<16:31:33, 20.51s/it, loss=0.1448, step_time=20.69s, grad_norm=0.112] Steps: 68%|██████▊ | 6099/9000 [28:34:13<16:31:33, 20.51s/it, loss=0.1697, step_time=19.92s, grad_norm=0.0933] Steps: 68%|██████▊ | 6100/9000 [28:34:13<16:22:39, 20.33s/it, loss=0.1697, step_time=19.92s, grad_norm=0.0933] Steps: 68%|██████▊ | 6100/9000 [28:34:34<16:22:39, 20.33s/it, loss=0.1330, step_time=21.09s, grad_norm=0.0675] Steps: 68%|██████▊ | 6101/9000 [28:34:34<16:33:22, 20.56s/it, loss=0.1330, step_time=21.09s, grad_norm=0.0675] Steps: 68%|██████▊ | 6101/9000 [28:34:54<16:33:22, 20.56s/it, loss=0.1412, step_time=20.20s, grad_norm=0.143] Steps: 68%|██████▊ | 6102/9000 [28:34:54<16:27:52, 20.45s/it, loss=0.1412, step_time=20.20s, grad_norm=0.143] Steps: 68%|██████▊ | 6102/9000 [28:35:16<16:27:52, 20.45s/it, loss=0.2529, step_time=21.48s, grad_norm=0.0578] Steps: 68%|██████▊ | 6103/9000 [28:35:16<16:42:29, 20.76s/it, loss=0.2529, step_time=21.48s, grad_norm=0.0578] Steps: 68%|██████▊ | 6103/9000 [28:35:36<16:42:29, 20.76s/it, loss=0.1947, step_time=20.56s, grad_norm=0.063] Steps: 68%|██████▊ | 6104/9000 [28:35:36<16:39:13, 20.70s/it, loss=0.1947, step_time=20.56s, grad_norm=0.063] Steps: 68%|██████▊ | 6104/9000 [28:35:58<16:39:13, 20.70s/it, loss=0.1196, step_time=21.27s, grad_norm=0.1] Steps: 68%|██████▊ | 6105/9000 [28:35:58<16:47:10, 20.87s/it, loss=0.1196, step_time=21.27s, grad_norm=0.1] Steps: 68%|██████▊ | 6105/9000 [28:36:18<16:47:10, 20.87s/it, loss=0.2041, step_time=20.35s, grad_norm=0.069] Steps: 68%|██████▊ | 6106/9000 [28:36:18<16:39:15, 20.72s/it, loss=0.2041, step_time=20.35s, grad_norm=0.069] Steps: 68%|██████▊ | 6106/9000 [28:36:39<16:39:15, 20.72s/it, loss=0.1290, step_time=21.35s, grad_norm=0.104] Steps: 68%|██████▊ | 6107/9000 [28:36:39<16:48:03, 20.91s/it, loss=0.1290, step_time=21.35s, grad_norm=0.104] Steps: 68%|██████▊ | 6107/9000 [28:37:00<16:48:03, 20.91s/it, loss=0.2176, step_time=20.92s, grad_norm=0.108] Steps: 68%|██████▊ | 6108/9000 [28:37:00<16:47:53, 20.91s/it, loss=0.2176, step_time=20.92s, grad_norm=0.108] Steps: 68%|██████▊ | 6108/9000 [28:37:22<16:47:53, 20.91s/it, loss=0.1999, step_time=22.01s, grad_norm=0.103] Steps: 68%|██████▊ | 6109/9000 [28:37:22<17:03:30, 21.24s/it, loss=0.1999, step_time=22.01s, grad_norm=0.103] Steps: 68%|██████▊ | 6109/9000 [28:37:43<17:03:30, 21.24s/it, loss=0.1472, step_time=20.87s, grad_norm=0.0879] Steps: 68%|██████▊ | 6110/9000 [28:37:43<16:57:49, 21.13s/it, loss=0.1472, step_time=20.87s, grad_norm=0.0879] Steps: 68%|██████▊ | 6110/9000 [28:38:05<16:57:49, 21.13s/it, loss=0.2126, step_time=21.58s, grad_norm=0.0801] Steps: 68%|██████▊ | 6111/9000 [28:38:05<17:04:01, 21.27s/it, loss=0.2126, step_time=21.58s, grad_norm=0.0801] Steps: 68%|██████▊ | 6111/9000 [28:38:26<17:04:01, 21.27s/it, loss=0.1735, step_time=21.27s, grad_norm=0.0894] Steps: 68%|██████▊ | 6112/9000 [28:38:26<17:03:40, 21.27s/it, loss=0.1735, step_time=21.27s, grad_norm=0.0894] Steps: 68%|██████▊ | 6112/9000 [28:38:47<17:03:40, 21.27s/it, loss=0.1314, step_time=21.54s, grad_norm=0.0634] Steps: 68%|██████▊ | 6113/9000 [28:38:47<17:07:16, 21.35s/it, loss=0.1314, step_time=21.54s, grad_norm=0.0634] Steps: 68%|██████▊ | 6113/9000 [28:39:09<17:07:16, 21.35s/it, loss=0.2070, step_time=21.49s, grad_norm=0.0805] Steps: 68%|██████▊ | 6114/9000 [28:39:09<17:08:59, 21.39s/it, loss=0.2070, step_time=21.49s, grad_norm=0.0805] Steps: 68%|██████▊ | 6114/9000 [28:39:31<17:08:59, 21.39s/it, loss=0.1855, step_time=22.03s, grad_norm=0.0677] Steps: 68%|██████▊ | 6115/9000 [28:39:31<17:17:55, 21.59s/it, loss=0.1855, step_time=22.03s, grad_norm=0.0677] Steps: 68%|██████▊ | 6115/9000 [28:39:52<17:17:55, 21.59s/it, loss=0.1761, step_time=21.36s, grad_norm=0.0877] Steps: 68%|██████▊ | 6116/9000 [28:39:52<17:14:23, 21.52s/it, loss=0.1761, step_time=21.36s, grad_norm=0.0877] Steps: 68%|██████▊ | 6116/9000 [28:40:13<17:14:23, 21.52s/it, loss=0.2484, step_time=21.04s, grad_norm=0.0882] Steps: 68%|██████▊ | 6117/9000 [28:40:13<17:07:09, 21.38s/it, loss=0.2484, step_time=21.04s, grad_norm=0.0882] Steps: 68%|██████▊ | 6117/9000 [28:40:36<17:07:09, 21.38s/it, loss=0.1364, step_time=22.77s, grad_norm=0.0722] Steps: 68%|██████▊ | 6118/9000 [28:40:36<17:26:53, 21.80s/it, loss=0.1364, step_time=22.77s, grad_norm=0.0722] Steps: 68%|██████▊ | 6118/9000 [28:40:57<17:26:53, 21.80s/it, loss=0.1906, step_time=21.15s, grad_norm=0.0869] Steps: 68%|██████▊ | 6119/9000 [28:40:57<17:17:19, 21.60s/it, loss=0.1906, step_time=21.15s, grad_norm=0.0869] Steps: 68%|██████▊ | 6119/9000 [28:41:20<17:17:19, 21.60s/it, loss=0.0975, step_time=22.25s, grad_norm=0.0606] Steps: 68%|██████▊ | 6120/9000 [28:41:20<17:26:15, 21.80s/it, loss=0.0975, step_time=22.25s, grad_norm=0.0606] Steps: 68%|██████▊ | 6120/9000 [28:41:42<17:26:15, 21.80s/it, loss=0.1842, step_time=22.04s, grad_norm=0.0591] Steps: 68%|██████▊ | 6121/9000 [28:41:42<17:29:20, 21.87s/it, loss=0.1842, step_time=22.04s, grad_norm=0.0591] Steps: 68%|██████▊ | 6121/9000 [28:42:04<17:29:20, 21.87s/it, loss=0.1716, step_time=22.44s, grad_norm=0.0756] Steps: 68%|██████▊ | 6122/9000 [28:42:04<17:37:09, 22.04s/it, loss=0.1716, step_time=22.44s, grad_norm=0.0756] Steps: 68%|██████▊ | 6122/9000 [28:42:25<17:37:09, 22.04s/it, loss=0.2375, step_time=21.01s, grad_norm=0.0467] Steps: 68%|██████▊ | 6123/9000 [28:42:25<17:22:00, 21.73s/it, loss=0.2375, step_time=21.01s, grad_norm=0.0467] Steps: 68%|██████▊ | 6123/9000 [28:42:46<17:22:00, 21.73s/it, loss=0.2507, step_time=21.15s, grad_norm=0.117] Steps: 68%|██████▊ | 6124/9000 [28:42:46<17:13:22, 21.56s/it, loss=0.2507, step_time=21.15s, grad_norm=0.117] Steps: 68%|██████▊ | 6124/9000 [28:43:10<17:13:22, 21.56s/it, loss=0.1478, step_time=23.26s, grad_norm=0.0727] Steps: 68%|██████▊ | 6125/9000 [28:43:10<17:37:27, 22.07s/it, loss=0.1478, step_time=23.26s, grad_norm=0.0727] Steps: 68%|██████▊ | 6125/9000 [28:43:31<17:37:27, 22.07s/it, loss=0.1934, step_time=21.07s, grad_norm=0.0663] Steps: 68%|██████▊ | 6126/9000 [28:43:31<17:22:42, 21.77s/it, loss=0.1934, step_time=21.07s, grad_norm=0.0663] Steps: 68%|██████▊ | 6126/9000 [28:43:54<17:22:42, 21.77s/it, loss=0.2011, step_time=23.28s, grad_norm=0.113] Steps: 68%|██████▊ | 6127/9000 [28:43:54<17:44:05, 22.22s/it, loss=0.2011, step_time=23.28s, grad_norm=0.113] Steps: 68%|██████▊ | 6127/9000 [28:44:15<17:44:05, 22.22s/it, loss=0.1586, step_time=21.18s, grad_norm=0.07] Steps: 68%|██████▊ | 6128/9000 [28:44:15<17:28:44, 21.91s/it, loss=0.1586, step_time=21.18s, grad_norm=0.07] Steps: 68%|██████▊ | 6128/9000 [28:44:38<17:28:44, 21.91s/it, loss=0.1610, step_time=22.63s, grad_norm=0.0605] Steps: 68%|██████▊ | 6129/9000 [28:44:38<17:38:43, 22.13s/it, loss=0.1610, step_time=22.63s, grad_norm=0.0605] Steps: 68%|██████▊ | 6129/9000 [28:44:59<17:38:43, 22.13s/it, loss=0.1519, step_time=21.34s, grad_norm=0.08] Steps: 68%|██████▊ | 6130/9000 [28:44:59<17:27:07, 21.89s/it, loss=0.1519, step_time=21.34s, grad_norm=0.08] Steps: 68%|██████▊ | 6130/9000 [28:45:18<17:27:07, 21.89s/it, loss=0.1515, step_time=18.98s, grad_norm=0.123] Steps: 68%|██████▊ | 6131/9000 [28:45:18<16:44:57, 21.02s/it, loss=0.1515, step_time=18.98s, grad_norm=0.123] Steps: 68%|██████▊ | 6131/9000 [28:45:36<16:44:57, 21.02s/it, loss=0.1065, step_time=17.58s, grad_norm=0.0839] Steps: 68%|██████▊ | 6132/9000 [28:45:36<15:55:18, 19.99s/it, loss=0.1065, step_time=17.58s, grad_norm=0.0839] Steps: 68%|██████▊ | 6132/9000 [28:45:54<15:55:18, 19.99s/it, loss=0.1919, step_time=18.22s, grad_norm=0.0792] Steps: 68%|██████▊ | 6133/9000 [28:45:54<15:29:43, 19.46s/it, loss=0.1919, step_time=18.22s, grad_norm=0.0792] Steps: 68%|██████▊ | 6133/9000 [28:46:12<15:29:43, 19.46s/it, loss=0.1853, step_time=17.98s, grad_norm=0.0802] Steps: 68%|██████▊ | 6134/9000 [28:46:12<15:08:12, 19.01s/it, loss=0.1853, step_time=17.98s, grad_norm=0.0802] Steps: 68%|██████▊ | 6134/9000 [28:46:29<15:08:12, 19.01s/it, loss=0.2025, step_time=16.98s, grad_norm=0.0715] Steps: 68%|██████▊ | 6135/9000 [28:46:29<14:38:46, 18.40s/it, loss=0.2025, step_time=16.98s, grad_norm=0.0715] Steps: 68%|██████▊ | 6135/9000 [28:46:48<14:38:46, 18.40s/it, loss=0.1757, step_time=18.89s, grad_norm=0.0924] Steps: 68%|██████▊ | 6136/9000 [28:46:48<14:45:30, 18.55s/it, loss=0.1757, step_time=18.89s, grad_norm=0.0924] Steps: 68%|██████▊ | 6136/9000 [28:47:06<14:45:30, 18.55s/it, loss=0.1755, step_time=17.99s, grad_norm=0.0753] Steps: 68%|██████▊ | 6137/9000 [28:47:06<14:37:06, 18.38s/it, loss=0.1755, step_time=17.99s, grad_norm=0.0753] Steps: 68%|██████▊ | 6137/9000 [28:47:24<14:37:06, 18.38s/it, loss=0.2480, step_time=18.85s, grad_norm=0.0606] Steps: 68%|██████▊ | 6138/9000 [28:47:24<14:43:33, 18.52s/it, loss=0.2480, step_time=18.85s, grad_norm=0.0606] Steps: 68%|██████▊ | 6138/9000 [28:47:43<14:43:33, 18.52s/it, loss=0.1719, step_time=18.59s, grad_norm=0.0881] Steps: 68%|██████▊ | 6139/9000 [28:47:43<14:44:13, 18.54s/it, loss=0.1719, step_time=18.59s, grad_norm=0.0881] Steps: 68%|██████▊ | 6139/9000 [28:48:01<14:44:13, 18.54s/it, loss=0.1569, step_time=18.04s, grad_norm=0.113] Steps: 68%|██████▊ | 6140/9000 [28:48:01<14:36:45, 18.39s/it, loss=0.1569, step_time=18.04s, grad_norm=0.113] Steps: 68%|██████▊ | 6140/9000 [28:48:20<14:36:45, 18.39s/it, loss=0.1590, step_time=19.30s, grad_norm=0.0865] Steps: 68%|██████▊ | 6141/9000 [28:48:20<14:49:28, 18.67s/it, loss=0.1590, step_time=19.30s, grad_norm=0.0865] Steps: 68%|██████▊ | 6141/9000 [28:48:38<14:49:28, 18.67s/it, loss=0.2059, step_time=17.80s, grad_norm=0.104] Steps: 68%|██████▊ | 6142/9000 [28:48:38<14:36:48, 18.41s/it, loss=0.2059, step_time=17.80s, grad_norm=0.104] Steps: 68%|██████▊ | 6142/9000 [28:48:58<14:36:48, 18.41s/it, loss=0.1967, step_time=19.28s, grad_norm=0.0569] Steps: 68%|██████▊ | 6143/9000 [28:48:58<14:48:58, 18.67s/it, loss=0.1967, step_time=19.28s, grad_norm=0.0569] Steps: 68%|██████▊ | 6143/9000 [28:49:16<14:48:58, 18.67s/it, loss=0.0850, step_time=18.12s, grad_norm=0.0954] Steps: 68%|██████▊ | 6144/9000 [28:49:16<14:40:53, 18.51s/it, loss=0.0850, step_time=18.12s, grad_norm=0.0954] Steps: 68%|██████▊ | 6144/9000 [28:49:34<14:40:53, 18.51s/it, loss=0.2154, step_time=18.42s, grad_norm=0.0986] Steps: 68%|██████▊ | 6145/9000 [28:49:34<14:39:23, 18.48s/it, loss=0.2154, step_time=18.42s, grad_norm=0.0986] Steps: 68%|██████▊ | 6145/9000 [28:49:53<14:39:23, 18.48s/it, loss=0.2517, step_time=19.29s, grad_norm=0.0755] Steps: 68%|██████▊ | 6146/9000 [28:49:53<14:50:36, 18.72s/it, loss=0.2517, step_time=19.29s, grad_norm=0.0755] Steps: 68%|██████▊ | 6146/9000 [28:50:12<14:50:36, 18.72s/it, loss=0.1138, step_time=18.19s, grad_norm=0.0958] Steps: 68%|██████▊ | 6147/9000 [28:50:12<14:42:44, 18.56s/it, loss=0.1138, step_time=18.19s, grad_norm=0.0958] Steps: 68%|██████▊ | 6147/9000 [28:50:32<14:42:44, 18.56s/it, loss=0.1858, step_time=20.34s, grad_norm=0.0838] Steps: 68%|██████▊ | 6148/9000 [28:50:32<15:07:47, 19.10s/it, loss=0.1858, step_time=20.34s, grad_norm=0.0838] Steps: 68%|██████▊ | 6148/9000 [28:50:50<15:07:47, 19.10s/it, loss=0.1954, step_time=18.38s, grad_norm=0.0577] Steps: 68%|██████▊ | 6149/9000 [28:50:50<14:57:16, 18.88s/it, loss=0.1954, step_time=18.38s, grad_norm=0.0577] Steps: 68%|██████▊ | 6149/9000 [28:51:10<14:57:16, 18.88s/it, loss=0.2676, step_time=19.68s, grad_norm=0.127] Steps: 68%|██████▊ | 6150/9000 [28:51:10<15:08:21, 19.12s/it, loss=0.2676, step_time=19.68s, grad_norm=0.127] Steps: 68%|██████▊ | 6150/9000 [28:51:29<15:08:21, 19.12s/it, loss=0.1480, step_time=19.07s, grad_norm=0.0814] Steps: 68%|██████▊ | 6151/9000 [28:51:29<15:07:14, 19.11s/it, loss=0.1480, step_time=19.07s, grad_norm=0.0814] Steps: 68%|██████▊ | 6151/9000 [28:51:49<15:07:14, 19.11s/it, loss=0.1296, step_time=19.59s, grad_norm=0.0628] Steps: 68%|██████▊ | 6152/9000 [28:51:49<15:13:46, 19.25s/it, loss=0.1296, step_time=19.59s, grad_norm=0.0628] Steps: 68%|██████▊ | 6152/9000 [28:52:08<15:13:46, 19.25s/it, loss=0.2602, step_time=19.32s, grad_norm=0.101] Steps: 68%|██████▊ | 6153/9000 [28:52:08<15:14:28, 19.27s/it, loss=0.2602, step_time=19.32s, grad_norm=0.101] Steps: 68%|██████▊ | 6153/9000 [28:52:26<15:14:28, 19.27s/it, loss=0.1629, step_time=18.54s, grad_norm=0.0941] Steps: 68%|██████▊ | 6154/9000 [28:52:26<15:03:42, 19.05s/it, loss=0.1629, step_time=18.54s, grad_norm=0.0941] Steps: 68%|██████▊ | 6154/9000 [28:52:48<15:03:42, 19.05s/it, loss=0.1206, step_time=21.09s, grad_norm=0.13] Steps: 68%|██████▊ | 6155/9000 [28:52:48<15:32:19, 19.66s/it, loss=0.1206, step_time=21.09s, grad_norm=0.13] Steps: 68%|██████▊ | 6155/9000 [28:53:06<15:32:19, 19.66s/it, loss=0.1941, step_time=18.36s, grad_norm=0.0693] Steps: 68%|██████▊ | 6156/9000 [28:53:06<15:13:28, 19.27s/it, loss=0.1941, step_time=18.36s, grad_norm=0.0693] Steps: 68%|██████▊ | 6156/9000 [28:53:26<15:13:28, 19.27s/it, loss=0.1675, step_time=20.55s, grad_norm=0.119] Steps: 68%|██████▊ | 6157/9000 [28:53:26<15:31:18, 19.65s/it, loss=0.1675, step_time=20.55s, grad_norm=0.119] Steps: 68%|██████▊ | 6157/9000 [28:53:45<15:31:18, 19.65s/it, loss=0.1577, step_time=18.48s, grad_norm=0.121] Steps: 68%|██████▊ | 6158/9000 [28:53:45<15:14:21, 19.30s/it, loss=0.1577, step_time=18.48s, grad_norm=0.121] Steps: 68%|██████▊ | 6158/9000 [28:54:05<15:14:21, 19.30s/it, loss=0.2125, step_time=20.10s, grad_norm=0.0842] Steps: 68%|██████▊ | 6159/9000 [28:54:05<15:25:18, 19.54s/it, loss=0.2125, step_time=20.10s, grad_norm=0.0842] Steps: 68%|██████▊ | 6159/9000 [28:54:24<15:25:18, 19.54s/it, loss=0.1622, step_time=19.36s, grad_norm=0.216] Steps: 68%|██████▊ | 6160/9000 [28:54:24<15:22:27, 19.49s/it, loss=0.1622, step_time=19.36s, grad_norm=0.216] Steps: 68%|██████▊ | 6160/9000 [28:54:43<15:22:27, 19.49s/it, loss=0.2420, step_time=19.09s, grad_norm=0.129] Steps: 68%|██████▊ | 6161/9000 [28:54:43<15:16:25, 19.37s/it, loss=0.2420, step_time=19.09s, grad_norm=0.129] Steps: 68%|██████▊ | 6161/9000 [28:55:04<15:16:25, 19.37s/it, loss=0.0898, step_time=20.29s, grad_norm=0.156] Steps: 68%|██████▊ | 6162/9000 [28:55:04<15:29:08, 19.64s/it, loss=0.0898, step_time=20.29s, grad_norm=0.156] Steps: 68%|██████▊ | 6162/9000 [28:55:22<15:29:08, 19.64s/it, loss=0.1427, step_time=18.71s, grad_norm=0.0624] Steps: 68%|██████▊ | 6163/9000 [28:55:22<15:15:39, 19.37s/it, loss=0.1427, step_time=18.71s, grad_norm=0.0624] Steps: 68%|██████▊ | 6163/9000 [28:55:43<15:15:39, 19.37s/it, loss=0.1729, step_time=20.56s, grad_norm=0.137] Steps: 68%|██████▊ | 6164/9000 [28:55:43<15:32:14, 19.72s/it, loss=0.1729, step_time=20.56s, grad_norm=0.137] Steps: 68%|██████▊ | 6164/9000 [28:56:02<15:32:14, 19.72s/it, loss=0.1839, step_time=18.50s, grad_norm=0.0776] Steps: 68%|██████▊ | 6165/9000 [28:56:02<15:14:37, 19.36s/it, loss=0.1839, step_time=18.50s, grad_norm=0.0776] Steps: 68%|██████▊ | 6165/9000 [28:56:22<15:14:37, 19.36s/it, loss=0.1750, step_time=20.47s, grad_norm=0.167] Steps: 69%|██████▊ | 6166/9000 [28:56:22<15:30:07, 19.69s/it, loss=0.1750, step_time=20.47s, grad_norm=0.167] Steps: 69%|██████▊ | 6166/9000 [28:56:41<15:30:07, 19.69s/it, loss=0.2015, step_time=18.86s, grad_norm=0.125] Steps: 69%|██████▊ | 6167/9000 [28:56:41<15:18:01, 19.44s/it, loss=0.2015, step_time=18.86s, grad_norm=0.125] Steps: 69%|██████▊ | 6167/9000 [28:57:01<15:18:01, 19.44s/it, loss=0.1182, step_time=19.77s, grad_norm=0.107] Steps: 69%|██████▊ | 6168/9000 [28:57:01<15:22:19, 19.54s/it, loss=0.1182, step_time=19.77s, grad_norm=0.107] Steps: 69%|██████▊ | 6168/9000 [28:57:20<15:22:19, 19.54s/it, loss=0.1319, step_time=19.78s, grad_norm=0.0545] Steps: 69%|██████▊ | 6169/9000 [28:57:20<15:25:26, 19.61s/it, loss=0.1319, step_time=19.78s, grad_norm=0.0545] Steps: 69%|██████▊ | 6169/9000 [28:57:40<15:25:26, 19.61s/it, loss=0.1706, step_time=19.15s, grad_norm=0.0589] Steps: 69%|██████▊ | 6170/9000 [28:57:40<15:18:37, 19.48s/it, loss=0.1706, step_time=19.15s, grad_norm=0.0589] Steps: 69%|██████▊ | 6170/9000 [28:58:00<15:18:37, 19.48s/it, loss=0.1973, step_time=20.63s, grad_norm=0.102] Steps: 69%|██████▊ | 6171/9000 [28:58:00<15:34:34, 19.82s/it, loss=0.1973, step_time=20.63s, grad_norm=0.102] Steps: 69%|██████▊ | 6171/9000 [28:58:19<15:34:34, 19.82s/it, loss=0.1078, step_time=19.16s, grad_norm=0.0987] Steps: 69%|██████▊ | 6172/9000 [28:58:19<15:24:54, 19.62s/it, loss=0.1078, step_time=19.16s, grad_norm=0.0987] Steps: 69%|██████▊ | 6172/9000 [28:58:40<15:24:54, 19.62s/it, loss=0.2391, step_time=20.18s, grad_norm=0.0711] Steps: 69%|██████▊ | 6173/9000 [28:58:40<15:32:31, 19.79s/it, loss=0.2391, step_time=20.18s, grad_norm=0.0711] Steps: 69%|██████▊ | 6173/9000 [28:58:59<15:32:31, 19.79s/it, loss=0.1772, step_time=19.08s, grad_norm=0.0776] Steps: 69%|██████▊ | 6174/9000 [28:58:59<15:22:11, 19.58s/it, loss=0.1772, step_time=19.08s, grad_norm=0.0776] Steps: 69%|██████▊ | 6174/9000 [28:59:19<15:22:11, 19.58s/it, loss=0.2269, step_time=20.11s, grad_norm=0.0428] Steps: 69%|██████▊ | 6175/9000 [28:59:19<15:29:20, 19.74s/it, loss=0.2269, step_time=20.11s, grad_norm=0.0428] Steps: 69%|██████▊ | 6175/9000 [28:59:38<15:29:20, 19.74s/it, loss=0.2812, step_time=18.92s, grad_norm=0.0846] Steps: 69%|██████▊ | 6176/9000 [28:59:38<15:17:24, 19.49s/it, loss=0.2812, step_time=18.92s, grad_norm=0.0846] Steps: 69%|██████▊ | 6176/9000 [28:59:58<15:17:24, 19.49s/it, loss=0.1127, step_time=20.09s, grad_norm=0.0977] Steps: 69%|██████▊ | 6177/9000 [28:59:58<15:25:29, 19.67s/it, loss=0.1127, step_time=20.09s, grad_norm=0.0977] Steps: 69%|██████▊ | 6177/9000 [29:00:17<15:25:29, 19.67s/it, loss=0.2054, step_time=19.29s, grad_norm=0.0653] Steps: 69%|██████▊ | 6178/9000 [29:00:17<15:19:47, 19.56s/it, loss=0.2054, step_time=19.29s, grad_norm=0.0653] Steps: 69%|██████▊ | 6178/9000 [29:00:37<15:19:47, 19.56s/it, loss=0.1097, step_time=20.13s, grad_norm=0.0644] Steps: 69%|██████▊ | 6179/9000 [29:00:37<15:27:34, 19.73s/it, loss=0.1097, step_time=20.13s, grad_norm=0.0644] Steps: 69%|██████▊ | 6179/9000 [29:00:57<15:27:34, 19.73s/it, loss=0.1307, step_time=20.27s, grad_norm=0.085] Steps: 69%|██████▊ | 6180/9000 [29:00:57<15:34:49, 19.89s/it, loss=0.1307, step_time=20.27s, grad_norm=0.085] Steps: 69%|██████▊ | 6180/9000 [29:01:16<15:34:49, 19.89s/it, loss=0.2030, step_time=18.99s, grad_norm=0.117] Steps: 69%|██████▊ | 6181/9000 [29:01:16<15:21:46, 19.62s/it, loss=0.2030, step_time=18.99s, grad_norm=0.117] Steps: 69%|██████▊ | 6181/9000 [29:01:37<15:21:46, 19.62s/it, loss=0.1405, step_time=20.18s, grad_norm=0.0576] Steps: 69%|██████▊ | 6182/9000 [29:01:37<15:29:18, 19.79s/it, loss=0.1405, step_time=20.18s, grad_norm=0.0576] Steps: 69%|██████▊ | 6182/9000 [29:01:57<15:29:18, 19.79s/it, loss=0.0970, step_time=19.96s, grad_norm=0.0707] Steps: 69%|██████▊ | 6183/9000 [29:01:57<15:31:29, 19.84s/it, loss=0.0970, step_time=19.96s, grad_norm=0.0707] Steps: 69%|██████▊ | 6183/9000 [29:02:17<15:31:29, 19.84s/it, loss=0.2381, step_time=20.84s, grad_norm=0.144] Steps: 69%|██████▊ | 6184/9000 [29:02:17<15:45:17, 20.14s/it, loss=0.2381, step_time=20.84s, grad_norm=0.144] Steps: 69%|██████▊ | 6184/9000 [29:02:37<15:45:17, 20.14s/it, loss=0.1931, step_time=19.55s, grad_norm=0.178] Steps: 69%|██████▊ | 6185/9000 [29:02:37<15:36:36, 19.96s/it, loss=0.1931, step_time=19.55s, grad_norm=0.178] Steps: 69%|██████▊ | 6185/9000 [29:02:58<15:36:36, 19.96s/it, loss=0.2197, step_time=20.82s, grad_norm=0.118] Steps: 69%|██████▊ | 6186/9000 [29:02:58<15:48:20, 20.22s/it, loss=0.2197, step_time=20.82s, grad_norm=0.118] Steps: 69%|██████▊ | 6186/9000 [29:03:17<15:48:20, 20.22s/it, loss=0.1718, step_time=19.25s, grad_norm=0.0824] Steps: 69%|██████▊ | 6187/9000 [29:03:17<15:34:18, 19.93s/it, loss=0.1718, step_time=19.25s, grad_norm=0.0824] Steps: 69%|██████▊ | 6187/9000 [29:03:38<15:34:18, 19.93s/it, loss=0.1647, step_time=21.31s, grad_norm=0.0919] Steps: 69%|██████▉ | 6188/9000 [29:03:38<15:53:26, 20.34s/it, loss=0.1647, step_time=21.31s, grad_norm=0.0919] Steps: 69%|██████▉ | 6188/9000 [29:03:58<15:53:26, 20.34s/it, loss=0.1121, step_time=19.15s, grad_norm=0.064] Steps: 69%|██████▉ | 6189/9000 [29:03:58<15:36:22, 19.99s/it, loss=0.1121, step_time=19.15s, grad_norm=0.064] Steps: 69%|██████▉ | 6189/9000 [29:04:18<15:36:22, 19.99s/it, loss=0.2199, step_time=20.55s, grad_norm=0.0793] Steps: 69%|██████▉ | 6190/9000 [29:04:18<15:43:56, 20.16s/it, loss=0.2199, step_time=20.55s, grad_norm=0.0793] Steps: 69%|██████▉ | 6190/9000 [29:04:38<15:43:56, 20.16s/it, loss=0.1271, step_time=20.05s, grad_norm=0.0448] Steps: 69%|██████▉ | 6191/9000 [29:04:38<15:42:09, 20.12s/it, loss=0.1271, step_time=20.05s, grad_norm=0.0448] Steps: 69%|██████▉ | 6191/9000 [29:04:58<15:42:09, 20.12s/it, loss=0.2126, step_time=20.37s, grad_norm=0.0923] Steps: 69%|██████▉ | 6192/9000 [29:04:58<15:45:21, 20.20s/it, loss=0.2126, step_time=20.37s, grad_norm=0.0923] Steps: 69%|██████▉ | 6192/9000 [29:05:17<15:45:21, 20.20s/it, loss=0.1401, step_time=18.95s, grad_norm=0.081] Steps: 69%|██████▉ | 6193/9000 [29:05:17<15:27:33, 19.83s/it, loss=0.1401, step_time=18.95s, grad_norm=0.081] Steps: 69%|██████▉ | 6193/9000 [29:05:37<15:27:33, 19.83s/it, loss=0.2546, step_time=19.97s, grad_norm=0.106] Steps: 69%|██████▉ | 6194/9000 [29:05:37<15:29:14, 19.87s/it, loss=0.2546, step_time=19.97s, grad_norm=0.106] Steps: 69%|██████▉ | 6194/9000 [29:05:58<15:29:14, 19.87s/it, loss=0.1424, step_time=20.44s, grad_norm=0.0796] Steps: 69%|██████▉ | 6195/9000 [29:05:58<15:36:55, 20.04s/it, loss=0.1424, step_time=20.44s, grad_norm=0.0796] Steps: 69%|██████▉ | 6195/9000 [29:06:17<15:36:55, 20.04s/it, loss=0.1854, step_time=19.26s, grad_norm=0.0691] Steps: 69%|██████▉ | 6196/9000 [29:06:17<15:25:35, 19.81s/it, loss=0.1854, step_time=19.26s, grad_norm=0.0691] Steps: 69%|██████▉ | 6196/9000 [29:06:37<15:25:35, 19.81s/it, loss=0.2559, step_time=20.18s, grad_norm=0.0673] Steps: 69%|██████▉ | 6197/9000 [29:06:37<15:30:27, 19.92s/it, loss=0.2559, step_time=20.18s, grad_norm=0.0673] Steps: 69%|██████▉ | 6197/9000 [29:06:56<15:30:27, 19.92s/it, loss=0.2190, step_time=18.87s, grad_norm=0.07] Steps: 69%|██████▉ | 6198/9000 [29:06:56<15:15:29, 19.60s/it, loss=0.2190, step_time=18.87s, grad_norm=0.07] Steps: 69%|██████▉ | 6198/9000 [29:07:16<15:15:29, 19.60s/it, loss=0.1562, step_time=20.24s, grad_norm=0.111] Steps: 69%|██████▉ | 6199/9000 [29:07:16<15:24:05, 19.79s/it, loss=0.1562, step_time=20.24s, grad_norm=0.111] Steps: 69%|██████▉ | 6199/9000 [29:07:35<15:24:05, 19.79s/it, loss=0.2089, step_time=18.54s, grad_norm=0.0892] Steps: 69%|██████▉ | 6200/9000 [29:07:35<15:06:14, 19.42s/it, loss=0.2089, step_time=18.54s, grad_norm=0.0892] Steps: 69%|██████▉ | 6200/9000 [29:07:56<15:06:14, 19.42s/it, loss=0.2173, step_time=20.90s, grad_norm=0.0925] Steps: 69%|██████▉ | 6201/9000 [29:07:56<15:26:36, 19.86s/it, loss=0.2173, step_time=20.90s, grad_norm=0.0925] Steps: 69%|██████▉ | 6201/9000 [29:08:15<15:26:36, 19.86s/it, loss=0.2243, step_time=19.22s, grad_norm=0.0751] Steps: 69%|██████▉ | 6202/9000 [29:08:15<15:17:28, 19.67s/it, loss=0.2243, step_time=19.22s, grad_norm=0.0751] Steps: 69%|██████▉ | 6202/9000 [29:08:36<15:17:28, 19.67s/it, loss=0.1754, step_time=20.93s, grad_norm=0.0619] Steps: 69%|██████▉ | 6203/9000 [29:08:36<15:34:39, 20.05s/it, loss=0.1754, step_time=20.93s, grad_norm=0.0619] Steps: 69%|██████▉ | 6203/9000 [29:08:55<15:34:39, 20.05s/it, loss=0.1895, step_time=18.91s, grad_norm=0.081] Steps: 69%|██████▉ | 6204/9000 [29:08:55<15:18:21, 19.71s/it, loss=0.1895, step_time=18.91s, grad_norm=0.081] Steps: 69%|██████▉ | 6204/9000 [29:09:16<15:18:21, 19.71s/it, loss=0.1758, step_time=20.74s, grad_norm=0.0805] Steps: 69%|██████▉ | 6205/9000 [29:09:16<15:32:29, 20.02s/it, loss=0.1758, step_time=20.74s, grad_norm=0.0805] Steps: 69%|██████▉ | 6205/9000 [29:09:35<15:32:29, 20.02s/it, loss=0.2351, step_time=19.26s, grad_norm=0.0628] Steps: 69%|██████▉ | 6206/9000 [29:09:35<15:21:31, 19.79s/it, loss=0.2351, step_time=19.26s, grad_norm=0.0628] Steps: 69%|██████▉ | 6206/9000 [29:09:55<15:21:31, 19.79s/it, loss=0.1764, step_time=19.88s, grad_norm=0.102] Steps: 69%|██████▉ | 6207/9000 [29:09:55<15:22:26, 19.82s/it, loss=0.1764, step_time=19.88s, grad_norm=0.102] Steps: 69%|██████▉ | 6207/9000 [29:10:14<15:22:26, 19.82s/it, loss=0.2119, step_time=19.63s, grad_norm=0.0656] Steps: 69%|██████▉ | 6208/9000 [29:10:14<15:19:34, 19.76s/it, loss=0.2119, step_time=19.63s, grad_norm=0.0656] Steps: 69%|██████▉ | 6208/9000 [29:10:34<15:19:34, 19.76s/it, loss=0.2211, step_time=19.08s, grad_norm=0.0876] Steps: 69%|██████▉ | 6209/9000 [29:10:34<15:09:49, 19.56s/it, loss=0.2211, step_time=19.08s, grad_norm=0.0876] Steps: 69%|██████▉ | 6209/9000 [29:10:54<15:09:49, 19.56s/it, loss=0.1401, step_time=20.36s, grad_norm=0.0893] Steps: 69%|██████▉ | 6210/9000 [29:10:54<15:20:43, 19.80s/it, loss=0.1401, step_time=20.36s, grad_norm=0.0893] Steps: 69%|██████▉ | 6210/9000 [29:11:13<15:20:43, 19.80s/it, loss=0.1774, step_time=19.27s, grad_norm=0.0902] Steps: 69%|██████▉ | 6211/9000 [29:11:13<15:13:01, 19.64s/it, loss=0.1774, step_time=19.27s, grad_norm=0.0902] Steps: 69%|██████▉ | 6211/9000 [29:11:34<15:13:01, 19.64s/it, loss=0.2308, step_time=20.99s, grad_norm=0.0992] Steps: 69%|██████▉ | 6212/9000 [29:11:34<15:31:33, 20.05s/it, loss=0.2308, step_time=20.99s, grad_norm=0.0992] Steps: 69%|██████▉ | 6212/9000 [29:11:53<15:31:33, 20.05s/it, loss=0.1922, step_time=19.01s, grad_norm=0.0672] Steps: 69%|██████▉ | 6213/9000 [29:11:53<15:16:46, 19.74s/it, loss=0.1922, step_time=19.01s, grad_norm=0.0672] Steps: 69%|██████▉ | 6213/9000 [29:12:14<15:16:46, 19.74s/it, loss=0.1680, step_time=20.41s, grad_norm=0.0666] Steps: 69%|██████▉ | 6214/9000 [29:12:14<15:25:50, 19.94s/it, loss=0.1680, step_time=20.41s, grad_norm=0.0666] Steps: 69%|██████▉ | 6214/9000 [29:12:31<15:25:50, 19.94s/it, loss=0.1860, step_time=17.77s, grad_norm=0.14] Steps: 69%|██████▉ | 6215/9000 [29:12:31<14:55:21, 19.29s/it, loss=0.1860, step_time=17.77s, grad_norm=0.14] Steps: 69%|██████▉ | 6215/9000 [29:12:51<14:55:21, 19.29s/it, loss=0.1980, step_time=19.29s, grad_norm=0.0751] Steps: 69%|██████▉ | 6216/9000 [29:12:51<14:55:07, 19.29s/it, loss=0.1980, step_time=19.29s, grad_norm=0.0751] Steps: 69%|██████▉ | 6216/9000 [29:13:08<14:55:07, 19.29s/it, loss=0.1758, step_time=17.49s, grad_norm=0.062] Steps: 69%|██████▉ | 6217/9000 [29:13:08<14:29:48, 18.75s/it, loss=0.1758, step_time=17.49s, grad_norm=0.062] Steps: 69%|██████▉ | 6217/9000 [29:13:26<14:29:48, 18.75s/it, loss=0.2812, step_time=17.81s, grad_norm=0.087] Steps: 69%|██████▉ | 6218/9000 [29:13:26<14:16:28, 18.47s/it, loss=0.2812, step_time=17.81s, grad_norm=0.087] Steps: 69%|██████▉ | 6218/9000 [29:13:46<14:16:28, 18.47s/it, loss=0.1303, step_time=19.97s, grad_norm=0.087] Steps: 69%|██████▉ | 6219/9000 [29:13:46<14:37:00, 18.92s/it, loss=0.1303, step_time=19.97s, grad_norm=0.087] Steps: 69%|██████▉ | 6219/9000 [29:14:03<14:37:00, 18.92s/it, loss=0.1043, step_time=17.07s, grad_norm=0.0593] Steps: 69%|██████▉ | 6220/9000 [29:14:03<14:10:56, 18.37s/it, loss=0.1043, step_time=17.07s, grad_norm=0.0593] Steps: 69%|██████▉ | 6220/9000 [29:14:22<14:10:56, 18.37s/it, loss=0.1951, step_time=19.27s, grad_norm=0.0836] Steps: 69%|██████▉ | 6221/9000 [29:14:22<14:23:17, 18.64s/it, loss=0.1951, step_time=19.27s, grad_norm=0.0836] Steps: 69%|██████▉ | 6221/9000 [29:14:40<14:23:17, 18.64s/it, loss=0.2364, step_time=18.17s, grad_norm=0.104] Steps: 69%|██████▉ | 6222/9000 [29:14:40<14:16:29, 18.50s/it, loss=0.2364, step_time=18.17s, grad_norm=0.104] Steps: 69%|██████▉ | 6222/9000 [29:14:59<14:16:29, 18.50s/it, loss=0.1888, step_time=18.11s, grad_norm=0.0982] Steps: 69%|██████▉ | 6223/9000 [29:14:59<14:10:44, 18.38s/it, loss=0.1888, step_time=18.11s, grad_norm=0.0982] Steps: 69%|██████▉ | 6223/9000 [29:15:18<14:10:44, 18.38s/it, loss=0.1682, step_time=19.63s, grad_norm=0.0685] Steps: 69%|██████▉ | 6224/9000 [29:15:18<14:27:47, 18.76s/it, loss=0.1682, step_time=19.63s, grad_norm=0.0685] Steps: 69%|██████▉ | 6224/9000 [29:15:36<14:27:47, 18.76s/it, loss=0.2132, step_time=18.17s, grad_norm=0.0955] Steps: 69%|██████▉ | 6225/9000 [29:15:36<14:19:24, 18.58s/it, loss=0.2132, step_time=18.17s, grad_norm=0.0955] Steps: 69%|██████▉ | 6225/9000 [29:15:56<14:19:24, 18.58s/it, loss=0.1824, step_time=20.09s, grad_norm=0.117] Steps: 69%|██████▉ | 6226/9000 [29:15:56<14:40:04, 19.04s/it, loss=0.1824, step_time=20.09s, grad_norm=0.117] Steps: 69%|██████▉ | 6226/9000 [29:16:15<14:40:04, 19.04s/it, loss=0.2508, step_time=18.44s, grad_norm=0.0705] Steps: 69%|██████▉ | 6227/9000 [29:16:15<14:31:32, 18.86s/it, loss=0.2508, step_time=18.44s, grad_norm=0.0705] Steps: 69%|██████▉ | 6227/9000 [29:16:34<14:31:32, 18.86s/it, loss=0.1925, step_time=18.82s, grad_norm=0.082] Steps: 69%|██████▉ | 6228/9000 [29:16:34<14:30:45, 18.85s/it, loss=0.1925, step_time=18.82s, grad_norm=0.082] Steps: 69%|██████▉ | 6228/9000 [29:16:53<14:30:45, 18.85s/it, loss=0.1859, step_time=19.00s, grad_norm=0.12] Steps: 69%|██████▉ | 6229/9000 [29:16:53<14:32:36, 18.89s/it, loss=0.1859, step_time=19.00s, grad_norm=0.12] Steps: 69%|██████▉ | 6229/9000 [29:17:11<14:32:36, 18.89s/it, loss=0.1311, step_time=17.80s, grad_norm=0.0757] Steps: 69%|██████▉ | 6230/9000 [29:17:11<14:17:08, 18.57s/it, loss=0.1311, step_time=17.80s, grad_norm=0.0757] Steps: 69%|██████▉ | 6230/9000 [29:17:31<14:17:08, 18.57s/it, loss=0.1911, step_time=20.48s, grad_norm=0.105] Steps: 69%|██████▉ | 6231/9000 [29:17:31<14:43:17, 19.14s/it, loss=0.1911, step_time=20.48s, grad_norm=0.105] Steps: 69%|██████▉ | 6231/9000 [29:17:49<14:43:17, 19.14s/it, loss=0.1863, step_time=18.08s, grad_norm=0.0944] Steps: 69%|██████▉ | 6232/9000 [29:17:49<14:28:22, 18.82s/it, loss=0.1863, step_time=18.08s, grad_norm=0.0944] Steps: 69%|██████▉ | 6232/9000 [29:18:09<14:28:22, 18.82s/it, loss=0.1657, step_time=19.91s, grad_norm=0.0652] Steps: 69%|██████▉ | 6233/9000 [29:18:09<14:43:09, 19.15s/it, loss=0.1657, step_time=19.91s, grad_norm=0.0652] Steps: 69%|██████▉ | 6233/9000 [29:18:27<14:43:09, 19.15s/it, loss=0.1964, step_time=18.42s, grad_norm=0.0804] Steps: 69%|██████▉ | 6234/9000 [29:18:27<14:32:42, 18.93s/it, loss=0.1964, step_time=18.42s, grad_norm=0.0804] Steps: 69%|██████▉ | 6234/9000 [29:18:46<14:32:42, 18.93s/it, loss=0.1532, step_time=18.65s, grad_norm=0.109] Steps: 69%|██████▉ | 6235/9000 [29:18:46<14:28:28, 18.85s/it, loss=0.1532, step_time=18.65s, grad_norm=0.109] Steps: 69%|██████▉ | 6235/9000 [29:19:06<14:28:28, 18.85s/it, loss=0.1570, step_time=20.10s, grad_norm=0.0755] Steps: 69%|██████▉ | 6236/9000 [29:19:06<14:45:32, 19.22s/it, loss=0.1570, step_time=20.10s, grad_norm=0.0755] Steps: 69%|██████▉ | 6236/9000 [29:19:24<14:45:32, 19.22s/it, loss=0.1780, step_time=18.13s, grad_norm=0.115] Steps: 69%|██████▉ | 6237/9000 [29:19:24<14:30:07, 18.90s/it, loss=0.1780, step_time=18.13s, grad_norm=0.115] Steps: 69%|██████▉ | 6237/9000 [29:19:44<14:30:07, 18.90s/it, loss=0.1721, step_time=20.11s, grad_norm=0.0971] Steps: 69%|██████▉ | 6238/9000 [29:19:44<14:46:35, 19.26s/it, loss=0.1721, step_time=20.11s, grad_norm=0.0971] Steps: 69%|██████▉ | 6238/9000 [29:20:03<14:46:35, 19.26s/it, loss=0.2435, step_time=18.15s, grad_norm=0.0962] Steps: 69%|██████▉ | 6239/9000 [29:20:03<14:30:55, 18.93s/it, loss=0.2435, step_time=18.15s, grad_norm=0.0962] Steps: 69%|██████▉ | 6239/9000 [29:20:22<14:30:55, 18.93s/it, loss=0.1723, step_time=19.23s, grad_norm=0.128] Steps: 69%|██████▉ | 6240/9000 [29:20:22<14:34:52, 19.02s/it, loss=0.1723, step_time=19.23s, grad_norm=0.128] Steps: 69%|██████▉ | 6240/9000 [29:20:41<14:34:52, 19.02s/it, loss=0.1713, step_time=19.18s, grad_norm=0.146] Steps: 69%|██████▉ | 6241/9000 [29:20:41<14:36:47, 19.07s/it, loss=0.1713, step_time=19.18s, grad_norm=0.146] Steps: 69%|██████▉ | 6241/9000 [29:20:59<14:36:47, 19.07s/it, loss=0.1791, step_time=17.79s, grad_norm=0.14] Steps: 69%|██████▉ | 6242/9000 [29:20:59<14:18:50, 18.68s/it, loss=0.1791, step_time=17.79s, grad_norm=0.14] Steps: 69%|██████▉ | 6242/9000 [29:21:19<14:18:50, 18.68s/it, loss=0.1595, step_time=20.01s, grad_norm=0.077] Steps: 69%|██████▉ | 6243/9000 [29:21:19<14:36:47, 19.08s/it, loss=0.1595, step_time=20.01s, grad_norm=0.077] Steps: 69%|██████▉ | 6243/9000 [29:21:37<14:36:47, 19.08s/it, loss=0.1641, step_time=18.33s, grad_norm=0.139] Steps: 69%|██████▉ | 6244/9000 [29:21:37<14:26:05, 18.86s/it, loss=0.1641, step_time=18.33s, grad_norm=0.139] Steps: 69%|██████▉ | 6244/9000 [29:21:56<14:26:05, 18.86s/it, loss=0.2348, step_time=18.84s, grad_norm=0.0691] Steps: 69%|██████▉ | 6245/9000 [29:21:56<14:25:38, 18.85s/it, loss=0.2348, step_time=18.84s, grad_norm=0.0691] Steps: 69%|██████▉ | 6245/9000 [29:22:15<14:25:38, 18.85s/it, loss=0.2004, step_time=19.28s, grad_norm=0.117] Steps: 69%|██████▉ | 6246/9000 [29:22:15<14:31:17, 18.98s/it, loss=0.2004, step_time=19.28s, grad_norm=0.117] Steps: 69%|██████▉ | 6246/9000 [29:22:33<14:31:17, 18.98s/it, loss=0.1798, step_time=18.23s, grad_norm=0.0897] Steps: 69%|██████▉ | 6247/9000 [29:22:33<14:20:40, 18.76s/it, loss=0.1798, step_time=18.23s, grad_norm=0.0897] Steps: 69%|██████▉ | 6247/9000 [29:22:54<14:20:40, 18.76s/it, loss=0.1933, step_time=20.41s, grad_norm=0.064] Steps: 69%|██████▉ | 6248/9000 [29:22:54<14:43:05, 19.25s/it, loss=0.1933, step_time=20.41s, grad_norm=0.064] Steps: 69%|██████▉ | 6248/9000 [29:23:12<14:43:05, 19.25s/it, loss=0.2632, step_time=18.49s, grad_norm=0.0761] Steps: 69%|██████▉ | 6249/9000 [29:23:12<14:32:18, 19.03s/it, loss=0.2632, step_time=18.49s, grad_norm=0.0761] Steps: 69%|██████▉ | 6249/9000 [29:23:32<14:32:18, 19.03s/it, loss=0.1466, step_time=19.88s, grad_norm=0.0897] Steps: 69%|██████▉ | 6250/9000 [29:23:32<14:43:45, 19.28s/it, loss=0.1466, step_time=19.88s, grad_norm=0.0897] Steps: 69%|██████▉ | 6250/9000 [29:23:51<14:43:45, 19.28s/it, loss=0.1748, step_time=18.87s, grad_norm=0.0989] Steps: 69%|██████▉ | 6251/9000 [29:23:51<14:37:46, 19.16s/it, loss=0.1748, step_time=18.87s, grad_norm=0.0989] Steps: 69%|██████▉ | 6251/9000 [29:24:10<14:37:46, 19.16s/it, loss=0.1185, step_time=19.24s, grad_norm=0.0861] Steps: 69%|██████▉ | 6252/9000 [29:24:10<14:38:34, 19.18s/it, loss=0.1185, step_time=19.24s, grad_norm=0.0861] Steps: 69%|██████▉ | 6252/9000 [29:24:30<14:38:34, 19.18s/it, loss=0.1462, step_time=19.39s, grad_norm=0.0992] Steps: 69%|██████▉ | 6253/9000 [29:24:30<14:41:06, 19.25s/it, loss=0.1462, step_time=19.39s, grad_norm=0.0992] Steps: 69%|██████▉ | 6253/9000 [29:24:49<14:41:06, 19.25s/it, loss=0.1698, step_time=19.10s, grad_norm=0.0809] Steps: 69%|██████▉ | 6254/9000 [29:24:49<14:38:46, 19.20s/it, loss=0.1698, step_time=19.10s, grad_norm=0.0809] Steps: 69%|██████▉ | 6254/9000 [29:25:09<14:38:46, 19.20s/it, loss=0.1840, step_time=20.18s, grad_norm=0.0863] Steps: 70%|██████▉ | 6255/9000 [29:25:09<14:51:52, 19.49s/it, loss=0.1840, step_time=20.18s, grad_norm=0.0863] Steps: 70%|██████▉ | 6255/9000 [29:25:28<14:51:52, 19.49s/it, loss=0.1054, step_time=18.88s, grad_norm=0.0666] Steps: 70%|██████▉ | 6256/9000 [29:25:28<14:43:09, 19.31s/it, loss=0.1054, step_time=18.88s, grad_norm=0.0666] Steps: 70%|██████▉ | 6256/9000 [29:25:49<14:43:09, 19.31s/it, loss=0.1943, step_time=20.70s, grad_norm=0.111] Steps: 70%|██████▉ | 6257/9000 [29:25:49<15:01:56, 19.73s/it, loss=0.1943, step_time=20.70s, grad_norm=0.111] Steps: 70%|██████▉ | 6257/9000 [29:26:07<15:01:56, 19.73s/it, loss=0.2543, step_time=18.87s, grad_norm=0.08] Steps: 70%|██████▉ | 6258/9000 [29:26:07<14:49:53, 19.47s/it, loss=0.2543, step_time=18.87s, grad_norm=0.08] Steps: 70%|██████▉ | 6258/9000 [29:26:28<14:49:53, 19.47s/it, loss=0.1343, step_time=20.41s, grad_norm=0.067] Steps: 70%|██████▉ | 6259/9000 [29:26:28<15:02:27, 19.75s/it, loss=0.1343, step_time=20.41s, grad_norm=0.067] Steps: 70%|██████▉ | 6259/9000 [29:26:47<15:02:27, 19.75s/it, loss=0.1581, step_time=18.99s, grad_norm=0.104] Steps: 70%|██████▉ | 6260/9000 [29:26:47<14:51:37, 19.52s/it, loss=0.1581, step_time=18.99s, grad_norm=0.104] Steps: 70%|██████▉ | 6260/9000 [29:27:06<14:51:37, 19.52s/it, loss=0.1523, step_time=19.51s, grad_norm=0.0874] Steps: 70%|██████▉ | 6261/9000 [29:27:06<14:51:09, 19.52s/it, loss=0.1523, step_time=19.51s, grad_norm=0.0874] Steps: 70%|██████▉ | 6261/9000 [29:27:27<14:51:09, 19.52s/it, loss=0.1561, step_time=20.36s, grad_norm=0.0737] Steps: 70%|██████▉ | 6262/9000 [29:27:27<15:02:17, 19.77s/it, loss=0.1561, step_time=20.36s, grad_norm=0.0737] Steps: 70%|██████▉ | 6262/9000 [29:27:46<15:02:17, 19.77s/it, loss=0.1362, step_time=18.84s, grad_norm=0.144] Steps: 70%|██████▉ | 6263/9000 [29:27:46<14:49:15, 19.49s/it, loss=0.1362, step_time=18.84s, grad_norm=0.144] Steps: 70%|██████▉ | 6263/9000 [29:28:05<14:49:15, 19.49s/it, loss=0.0717, step_time=19.51s, grad_norm=0.0621] Steps: 70%|██████▉ | 6264/9000 [29:28:05<14:49:11, 19.50s/it, loss=0.0717, step_time=19.51s, grad_norm=0.0621] Steps: 70%|██████▉ | 6264/9000 [29:28:23<14:49:11, 19.50s/it, loss=0.2302, step_time=18.17s, grad_norm=0.0823] Steps: 70%|██████▉ | 6265/9000 [29:28:23<14:30:42, 19.10s/it, loss=0.2302, step_time=18.17s, grad_norm=0.0823] Steps: 70%|██████▉ | 6265/9000 [29:28:44<14:30:42, 19.10s/it, loss=0.1567, step_time=20.48s, grad_norm=0.119] Steps: 70%|██████▉ | 6266/9000 [29:28:44<14:49:12, 19.51s/it, loss=0.1567, step_time=20.48s, grad_norm=0.119] Steps: 70%|██████▉ | 6266/9000 [29:29:03<14:49:12, 19.51s/it, loss=0.1756, step_time=19.17s, grad_norm=0.0996] Steps: 70%|██████▉ | 6267/9000 [29:29:03<14:44:09, 19.41s/it, loss=0.1756, step_time=19.17s, grad_norm=0.0996] Steps: 70%|██████▉ | 6267/9000 [29:29:23<14:44:09, 19.41s/it, loss=0.1636, step_time=19.63s, grad_norm=0.109] Steps: 70%|██████▉ | 6268/9000 [29:29:23<14:46:55, 19.48s/it, loss=0.1636, step_time=19.63s, grad_norm=0.109] Steps: 70%|██████▉ | 6268/9000 [29:29:43<14:46:55, 19.48s/it, loss=0.2165, step_time=19.94s, grad_norm=0.12] Steps: 70%|██████▉ | 6269/9000 [29:29:43<14:52:56, 19.62s/it, loss=0.2165, step_time=19.94s, grad_norm=0.12] Steps: 70%|██████▉ | 6269/9000 [29:30:02<14:52:56, 19.62s/it, loss=0.1957, step_time=19.10s, grad_norm=0.0559] Steps: 70%|██████▉ | 6270/9000 [29:30:02<14:45:32, 19.46s/it, loss=0.1957, step_time=19.10s, grad_norm=0.0559] Steps: 70%|██████▉ | 6270/9000 [29:30:22<14:45:32, 19.46s/it, loss=0.3160, step_time=20.89s, grad_norm=0.124] Steps: 70%|██████▉ | 6271/9000 [29:30:22<15:04:39, 19.89s/it, loss=0.3160, step_time=20.89s, grad_norm=0.124] Steps: 70%|██████▉ | 6271/9000 [29:30:43<15:04:39, 19.89s/it, loss=0.1261, step_time=20.06s, grad_norm=0.0981] Steps: 70%|██████▉ | 6272/9000 [29:30:43<15:06:41, 19.94s/it, loss=0.1261, step_time=20.06s, grad_norm=0.0981] Steps: 70%|██████▉ | 6272/9000 [29:31:04<15:06:41, 19.94s/it, loss=0.2348, step_time=21.05s, grad_norm=0.0697] Steps: 70%|██████▉ | 6273/9000 [29:31:04<15:21:31, 20.28s/it, loss=0.2348, step_time=21.05s, grad_norm=0.0697] Steps: 70%|██████▉ | 6273/9000 [29:31:23<15:21:31, 20.28s/it, loss=0.2171, step_time=19.61s, grad_norm=0.152] Steps: 70%|██████▉ | 6274/9000 [29:31:23<15:12:07, 20.08s/it, loss=0.2171, step_time=19.61s, grad_norm=0.152] Steps: 70%|██████▉ | 6274/9000 [29:31:45<15:12:07, 20.08s/it, loss=0.1466, step_time=21.60s, grad_norm=0.0733] Steps: 70%|██████▉ | 6275/9000 [29:31:45<15:32:35, 20.53s/it, loss=0.1466, step_time=21.60s, grad_norm=0.0733] Steps: 70%|██████▉ | 6275/9000 [29:32:05<15:32:35, 20.53s/it, loss=0.2558, step_time=19.97s, grad_norm=0.0871] Steps: 70%|██████▉ | 6276/9000 [29:32:05<15:24:37, 20.37s/it, loss=0.2558, step_time=19.97s, grad_norm=0.0871] Steps: 70%|██████▉ | 6276/9000 [29:32:26<15:24:37, 20.37s/it, loss=0.1537, step_time=21.05s, grad_norm=0.121] Steps: 70%|██████▉ | 6277/9000 [29:32:26<15:33:37, 20.57s/it, loss=0.1537, step_time=21.05s, grad_norm=0.121] Steps: 70%|██████▉ | 6277/9000 [29:32:44<15:33:37, 20.57s/it, loss=0.1449, step_time=18.28s, grad_norm=0.0717] Steps: 70%|██████▉ | 6278/9000 [29:32:44<15:02:09, 19.89s/it, loss=0.1449, step_time=18.28s, grad_norm=0.0717] Steps: 70%|██████▉ | 6278/9000 [29:33:05<15:02:09, 19.89s/it, loss=0.1470, step_time=20.52s, grad_norm=0.0736] Steps: 70%|██████▉ | 6279/9000 [29:33:05<15:10:27, 20.08s/it, loss=0.1470, step_time=20.52s, grad_norm=0.0736] Steps: 70%|██████▉ | 6279/9000 [29:33:24<15:10:27, 20.08s/it, loss=0.1106, step_time=18.91s, grad_norm=0.113] Steps: 70%|██████▉ | 6280/9000 [29:33:24<14:54:16, 19.73s/it, loss=0.1106, step_time=18.91s, grad_norm=0.113] Steps: 70%|██████▉ | 6280/9000 [29:33:43<14:54:16, 19.73s/it, loss=0.2092, step_time=19.42s, grad_norm=0.0617] Steps: 70%|██████▉ | 6281/9000 [29:33:43<14:49:48, 19.64s/it, loss=0.2092, step_time=19.42s, grad_norm=0.0617] Steps: 70%|██████▉ | 6281/9000 [29:34:03<14:49:48, 19.64s/it, loss=0.2111, step_time=19.51s, grad_norm=0.0676] Steps: 70%|██████▉ | 6282/9000 [29:34:03<14:47:47, 19.60s/it, loss=0.2111, step_time=19.51s, grad_norm=0.0676] Steps: 70%|██████▉ | 6282/9000 [29:34:23<14:47:47, 19.60s/it, loss=0.0821, step_time=20.07s, grad_norm=0.113] Steps: 70%|██████▉ | 6283/9000 [29:34:23<14:53:54, 19.74s/it, loss=0.0821, step_time=20.07s, grad_norm=0.113] Steps: 70%|██████▉ | 6283/9000 [29:34:43<14:53:54, 19.74s/it, loss=0.2770, step_time=20.52s, grad_norm=0.0796] Steps: 70%|██████▉ | 6284/9000 [29:34:43<15:04:08, 19.97s/it, loss=0.2770, step_time=20.52s, grad_norm=0.0796] Steps: 70%|██████▉ | 6284/9000 [29:35:03<15:04:08, 19.97s/it, loss=0.1459, step_time=19.76s, grad_norm=0.073] Steps: 70%|██████▉ | 6285/9000 [29:35:03<15:00:53, 19.91s/it, loss=0.1459, step_time=19.76s, grad_norm=0.073] Steps: 70%|██████▉ | 6285/9000 [29:35:23<15:00:53, 19.91s/it, loss=0.2158, step_time=20.62s, grad_norm=0.0573] Steps: 70%|██████▉ | 6286/9000 [29:35:23<15:10:09, 20.12s/it, loss=0.2158, step_time=20.62s, grad_norm=0.0573] Steps: 70%|██████▉ | 6286/9000 [29:35:42<15:10:09, 20.12s/it, loss=0.2757, step_time=18.73s, grad_norm=0.0755] Steps: 70%|██████▉ | 6287/9000 [29:35:42<14:51:02, 19.71s/it, loss=0.2757, step_time=18.73s, grad_norm=0.0755] Steps: 70%|██████▉ | 6287/9000 [29:36:03<14:51:02, 19.71s/it, loss=0.1164, step_time=21.05s, grad_norm=0.0916] Steps: 70%|██████▉ | 6288/9000 [29:36:03<15:09:00, 20.11s/it, loss=0.1164, step_time=21.05s, grad_norm=0.0916] Steps: 70%|██████▉ | 6288/9000 [29:36:22<15:09:00, 20.11s/it, loss=0.1035, step_time=19.06s, grad_norm=0.0818] Steps: 70%|██████▉ | 6289/9000 [29:36:22<14:54:23, 19.79s/it, loss=0.1035, step_time=19.06s, grad_norm=0.0818] Steps: 70%|██████▉ | 6289/9000 [29:36:43<14:54:23, 19.79s/it, loss=0.1778, step_time=20.85s, grad_norm=0.078] Steps: 70%|██████▉ | 6290/9000 [29:36:43<15:08:23, 20.11s/it, loss=0.1778, step_time=20.85s, grad_norm=0.078] Steps: 70%|██████▉ | 6290/9000 [29:37:04<15:08:23, 20.11s/it, loss=0.1170, step_time=20.82s, grad_norm=0.102] Steps: 70%|██████▉ | 6291/9000 [29:37:04<15:17:39, 20.32s/it, loss=0.1170, step_time=20.82s, grad_norm=0.102] Steps: 70%|██████▉ | 6291/9000 [29:37:24<15:17:39, 20.32s/it, loss=0.1869, step_time=20.22s, grad_norm=0.0805] Steps: 70%|██████▉ | 6292/9000 [29:37:24<15:15:56, 20.29s/it, loss=0.1869, step_time=20.22s, grad_norm=0.0805] Steps: 70%|██████▉ | 6292/9000 [29:37:45<15:15:56, 20.29s/it, loss=0.1861, step_time=21.06s, grad_norm=0.0733] Steps: 70%|██████▉ | 6293/9000 [29:37:45<15:26:01, 20.52s/it, loss=0.1861, step_time=21.06s, grad_norm=0.0733] Steps: 70%|██████▉ | 6293/9000 [29:38:05<15:26:01, 20.52s/it, loss=0.1098, step_time=20.21s, grad_norm=0.089] Steps: 70%|██████▉ | 6294/9000 [29:38:05<15:21:27, 20.43s/it, loss=0.1098, step_time=20.21s, grad_norm=0.089] Steps: 70%|██████▉ | 6294/9000 [29:38:27<15:21:27, 20.43s/it, loss=0.1691, step_time=21.11s, grad_norm=0.0625] Steps: 70%|██████▉ | 6295/9000 [29:38:27<15:30:16, 20.63s/it, loss=0.1691, step_time=21.11s, grad_norm=0.0625] Steps: 70%|██████▉ | 6295/9000 [29:38:47<15:30:16, 20.63s/it, loss=0.2184, step_time=20.13s, grad_norm=0.0662] Steps: 70%|██████▉ | 6296/9000 [29:38:47<15:23:09, 20.48s/it, loss=0.2184, step_time=20.13s, grad_norm=0.0662] Steps: 70%|██████▉ | 6296/9000 [29:39:08<15:23:09, 20.48s/it, loss=0.1717, step_time=21.26s, grad_norm=0.0686] Steps: 70%|██████▉ | 6297/9000 [29:39:08<15:33:18, 20.72s/it, loss=0.1717, step_time=21.26s, grad_norm=0.0686] Steps: 70%|██████▉ | 6297/9000 [29:39:28<15:33:18, 20.72s/it, loss=0.1837, step_time=20.13s, grad_norm=0.0676] Steps: 70%|██████▉ | 6298/9000 [29:39:28<15:25:00, 20.54s/it, loss=0.1837, step_time=20.13s, grad_norm=0.0676] Steps: 70%|██████▉ | 6298/9000 [29:39:49<15:25:00, 20.54s/it, loss=0.1866, step_time=20.78s, grad_norm=0.0783] Steps: 70%|██████▉ | 6299/9000 [29:39:49<15:27:51, 20.61s/it, loss=0.1866, step_time=20.78s, grad_norm=0.0783] Steps: 70%|██████▉ | 6299/9000 [29:40:09<15:27:51, 20.61s/it, loss=0.1441, step_time=20.19s, grad_norm=0.0918] Steps: 70%|███████ | 6300/9000 [29:40:09<15:21:54, 20.49s/it, loss=0.1441, step_time=20.19s, grad_norm=0.0918]INFO 05-21 03:36:19.823 [training_pipeline.py:254] Starting epoch 15 Steps: 70%|███████ | 6300/9000 [29:40:32<15:21:54, 20.49s/it, loss=0.1791, step_time=22.45s, grad_norm=0.0806] Steps: 70%|███████ | 6301/9000 [29:40:32<15:48:08, 21.08s/it, loss=0.1791, step_time=22.45s, grad_norm=0.0806] Steps: 70%|███████ | 6301/9000 [29:40:53<15:48:08, 21.08s/it, loss=0.0756, step_time=21.87s, grad_norm=0.0743] Steps: 70%|███████ | 6302/9000 [29:40:53<15:58:31, 21.32s/it, loss=0.0756, step_time=21.87s, grad_norm=0.0743] Steps: 70%|███████ | 6302/9000 [29:41:15<15:58:31, 21.32s/it, loss=0.1185, step_time=21.94s, grad_norm=0.0616] Steps: 70%|███████ | 6303/9000 [29:41:15<16:06:35, 21.50s/it, loss=0.1185, step_time=21.94s, grad_norm=0.0616] Steps: 70%|███████ | 6303/9000 [29:41:37<16:06:35, 21.50s/it, loss=0.1751, step_time=21.60s, grad_norm=0.0601] Steps: 70%|███████ | 6304/9000 [29:41:37<16:07:35, 21.53s/it, loss=0.1751, step_time=21.60s, grad_norm=0.0601] Steps: 70%|███████ | 6304/9000 [29:41:58<16:07:35, 21.53s/it, loss=0.1871, step_time=21.30s, grad_norm=0.0873] Steps: 70%|███████ | 6305/9000 [29:41:58<16:04:04, 21.46s/it, loss=0.1871, step_time=21.30s, grad_norm=0.0873] Steps: 70%|███████ | 6305/9000 [29:42:21<16:04:04, 21.46s/it, loss=0.1907, step_time=22.64s, grad_norm=0.0915] Steps: 70%|███████ | 6306/9000 [29:42:21<16:19:36, 21.82s/it, loss=0.1907, step_time=22.64s, grad_norm=0.0915] Steps: 70%|███████ | 6306/9000 [29:42:43<16:19:36, 21.82s/it, loss=0.1155, step_time=21.85s, grad_norm=0.0834] Steps: 70%|███████ | 6307/9000 [29:42:43<16:19:40, 21.83s/it, loss=0.1155, step_time=21.85s, grad_norm=0.0834] Steps: 70%|███████ | 6307/9000 [29:43:05<16:19:40, 21.83s/it, loss=0.1537, step_time=22.54s, grad_norm=0.0957] Steps: 70%|███████ | 6308/9000 [29:43:05<16:28:56, 22.04s/it, loss=0.1537, step_time=22.54s, grad_norm=0.0957] Steps: 70%|███████ | 6308/9000 [29:43:26<16:28:56, 22.04s/it, loss=0.2474, step_time=20.66s, grad_norm=0.0605] Steps: 70%|███████ | 6309/9000 [29:43:26<16:10:02, 21.63s/it, loss=0.2474, step_time=20.66s, grad_norm=0.0605] Steps: 70%|███████ | 6309/9000 [29:43:49<16:10:02, 21.63s/it, loss=0.1854, step_time=22.94s, grad_norm=0.071] Steps: 70%|███████ | 6310/9000 [29:43:49<16:27:16, 22.02s/it, loss=0.1854, step_time=22.94s, grad_norm=0.071] Steps: 70%|███████ | 6310/9000 [29:44:10<16:27:16, 22.02s/it, loss=0.2111, step_time=21.30s, grad_norm=0.091] Steps: 70%|███████ | 6311/9000 [29:44:10<16:17:11, 21.80s/it, loss=0.2111, step_time=21.30s, grad_norm=0.091] Steps: 70%|███████ | 6311/9000 [29:44:33<16:17:11, 21.80s/it, loss=0.1791, step_time=22.62s, grad_norm=0.0818] Steps: 70%|███████ | 6312/9000 [29:44:33<16:27:49, 22.05s/it, loss=0.1791, step_time=22.62s, grad_norm=0.0818] Steps: 70%|███████ | 6312/9000 [29:44:54<16:27:49, 22.05s/it, loss=0.1872, step_time=21.23s, grad_norm=0.0708] Steps: 70%|███████ | 6313/9000 [29:44:54<16:16:25, 21.80s/it, loss=0.1872, step_time=21.23s, grad_norm=0.0708] Steps: 70%|███████ | 6313/9000 [29:45:17<16:16:25, 21.80s/it, loss=0.2004, step_time=22.77s, grad_norm=0.0721] Steps: 70%|███████ | 6314/9000 [29:45:17<16:29:07, 22.10s/it, loss=0.2004, step_time=22.77s, grad_norm=0.0721] Steps: 70%|███████ | 6314/9000 [29:45:39<16:29:07, 22.10s/it, loss=0.1311, step_time=21.73s, grad_norm=0.0586] Steps: 70%|███████ | 6315/9000 [29:45:39<16:23:51, 21.99s/it, loss=0.1311, step_time=21.73s, grad_norm=0.0586] Steps: 70%|███████ | 6315/9000 [29:46:01<16:23:51, 21.99s/it, loss=0.2358, step_time=22.04s, grad_norm=0.0842] Steps: 70%|███████ | 6316/9000 [29:46:01<16:24:13, 22.00s/it, loss=0.2358, step_time=22.04s, grad_norm=0.0842] Steps: 70%|███████ | 6316/9000 [29:46:23<16:24:13, 22.00s/it, loss=0.1626, step_time=22.41s, grad_norm=0.07] Steps: 70%|███████ | 6317/9000 [29:46:23<16:29:17, 22.12s/it, loss=0.1626, step_time=22.41s, grad_norm=0.07] Steps: 70%|███████ | 6317/9000 [29:46:46<16:29:17, 22.12s/it, loss=0.1922, step_time=22.99s, grad_norm=0.072] Steps: 70%|███████ | 6318/9000 [29:46:46<16:40:31, 22.38s/it, loss=0.1922, step_time=22.99s, grad_norm=0.072] Steps: 70%|███████ | 6318/9000 [29:47:08<16:40:31, 22.38s/it, loss=0.1355, step_time=21.69s, grad_norm=0.0945] Steps: 70%|███████ | 6319/9000 [29:47:08<16:30:52, 22.18s/it, loss=0.1355, step_time=21.69s, grad_norm=0.0945] Steps: 70%|███████ | 6319/9000 [29:47:30<16:30:52, 22.18s/it, loss=0.1527, step_time=21.82s, grad_norm=0.0734] Steps: 70%|███████ | 6320/9000 [29:47:30<16:25:46, 22.07s/it, loss=0.1527, step_time=21.82s, grad_norm=0.0734] Steps: 70%|███████ | 6320/9000 [29:47:52<16:25:46, 22.07s/it, loss=0.1976, step_time=22.54s, grad_norm=0.0954] Steps: 70%|███████ | 6321/9000 [29:47:52<16:31:43, 22.21s/it, loss=0.1976, step_time=22.54s, grad_norm=0.0954] Steps: 70%|███████ | 6321/9000 [29:48:14<16:31:43, 22.21s/it, loss=0.1474, step_time=22.10s, grad_norm=0.0698] Steps: 70%|███████ | 6322/9000 [29:48:14<16:29:52, 22.18s/it, loss=0.1474, step_time=22.10s, grad_norm=0.0698] Steps: 70%|███████ | 6322/9000 [29:48:37<16:29:52, 22.18s/it, loss=0.1761, step_time=22.78s, grad_norm=0.122] Steps: 70%|███████ | 6323/9000 [29:48:37<16:37:36, 22.36s/it, loss=0.1761, step_time=22.78s, grad_norm=0.122] Steps: 70%|███████ | 6323/9000 [29:48:58<16:37:36, 22.36s/it, loss=0.1757, step_time=20.65s, grad_norm=0.0669] Steps: 70%|███████ | 6324/9000 [29:48:58<16:14:21, 21.85s/it, loss=0.1757, step_time=20.65s, grad_norm=0.0669] Steps: 70%|███████ | 6324/9000 [29:49:20<16:14:21, 21.85s/it, loss=0.2431, step_time=22.45s, grad_norm=0.0937] Steps: 70%|███████ | 6325/9000 [29:49:20<16:22:06, 22.03s/it, loss=0.2431, step_time=22.45s, grad_norm=0.0937] Steps: 70%|███████ | 6325/9000 [29:49:42<16:22:06, 22.03s/it, loss=0.2485, step_time=21.51s, grad_norm=0.088] Steps: 70%|███████ | 6326/9000 [29:49:42<16:14:50, 21.87s/it, loss=0.2485, step_time=21.51s, grad_norm=0.088] Steps: 70%|███████ | 6326/9000 [29:50:04<16:14:50, 21.87s/it, loss=0.2208, step_time=22.39s, grad_norm=0.091] Steps: 70%|███████ | 6327/9000 [29:50:04<16:21:22, 22.03s/it, loss=0.2208, step_time=22.39s, grad_norm=0.091] Steps: 70%|███████ | 6327/9000 [29:50:25<16:21:22, 22.03s/it, loss=0.2110, step_time=21.52s, grad_norm=0.0772] Steps: 70%|███████ | 6328/9000 [29:50:25<16:14:12, 21.88s/it, loss=0.2110, step_time=21.52s, grad_norm=0.0772] Steps: 70%|███████ | 6328/9000 [29:50:48<16:14:12, 21.88s/it, loss=0.1622, step_time=22.45s, grad_norm=0.0811] Steps: 70%|███████ | 6329/9000 [29:50:48<16:21:31, 22.05s/it, loss=0.1622, step_time=22.45s, grad_norm=0.0811] Steps: 70%|███████ | 6329/9000 [29:51:10<16:21:31, 22.05s/it, loss=0.1764, step_time=21.62s, grad_norm=0.0581] Steps: 70%|███████ | 6330/9000 [29:51:10<16:15:24, 21.92s/it, loss=0.1764, step_time=21.62s, grad_norm=0.0581] Steps: 70%|███████ | 6330/9000 [29:51:32<16:15:24, 21.92s/it, loss=0.2238, step_time=22.01s, grad_norm=0.0673] Steps: 70%|███████ | 6331/9000 [29:51:32<16:16:14, 21.95s/it, loss=0.2238, step_time=22.01s, grad_norm=0.0673] Steps: 70%|███████ | 6331/9000 [29:51:53<16:16:14, 21.95s/it, loss=0.1603, step_time=21.49s, grad_norm=0.0594] Steps: 70%|███████ | 6332/9000 [29:51:53<16:09:47, 21.81s/it, loss=0.1603, step_time=21.49s, grad_norm=0.0594] Steps: 70%|███████ | 6332/9000 [29:52:15<16:09:47, 21.81s/it, loss=0.1479, step_time=22.17s, grad_norm=0.0884] Steps: 70%|███████ | 6333/9000 [29:52:15<16:14:16, 21.92s/it, loss=0.1479, step_time=22.17s, grad_norm=0.0884] Steps: 70%|███████ | 6333/9000 [29:52:36<16:14:16, 21.92s/it, loss=0.3518, step_time=20.79s, grad_norm=0.0999] Steps: 70%|███████ | 6334/9000 [29:52:36<15:58:57, 21.58s/it, loss=0.3518, step_time=20.79s, grad_norm=0.0999] Steps: 70%|███████ | 6334/9000 [29:52:58<15:58:57, 21.58s/it, loss=0.2520, step_time=22.45s, grad_norm=0.0572] Steps: 70%|███████ | 6335/9000 [29:52:58<16:10:14, 21.84s/it, loss=0.2520, step_time=22.45s, grad_norm=0.0572] Steps: 70%|███████ | 6335/9000 [29:53:19<16:10:14, 21.84s/it, loss=0.1731, step_time=20.72s, grad_norm=0.0803] Steps: 70%|███████ | 6336/9000 [29:53:19<15:54:55, 21.51s/it, loss=0.1731, step_time=20.72s, grad_norm=0.0803] Steps: 70%|███████ | 6336/9000 [29:53:41<15:54:55, 21.51s/it, loss=0.2292, step_time=22.08s, grad_norm=0.0667] Steps: 70%|███████ | 6337/9000 [29:53:41<16:02:14, 21.68s/it, loss=0.2292, step_time=22.08s, grad_norm=0.0667] Steps: 70%|███████ | 6337/9000 [29:54:02<16:02:14, 21.68s/it, loss=0.2109, step_time=21.09s, grad_norm=0.0841] Steps: 70%|███████ | 6338/9000 [29:54:02<15:54:04, 21.50s/it, loss=0.2109, step_time=21.09s, grad_norm=0.0841] Steps: 70%|███████ | 6338/9000 [29:54:25<15:54:04, 21.50s/it, loss=0.2196, step_time=22.30s, grad_norm=0.0615] Steps: 70%|███████ | 6339/9000 [29:54:25<16:04:21, 21.74s/it, loss=0.2196, step_time=22.30s, grad_norm=0.0615] Steps: 70%|███████ | 6339/9000 [29:54:46<16:04:21, 21.74s/it, loss=0.1986, step_time=21.40s, grad_norm=0.137] Steps: 70%|███████ | 6340/9000 [29:54:46<15:59:23, 21.64s/it, loss=0.1986, step_time=21.40s, grad_norm=0.137] Steps: 70%|███████ | 6340/9000 [29:55:08<15:59:23, 21.64s/it, loss=0.2056, step_time=22.00s, grad_norm=0.0683] Steps: 70%|███████ | 6341/9000 [29:55:08<16:03:52, 21.75s/it, loss=0.2056, step_time=22.00s, grad_norm=0.0683] Steps: 70%|███████ | 6341/9000 [29:55:29<16:03:52, 21.75s/it, loss=0.1817, step_time=21.28s, grad_norm=0.0583] Steps: 70%|███████ | 6342/9000 [29:55:29<15:57:17, 21.61s/it, loss=0.1817, step_time=21.28s, grad_norm=0.0583] Steps: 70%|███████ | 6342/9000 [29:55:52<15:57:17, 21.61s/it, loss=0.1702, step_time=22.25s, grad_norm=0.0731] Steps: 70%|███████ | 6343/9000 [29:55:52<16:05:32, 21.80s/it, loss=0.1702, step_time=22.25s, grad_norm=0.0731] Steps: 70%|███████ | 6343/9000 [29:56:13<16:05:32, 21.80s/it, loss=0.2430, step_time=21.56s, grad_norm=0.18] Steps: 70%|███████ | 6344/9000 [29:56:13<16:02:00, 21.73s/it, loss=0.2430, step_time=21.56s, grad_norm=0.18] Steps: 70%|███████ | 6344/9000 [29:56:35<16:02:00, 21.73s/it, loss=0.1219, step_time=22.24s, grad_norm=0.0508] Steps: 70%|███████ | 6345/9000 [29:56:35<16:08:28, 21.89s/it, loss=0.1219, step_time=22.24s, grad_norm=0.0508] Steps: 70%|███████ | 6345/9000 [29:56:57<16:08:28, 21.89s/it, loss=0.1747, step_time=21.55s, grad_norm=0.183] Steps: 71%|███████ | 6346/9000 [29:56:57<16:03:42, 21.79s/it, loss=0.1747, step_time=21.55s, grad_norm=0.183] Steps: 71%|███████ | 6346/9000 [29:57:20<16:03:42, 21.79s/it, loss=0.1930, step_time=22.86s, grad_norm=0.075] Steps: 71%|███████ | 6347/9000 [29:57:20<16:17:37, 22.11s/it, loss=0.1930, step_time=22.86s, grad_norm=0.075] Steps: 71%|███████ | 6347/9000 [29:57:42<16:17:37, 22.11s/it, loss=0.1704, step_time=22.19s, grad_norm=0.0523] Steps: 71%|███████ | 6348/9000 [29:57:42<16:18:18, 22.13s/it, loss=0.1704, step_time=22.19s, grad_norm=0.0523] Steps: 71%|███████ | 6348/9000 [29:58:05<16:18:18, 22.13s/it, loss=0.1589, step_time=22.56s, grad_norm=0.1] Steps: 71%|███████ | 6349/9000 [29:58:05<16:23:34, 22.26s/it, loss=0.1589, step_time=22.56s, grad_norm=0.1] Steps: 71%|███████ | 6349/9000 [29:58:27<16:23:34, 22.26s/it, loss=0.1199, step_time=22.71s, grad_norm=0.0851] Steps: 71%|███████ | 6350/9000 [29:58:27<16:29:06, 22.40s/it, loss=0.1199, step_time=22.71s, grad_norm=0.0851] Steps: 71%|███████ | 6350/9000 [29:58:52<16:29:06, 22.40s/it, loss=0.1426, step_time=24.23s, grad_norm=0.067] Steps: 71%|███████ | 6351/9000 [29:58:52<16:53:07, 22.95s/it, loss=0.1426, step_time=24.23s, grad_norm=0.067] Steps: 71%|███████ | 6351/9000 [29:59:14<16:53:07, 22.95s/it, loss=0.1293, step_time=22.15s, grad_norm=0.0744] Steps: 71%|███████ | 6352/9000 [29:59:14<16:42:11, 22.71s/it, loss=0.1293, step_time=22.15s, grad_norm=0.0744] Steps: 71%|███████ | 6352/9000 [29:59:38<16:42:11, 22.71s/it, loss=0.1920, step_time=24.51s, grad_norm=0.0788] Steps: 71%|███████ | 6353/9000 [29:59:38<17:05:44, 23.25s/it, loss=0.1920, step_time=24.51s, grad_norm=0.0788] Steps: 71%|███████ | 6353/9000 [29:59:59<17:05:44, 23.25s/it, loss=0.1003, step_time=21.23s, grad_norm=0.0705] Steps: 71%|███████ | 6354/9000 [29:59:59<16:38:36, 22.64s/it, loss=0.1003, step_time=21.23s, grad_norm=0.0705] Steps: 71%|███████ | 6354/9000 [30:00:23<16:38:36, 22.64s/it, loss=0.1426, step_time=23.42s, grad_norm=0.0711] Steps: 71%|███████ | 6355/9000 [30:00:23<16:48:32, 22.88s/it, loss=0.1426, step_time=23.42s, grad_norm=0.0711] Steps: 71%|███████ | 6355/9000 [30:00:45<16:48:32, 22.88s/it, loss=0.1774, step_time=22.26s, grad_norm=0.0531] Steps: 71%|███████ | 6356/9000 [30:00:45<16:39:59, 22.69s/it, loss=0.1774, step_time=22.26s, grad_norm=0.0531] Steps: 71%|███████ | 6356/9000 [30:01:09<16:39:59, 22.69s/it, loss=0.3341, step_time=24.29s, grad_norm=0.0619] Steps: 71%|███████ | 6357/9000 [30:01:09<17:00:46, 23.17s/it, loss=0.3341, step_time=24.29s, grad_norm=0.0619] Steps: 71%|███████ | 6357/9000 [30:01:32<17:00:46, 23.17s/it, loss=0.1593, step_time=22.24s, grad_norm=0.085] Steps: 71%|███████ | 6358/9000 [30:01:32<16:48:02, 22.89s/it, loss=0.1593, step_time=22.24s, grad_norm=0.085] Steps: 71%|███████ | 6358/9000 [30:01:57<16:48:02, 22.89s/it, loss=0.2194, step_time=25.00s, grad_norm=0.117] Steps: 71%|███████ | 6359/9000 [30:01:57<17:15:32, 23.53s/it, loss=0.2194, step_time=25.00s, grad_norm=0.117] Steps: 71%|███████ | 6359/9000 [30:02:19<17:15:32, 23.53s/it, loss=0.2040, step_time=22.36s, grad_norm=0.0509] Steps: 71%|███████ | 6360/9000 [30:02:19<16:59:47, 23.18s/it, loss=0.2040, step_time=22.36s, grad_norm=0.0509] Steps: 71%|███████ | 6360/9000 [30:02:44<16:59:47, 23.18s/it, loss=0.2269, step_time=24.69s, grad_norm=0.0713] Steps: 71%|███████ | 6361/9000 [30:02:44<17:19:26, 23.63s/it, loss=0.2269, step_time=24.69s, grad_norm=0.0713] Steps: 71%|███████ | 6361/9000 [30:03:06<17:19:26, 23.63s/it, loss=0.1835, step_time=22.30s, grad_norm=0.145] Steps: 71%|███████ | 6362/9000 [30:03:06<17:01:31, 23.23s/it, loss=0.1835, step_time=22.30s, grad_norm=0.145] Steps: 71%|███████ | 6362/9000 [30:03:31<17:01:31, 23.23s/it, loss=0.2341, step_time=24.78s, grad_norm=0.109] Steps: 71%|███████ | 6363/9000 [30:03:31<17:21:29, 23.70s/it, loss=0.2341, step_time=24.78s, grad_norm=0.109] Steps: 71%|███████ | 6363/9000 [30:03:53<17:21:29, 23.70s/it, loss=0.1785, step_time=22.20s, grad_norm=0.112] Steps: 71%|███████ | 6364/9000 [30:03:53<17:01:24, 23.25s/it, loss=0.1785, step_time=22.20s, grad_norm=0.112] Steps: 71%|███████ | 6364/9000 [30:04:18<17:01:24, 23.25s/it, loss=0.2430, step_time=25.26s, grad_norm=0.107] Steps: 71%|███████ | 6365/9000 [30:04:18<17:27:36, 23.85s/it, loss=0.2430, step_time=25.26s, grad_norm=0.107] Steps: 71%|███████ | 6365/9000 [30:04:40<17:27:36, 23.85s/it, loss=0.2482, step_time=21.85s, grad_norm=0.0681] Steps: 71%|███████ | 6366/9000 [30:04:40<17:00:50, 23.25s/it, loss=0.2482, step_time=21.85s, grad_norm=0.0681] Steps: 71%|███████ | 6366/9000 [30:05:05<17:00:50, 23.25s/it, loss=0.1478, step_time=24.90s, grad_norm=0.11] Steps: 71%|███████ | 6367/9000 [30:05:05<17:22:12, 23.75s/it, loss=0.1478, step_time=24.90s, grad_norm=0.11] Steps: 71%|███████ | 6367/9000 [30:05:28<17:22:12, 23.75s/it, loss=0.2127, step_time=22.87s, grad_norm=0.0817] Steps: 71%|███████ | 6368/9000 [30:05:28<17:10:13, 23.49s/it, loss=0.2127, step_time=22.87s, grad_norm=0.0817] Steps: 71%|███████ | 6368/9000 [30:05:53<17:10:13, 23.49s/it, loss=0.1743, step_time=24.67s, grad_norm=0.0976] Steps: 71%|███████ | 6369/9000 [30:05:53<17:25:30, 23.84s/it, loss=0.1743, step_time=24.67s, grad_norm=0.0976] Steps: 71%|███████ | 6369/9000 [30:06:15<17:25:30, 23.84s/it, loss=0.1280, step_time=22.25s, grad_norm=0.108] Steps: 71%|███████ | 6370/9000 [30:06:15<17:04:14, 23.37s/it, loss=0.1280, step_time=22.25s, grad_norm=0.108] Steps: 71%|███████ | 6370/9000 [30:06:40<17:04:14, 23.37s/it, loss=0.1619, step_time=24.97s, grad_norm=0.0839] Steps: 71%|███████ | 6371/9000 [30:06:40<17:24:59, 23.85s/it, loss=0.1619, step_time=24.97s, grad_norm=0.0839] Steps: 71%|███████ | 6371/9000 [30:07:03<17:24:59, 23.85s/it, loss=0.1047, step_time=23.18s, grad_norm=0.0899] Steps: 71%|███████ | 6372/9000 [30:07:03<17:15:45, 23.65s/it, loss=0.1047, step_time=23.18s, grad_norm=0.0899] Steps: 71%|███████ | 6372/9000 [30:07:27<17:15:45, 23.65s/it, loss=0.2624, step_time=24.52s, grad_norm=0.143] Steps: 71%|███████ | 6373/9000 [30:07:27<17:26:54, 23.91s/it, loss=0.2624, step_time=24.52s, grad_norm=0.143] Steps: 71%|███████ | 6373/9000 [30:07:50<17:26:54, 23.91s/it, loss=0.2227, step_time=22.51s, grad_norm=0.0644] Steps: 71%|███████ | 6374/9000 [30:07:50<17:08:05, 23.49s/it, loss=0.2227, step_time=22.51s, grad_norm=0.0644] Steps: 71%|███████ | 6374/9000 [30:08:16<17:08:05, 23.49s/it, loss=0.1554, step_time=25.84s, grad_norm=0.0678] Steps: 71%|███████ | 6375/9000 [30:08:16<17:38:34, 24.20s/it, loss=0.1554, step_time=25.84s, grad_norm=0.0678] Steps: 71%|███████ | 6375/9000 [30:08:39<17:38:34, 24.20s/it, loss=0.1562, step_time=23.49s, grad_norm=0.3] Steps: 71%|███████ | 6376/9000 [30:08:39<17:28:55, 23.98s/it, loss=0.1562, step_time=23.49s, grad_norm=0.3] Steps: 71%|███████ | 6376/9000 [30:09:04<17:28:55, 23.98s/it, loss=0.1417, step_time=24.80s, grad_norm=0.0877] Steps: 71%|███████ | 6377/9000 [30:09:04<17:39:12, 24.23s/it, loss=0.1417, step_time=24.80s, grad_norm=0.0877] Steps: 71%|███████ | 6377/9000 [30:09:26<17:39:12, 24.23s/it, loss=0.1794, step_time=22.29s, grad_norm=0.102] Steps: 71%|███████ | 6378/9000 [30:09:26<17:13:24, 23.65s/it, loss=0.1794, step_time=22.29s, grad_norm=0.102] Steps: 71%|███████ | 6378/9000 [30:09:51<17:13:24, 23.65s/it, loss=0.1884, step_time=24.24s, grad_norm=0.098] Steps: 71%|███████ | 6379/9000 [30:09:51<17:20:45, 23.82s/it, loss=0.1884, step_time=24.24s, grad_norm=0.098] Steps: 71%|███████ | 6379/9000 [30:10:13<17:20:45, 23.82s/it, loss=0.1140, step_time=22.73s, grad_norm=0.0758] Steps: 71%|███████ | 6380/9000 [30:10:13<17:05:58, 23.50s/it, loss=0.1140, step_time=22.73s, grad_norm=0.0758] Steps: 71%|███████ | 6380/9000 [30:10:38<17:05:58, 23.50s/it, loss=0.0656, step_time=24.45s, grad_norm=0.0401] Steps: 71%|███████ | 6381/9000 [30:10:38<17:18:08, 23.78s/it, loss=0.0656, step_time=24.45s, grad_norm=0.0401] Steps: 71%|███████ | 6381/9000 [30:11:00<17:18:08, 23.78s/it, loss=0.1637, step_time=21.73s, grad_norm=0.0934] Steps: 71%|███████ | 6382/9000 [30:11:00<16:50:56, 23.17s/it, loss=0.1637, step_time=21.73s, grad_norm=0.0934] Steps: 71%|███████ | 6382/9000 [30:11:22<16:50:56, 23.17s/it, loss=0.1773, step_time=22.63s, grad_norm=0.105] Steps: 71%|███████ | 6383/9000 [30:11:22<16:43:28, 23.01s/it, loss=0.1773, step_time=22.63s, grad_norm=0.105] Steps: 71%|███████ | 6383/9000 [30:11:45<16:43:28, 23.01s/it, loss=0.2978, step_time=22.30s, grad_norm=0.133] Steps: 71%|███████ | 6384/9000 [30:11:45<16:33:53, 22.80s/it, loss=0.2978, step_time=22.30s, grad_norm=0.133] Steps: 71%|███████ | 6384/9000 [30:12:08<16:33:53, 22.80s/it, loss=0.1708, step_time=23.50s, grad_norm=0.178] Steps: 71%|███████ | 6385/9000 [30:12:08<16:42:45, 23.01s/it, loss=0.1708, step_time=23.50s, grad_norm=0.178] Steps: 71%|███████ | 6385/9000 [30:12:31<16:42:45, 23.01s/it, loss=0.1178, step_time=22.93s, grad_norm=0.145] Steps: 71%|███████ | 6386/9000 [30:12:31<16:41:25, 22.99s/it, loss=0.1178, step_time=22.93s, grad_norm=0.145] Steps: 71%|███████ | 6386/9000 [30:12:53<16:41:25, 22.99s/it, loss=0.2258, step_time=22.36s, grad_norm=0.0882] Steps: 71%|███████ | 6387/9000 [30:12:53<16:32:57, 22.80s/it, loss=0.2258, step_time=22.36s, grad_norm=0.0882] Steps: 71%|███████ | 6387/9000 [30:13:16<16:32:57, 22.80s/it, loss=0.2602, step_time=22.42s, grad_norm=0.0687] Steps: 71%|███████ | 6388/9000 [30:13:16<16:27:42, 22.69s/it, loss=0.2602, step_time=22.42s, grad_norm=0.0687] Steps: 71%|███████ | 6388/9000 [30:13:38<16:27:42, 22.69s/it, loss=0.2216, step_time=22.37s, grad_norm=0.118] Steps: 71%|███████ | 6389/9000 [30:13:38<16:23:14, 22.59s/it, loss=0.2216, step_time=22.37s, grad_norm=0.118] Steps: 71%|███████ | 6389/9000 [30:14:01<16:23:14, 22.59s/it, loss=0.1071, step_time=22.75s, grad_norm=0.122] Steps: 71%|███████ | 6390/9000 [30:14:01<16:24:54, 22.64s/it, loss=0.1071, step_time=22.75s, grad_norm=0.122] Steps: 71%|███████ | 6390/9000 [30:14:24<16:24:54, 22.64s/it, loss=0.1695, step_time=22.69s, grad_norm=0.0502] Steps: 71%|███████ | 6391/9000 [30:14:24<16:25:13, 22.66s/it, loss=0.1695, step_time=22.69s, grad_norm=0.0502] Steps: 71%|███████ | 6391/9000 [30:14:47<16:25:13, 22.66s/it, loss=0.1811, step_time=23.02s, grad_norm=0.134] Steps: 71%|███████ | 6392/9000 [30:14:47<16:29:34, 22.77s/it, loss=0.1811, step_time=23.02s, grad_norm=0.134] Steps: 71%|███████ | 6392/9000 [30:15:09<16:29:34, 22.77s/it, loss=0.0917, step_time=22.45s, grad_norm=0.177] Steps: 71%|███████ | 6393/9000 [30:15:09<16:25:09, 22.67s/it, loss=0.0917, step_time=22.45s, grad_norm=0.177] Steps: 71%|███████ | 6393/9000 [30:15:32<16:25:09, 22.67s/it, loss=0.1428, step_time=22.59s, grad_norm=0.0978] Steps: 71%|███████ | 6394/9000 [30:15:32<16:23:46, 22.65s/it, loss=0.1428, step_time=22.59s, grad_norm=0.0978] Steps: 71%|███████ | 6394/9000 [30:15:53<16:23:46, 22.65s/it, loss=0.1861, step_time=21.75s, grad_norm=0.135] Steps: 71%|███████ | 6395/9000 [30:15:53<16:11:38, 22.38s/it, loss=0.1861, step_time=21.75s, grad_norm=0.135] Steps: 71%|███████ | 6395/9000 [30:16:16<16:11:38, 22.38s/it, loss=0.1418, step_time=22.56s, grad_norm=0.133] Steps: 71%|███████ | 6396/9000 [30:16:16<16:13:41, 22.44s/it, loss=0.1418, step_time=22.56s, grad_norm=0.133] Steps: 71%|███████ | 6396/9000 [30:16:38<16:13:41, 22.44s/it, loss=0.1861, step_time=22.44s, grad_norm=0.1] Steps: 71%|███████ | 6397/9000 [30:16:38<16:13:25, 22.44s/it, loss=0.1861, step_time=22.44s, grad_norm=0.1] Steps: 71%|███████ | 6397/9000 [30:17:01<16:13:25, 22.44s/it, loss=0.1446, step_time=22.99s, grad_norm=0.157] Steps: 71%|███████ | 6398/9000 [30:17:01<16:20:18, 22.61s/it, loss=0.1446, step_time=22.99s, grad_norm=0.157] Steps: 71%|███████ | 6398/9000 [30:17:24<16:20:18, 22.61s/it, loss=0.2476, step_time=22.26s, grad_norm=0.113] Steps: 71%|███████ | 6399/9000 [30:17:24<16:15:32, 22.50s/it, loss=0.2476, step_time=22.26s, grad_norm=0.113] Steps: 71%|███████ | 6399/9000 [30:17:47<16:15:32, 22.50s/it, loss=0.1249, step_time=23.01s, grad_norm=0.083] Steps: 71%|███████ | 6400/9000 [30:17:47<16:21:43, 22.66s/it, loss=0.1249, step_time=23.01s, grad_norm=0.083] Steps: 71%|███████ | 6400/9000 [30:18:10<16:21:43, 22.66s/it, loss=0.2179, step_time=22.99s, grad_norm=0.0563] Steps: 71%|███████ | 6401/9000 [30:18:10<16:25:46, 22.76s/it, loss=0.2179, step_time=22.99s, grad_norm=0.0563] Steps: 71%|███████ | 6401/9000 [30:18:33<16:25:46, 22.76s/it, loss=0.1470, step_time=23.02s, grad_norm=0.14] Steps: 71%|███████ | 6402/9000 [30:18:33<16:28:52, 22.84s/it, loss=0.1470, step_time=23.02s, grad_norm=0.14] Steps: 71%|███████ | 6402/9000 [30:18:56<16:28:52, 22.84s/it, loss=0.1676, step_time=23.00s, grad_norm=0.0847] Steps: 71%|███████ | 6403/9000 [30:18:56<16:30:40, 22.89s/it, loss=0.1676, step_time=23.00s, grad_norm=0.0847] Steps: 71%|███████ | 6403/9000 [30:19:20<16:30:40, 22.89s/it, loss=0.1036, step_time=23.91s, grad_norm=0.0886] Steps: 71%|███████ | 6404/9000 [30:19:20<16:43:33, 23.19s/it, loss=0.1036, step_time=23.91s, grad_norm=0.0886] Steps: 71%|███████ | 6404/9000 [30:19:42<16:43:33, 23.19s/it, loss=0.1191, step_time=22.60s, grad_norm=0.0584] Steps: 71%|███████ | 6405/9000 [30:19:42<16:35:29, 23.02s/it, loss=0.1191, step_time=22.60s, grad_norm=0.0584] Steps: 71%|███████ | 6405/9000 [30:20:05<16:35:29, 23.02s/it, loss=0.2609, step_time=22.48s, grad_norm=0.108] Steps: 71%|███████ | 6406/9000 [30:20:05<16:28:10, 22.86s/it, loss=0.2609, step_time=22.48s, grad_norm=0.108] Steps: 71%|███████ | 6406/9000 [30:20:28<16:28:10, 22.86s/it, loss=0.1482, step_time=23.48s, grad_norm=0.102] Steps: 71%|███████ | 6407/9000 [30:20:28<16:35:57, 23.05s/it, loss=0.1482, step_time=23.48s, grad_norm=0.102] Steps: 71%|███████ | 6407/9000 [30:20:52<16:35:57, 23.05s/it, loss=0.1637, step_time=23.67s, grad_norm=0.0636] Steps: 71%|███████ | 6408/9000 [30:20:52<16:43:41, 23.23s/it, loss=0.1637, step_time=23.67s, grad_norm=0.0636] Steps: 71%|███████ | 6408/9000 [30:21:15<16:43:41, 23.23s/it, loss=0.1463, step_time=22.78s, grad_norm=0.0938] Steps: 71%|███████ | 6409/9000 [30:21:15<16:37:26, 23.10s/it, loss=0.1463, step_time=22.78s, grad_norm=0.0938] Steps: 71%|███████ | 6409/9000 [30:21:38<16:37:26, 23.10s/it, loss=0.1832, step_time=23.61s, grad_norm=0.0882] Steps: 71%|███████ | 6410/9000 [30:21:38<16:43:47, 23.25s/it, loss=0.1832, step_time=23.61s, grad_norm=0.0882] Steps: 71%|███████ | 6410/9000 [30:22:01<16:43:47, 23.25s/it, loss=0.1808, step_time=23.26s, grad_norm=0.0801] Steps: 71%|███████ | 6411/9000 [30:22:02<16:43:27, 23.26s/it, loss=0.1808, step_time=23.26s, grad_norm=0.0801] Steps: 71%|███████ | 6411/9000 [30:22:26<16:43:27, 23.26s/it, loss=0.2120, step_time=24.30s, grad_norm=0.0802] Steps: 71%|███████ | 6412/9000 [30:22:26<16:56:40, 23.57s/it, loss=0.2120, step_time=24.30s, grad_norm=0.0802] Steps: 71%|███████ | 6412/9000 [30:22:49<16:56:40, 23.57s/it, loss=0.2892, step_time=22.76s, grad_norm=0.0549] Steps: 71%|███████▏ | 6413/9000 [30:22:49<16:45:51, 23.33s/it, loss=0.2892, step_time=22.76s, grad_norm=0.0549] Steps: 71%|███████▏ | 6413/9000 [30:23:12<16:45:51, 23.33s/it, loss=0.2181, step_time=23.82s, grad_norm=0.15] Steps: 71%|███████▏ | 6414/9000 [30:23:12<16:51:53, 23.48s/it, loss=0.2181, step_time=23.82s, grad_norm=0.15] Steps: 71%|███████▏ | 6414/9000 [30:23:35<16:51:53, 23.48s/it, loss=0.2250, step_time=22.95s, grad_norm=0.0879] Steps: 71%|███████▏ | 6415/9000 [30:23:35<16:44:39, 23.32s/it, loss=0.2250, step_time=22.95s, grad_norm=0.0879] Steps: 71%|███████▏ | 6415/9000 [30:23:59<16:44:39, 23.32s/it, loss=0.2493, step_time=24.00s, grad_norm=0.0797] Steps: 71%|███████▏ | 6416/9000 [30:23:59<16:53:03, 23.52s/it, loss=0.2493, step_time=24.00s, grad_norm=0.0797] Steps: 71%|███████▏ | 6416/9000 [30:24:21<16:53:03, 23.52s/it, loss=0.1645, step_time=21.83s, grad_norm=0.0826] Steps: 71%|███████▏ | 6417/9000 [30:24:21<16:30:50, 23.02s/it, loss=0.1645, step_time=21.83s, grad_norm=0.0826] Steps: 71%|███████▏ | 6417/9000 [30:24:45<16:30:50, 23.02s/it, loss=0.2322, step_time=23.91s, grad_norm=0.136] Steps: 71%|███████▏ | 6418/9000 [30:24:45<16:42:02, 23.29s/it, loss=0.2322, step_time=23.91s, grad_norm=0.136] Steps: 71%|███████▏ | 6418/9000 [30:25:07<16:42:02, 23.29s/it, loss=0.1791, step_time=22.23s, grad_norm=0.214] Steps: 71%|███████▏ | 6419/9000 [30:25:07<16:27:59, 22.97s/it, loss=0.1791, step_time=22.23s, grad_norm=0.214] Steps: 71%|███████▏ | 6419/9000 [30:25:32<16:27:59, 22.97s/it, loss=0.1364, step_time=24.41s, grad_norm=0.0755] Steps: 71%|███████▏ | 6420/9000 [30:25:32<16:46:11, 23.40s/it, loss=0.1364, step_time=24.41s, grad_norm=0.0755] Steps: 71%|███████▏ | 6420/9000 [30:25:54<16:46:11, 23.40s/it, loss=0.1860, step_time=22.14s, grad_norm=0.065] Steps: 71%|███████▏ | 6421/9000 [30:25:54<16:29:35, 23.02s/it, loss=0.1860, step_time=22.14s, grad_norm=0.065] Steps: 71%|███████▏ | 6421/9000 [30:26:18<16:29:35, 23.02s/it, loss=0.2336, step_time=24.13s, grad_norm=0.128] Steps: 71%|███████▏ | 6422/9000 [30:26:18<16:43:30, 23.36s/it, loss=0.2336, step_time=24.13s, grad_norm=0.128] Steps: 71%|███████▏ | 6422/9000 [30:26:40<16:43:30, 23.36s/it, loss=0.1101, step_time=22.10s, grad_norm=0.0756] Steps: 71%|███████▏ | 6423/9000 [30:26:40<16:26:58, 22.98s/it, loss=0.1101, step_time=22.10s, grad_norm=0.0756] Steps: 71%|███████▏ | 6423/9000 [30:27:04<16:26:58, 22.98s/it, loss=0.2335, step_time=23.97s, grad_norm=0.114] Steps: 71%|███████▏ | 6424/9000 [30:27:04<16:39:19, 23.28s/it, loss=0.2335, step_time=23.97s, grad_norm=0.114] Steps: 71%|███████▏ | 6424/9000 [30:27:27<16:39:19, 23.28s/it, loss=0.1654, step_time=22.86s, grad_norm=0.0957] Steps: 71%|███████▏ | 6425/9000 [30:27:27<16:33:33, 23.15s/it, loss=0.1654, step_time=22.86s, grad_norm=0.0957] Steps: 71%|███████▏ | 6425/9000 [30:27:51<16:33:33, 23.15s/it, loss=0.1181, step_time=24.15s, grad_norm=0.0608] Steps: 71%|███████▏ | 6426/9000 [30:27:51<16:46:02, 23.45s/it, loss=0.1181, step_time=24.15s, grad_norm=0.0608] Steps: 71%|███████▏ | 6426/9000 [30:28:13<16:46:02, 23.45s/it, loss=0.1406, step_time=21.67s, grad_norm=0.0559] Steps: 71%|███████▏ | 6427/9000 [30:28:13<16:22:42, 22.92s/it, loss=0.1406, step_time=21.67s, grad_norm=0.0559] Steps: 71%|███████▏ | 6427/9000 [30:28:37<16:22:42, 22.92s/it, loss=0.1110, step_time=23.84s, grad_norm=0.0747] Steps: 71%|███████▏ | 6428/9000 [30:28:37<16:34:15, 23.19s/it, loss=0.1110, step_time=23.84s, grad_norm=0.0747] Steps: 71%|███████▏ | 6428/9000 [30:28:58<16:34:15, 23.19s/it, loss=0.1423, step_time=21.55s, grad_norm=0.0994] Steps: 71%|███████▏ | 6429/9000 [30:28:58<16:12:47, 22.70s/it, loss=0.1423, step_time=21.55s, grad_norm=0.0994] Steps: 71%|███████▏ | 6429/9000 [30:29:22<16:12:47, 22.70s/it, loss=0.2123, step_time=23.60s, grad_norm=0.0836] Steps: 71%|███████▏ | 6430/9000 [30:29:22<16:24:00, 22.97s/it, loss=0.2123, step_time=23.60s, grad_norm=0.0836] Steps: 71%|███████▏ | 6430/9000 [30:29:44<16:24:00, 22.97s/it, loss=0.0784, step_time=21.78s, grad_norm=0.0927] Steps: 71%|███████▏ | 6431/9000 [30:29:44<16:08:21, 22.62s/it, loss=0.0784, step_time=21.78s, grad_norm=0.0927] Steps: 71%|███████▏ | 6431/9000 [30:30:08<16:08:21, 22.62s/it, loss=0.0902, step_time=24.63s, grad_norm=0.109] Steps: 71%|███████▏ | 6432/9000 [30:30:08<16:33:50, 23.22s/it, loss=0.0902, step_time=24.63s, grad_norm=0.109] Steps: 71%|███████▏ | 6432/9000 [30:30:30<16:33:50, 23.22s/it, loss=0.1305, step_time=21.98s, grad_norm=0.0582] Steps: 71%|███████▏ | 6433/9000 [30:30:30<16:17:33, 22.85s/it, loss=0.1305, step_time=21.98s, grad_norm=0.0582] Steps: 71%|███████▏ | 6433/9000 [30:30:53<16:17:33, 22.85s/it, loss=0.2237, step_time=22.94s, grad_norm=0.082] Steps: 71%|███████▏ | 6434/9000 [30:30:53<16:18:22, 22.88s/it, loss=0.2237, step_time=22.94s, grad_norm=0.082] Steps: 71%|███████▏ | 6434/9000 [30:31:16<16:18:22, 22.88s/it, loss=0.2500, step_time=22.46s, grad_norm=0.12] Steps: 72%|███████▏ | 6435/9000 [30:31:16<16:12:39, 22.75s/it, loss=0.2500, step_time=22.46s, grad_norm=0.12] Steps: 72%|███████▏ | 6435/9000 [30:31:40<16:12:39, 22.75s/it, loss=0.1779, step_time=24.01s, grad_norm=0.0744] Steps: 72%|███████▏ | 6436/9000 [30:31:40<16:28:25, 23.13s/it, loss=0.1779, step_time=24.01s, grad_norm=0.0744] Steps: 72%|███████▏ | 6436/9000 [30:32:03<16:28:25, 23.13s/it, loss=0.2186, step_time=23.46s, grad_norm=0.0588] Steps: 72%|███████▏ | 6437/9000 [30:32:03<16:32:14, 23.23s/it, loss=0.2186, step_time=23.46s, grad_norm=0.0588] Steps: 72%|███████▏ | 6437/9000 [30:32:26<16:32:14, 23.23s/it, loss=0.2324, step_time=23.31s, grad_norm=0.0934] Steps: 72%|███████▏ | 6438/9000 [30:32:26<16:32:55, 23.25s/it, loss=0.2324, step_time=23.31s, grad_norm=0.0934] Steps: 72%|███████▏ | 6438/9000 [30:32:49<16:32:55, 23.25s/it, loss=0.1594, step_time=22.81s, grad_norm=0.107] Steps: 72%|███████▏ | 6439/9000 [30:32:49<16:26:56, 23.12s/it, loss=0.1594, step_time=22.81s, grad_norm=0.107] Steps: 72%|███████▏ | 6439/9000 [30:33:14<16:26:56, 23.12s/it, loss=0.1010, step_time=25.01s, grad_norm=0.0935] Steps: 72%|███████▏ | 6440/9000 [30:33:14<16:50:46, 23.69s/it, loss=0.1010, step_time=25.01s, grad_norm=0.0935] Steps: 72%|███████▏ | 6440/9000 [30:33:37<16:50:46, 23.69s/it, loss=0.1425, step_time=23.22s, grad_norm=0.162] Steps: 72%|███████▏ | 6441/9000 [30:33:37<16:44:25, 23.55s/it, loss=0.1425, step_time=23.22s, grad_norm=0.162] Steps: 72%|███████▏ | 6441/9000 [30:34:03<16:44:25, 23.55s/it, loss=0.1137, step_time=25.15s, grad_norm=0.099] Steps: 72%|███████▏ | 6442/9000 [30:34:03<17:04:30, 24.03s/it, loss=0.1137, step_time=25.15s, grad_norm=0.099] Steps: 72%|███████▏ | 6442/9000 [30:34:26<17:04:30, 24.03s/it, loss=0.1960, step_time=23.62s, grad_norm=0.0809] Steps: 72%|███████▏ | 6443/9000 [30:34:26<16:58:54, 23.91s/it, loss=0.1960, step_time=23.62s, grad_norm=0.0809] Steps: 72%|███████▏ | 6443/9000 [30:34:51<16:58:54, 23.91s/it, loss=0.2000, step_time=24.61s, grad_norm=0.0831] Steps: 72%|███████▏ | 6444/9000 [30:34:51<17:07:27, 24.12s/it, loss=0.2000, step_time=24.61s, grad_norm=0.0831] Steps: 72%|███████▏ | 6444/9000 [30:35:14<17:07:27, 24.12s/it, loss=0.2025, step_time=23.36s, grad_norm=0.0806] Steps: 72%|███████▏ | 6445/9000 [30:35:14<16:57:25, 23.89s/it, loss=0.2025, step_time=23.36s, grad_norm=0.0806] Steps: 72%|███████▏ | 6445/9000 [30:35:38<16:57:25, 23.89s/it, loss=0.1451, step_time=24.31s, grad_norm=0.102] Steps: 72%|███████▏ | 6446/9000 [30:35:38<17:02:26, 24.02s/it, loss=0.1451, step_time=24.31s, grad_norm=0.102] Steps: 72%|███████▏ | 6446/9000 [30:36:01<17:02:26, 24.02s/it, loss=0.1963, step_time=22.40s, grad_norm=0.111] Steps: 72%|███████▏ | 6447/9000 [30:36:01<16:41:21, 23.53s/it, loss=0.1963, step_time=22.40s, grad_norm=0.111] Steps: 72%|███████▏ | 6447/9000 [30:36:26<16:41:21, 23.53s/it, loss=0.1885, step_time=24.76s, grad_norm=0.0873] Steps: 72%|███████▏ | 6448/9000 [30:36:26<16:56:40, 23.90s/it, loss=0.1885, step_time=24.76s, grad_norm=0.0873] Steps: 72%|███████▏ | 6448/9000 [30:36:48<16:56:40, 23.90s/it, loss=0.1822, step_time=22.14s, grad_norm=0.0909] Steps: 72%|███████▏ | 6449/9000 [30:36:48<16:33:48, 23.37s/it, loss=0.1822, step_time=22.14s, grad_norm=0.0909] Steps: 72%|███████▏ | 6449/9000 [30:37:13<16:33:48, 23.37s/it, loss=0.1974, step_time=24.87s, grad_norm=0.0749] Steps: 72%|███████▏ | 6450/9000 [30:37:13<16:52:33, 23.82s/it, loss=0.1974, step_time=24.87s, grad_norm=0.0749] Steps: 72%|███████▏ | 6450/9000 [30:37:35<16:52:33, 23.82s/it, loss=0.1215, step_time=21.93s, grad_norm=0.112] Steps: 72%|███████▏ | 6451/9000 [30:37:35<16:27:59, 23.26s/it, loss=0.1215, step_time=21.93s, grad_norm=0.112] Steps: 72%|███████▏ | 6451/9000 [30:37:59<16:27:59, 23.26s/it, loss=0.2639, step_time=24.44s, grad_norm=0.065] Steps: 72%|███████▏ | 6452/9000 [30:37:59<16:42:43, 23.61s/it, loss=0.2639, step_time=24.44s, grad_norm=0.065] Steps: 72%|███████▏ | 6452/9000 [30:38:21<16:42:43, 23.61s/it, loss=0.2002, step_time=22.16s, grad_norm=0.0824] Steps: 72%|███████▏ | 6453/9000 [30:38:21<16:23:49, 23.18s/it, loss=0.2002, step_time=22.16s, grad_norm=0.0824] Steps: 72%|███████▏ | 6453/9000 [30:38:44<16:23:49, 23.18s/it, loss=0.1819, step_time=23.15s, grad_norm=0.0932] Steps: 72%|███████▏ | 6454/9000 [30:38:44<16:23:06, 23.17s/it, loss=0.1819, step_time=23.15s, grad_norm=0.0932] Steps: 72%|███████▏ | 6454/9000 [30:39:08<16:23:06, 23.17s/it, loss=0.1390, step_time=23.35s, grad_norm=0.102] Steps: 72%|███████▏ | 6455/9000 [30:39:08<16:25:03, 23.22s/it, loss=0.1390, step_time=23.35s, grad_norm=0.102] Steps: 72%|███████▏ | 6455/9000 [30:39:32<16:25:03, 23.22s/it, loss=0.1717, step_time=24.10s, grad_norm=0.0803] Steps: 72%|███████▏ | 6456/9000 [30:39:32<16:35:49, 23.49s/it, loss=0.1717, step_time=24.10s, grad_norm=0.0803] Steps: 72%|███████▏ | 6456/9000 [30:39:54<16:35:49, 23.49s/it, loss=0.1839, step_time=22.73s, grad_norm=0.0792] Steps: 72%|███████▏ | 6457/9000 [30:39:54<16:25:47, 23.26s/it, loss=0.1839, step_time=22.73s, grad_norm=0.0792] Steps: 72%|███████▏ | 6457/9000 [30:40:20<16:25:47, 23.26s/it, loss=0.1489, step_time=25.27s, grad_norm=0.0625] Steps: 72%|███████▏ | 6458/9000 [30:40:20<16:50:56, 23.86s/it, loss=0.1489, step_time=25.27s, grad_norm=0.0625] Steps: 72%|███████▏ | 6458/9000 [30:40:42<16:50:56, 23.86s/it, loss=0.1685, step_time=21.94s, grad_norm=0.0561] Steps: 72%|███████▏ | 6459/9000 [30:40:42<16:26:07, 23.28s/it, loss=0.1685, step_time=21.94s, grad_norm=0.0561] Steps: 72%|███████▏ | 6459/9000 [30:41:04<16:26:07, 23.28s/it, loss=0.1105, step_time=22.18s, grad_norm=0.0901] Steps: 72%|███████▏ | 6460/9000 [30:41:04<16:11:40, 22.95s/it, loss=0.1105, step_time=22.18s, grad_norm=0.0901] Steps: 72%|███████▏ | 6460/9000 [30:41:27<16:11:40, 22.95s/it, loss=0.2673, step_time=23.32s, grad_norm=0.103] Steps: 72%|███████▏ | 6461/9000 [30:41:27<16:15:55, 23.06s/it, loss=0.2673, step_time=23.32s, grad_norm=0.103] Steps: 72%|███████▏ | 6461/9000 [30:41:51<16:15:55, 23.06s/it, loss=0.1542, step_time=23.77s, grad_norm=0.0684] Steps: 72%|███████▏ | 6462/9000 [30:41:51<16:24:30, 23.27s/it, loss=0.1542, step_time=23.77s, grad_norm=0.0684] Steps: 72%|███████▏ | 6462/9000 [30:42:13<16:24:30, 23.27s/it, loss=0.1693, step_time=21.61s, grad_norm=0.0948] Steps: 72%|███████▏ | 6463/9000 [30:42:13<16:03:03, 22.78s/it, loss=0.1693, step_time=21.61s, grad_norm=0.0948] Steps: 72%|███████▏ | 6463/9000 [30:42:31<16:03:03, 22.78s/it, loss=0.2458, step_time=18.03s, grad_norm=0.081] Steps: 72%|███████▏ | 6464/9000 [30:42:31<15:02:32, 21.35s/it, loss=0.2458, step_time=18.03s, grad_norm=0.081] Steps: 72%|███████▏ | 6464/9000 [30:42:48<15:02:32, 21.35s/it, loss=0.1154, step_time=17.83s, grad_norm=0.083] Steps: 72%|███████▏ | 6465/9000 [30:42:48<14:17:33, 20.30s/it, loss=0.1154, step_time=17.83s, grad_norm=0.083] Steps: 72%|███████▏ | 6465/9000 [30:43:05<14:17:33, 20.30s/it, loss=0.1553, step_time=16.77s, grad_norm=0.0985] Steps: 72%|███████▏ | 6466/9000 [30:43:05<13:32:31, 19.24s/it, loss=0.1553, step_time=16.77s, grad_norm=0.0985] Steps: 72%|███████▏ | 6466/9000 [30:43:23<13:32:31, 19.24s/it, loss=0.2031, step_time=18.20s, grad_norm=0.137] Steps: 72%|███████▏ | 6467/9000 [30:43:23<13:19:06, 18.93s/it, loss=0.2031, step_time=18.20s, grad_norm=0.137] Steps: 72%|███████▏ | 6467/9000 [30:43:41<13:19:06, 18.93s/it, loss=0.1748, step_time=17.38s, grad_norm=0.0858] Steps: 72%|███████▏ | 6468/9000 [30:43:41<12:59:14, 18.47s/it, loss=0.1748, step_time=17.38s, grad_norm=0.0858] Steps: 72%|███████▏ | 6468/9000 [30:43:58<12:59:14, 18.47s/it, loss=0.1858, step_time=17.18s, grad_norm=0.114] Steps: 72%|███████▏ | 6469/9000 [30:43:58<12:42:45, 18.08s/it, loss=0.1858, step_time=17.18s, grad_norm=0.114] Steps: 72%|███████▏ | 6469/9000 [30:44:17<12:42:45, 18.08s/it, loss=0.1508, step_time=19.12s, grad_norm=0.0469] Steps: 72%|███████▏ | 6470/9000 [30:44:17<12:55:38, 18.39s/it, loss=0.1508, step_time=19.12s, grad_norm=0.0469] Steps: 72%|███████▏ | 6470/9000 [30:44:35<12:55:38, 18.39s/it, loss=0.0736, step_time=17.91s, grad_norm=0.0519] Steps: 72%|███████▏ | 6471/9000 [30:44:35<12:49:16, 18.25s/it, loss=0.0736, step_time=17.91s, grad_norm=0.0519] Steps: 72%|███████▏ | 6471/9000 [30:44:56<12:49:16, 18.25s/it, loss=0.2224, step_time=20.73s, grad_norm=0.0702] Steps: 72%|███████▏ | 6472/9000 [30:44:56<13:20:25, 19.00s/it, loss=0.2224, step_time=20.73s, grad_norm=0.0702] Steps: 72%|███████▏ | 6472/9000 [30:45:14<13:20:25, 19.00s/it, loss=0.1876, step_time=18.63s, grad_norm=0.122] Steps: 72%|███████▏ | 6473/9000 [30:45:14<13:15:29, 18.89s/it, loss=0.1876, step_time=18.63s, grad_norm=0.122] Steps: 72%|███████▏ | 6473/9000 [30:45:34<13:15:29, 18.89s/it, loss=0.2229, step_time=19.85s, grad_norm=0.0638] Steps: 72%|███████▏ | 6474/9000 [30:45:34<13:27:19, 19.18s/it, loss=0.2229, step_time=19.85s, grad_norm=0.0638] Steps: 72%|███████▏ | 6474/9000 [30:45:54<13:27:19, 19.18s/it, loss=0.1755, step_time=19.89s, grad_norm=0.0863] Steps: 72%|███████▏ | 6475/9000 [30:45:54<13:36:05, 19.39s/it, loss=0.1755, step_time=19.89s, grad_norm=0.0863] Steps: 72%|███████▏ | 6475/9000 [30:46:15<13:36:05, 19.39s/it, loss=0.1731, step_time=20.85s, grad_norm=0.0526] Steps: 72%|███████▏ | 6476/9000 [30:46:15<13:54:08, 19.83s/it, loss=0.1731, step_time=20.85s, grad_norm=0.0526] Steps: 72%|███████▏ | 6476/9000 [30:46:35<13:54:08, 19.83s/it, loss=0.1124, step_time=20.22s, grad_norm=0.091] Steps: 72%|███████▏ | 6477/9000 [30:46:35<13:58:49, 19.95s/it, loss=0.1124, step_time=20.22s, grad_norm=0.091] Steps: 72%|███████▏ | 6477/9000 [30:46:57<13:58:49, 19.95s/it, loss=0.1896, step_time=22.02s, grad_norm=0.0497] Steps: 72%|███████▏ | 6478/9000 [30:46:57<14:24:35, 20.57s/it, loss=0.1896, step_time=22.02s, grad_norm=0.0497] Steps: 72%|███████▏ | 6478/9000 [30:47:17<14:24:35, 20.57s/it, loss=0.2177, step_time=19.88s, grad_norm=0.163] Steps: 72%|███████▏ | 6479/9000 [30:47:17<14:15:36, 20.36s/it, loss=0.2177, step_time=19.88s, grad_norm=0.163] Steps: 72%|███████▏ | 6479/9000 [30:47:38<14:15:36, 20.36s/it, loss=0.2019, step_time=20.71s, grad_norm=0.0723] Steps: 72%|███████▏ | 6480/9000 [30:47:38<14:19:40, 20.47s/it, loss=0.2019, step_time=20.71s, grad_norm=0.0723] Steps: 72%|███████▏ | 6480/9000 [30:48:00<14:19:40, 20.47s/it, loss=0.1472, step_time=21.73s, grad_norm=0.0875] Steps: 72%|███████▏ | 6481/9000 [30:48:00<14:35:11, 20.85s/it, loss=0.1472, step_time=21.73s, grad_norm=0.0875] Steps: 72%|███████▏ | 6481/9000 [30:48:21<14:35:11, 20.85s/it, loss=0.2051, step_time=21.20s, grad_norm=0.0579] Steps: 72%|███████▏ | 6482/9000 [30:48:21<14:39:18, 20.95s/it, loss=0.2051, step_time=21.20s, grad_norm=0.0579] Steps: 72%|███████▏ | 6482/9000 [30:48:43<14:39:18, 20.95s/it, loss=0.1318, step_time=21.97s, grad_norm=0.0925] Steps: 72%|███████▏ | 6483/9000 [30:48:43<14:51:45, 21.26s/it, loss=0.1318, step_time=21.97s, grad_norm=0.0925] Steps: 72%|███████▏ | 6483/9000 [30:49:04<14:51:45, 21.26s/it, loss=0.1105, step_time=21.36s, grad_norm=0.107] Steps: 72%|███████▏ | 6484/9000 [30:49:04<14:52:45, 21.29s/it, loss=0.1105, step_time=21.36s, grad_norm=0.107] Steps: 72%|███████▏ | 6484/9000 [30:49:26<14:52:45, 21.29s/it, loss=0.1710, step_time=22.34s, grad_norm=0.0902] Steps: 72%|███████▏ | 6485/9000 [30:49:26<15:05:37, 21.61s/it, loss=0.1710, step_time=22.34s, grad_norm=0.0902] Steps: 72%|███████▏ | 6485/9000 [30:49:48<15:05:37, 21.61s/it, loss=0.1591, step_time=21.40s, grad_norm=0.0624] Steps: 72%|███████▏ | 6486/9000 [30:49:48<15:02:39, 21.54s/it, loss=0.1591, step_time=21.40s, grad_norm=0.0624] Steps: 72%|███████▏ | 6486/9000 [30:50:10<15:02:39, 21.54s/it, loss=0.1509, step_time=22.06s, grad_norm=0.16] Steps: 72%|███████▏ | 6487/9000 [30:50:10<15:08:45, 21.70s/it, loss=0.1509, step_time=22.06s, grad_norm=0.16] Steps: 72%|███████▏ | 6487/9000 [30:50:31<15:08:45, 21.70s/it, loss=0.1711, step_time=21.43s, grad_norm=0.0919] Steps: 72%|███████▏ | 6488/9000 [30:50:31<15:05:05, 21.62s/it, loss=0.1711, step_time=21.43s, grad_norm=0.0919] Steps: 72%|███████▏ | 6488/9000 [30:50:53<15:05:05, 21.62s/it, loss=0.1718, step_time=21.76s, grad_norm=0.113] Steps: 72%|███████▏ | 6489/9000 [30:50:53<15:06:33, 21.66s/it, loss=0.1718, step_time=21.76s, grad_norm=0.113] Steps: 72%|███████▏ | 6489/9000 [30:51:15<15:06:33, 21.66s/it, loss=0.0741, step_time=21.79s, grad_norm=0.094] Steps: 72%|███████▏ | 6490/9000 [30:51:15<15:07:48, 21.70s/it, loss=0.0741, step_time=21.79s, grad_norm=0.094] Steps: 72%|███████▏ | 6490/9000 [30:51:37<15:07:48, 21.70s/it, loss=0.2104, step_time=22.39s, grad_norm=0.0783] Steps: 72%|███████▏ | 6491/9000 [30:51:37<15:16:08, 21.91s/it, loss=0.2104, step_time=22.39s, grad_norm=0.0783] Steps: 72%|███████▏ | 6491/9000 [30:52:00<15:16:08, 21.91s/it, loss=0.1037, step_time=22.24s, grad_norm=0.0856] Steps: 72%|███████▏ | 6492/9000 [30:52:00<15:19:54, 22.01s/it, loss=0.1037, step_time=22.24s, grad_norm=0.0856] Steps: 72%|███████▏ | 6492/9000 [30:52:23<15:19:54, 22.01s/it, loss=0.1070, step_time=23.00s, grad_norm=0.0914] Steps: 72%|███████▏ | 6493/9000 [30:52:23<15:32:00, 22.31s/it, loss=0.1070, step_time=23.00s, grad_norm=0.0914] Steps: 72%|███████▏ | 6493/9000 [30:52:44<15:32:00, 22.31s/it, loss=0.1707, step_time=21.68s, grad_norm=0.0521] Steps: 72%|███████▏ | 6494/9000 [30:52:44<15:23:48, 22.12s/it, loss=0.1707, step_time=21.68s, grad_norm=0.0521] Steps: 72%|███████▏ | 6494/9000 [30:53:07<15:23:48, 22.12s/it, loss=0.1521, step_time=22.65s, grad_norm=0.0862] Steps: 72%|███████▏ | 6495/9000 [30:53:07<15:30:04, 22.28s/it, loss=0.1521, step_time=22.65s, grad_norm=0.0862] Steps: 72%|███████▏ | 6495/9000 [30:53:29<15:30:04, 22.28s/it, loss=0.2780, step_time=21.83s, grad_norm=0.0867] Steps: 72%|███████▏ | 6496/9000 [30:53:29<15:24:07, 22.14s/it, loss=0.2780, step_time=21.83s, grad_norm=0.0867] Steps: 72%|███████▏ | 6496/9000 [30:53:51<15:24:07, 22.14s/it, loss=0.1614, step_time=22.77s, grad_norm=0.0879] Steps: 72%|███████▏ | 6497/9000 [30:53:51<15:31:40, 22.33s/it, loss=0.1614, step_time=22.77s, grad_norm=0.0879] Steps: 72%|███████▏ | 6497/9000 [30:54:14<15:31:40, 22.33s/it, loss=0.1736, step_time=22.73s, grad_norm=0.0832] Steps: 72%|███████▏ | 6498/9000 [30:54:14<15:36:18, 22.45s/it, loss=0.1736, step_time=22.73s, grad_norm=0.0832] Steps: 72%|███████▏ | 6498/9000 [30:54:38<15:36:18, 22.45s/it, loss=0.2556, step_time=23.80s, grad_norm=0.0638] Steps: 72%|███████▏ | 6499/9000 [30:54:38<15:52:45, 22.86s/it, loss=0.2556, step_time=23.80s, grad_norm=0.0638] Steps: 72%|███████▏ | 6499/9000 [30:55:01<15:52:45, 22.86s/it, loss=0.1232, step_time=22.58s, grad_norm=0.106] Steps: 72%|███████▏ | 6500/9000 [30:55:01<15:48:58, 22.78s/it, loss=0.1232, step_time=22.58s, grad_norm=0.106] Steps: 72%|███████▏ | 6500/9000 [30:55:25<15:48:58, 22.78s/it, loss=0.1829, step_time=24.08s, grad_norm=0.103] Steps: 72%|███████▏ | 6501/9000 [30:55:25<16:04:51, 23.17s/it, loss=0.1829, step_time=24.08s, grad_norm=0.103] Steps: 72%|███████▏ | 6501/9000 [30:55:48<16:04:51, 23.17s/it, loss=0.1334, step_time=23.61s, grad_norm=0.111] Steps: 72%|███████▏ | 6502/9000 [30:55:48<16:10:05, 23.30s/it, loss=0.1334, step_time=23.61s, grad_norm=0.111] Steps: 72%|███████▏ | 6502/9000 [30:56:13<16:10:05, 23.30s/it, loss=0.1736, step_time=24.32s, grad_norm=0.0899] Steps: 72%|███████▏ | 6503/9000 [30:56:13<16:22:27, 23.61s/it, loss=0.1736, step_time=24.32s, grad_norm=0.0899] Steps: 72%|███████▏ | 6503/9000 [30:56:36<16:22:27, 23.61s/it, loss=0.1943, step_time=23.01s, grad_norm=0.0798] Steps: 72%|███████▏ | 6504/9000 [30:56:36<16:14:38, 23.43s/it, loss=0.1943, step_time=23.01s, grad_norm=0.0798] Steps: 72%|███████▏ | 6504/9000 [30:57:00<16:14:38, 23.43s/it, loss=0.0691, step_time=24.50s, grad_norm=0.0743] Steps: 72%|███████▏ | 6505/9000 [30:57:00<16:27:40, 23.75s/it, loss=0.0691, step_time=24.50s, grad_norm=0.0743] Steps: 72%|███████▏ | 6505/9000 [30:57:24<16:27:40, 23.75s/it, loss=0.1507, step_time=23.80s, grad_norm=0.0781] Steps: 72%|███████▏ | 6506/9000 [30:57:24<16:27:52, 23.77s/it, loss=0.1507, step_time=23.80s, grad_norm=0.0781] Steps: 72%|███████▏ | 6506/9000 [30:57:48<16:27:52, 23.77s/it, loss=0.1455, step_time=24.04s, grad_norm=0.0753] Steps: 72%|███████▏ | 6507/9000 [30:57:48<16:30:52, 23.85s/it, loss=0.1455, step_time=24.04s, grad_norm=0.0753] Steps: 72%|███████▏ | 6507/9000 [30:58:13<16:30:52, 23.85s/it, loss=0.1568, step_time=24.90s, grad_norm=0.0588] Steps: 72%|███████▏ | 6508/9000 [30:58:13<16:43:35, 24.16s/it, loss=0.1568, step_time=24.90s, grad_norm=0.0588] Steps: 72%|███████▏ | 6508/9000 [30:58:36<16:43:35, 24.16s/it, loss=0.1431, step_time=22.87s, grad_norm=0.109] Steps: 72%|███████▏ | 6509/9000 [30:58:36<16:27:04, 23.78s/it, loss=0.1431, step_time=22.87s, grad_norm=0.109] Steps: 72%|███████▏ | 6509/9000 [30:59:01<16:27:04, 23.78s/it, loss=0.2398, step_time=24.83s, grad_norm=0.0611] Steps: 72%|███████▏ | 6510/9000 [30:59:01<16:39:51, 24.09s/it, loss=0.2398, step_time=24.83s, grad_norm=0.0611] Steps: 72%|███████▏ | 6510/9000 [30:59:24<16:39:51, 24.09s/it, loss=0.2510, step_time=23.34s, grad_norm=0.0825] Steps: 72%|███████▏ | 6511/9000 [30:59:24<16:30:09, 23.87s/it, loss=0.2510, step_time=23.34s, grad_norm=0.0825] Steps: 72%|███████▏ | 6511/9000 [30:59:50<16:30:09, 23.87s/it, loss=0.1050, step_time=26.18s, grad_norm=0.133] Steps: 72%|███████▏ | 6512/9000 [30:59:50<16:58:31, 24.56s/it, loss=0.1050, step_time=26.18s, grad_norm=0.133] Steps: 72%|███████▏ | 6512/9000 [31:00:13<16:58:31, 24.56s/it, loss=0.1467, step_time=23.24s, grad_norm=0.0673] Steps: 72%|███████▏ | 6513/9000 [31:00:13<16:41:43, 24.17s/it, loss=0.1467, step_time=23.24s, grad_norm=0.0673] Steps: 72%|███████▏ | 6513/9000 [31:00:39<16:41:43, 24.17s/it, loss=0.1818, step_time=25.83s, grad_norm=0.087] Steps: 72%|███████▏ | 6514/9000 [31:00:39<17:01:59, 24.67s/it, loss=0.1818, step_time=25.83s, grad_norm=0.087] Steps: 72%|███████▏ | 6514/9000 [31:01:03<17:01:59, 24.67s/it, loss=0.1891, step_time=23.37s, grad_norm=0.0865] Steps: 72%|███████▏ | 6515/9000 [31:01:03<16:45:28, 24.28s/it, loss=0.1891, step_time=23.37s, grad_norm=0.0865] Steps: 72%|███████▏ | 6515/9000 [31:01:28<16:45:28, 24.28s/it, loss=0.0765, step_time=25.85s, grad_norm=0.0679] Steps: 72%|███████▏ | 6516/9000 [31:01:28<17:04:40, 24.75s/it, loss=0.0765, step_time=25.85s, grad_norm=0.0679] Steps: 72%|███████▏ | 6516/9000 [31:01:52<17:04:40, 24.75s/it, loss=0.1279, step_time=23.71s, grad_norm=0.0998] Steps: 72%|███████▏ | 6517/9000 [31:01:52<16:51:23, 24.44s/it, loss=0.1279, step_time=23.71s, grad_norm=0.0998] Steps: 72%|███████▏ | 6517/9000 [31:02:18<16:51:23, 24.44s/it, loss=0.1411, step_time=26.01s, grad_norm=0.0496] Steps: 72%|███████▏ | 6518/9000 [31:02:18<17:10:28, 24.91s/it, loss=0.1411, step_time=26.01s, grad_norm=0.0496] Steps: 72%|███████▏ | 6518/9000 [31:02:42<17:10:28, 24.91s/it, loss=0.1673, step_time=23.80s, grad_norm=0.0996] Steps: 72%|███████▏ | 6519/9000 [31:02:42<16:56:17, 24.58s/it, loss=0.1673, step_time=23.80s, grad_norm=0.0996] Steps: 72%|███████▏ | 6519/9000 [31:03:08<16:56:17, 24.58s/it, loss=0.1896, step_time=25.94s, grad_norm=0.0986] Steps: 72%|███████▏ | 6520/9000 [31:03:08<17:12:49, 24.99s/it, loss=0.1896, step_time=25.94s, grad_norm=0.0986] Steps: 72%|███████▏ | 6520/9000 [31:03:32<17:12:49, 24.99s/it, loss=0.1510, step_time=23.77s, grad_norm=0.116] Steps: 72%|███████▏ | 6521/9000 [31:03:32<16:57:17, 24.62s/it, loss=0.1510, step_time=23.77s, grad_norm=0.116] Steps: 72%|███████▏ | 6521/9000 [31:03:57<16:57:17, 24.62s/it, loss=0.1253, step_time=25.66s, grad_norm=0.0943] Steps: 72%|███████▏ | 6522/9000 [31:03:57<17:09:44, 24.93s/it, loss=0.1253, step_time=25.66s, grad_norm=0.0943] Steps: 72%|███████▏ | 6522/9000 [31:04:21<17:09:44, 24.93s/it, loss=0.2446, step_time=23.52s, grad_norm=0.137] Steps: 72%|███████▏ | 6523/9000 [31:04:21<16:51:52, 24.51s/it, loss=0.2446, step_time=23.52s, grad_norm=0.137] Steps: 72%|███████▏ | 6523/9000 [31:04:47<16:51:52, 24.51s/it, loss=0.2055, step_time=25.91s, grad_norm=0.0784] Steps: 72%|███████▏ | 6524/9000 [31:04:47<17:08:49, 24.93s/it, loss=0.2055, step_time=25.91s, grad_norm=0.0784] Steps: 72%|███████▏ | 6524/9000 [31:05:07<17:08:49, 24.93s/it, loss=0.1218, step_time=20.35s, grad_norm=0.0769] Steps: 72%|███████▎ | 6525/9000 [31:05:07<16:11:40, 23.56s/it, loss=0.1218, step_time=20.35s, grad_norm=0.0769] Steps: 72%|███████▎ | 6525/9000 [31:05:30<16:11:40, 23.56s/it, loss=0.2000, step_time=22.77s, grad_norm=0.0582] Steps: 73%|███████▎ | 6526/9000 [31:05:30<16:01:37, 23.32s/it, loss=0.2000, step_time=22.77s, grad_norm=0.0582] Steps: 73%|███████▎ | 6526/9000 [31:05:51<16:01:37, 23.32s/it, loss=0.1162, step_time=21.28s, grad_norm=0.143] Steps: 73%|███████▎ | 6527/9000 [31:05:51<15:35:58, 22.71s/it, loss=0.1162, step_time=21.28s, grad_norm=0.143] Steps: 73%|███████▎ | 6527/9000 [31:06:14<15:35:58, 22.71s/it, loss=0.2139, step_time=23.36s, grad_norm=0.0886] Steps: 73%|███████▎ | 6528/9000 [31:06:14<15:43:36, 22.90s/it, loss=0.2139, step_time=23.36s, grad_norm=0.0886] Steps: 73%|███████▎ | 6528/9000 [31:06:36<15:43:36, 22.90s/it, loss=0.1933, step_time=21.70s, grad_norm=0.0834] Steps: 73%|███████▎ | 6529/9000 [31:06:36<15:28:18, 22.54s/it, loss=0.1933, step_time=21.70s, grad_norm=0.0834] Steps: 73%|███████▎ | 6529/9000 [31:06:57<15:28:18, 22.54s/it, loss=0.1454, step_time=20.78s, grad_norm=0.0956] Steps: 73%|███████▎ | 6530/9000 [31:06:57<15:06:10, 22.01s/it, loss=0.1454, step_time=20.78s, grad_norm=0.0956] Steps: 73%|███████▎ | 6530/9000 [31:07:18<15:06:10, 22.01s/it, loss=0.2131, step_time=21.01s, grad_norm=0.0655] Steps: 73%|███████▎ | 6531/9000 [31:07:18<14:53:24, 21.71s/it, loss=0.2131, step_time=21.01s, grad_norm=0.0655] Steps: 73%|███████▎ | 6531/9000 [31:07:40<14:53:24, 21.71s/it, loss=0.1683, step_time=22.18s, grad_norm=0.0993] Steps: 73%|███████▎ | 6532/9000 [31:07:40<14:58:50, 21.85s/it, loss=0.1683, step_time=22.18s, grad_norm=0.0993] Steps: 73%|███████▎ | 6532/9000 [31:08:03<14:58:50, 21.85s/it, loss=0.1559, step_time=22.59s, grad_norm=0.0924] Steps: 73%|███████▎ | 6533/9000 [31:08:03<15:07:34, 22.07s/it, loss=0.1559, step_time=22.59s, grad_norm=0.0924] Steps: 73%|███████▎ | 6533/9000 [31:08:25<15:07:34, 22.07s/it, loss=0.1722, step_time=22.25s, grad_norm=0.0528] Steps: 73%|███████▎ | 6534/9000 [31:08:25<15:09:22, 22.13s/it, loss=0.1722, step_time=22.25s, grad_norm=0.0528] Steps: 73%|███████▎ | 6534/9000 [31:08:48<15:09:22, 22.13s/it, loss=0.1661, step_time=22.58s, grad_norm=0.095] Steps: 73%|███████▎ | 6535/9000 [31:08:48<15:14:34, 22.26s/it, loss=0.1661, step_time=22.58s, grad_norm=0.095] Steps: 73%|███████▎ | 6535/9000 [31:09:09<15:14:34, 22.26s/it, loss=0.1606, step_time=21.34s, grad_norm=0.0718] Steps: 73%|███████▎ | 6536/9000 [31:09:09<15:02:52, 21.99s/it, loss=0.1606, step_time=21.34s, grad_norm=0.0718] Steps: 73%|███████▎ | 6536/9000 [31:09:32<15:02:52, 21.99s/it, loss=0.2318, step_time=22.77s, grad_norm=0.0731] Steps: 73%|███████▎ | 6537/9000 [31:09:32<15:12:09, 22.22s/it, loss=0.2318, step_time=22.77s, grad_norm=0.0731] Steps: 73%|███████▎ | 6537/9000 [31:09:53<15:12:09, 22.22s/it, loss=0.1519, step_time=21.76s, grad_norm=0.109] Steps: 73%|███████▎ | 6538/9000 [31:09:53<15:06:09, 22.08s/it, loss=0.1519, step_time=21.76s, grad_norm=0.109] Steps: 73%|███████▎ | 6538/9000 [31:10:16<15:06:09, 22.08s/it, loss=0.1847, step_time=22.67s, grad_norm=0.119] Steps: 73%|███████▎ | 6539/9000 [31:10:16<15:13:04, 22.26s/it, loss=0.1847, step_time=22.67s, grad_norm=0.119] Steps: 73%|███████▎ | 6539/9000 [31:10:38<15:13:04, 22.26s/it, loss=0.1174, step_time=21.92s, grad_norm=0.101] Steps: 73%|███████▎ | 6540/9000 [31:10:38<15:08:34, 22.16s/it, loss=0.1174, step_time=21.92s, grad_norm=0.101] Steps: 73%|███████▎ | 6540/9000 [31:11:01<15:08:34, 22.16s/it, loss=0.2001, step_time=22.86s, grad_norm=0.0581] Steps: 73%|███████▎ | 6541/9000 [31:11:01<15:16:47, 22.37s/it, loss=0.2001, step_time=22.86s, grad_norm=0.0581] Steps: 73%|███████▎ | 6541/9000 [31:11:23<15:16:47, 22.37s/it, loss=0.1593, step_time=21.85s, grad_norm=0.0702] Steps: 73%|███████▎ | 6542/9000 [31:11:23<15:10:03, 22.21s/it, loss=0.1593, step_time=21.85s, grad_norm=0.0702] Steps: 73%|███████▎ | 6542/9000 [31:11:46<15:10:03, 22.21s/it, loss=0.2412, step_time=22.97s, grad_norm=0.0621] Steps: 73%|███████▎ | 6543/9000 [31:11:46<15:18:56, 22.44s/it, loss=0.2412, step_time=22.97s, grad_norm=0.0621] Steps: 73%|███████▎ | 6543/9000 [31:12:07<15:18:56, 22.44s/it, loss=0.2224, step_time=21.36s, grad_norm=0.181] Steps: 73%|███████▎ | 6544/9000 [31:12:07<15:05:19, 22.12s/it, loss=0.2224, step_time=21.36s, grad_norm=0.181] Steps: 73%|███████▎ | 6544/9000 [31:12:30<15:05:19, 22.12s/it, loss=0.1448, step_time=23.11s, grad_norm=0.0549] Steps: 73%|███████▎ | 6545/9000 [31:12:30<15:17:06, 22.41s/it, loss=0.1448, step_time=23.11s, grad_norm=0.0549] Steps: 73%|███████▎ | 6545/9000 [31:12:53<15:17:06, 22.41s/it, loss=0.2017, step_time=22.37s, grad_norm=0.305] Steps: 73%|███████▎ | 6546/9000 [31:12:53<15:16:14, 22.40s/it, loss=0.2017, step_time=22.37s, grad_norm=0.305] Steps: 73%|███████▎ | 6546/9000 [31:13:16<15:16:14, 22.40s/it, loss=0.1943, step_time=23.29s, grad_norm=0.0991] Steps: 73%|███████▎ | 6547/9000 [31:13:16<15:26:45, 22.67s/it, loss=0.1943, step_time=23.29s, grad_norm=0.0991] Steps: 73%|███████▎ | 6547/9000 [31:13:39<15:26:45, 22.67s/it, loss=0.1664, step_time=22.77s, grad_norm=0.0537] Steps: 73%|███████▎ | 6548/9000 [31:13:39<15:27:40, 22.70s/it, loss=0.1664, step_time=22.77s, grad_norm=0.0537] Steps: 73%|███████▎ | 6548/9000 [31:14:02<15:27:40, 22.70s/it, loss=0.1802, step_time=23.01s, grad_norm=0.061] Steps: 73%|███████▎ | 6549/9000 [31:14:02<15:31:06, 22.79s/it, loss=0.1802, step_time=23.01s, grad_norm=0.061] Steps: 73%|███████▎ | 6549/9000 [31:14:26<15:31:06, 22.79s/it, loss=0.1437, step_time=24.01s, grad_norm=0.11] Steps: 73%|███████▎ | 6550/9000 [31:14:26<15:45:37, 23.16s/it, loss=0.1437, step_time=24.01s, grad_norm=0.11] Steps: 73%|███████▎ | 6550/9000 [31:14:47<15:45:37, 23.16s/it, loss=0.1440, step_time=21.70s, grad_norm=0.0775] Steps: 73%|███████▎ | 6551/9000 [31:14:47<15:27:26, 22.72s/it, loss=0.1440, step_time=21.70s, grad_norm=0.0775] Steps: 73%|███████▎ | 6551/9000 [31:15:10<15:27:26, 22.72s/it, loss=0.1122, step_time=22.42s, grad_norm=0.112] Steps: 73%|███████▎ | 6552/9000 [31:15:10<15:23:19, 22.63s/it, loss=0.1122, step_time=22.42s, grad_norm=0.112] Steps: 73%|███████▎ | 6552/9000 [31:15:32<15:23:19, 22.63s/it, loss=0.2078, step_time=22.19s, grad_norm=0.0681] Steps: 73%|███████▎ | 6553/9000 [31:15:32<15:17:34, 22.50s/it, loss=0.2078, step_time=22.19s, grad_norm=0.0681] Steps: 73%|███████▎ | 6553/9000 [31:15:55<15:17:34, 22.50s/it, loss=0.1671, step_time=22.94s, grad_norm=0.0932] Steps: 73%|███████▎ | 6554/9000 [31:15:55<15:22:37, 22.63s/it, loss=0.1671, step_time=22.94s, grad_norm=0.0932] Steps: 73%|███████▎ | 6554/9000 [31:16:17<15:22:37, 22.63s/it, loss=0.2121, step_time=22.01s, grad_norm=0.0608] Steps: 73%|███████▎ | 6555/9000 [31:16:17<15:14:38, 22.45s/it, loss=0.2121, step_time=22.01s, grad_norm=0.0608] Steps: 73%|███████▎ | 6555/9000 [31:16:40<15:14:38, 22.45s/it, loss=0.1807, step_time=22.94s, grad_norm=0.099] Steps: 73%|███████▎ | 6556/9000 [31:16:40<15:20:19, 22.59s/it, loss=0.1807, step_time=22.94s, grad_norm=0.099] Steps: 73%|███████▎ | 6556/9000 [31:17:02<15:20:19, 22.59s/it, loss=0.1824, step_time=22.37s, grad_norm=0.0893] Steps: 73%|███████▎ | 6557/9000 [31:17:02<15:17:14, 22.53s/it, loss=0.1824, step_time=22.37s, grad_norm=0.0893] Steps: 73%|███████▎ | 6557/9000 [31:17:26<15:17:14, 22.53s/it, loss=0.2443, step_time=23.46s, grad_norm=0.0585] Steps: 73%|███████▎ | 6558/9000 [31:17:26<15:28:16, 22.81s/it, loss=0.2443, step_time=23.46s, grad_norm=0.0585] Steps: 73%|███████▎ | 6558/9000 [31:17:49<15:28:16, 22.81s/it, loss=0.1843, step_time=23.11s, grad_norm=0.082] Steps: 73%|███████▎ | 6559/9000 [31:17:49<15:31:33, 22.90s/it, loss=0.1843, step_time=23.11s, grad_norm=0.082] Steps: 73%|███████▎ | 6559/9000 [31:18:11<15:31:33, 22.90s/it, loss=0.1435, step_time=22.09s, grad_norm=0.106] Steps: 73%|███████▎ | 6560/9000 [31:18:11<15:21:22, 22.66s/it, loss=0.1435, step_time=22.09s, grad_norm=0.106] Steps: 73%|███████▎ | 6560/9000 [31:18:34<15:21:22, 22.66s/it, loss=0.1774, step_time=23.16s, grad_norm=0.104] Steps: 73%|███████▎ | 6561/9000 [31:18:34<15:27:08, 22.81s/it, loss=0.1774, step_time=23.16s, grad_norm=0.104] Steps: 73%|███████▎ | 6561/9000 [31:18:57<15:27:08, 22.81s/it, loss=0.1861, step_time=22.80s, grad_norm=0.0735] Steps: 73%|███████▎ | 6562/9000 [31:18:57<15:26:43, 22.81s/it, loss=0.1861, step_time=22.80s, grad_norm=0.0735] Steps: 73%|███████▎ | 6562/9000 [31:19:20<15:26:43, 22.81s/it, loss=0.2286, step_time=22.74s, grad_norm=0.203] Steps: 73%|███████▎ | 6563/9000 [31:19:20<15:25:35, 22.79s/it, loss=0.2286, step_time=22.74s, grad_norm=0.203] Steps: 73%|███████▎ | 6563/9000 [31:19:43<15:25:35, 22.79s/it, loss=0.0873, step_time=23.36s, grad_norm=0.0605] Steps: 73%|███████▎ | 6564/9000 [31:19:43<15:32:15, 22.96s/it, loss=0.0873, step_time=23.36s, grad_norm=0.0605] Steps: 73%|███████▎ | 6564/9000 [31:20:06<15:32:15, 22.96s/it, loss=0.2367, step_time=22.57s, grad_norm=0.106] Steps: 73%|███████▎ | 6565/9000 [31:20:06<15:27:06, 22.84s/it, loss=0.2367, step_time=22.57s, grad_norm=0.106] Steps: 73%|███████▎ | 6565/9000 [31:20:29<15:27:06, 22.84s/it, loss=0.2343, step_time=23.49s, grad_norm=0.0656] Steps: 73%|███████▎ | 6566/9000 [31:20:29<15:34:38, 23.04s/it, loss=0.2343, step_time=23.49s, grad_norm=0.0656] Steps: 73%|███████▎ | 6566/9000 [31:20:52<15:34:38, 23.04s/it, loss=0.1307, step_time=23.18s, grad_norm=0.107] Steps: 73%|███████▎ | 6567/9000 [31:20:52<15:36:00, 23.08s/it, loss=0.1307, step_time=23.18s, grad_norm=0.107] Steps: 73%|███████▎ | 6567/9000 [31:21:16<15:36:00, 23.08s/it, loss=0.1963, step_time=23.56s, grad_norm=0.0734] Steps: 73%|███████▎ | 6568/9000 [31:21:16<15:41:29, 23.23s/it, loss=0.1963, step_time=23.56s, grad_norm=0.0734] Steps: 73%|███████▎ | 6568/9000 [31:21:39<15:41:29, 23.23s/it, loss=0.2077, step_time=23.12s, grad_norm=0.243] Steps: 73%|███████▎ | 6569/9000 [31:21:39<15:39:52, 23.20s/it, loss=0.2077, step_time=23.12s, grad_norm=0.243] Steps: 73%|███████▎ | 6569/9000 [31:22:02<15:39:52, 23.20s/it, loss=0.2866, step_time=23.55s, grad_norm=0.135] Steps: 73%|███████▎ | 6570/9000 [31:22:02<15:43:46, 23.30s/it, loss=0.2866, step_time=23.55s, grad_norm=0.135] Steps: 73%|███████▎ | 6570/9000 [31:22:26<15:43:46, 23.30s/it, loss=0.1422, step_time=23.07s, grad_norm=0.0824] Steps: 73%|███████▎ | 6571/9000 [31:22:26<15:40:34, 23.23s/it, loss=0.1422, step_time=23.07s, grad_norm=0.0824] Steps: 73%|███████▎ | 6571/9000 [31:22:49<15:40:34, 23.23s/it, loss=0.1412, step_time=23.39s, grad_norm=0.0924] Steps: 73%|███████▎ | 6572/9000 [31:22:49<15:42:04, 23.28s/it, loss=0.1412, step_time=23.39s, grad_norm=0.0924] Steps: 73%|███████▎ | 6572/9000 [31:23:11<15:42:04, 23.28s/it, loss=0.2514, step_time=22.45s, grad_norm=0.0812] Steps: 73%|███████▎ | 6573/9000 [31:23:11<15:31:37, 23.03s/it, loss=0.2514, step_time=22.45s, grad_norm=0.0812] Steps: 73%|███████▎ | 6573/9000 [31:23:35<15:31:37, 23.03s/it, loss=0.1285, step_time=23.23s, grad_norm=0.0587] Steps: 73%|███████▎ | 6574/9000 [31:23:35<15:33:37, 23.09s/it, loss=0.1285, step_time=23.23s, grad_norm=0.0587] Steps: 73%|███████▎ | 6574/9000 [31:24:00<15:33:37, 23.09s/it, loss=0.1077, step_time=24.92s, grad_norm=0.0911] Steps: 73%|███████▎ | 6575/9000 [31:24:00<15:55:28, 23.64s/it, loss=0.1077, step_time=24.92s, grad_norm=0.0911] Steps: 73%|███████▎ | 6575/9000 [31:24:22<15:55:28, 23.64s/it, loss=0.2093, step_time=22.50s, grad_norm=0.0843] Steps: 73%|███████▎ | 6576/9000 [31:24:22<15:41:17, 23.30s/it, loss=0.2093, step_time=22.50s, grad_norm=0.0843] Steps: 73%|███████▎ | 6576/9000 [31:24:45<15:41:17, 23.30s/it, loss=0.1711, step_time=23.00s, grad_norm=0.115] Steps: 73%|███████▎ | 6577/9000 [31:24:45<15:37:14, 23.21s/it, loss=0.1711, step_time=23.00s, grad_norm=0.115] Steps: 73%|███████▎ | 6577/9000 [31:25:08<15:37:14, 23.21s/it, loss=0.1396, step_time=22.71s, grad_norm=0.0803] Steps: 73%|███████▎ | 6578/9000 [31:25:08<15:30:51, 23.06s/it, loss=0.1396, step_time=22.71s, grad_norm=0.0803] Steps: 73%|███████▎ | 6578/9000 [31:25:30<15:30:51, 23.06s/it, loss=0.2127, step_time=22.23s, grad_norm=0.114] Steps: 73%|███████▎ | 6579/9000 [31:25:30<15:20:25, 22.81s/it, loss=0.2127, step_time=22.23s, grad_norm=0.114] Steps: 73%|███████▎ | 6579/9000 [31:25:53<15:20:25, 22.81s/it, loss=0.1651, step_time=23.46s, grad_norm=0.114] Steps: 73%|███████▎ | 6580/9000 [31:25:53<15:27:55, 23.01s/it, loss=0.1651, step_time=23.46s, grad_norm=0.114] Steps: 73%|███████▎ | 6580/9000 [31:26:16<15:27:55, 23.01s/it, loss=0.2216, step_time=22.31s, grad_norm=0.0938] Steps: 73%|███████▎ | 6581/9000 [31:26:16<15:19:11, 22.80s/it, loss=0.2216, step_time=22.31s, grad_norm=0.0938] Steps: 73%|███████▎ | 6581/9000 [31:26:40<15:19:11, 22.80s/it, loss=0.0852, step_time=24.40s, grad_norm=0.125] Steps: 73%|███████▎ | 6582/9000 [31:26:40<15:38:15, 23.28s/it, loss=0.0852, step_time=24.40s, grad_norm=0.125] Steps: 73%|███████▎ | 6582/9000 [31:27:02<15:38:15, 23.28s/it, loss=0.1490, step_time=22.20s, grad_norm=0.0857] Steps: 73%|███████▎ | 6583/9000 [31:27:02<15:24:52, 22.96s/it, loss=0.1490, step_time=22.20s, grad_norm=0.0857] Steps: 73%|███████▎ | 6583/9000 [31:27:26<15:24:52, 22.96s/it, loss=0.2127, step_time=23.94s, grad_norm=0.11] Steps: 73%|███████▎ | 6584/9000 [31:27:26<15:36:22, 23.25s/it, loss=0.2127, step_time=23.94s, grad_norm=0.11] Steps: 73%|███████▎ | 6584/9000 [31:27:48<15:36:22, 23.25s/it, loss=0.1752, step_time=22.03s, grad_norm=0.0724] Steps: 73%|███████▎ | 6585/9000 [31:27:48<15:21:12, 22.89s/it, loss=0.1752, step_time=22.03s, grad_norm=0.0724] Steps: 73%|███████▎ | 6585/9000 [31:28:13<15:21:12, 22.89s/it, loss=0.1796, step_time=24.44s, grad_norm=0.107] Steps: 73%|███████▎ | 6586/9000 [31:28:13<15:39:33, 23.35s/it, loss=0.1796, step_time=24.44s, grad_norm=0.107] Steps: 73%|███████▎ | 6586/9000 [31:28:35<15:39:33, 23.35s/it, loss=0.1791, step_time=22.42s, grad_norm=0.104] Steps: 73%|███████▎ | 6587/9000 [31:28:35<15:27:58, 23.07s/it, loss=0.1791, step_time=22.42s, grad_norm=0.104] Steps: 73%|███████▎ | 6587/9000 [31:29:00<15:27:58, 23.07s/it, loss=0.1120, step_time=25.03s, grad_norm=0.0745] Steps: 73%|███████▎ | 6588/9000 [31:29:00<15:51:11, 23.66s/it, loss=0.1120, step_time=25.03s, grad_norm=0.0745] Steps: 73%|███████▎ | 6588/9000 [31:29:23<15:51:11, 23.66s/it, loss=0.1394, step_time=22.59s, grad_norm=0.133] Steps: 73%|███████▎ | 6589/9000 [31:29:23<15:37:55, 23.34s/it, loss=0.1394, step_time=22.59s, grad_norm=0.133] Steps: 73%|███████▎ | 6589/9000 [31:29:48<15:37:55, 23.34s/it, loss=0.1662, step_time=24.77s, grad_norm=0.166] Steps: 73%|███████▎ | 6590/9000 [31:29:48<15:54:43, 23.77s/it, loss=0.1662, step_time=24.77s, grad_norm=0.166] Steps: 73%|███████▎ | 6590/9000 [31:30:10<15:54:43, 23.77s/it, loss=0.2182, step_time=22.77s, grad_norm=0.102] Steps: 73%|███████▎ | 6591/9000 [31:30:10<15:42:21, 23.47s/it, loss=0.2182, step_time=22.77s, grad_norm=0.102] Steps: 73%|███████▎ | 6591/9000 [31:30:35<15:42:21, 23.47s/it, loss=0.1492, step_time=24.36s, grad_norm=0.15] Steps: 73%|███████▎ | 6592/9000 [31:30:35<15:52:38, 23.74s/it, loss=0.1492, step_time=24.36s, grad_norm=0.15] Steps: 73%|███████▎ | 6592/9000 [31:30:57<15:52:38, 23.74s/it, loss=0.2300, step_time=22.11s, grad_norm=0.135] Steps: 73%|███████▎ | 6593/9000 [31:30:57<15:32:38, 23.25s/it, loss=0.2300, step_time=22.11s, grad_norm=0.135] Steps: 73%|███████▎ | 6593/9000 [31:31:19<15:32:38, 23.25s/it, loss=0.2224, step_time=21.82s, grad_norm=0.144] Steps: 73%|███████▎ | 6594/9000 [31:31:19<15:15:04, 22.82s/it, loss=0.2224, step_time=21.82s, grad_norm=0.144] Steps: 73%|███████▎ | 6594/9000 [31:31:39<15:15:04, 22.82s/it, loss=0.2389, step_time=20.74s, grad_norm=0.0916] Steps: 73%|███████▎ | 6595/9000 [31:31:39<14:49:41, 22.20s/it, loss=0.2389, step_time=20.74s, grad_norm=0.0916] Steps: 73%|███████▎ | 6595/9000 [31:32:01<14:49:41, 22.20s/it, loss=0.2728, step_time=21.82s, grad_norm=0.0771] Steps: 73%|███████▎ | 6596/9000 [31:32:01<14:44:47, 22.08s/it, loss=0.2728, step_time=21.82s, grad_norm=0.0771] Steps: 73%|███████▎ | 6596/9000 [31:32:23<14:44:47, 22.08s/it, loss=0.1043, step_time=21.93s, grad_norm=0.0971] Steps: 73%|███████▎ | 6597/9000 [31:32:23<14:42:38, 22.04s/it, loss=0.1043, step_time=21.93s, grad_norm=0.0971] Steps: 73%|███████▎ | 6597/9000 [31:32:44<14:42:38, 22.04s/it, loss=0.2166, step_time=21.31s, grad_norm=0.0849] Steps: 73%|███████▎ | 6598/9000 [31:32:44<14:33:31, 21.82s/it, loss=0.2166, step_time=21.31s, grad_norm=0.0849] Steps: 73%|███████▎ | 6598/9000 [31:33:06<14:33:31, 21.82s/it, loss=0.1089, step_time=22.03s, grad_norm=0.0923] Steps: 73%|███████▎ | 6599/9000 [31:33:06<14:35:45, 21.88s/it, loss=0.1089, step_time=22.03s, grad_norm=0.0923] Steps: 73%|███████▎ | 6599/9000 [31:33:29<14:35:45, 21.88s/it, loss=0.1387, step_time=22.37s, grad_norm=0.0915] Steps: 73%|███████▎ | 6600/9000 [31:33:29<14:41:14, 22.03s/it, loss=0.1387, step_time=22.37s, grad_norm=0.0915] Steps: 73%|███████▎ | 6600/9000 [31:33:50<14:41:14, 22.03s/it, loss=0.2037, step_time=21.25s, grad_norm=0.135] Steps: 73%|███████▎ | 6601/9000 [31:33:50<14:31:31, 21.80s/it, loss=0.2037, step_time=21.25s, grad_norm=0.135] Steps: 73%|███████▎ | 6601/9000 [31:34:12<14:31:31, 21.80s/it, loss=0.1528, step_time=21.97s, grad_norm=0.096] Steps: 73%|███████▎ | 6602/9000 [31:34:12<14:33:14, 21.85s/it, loss=0.1528, step_time=21.97s, grad_norm=0.096] Steps: 73%|███████▎ | 6602/9000 [31:34:34<14:33:14, 21.85s/it, loss=0.1059, step_time=22.24s, grad_norm=0.104] Steps: 73%|███████▎ | 6603/9000 [31:34:34<14:37:33, 21.97s/it, loss=0.1059, step_time=22.24s, grad_norm=0.104] Steps: 73%|███████▎ | 6603/9000 [31:34:56<14:37:33, 21.97s/it, loss=0.2428, step_time=21.49s, grad_norm=0.0951] Steps: 73%|███████▎ | 6604/9000 [31:34:56<14:31:26, 21.82s/it, loss=0.2428, step_time=21.49s, grad_norm=0.0951] Steps: 73%|███████▎ | 6604/9000 [31:35:19<14:31:26, 21.82s/it, loss=0.1782, step_time=23.26s, grad_norm=0.0724] Steps: 73%|███████▎ | 6605/9000 [31:35:19<14:48:18, 22.25s/it, loss=0.1782, step_time=23.26s, grad_norm=0.0724] Steps: 73%|███████▎ | 6605/9000 [31:35:40<14:48:18, 22.25s/it, loss=0.2295, step_time=20.69s, grad_norm=0.101] Steps: 73%|███████▎ | 6606/9000 [31:35:40<14:29:13, 21.79s/it, loss=0.2295, step_time=20.69s, grad_norm=0.101] Steps: 73%|███████▎ | 6606/9000 [31:36:02<14:29:13, 21.79s/it, loss=0.1792, step_time=21.87s, grad_norm=0.112] Steps: 73%|███████▎ | 6607/9000 [31:36:02<14:29:51, 21.81s/it, loss=0.1792, step_time=21.87s, grad_norm=0.112] Steps: 73%|███████▎ | 6607/9000 [31:36:23<14:29:51, 21.81s/it, loss=0.1865, step_time=21.55s, grad_norm=0.116] Steps: 73%|███████▎ | 6608/9000 [31:36:23<14:26:27, 21.73s/it, loss=0.1865, step_time=21.55s, grad_norm=0.116] Steps: 73%|███████▎ | 6608/9000 [31:36:45<14:26:27, 21.73s/it, loss=0.1149, step_time=21.85s, grad_norm=0.0686] Steps: 73%|███████▎ | 6609/9000 [31:36:45<14:27:27, 21.77s/it, loss=0.1149, step_time=21.85s, grad_norm=0.0686] Steps: 73%|███████▎ | 6609/9000 [31:37:07<14:27:27, 21.77s/it, loss=0.2037, step_time=22.37s, grad_norm=0.0746] Steps: 73%|███████▎ | 6610/9000 [31:37:07<14:34:21, 21.95s/it, loss=0.2037, step_time=22.37s, grad_norm=0.0746] Steps: 73%|███████▎ | 6610/9000 [31:37:29<14:34:21, 21.95s/it, loss=0.1374, step_time=21.78s, grad_norm=0.0543] Steps: 73%|███████▎ | 6611/9000 [31:37:29<14:31:56, 21.90s/it, loss=0.1374, step_time=21.78s, grad_norm=0.0543] Steps: 73%|███████▎ | 6611/9000 [31:37:53<14:31:56, 21.90s/it, loss=0.2045, step_time=23.53s, grad_norm=0.109] Steps: 73%|███████▎ | 6612/9000 [31:37:53<14:51:02, 22.39s/it, loss=0.2045, step_time=23.53s, grad_norm=0.109] Steps: 73%|███████▎ | 6612/9000 [31:38:14<14:51:02, 22.39s/it, loss=0.1534, step_time=21.42s, grad_norm=0.0775] Steps: 73%|███████▎ | 6613/9000 [31:38:14<14:39:11, 22.10s/it, loss=0.1534, step_time=21.42s, grad_norm=0.0775] Steps: 73%|███████▎ | 6613/9000 [31:38:37<14:39:11, 22.10s/it, loss=0.2209, step_time=22.82s, grad_norm=0.0593] Steps: 73%|███████▎ | 6614/9000 [31:38:37<14:47:25, 22.32s/it, loss=0.2209, step_time=22.82s, grad_norm=0.0593] Steps: 73%|███████▎ | 6614/9000 [31:38:59<14:47:25, 22.32s/it, loss=0.1542, step_time=22.09s, grad_norm=0.132] Steps: 74%|███████▎ | 6615/9000 [31:38:59<14:44:25, 22.25s/it, loss=0.1542, step_time=22.09s, grad_norm=0.132] Steps: 74%|███████▎ | 6615/9000 [31:39:22<14:44:25, 22.25s/it, loss=0.1663, step_time=23.41s, grad_norm=0.0834] Steps: 74%|███████▎ | 6616/9000 [31:39:22<14:57:51, 22.60s/it, loss=0.1663, step_time=23.41s, grad_norm=0.0834] Steps: 74%|███████▎ | 6616/9000 [31:39:45<14:57:51, 22.60s/it, loss=0.3039, step_time=23.01s, grad_norm=0.132] Steps: 74%|███████▎ | 6617/9000 [31:39:45<15:02:21, 22.72s/it, loss=0.3039, step_time=23.01s, grad_norm=0.132] Steps: 74%|███████▎ | 6617/9000 [31:40:07<15:02:21, 22.72s/it, loss=0.2650, step_time=21.90s, grad_norm=0.0649] Steps: 74%|███████▎ | 6618/9000 [31:40:07<14:52:16, 22.48s/it, loss=0.2650, step_time=21.90s, grad_norm=0.0649] Steps: 74%|███████▎ | 6618/9000 [31:40:30<14:52:16, 22.48s/it, loss=0.1780, step_time=22.20s, grad_norm=0.0751] Steps: 74%|███████▎ | 6619/9000 [31:40:30<14:48:37, 22.39s/it, loss=0.1780, step_time=22.20s, grad_norm=0.0751] Steps: 74%|███████▎ | 6619/9000 [31:40:51<14:48:37, 22.39s/it, loss=0.2071, step_time=21.01s, grad_norm=0.197] Steps: 74%|███████▎ | 6620/9000 [31:40:51<14:31:52, 21.98s/it, loss=0.2071, step_time=21.01s, grad_norm=0.197] Steps: 74%|███████▎ | 6620/9000 [31:41:14<14:31:52, 21.98s/it, loss=0.1888, step_time=23.11s, grad_norm=0.097] Steps: 74%|███████▎ | 6621/9000 [31:41:14<14:44:57, 22.32s/it, loss=0.1888, step_time=23.11s, grad_norm=0.097] Steps: 74%|███████▎ | 6621/9000 [31:41:36<14:44:57, 22.32s/it, loss=0.2114, step_time=21.98s, grad_norm=0.147] Steps: 74%|███████▎ | 6622/9000 [31:41:36<14:40:36, 22.22s/it, loss=0.2114, step_time=21.98s, grad_norm=0.147] Steps: 74%|███████▎ | 6622/9000 [31:41:58<14:40:36, 22.22s/it, loss=0.1843, step_time=22.29s, grad_norm=0.12] Steps: 74%|███████▎ | 6623/9000 [31:41:58<14:41:04, 22.24s/it, loss=0.1843, step_time=22.29s, grad_norm=0.12] Steps: 74%|███████▎ | 6623/9000 [31:42:20<14:41:04, 22.24s/it, loss=0.1904, step_time=22.02s, grad_norm=0.18] Steps: 74%|███████▎ | 6624/9000 [31:42:20<14:38:07, 22.18s/it, loss=0.1904, step_time=22.02s, grad_norm=0.18] Steps: 74%|███████▎ | 6624/9000 [31:42:42<14:38:07, 22.18s/it, loss=0.1603, step_time=21.84s, grad_norm=0.0773] Steps: 74%|███████▎ | 6625/9000 [31:42:42<14:33:48, 22.08s/it, loss=0.1603, step_time=21.84s, grad_norm=0.0773] Steps: 74%|███████▎ | 6625/9000 [31:43:05<14:33:48, 22.08s/it, loss=0.2485, step_time=22.91s, grad_norm=0.144] Steps: 74%|███████▎ | 6626/9000 [31:43:05<14:43:22, 22.33s/it, loss=0.2485, step_time=22.91s, grad_norm=0.144] Steps: 74%|███████▎ | 6626/9000 [31:43:27<14:43:22, 22.33s/it, loss=0.1737, step_time=22.62s, grad_norm=0.116] Steps: 74%|███████▎ | 6627/9000 [31:43:27<14:46:31, 22.42s/it, loss=0.1737, step_time=22.62s, grad_norm=0.116] Steps: 74%|███████▎ | 6627/9000 [31:43:50<14:46:31, 22.42s/it, loss=0.2286, step_time=22.25s, grad_norm=0.133] Steps: 74%|███████▎ | 6628/9000 [31:43:50<14:44:16, 22.37s/it, loss=0.2286, step_time=22.25s, grad_norm=0.133] Steps: 74%|███████▎ | 6628/9000 [31:44:12<14:44:16, 22.37s/it, loss=0.2176, step_time=22.02s, grad_norm=0.0851] Steps: 74%|███████▎ | 6629/9000 [31:44:12<14:39:45, 22.26s/it, loss=0.2176, step_time=22.02s, grad_norm=0.0851] Steps: 74%|███████▎ | 6629/9000 [31:44:35<14:39:45, 22.26s/it, loss=0.1511, step_time=22.86s, grad_norm=0.0639] Steps: 74%|███████▎ | 6630/9000 [31:44:35<14:46:31, 22.44s/it, loss=0.1511, step_time=22.86s, grad_norm=0.0639] Steps: 74%|███████▎ | 6630/9000 [31:44:56<14:46:31, 22.44s/it, loss=0.1926, step_time=21.92s, grad_norm=0.0844] Steps: 74%|███████▎ | 6631/9000 [31:44:56<14:39:58, 22.29s/it, loss=0.1926, step_time=21.92s, grad_norm=0.0844] Steps: 74%|███████▎ | 6631/9000 [31:45:19<14:39:58, 22.29s/it, loss=0.2102, step_time=22.91s, grad_norm=0.078] Steps: 74%|███████▎ | 6632/9000 [31:45:19<14:47:00, 22.47s/it, loss=0.2102, step_time=22.91s, grad_norm=0.078] Steps: 74%|███████▎ | 6632/9000 [31:45:41<14:47:00, 22.47s/it, loss=0.1960, step_time=21.95s, grad_norm=0.082] Steps: 74%|███████▎ | 6633/9000 [31:45:41<14:40:24, 22.32s/it, loss=0.1960, step_time=21.95s, grad_norm=0.082] Steps: 74%|███████▎ | 6633/9000 [31:46:05<14:40:24, 22.32s/it, loss=0.1803, step_time=23.36s, grad_norm=0.171] Steps: 74%|███████▎ | 6634/9000 [31:46:05<14:52:27, 22.63s/it, loss=0.1803, step_time=23.36s, grad_norm=0.171] Steps: 74%|███████▎ | 6634/9000 [31:46:28<14:52:27, 22.63s/it, loss=0.1767, step_time=22.94s, grad_norm=0.0978] Steps: 74%|███████▎ | 6635/9000 [31:46:28<14:55:45, 22.73s/it, loss=0.1767, step_time=22.94s, grad_norm=0.0978] Steps: 74%|███████▎ | 6635/9000 [31:46:51<14:55:45, 22.73s/it, loss=0.1925, step_time=23.05s, grad_norm=0.0856] Steps: 74%|███████▎ | 6636/9000 [31:46:51<14:59:17, 22.82s/it, loss=0.1925, step_time=23.05s, grad_norm=0.0856] Steps: 74%|███████▎ | 6636/9000 [31:47:13<14:59:17, 22.82s/it, loss=0.1692, step_time=22.22s, grad_norm=0.0594] Steps: 74%|███████▎ | 6637/9000 [31:47:13<14:51:47, 22.64s/it, loss=0.1692, step_time=22.22s, grad_norm=0.0594] Steps: 74%|███████▎ | 6637/9000 [31:47:37<14:51:47, 22.64s/it, loss=0.2929, step_time=23.62s, grad_norm=0.165] Steps: 74%|███████▍ | 6638/9000 [31:47:37<15:03:01, 22.94s/it, loss=0.2929, step_time=23.62s, grad_norm=0.165] Steps: 74%|███████▍ | 6638/9000 [31:48:00<15:03:01, 22.94s/it, loss=0.1559, step_time=23.84s, grad_norm=0.104] Steps: 74%|███████▍ | 6639/9000 [31:48:00<15:13:15, 23.21s/it, loss=0.1559, step_time=23.84s, grad_norm=0.104] Steps: 74%|███████▍ | 6639/9000 [31:48:24<15:13:15, 23.21s/it, loss=0.1072, step_time=23.98s, grad_norm=0.0554] Steps: 74%|███████▍ | 6640/9000 [31:48:24<15:22:00, 23.44s/it, loss=0.1072, step_time=23.98s, grad_norm=0.0554] Steps: 74%|███████▍ | 6640/9000 [31:48:48<15:22:00, 23.44s/it, loss=0.1903, step_time=23.19s, grad_norm=0.0984] Steps: 74%|███████▍ | 6641/9000 [31:48:48<15:18:38, 23.37s/it, loss=0.1903, step_time=23.19s, grad_norm=0.0984] Steps: 74%|███████▍ | 6641/9000 [31:49:11<15:18:38, 23.37s/it, loss=0.2204, step_time=23.81s, grad_norm=0.0602] Steps: 74%|███████▍ | 6642/9000 [31:49:11<15:23:33, 23.50s/it, loss=0.2204, step_time=23.81s, grad_norm=0.0602] Steps: 74%|███████▍ | 6642/9000 [31:49:34<15:23:33, 23.50s/it, loss=0.1740, step_time=22.84s, grad_norm=0.0636] Steps: 74%|███████▍ | 6643/9000 [31:49:34<15:15:26, 23.30s/it, loss=0.1740, step_time=22.84s, grad_norm=0.0636] Steps: 74%|███████▍ | 6643/9000 [31:49:58<15:15:26, 23.30s/it, loss=0.1758, step_time=23.62s, grad_norm=0.0611] Steps: 74%|███████▍ | 6644/9000 [31:49:58<15:18:51, 23.40s/it, loss=0.1758, step_time=23.62s, grad_norm=0.0611] Steps: 74%|███████▍ | 6644/9000 [31:50:21<15:18:51, 23.40s/it, loss=0.2025, step_time=22.91s, grad_norm=0.0623] Steps: 74%|███████▍ | 6645/9000 [31:50:21<15:12:45, 23.26s/it, loss=0.2025, step_time=22.91s, grad_norm=0.0623] Steps: 74%|███████▍ | 6645/9000 [31:50:45<15:12:45, 23.26s/it, loss=0.1824, step_time=23.93s, grad_norm=0.0788] Steps: 74%|███████▍ | 6646/9000 [31:50:45<15:20:19, 23.46s/it, loss=0.1824, step_time=23.93s, grad_norm=0.0788] Steps: 74%|███████▍ | 6646/9000 [31:51:07<15:20:19, 23.46s/it, loss=0.2208, step_time=22.73s, grad_norm=0.0621] Steps: 74%|███████▍ | 6647/9000 [31:51:07<15:11:23, 23.24s/it, loss=0.2208, step_time=22.73s, grad_norm=0.0621] Steps: 74%|███████▍ | 6647/9000 [31:51:31<15:11:23, 23.24s/it, loss=0.1924, step_time=23.43s, grad_norm=0.0686] Steps: 74%|███████▍ | 6648/9000 [31:51:31<15:13:18, 23.30s/it, loss=0.1924, step_time=23.43s, grad_norm=0.0686] Steps: 74%|███████▍ | 6648/9000 [31:51:55<15:13:18, 23.30s/it, loss=0.1802, step_time=24.07s, grad_norm=0.0989] Steps: 74%|███████▍ | 6649/9000 [31:51:55<15:21:57, 23.53s/it, loss=0.1802, step_time=24.07s, grad_norm=0.0989] Steps: 74%|███████▍ | 6649/9000 [31:52:18<15:21:57, 23.53s/it, loss=0.1386, step_time=23.19s, grad_norm=0.0782] Steps: 74%|███████▍ | 6650/9000 [31:52:18<15:17:38, 23.43s/it, loss=0.1386, step_time=23.19s, grad_norm=0.0782] Steps: 74%|███████▍ | 6650/9000 [31:52:42<15:17:38, 23.43s/it, loss=0.2023, step_time=23.91s, grad_norm=0.0735] Steps: 74%|███████▍ | 6651/9000 [31:52:42<15:22:54, 23.57s/it, loss=0.2023, step_time=23.91s, grad_norm=0.0735] Steps: 74%|███████▍ | 6651/9000 [31:53:05<15:22:54, 23.57s/it, loss=0.2147, step_time=22.51s, grad_norm=0.0947] Steps: 74%|███████▍ | 6652/9000 [31:53:05<15:10:03, 23.26s/it, loss=0.2147, step_time=22.51s, grad_norm=0.0947] Steps: 74%|███████▍ | 6652/9000 [31:53:29<15:10:03, 23.26s/it, loss=0.2007, step_time=24.90s, grad_norm=0.123] Steps: 74%|███████▍ | 6653/9000 [31:53:29<15:28:56, 23.75s/it, loss=0.2007, step_time=24.90s, grad_norm=0.123] Steps: 74%|███████▍ | 6653/9000 [31:53:52<15:28:56, 23.75s/it, loss=0.2109, step_time=22.59s, grad_norm=0.0613] Steps: 74%|███████▍ | 6654/9000 [31:53:52<15:14:55, 23.40s/it, loss=0.2109, step_time=22.59s, grad_norm=0.0613] Steps: 74%|███████▍ | 6654/9000 [31:54:17<15:14:55, 23.40s/it, loss=0.1572, step_time=25.04s, grad_norm=0.142] Steps: 74%|███████▍ | 6655/9000 [31:54:17<15:33:48, 23.89s/it, loss=0.1572, step_time=25.04s, grad_norm=0.142] Steps: 74%|███████▍ | 6655/9000 [31:54:40<15:33:48, 23.89s/it, loss=0.1721, step_time=23.42s, grad_norm=0.0497] Steps: 74%|███████▍ | 6656/9000 [31:54:40<15:27:56, 23.75s/it, loss=0.1721, step_time=23.42s, grad_norm=0.0497] Steps: 74%|███████▍ | 6656/9000 [31:55:05<15:27:56, 23.75s/it, loss=0.1685, step_time=24.41s, grad_norm=0.0839] Steps: 74%|███████▍ | 6657/9000 [31:55:05<15:35:17, 23.95s/it, loss=0.1685, step_time=24.41s, grad_norm=0.0839] Steps: 74%|███████▍ | 6657/9000 [31:55:31<15:35:17, 23.95s/it, loss=0.1900, step_time=26.13s, grad_norm=0.129] Steps: 74%|███████▍ | 6658/9000 [31:55:31<16:00:28, 24.61s/it, loss=0.1900, step_time=26.13s, grad_norm=0.129] Steps: 74%|███████▍ | 6658/9000 [31:55:55<16:00:28, 24.61s/it, loss=0.2419, step_time=23.89s, grad_norm=0.0621] Steps: 74%|███████▍ | 6659/9000 [31:55:55<15:51:41, 24.39s/it, loss=0.2419, step_time=23.89s, grad_norm=0.0621] Steps: 74%|███████▍ | 6659/9000 [31:56:21<15:51:41, 24.39s/it, loss=0.1889, step_time=26.28s, grad_norm=0.151] Steps: 74%|███████▍ | 6660/9000 [31:56:21<16:13:24, 24.96s/it, loss=0.1889, step_time=26.28s, grad_norm=0.151] Steps: 74%|███████▍ | 6660/9000 [31:56:42<16:13:24, 24.96s/it, loss=0.1501, step_time=20.69s, grad_norm=0.09] Steps: 74%|███████▍ | 6661/9000 [31:56:42<15:23:01, 23.68s/it, loss=0.1501, step_time=20.69s, grad_norm=0.09] Steps: 74%|███████▍ | 6661/9000 [31:57:04<15:23:01, 23.68s/it, loss=0.1570, step_time=22.42s, grad_norm=0.0463] Steps: 74%|███████▍ | 6662/9000 [31:57:04<15:07:56, 23.30s/it, loss=0.1570, step_time=22.42s, grad_norm=0.0463] Steps: 74%|███████▍ | 6662/9000 [31:57:26<15:07:56, 23.30s/it, loss=0.1633, step_time=21.80s, grad_norm=0.156] Steps: 74%|███████▍ | 6663/9000 [31:57:26<14:49:59, 22.85s/it, loss=0.1633, step_time=21.80s, grad_norm=0.156] Steps: 74%|███████▍ | 6663/9000 [31:57:50<14:49:59, 22.85s/it, loss=0.1492, step_time=23.42s, grad_norm=0.114] Steps: 74%|███████▍ | 6664/9000 [31:57:50<14:56:15, 23.02s/it, loss=0.1492, step_time=23.42s, grad_norm=0.114] Steps: 74%|███████▍ | 6664/9000 [31:58:12<14:56:15, 23.02s/it, loss=0.2589, step_time=22.18s, grad_norm=0.0949] Steps: 74%|███████▍ | 6665/9000 [31:58:12<14:46:01, 22.77s/it, loss=0.2589, step_time=22.18s, grad_norm=0.0949] Steps: 74%|███████▍ | 6665/9000 [31:58:36<14:46:01, 22.77s/it, loss=0.2017, step_time=24.11s, grad_norm=0.0801] Steps: 74%|███████▍ | 6666/9000 [31:58:36<15:01:19, 23.17s/it, loss=0.2017, step_time=24.11s, grad_norm=0.0801] Steps: 74%|███████▍ | 6666/9000 [31:58:58<15:01:19, 23.17s/it, loss=0.1745, step_time=21.91s, grad_norm=0.131] Steps: 74%|███████▍ | 6667/9000 [31:58:58<14:46:15, 22.79s/it, loss=0.1745, step_time=21.91s, grad_norm=0.131] Steps: 74%|███████▍ | 6667/9000 [31:59:22<14:46:15, 22.79s/it, loss=0.1893, step_time=24.24s, grad_norm=0.0805] Steps: 74%|███████▍ | 6668/9000 [31:59:22<15:02:48, 23.23s/it, loss=0.1893, step_time=24.24s, grad_norm=0.0805] Steps: 74%|███████▍ | 6668/9000 [31:59:44<15:02:48, 23.23s/it, loss=0.2775, step_time=22.28s, grad_norm=0.0722] Steps: 74%|███████▍ | 6669/9000 [31:59:44<14:51:24, 22.94s/it, loss=0.2775, step_time=22.28s, grad_norm=0.0722] Steps: 74%|███████▍ | 6669/9000 [32:00:09<14:51:24, 22.94s/it, loss=0.1637, step_time=24.27s, grad_norm=0.158] Steps: 74%|███████▍ | 6670/9000 [32:00:09<15:06:29, 23.34s/it, loss=0.1637, step_time=24.27s, grad_norm=0.158] Steps: 74%|███████▍ | 6670/9000 [32:00:31<15:06:29, 23.34s/it, loss=0.1724, step_time=22.08s, grad_norm=0.0717] Steps: 74%|███████▍ | 6671/9000 [32:00:31<14:51:25, 22.96s/it, loss=0.1724, step_time=22.08s, grad_norm=0.0717] Steps: 74%|███████▍ | 6671/9000 [32:00:55<14:51:25, 22.96s/it, loss=0.1102, step_time=24.50s, grad_norm=0.113] Steps: 74%|███████▍ | 6672/9000 [32:00:55<15:08:55, 23.43s/it, loss=0.1102, step_time=24.50s, grad_norm=0.113] Steps: 74%|███████▍ | 6672/9000 [32:01:17<15:08:55, 23.43s/it, loss=0.1522, step_time=21.97s, grad_norm=0.0748] Steps: 74%|███████▍ | 6673/9000 [32:01:17<14:51:34, 22.99s/it, loss=0.1522, step_time=21.97s, grad_norm=0.0748] Steps: 74%|███████▍ | 6673/9000 [32:01:41<14:51:34, 22.99s/it, loss=0.1643, step_time=24.19s, grad_norm=0.13] Steps: 74%|███████▍ | 6674/9000 [32:01:41<15:05:07, 23.35s/it, loss=0.1643, step_time=24.19s, grad_norm=0.13] Steps: 74%|███████▍ | 6674/9000 [32:02:03<15:05:07, 23.35s/it, loss=0.1805, step_time=22.05s, grad_norm=0.073] Steps: 74%|███████▍ | 6675/9000 [32:02:03<14:49:40, 22.96s/it, loss=0.1805, step_time=22.05s, grad_norm=0.073] Steps: 74%|███████▍ | 6675/9000 [32:02:28<14:49:40, 22.96s/it, loss=0.1210, step_time=24.72s, grad_norm=0.127] Steps: 74%|███████▍ | 6676/9000 [32:02:28<15:09:49, 23.49s/it, loss=0.1210, step_time=24.72s, grad_norm=0.127] Steps: 74%|███████▍ | 6676/9000 [32:02:50<15:09:49, 23.49s/it, loss=0.1557, step_time=22.16s, grad_norm=0.0778] Steps: 74%|███████▍ | 6677/9000 [32:02:50<14:54:01, 23.09s/it, loss=0.1557, step_time=22.16s, grad_norm=0.0778] Steps: 74%|███████▍ | 6677/9000 [32:03:15<14:54:01, 23.09s/it, loss=0.2650, step_time=24.34s, grad_norm=0.0707] Steps: 74%|███████▍ | 6678/9000 [32:03:15<15:08:07, 23.47s/it, loss=0.2650, step_time=24.34s, grad_norm=0.0707] Steps: 74%|███████▍ | 6678/9000 [32:03:37<15:08:07, 23.47s/it, loss=0.1402, step_time=22.28s, grad_norm=0.0856] Steps: 74%|███████▍ | 6679/9000 [32:03:37<14:54:01, 23.11s/it, loss=0.1402, step_time=22.28s, grad_norm=0.0856] Steps: 74%|███████▍ | 6679/9000 [32:04:02<14:54:01, 23.11s/it, loss=0.1520, step_time=24.76s, grad_norm=0.119] Steps: 74%|███████▍ | 6680/9000 [32:04:02<15:12:49, 23.61s/it, loss=0.1520, step_time=24.76s, grad_norm=0.119] Steps: 74%|███████▍ | 6680/9000 [32:04:24<15:12:49, 23.61s/it, loss=0.1488, step_time=22.15s, grad_norm=0.0815] Steps: 74%|███████▍ | 6681/9000 [32:04:24<14:55:29, 23.17s/it, loss=0.1488, step_time=22.15s, grad_norm=0.0815] Steps: 74%|███████▍ | 6681/9000 [32:04:49<14:55:29, 23.17s/it, loss=0.1436, step_time=24.84s, grad_norm=0.104] Steps: 74%|███████▍ | 6682/9000 [32:04:49<15:14:25, 23.67s/it, loss=0.1436, step_time=24.84s, grad_norm=0.104] Steps: 74%|███████▍ | 6682/9000 [32:05:11<15:14:25, 23.67s/it, loss=0.1015, step_time=22.26s, grad_norm=0.0864] Steps: 74%|███████▍ | 6683/9000 [32:05:11<14:57:45, 23.25s/it, loss=0.1015, step_time=22.26s, grad_norm=0.0864] Steps: 74%|███████▍ | 6683/9000 [32:05:35<14:57:45, 23.25s/it, loss=0.0874, step_time=24.65s, grad_norm=0.0884] Steps: 74%|███████▍ | 6684/9000 [32:05:35<15:13:37, 23.67s/it, loss=0.0874, step_time=24.65s, grad_norm=0.0884] Steps: 74%|███████▍ | 6684/9000 [32:05:58<15:13:37, 23.67s/it, loss=0.2568, step_time=22.64s, grad_norm=0.0725] Steps: 74%|███████▍ | 6685/9000 [32:05:58<15:01:21, 23.36s/it, loss=0.2568, step_time=22.64s, grad_norm=0.0725] Steps: 74%|███████▍ | 6685/9000 [32:06:23<15:01:21, 23.36s/it, loss=0.1720, step_time=25.01s, grad_norm=0.103] Steps: 74%|███████▍ | 6686/9000 [32:06:23<15:20:05, 23.86s/it, loss=0.1720, step_time=25.01s, grad_norm=0.103] Steps: 74%|███████▍ | 6686/9000 [32:06:46<15:20:05, 23.86s/it, loss=0.1993, step_time=22.70s, grad_norm=0.113] Steps: 74%|███████▍ | 6687/9000 [32:06:46<15:06:19, 23.51s/it, loss=0.1993, step_time=22.70s, grad_norm=0.113] Steps: 74%|███████▍ | 6687/9000 [32:07:11<15:06:19, 23.51s/it, loss=0.1441, step_time=25.28s, grad_norm=0.0723] Steps: 74%|███████▍ | 6688/9000 [32:07:11<15:26:24, 24.04s/it, loss=0.1441, step_time=25.28s, grad_norm=0.0723] Steps: 74%|███████▍ | 6688/9000 [32:07:34<15:26:24, 24.04s/it, loss=0.2080, step_time=22.63s, grad_norm=0.154] Steps: 74%|███████▍ | 6689/9000 [32:07:34<15:09:44, 23.62s/it, loss=0.2080, step_time=22.63s, grad_norm=0.154] Steps: 74%|███████▍ | 6689/9000 [32:07:59<15:09:44, 23.62s/it, loss=0.1821, step_time=25.17s, grad_norm=0.0856] Steps: 74%|███████▍ | 6690/9000 [32:07:59<15:27:15, 24.08s/it, loss=0.1821, step_time=25.17s, grad_norm=0.0856] Steps: 74%|███████▍ | 6690/9000 [32:08:22<15:27:15, 24.08s/it, loss=0.3245, step_time=22.73s, grad_norm=0.0544] Steps: 74%|███████▍ | 6691/9000 [32:08:22<15:11:13, 23.68s/it, loss=0.3245, step_time=22.73s, grad_norm=0.0544] Steps: 74%|███████▍ | 6691/9000 [32:08:47<15:11:13, 23.68s/it, loss=0.1355, step_time=25.47s, grad_norm=0.0782] Steps: 74%|███████▍ | 6692/9000 [32:08:47<15:31:28, 24.21s/it, loss=0.1355, step_time=25.47s, grad_norm=0.0782] Steps: 74%|███████▍ | 6692/9000 [32:09:10<15:31:28, 24.21s/it, loss=0.2476, step_time=22.97s, grad_norm=0.0967] Steps: 74%|███████▍ | 6693/9000 [32:09:10<15:16:41, 23.84s/it, loss=0.2476, step_time=22.97s, grad_norm=0.0967] Steps: 74%|███████▍ | 6693/9000 [32:09:34<15:16:41, 23.84s/it, loss=0.2152, step_time=24.39s, grad_norm=0.0973] Steps: 74%|███████▍ | 6694/9000 [32:09:34<15:22:38, 24.01s/it, loss=0.2152, step_time=24.39s, grad_norm=0.0973] Steps: 74%|███████▍ | 6694/9000 [32:09:59<15:22:38, 24.01s/it, loss=0.1426, step_time=24.04s, grad_norm=0.0975] Steps: 74%|███████▍ | 6695/9000 [32:09:59<15:22:40, 24.02s/it, loss=0.1426, step_time=24.04s, grad_norm=0.0975] Steps: 74%|███████▍ | 6695/9000 [32:10:22<15:22:40, 24.02s/it, loss=0.2191, step_time=23.66s, grad_norm=0.103] Steps: 74%|███████▍ | 6696/9000 [32:10:22<15:18:06, 23.91s/it, loss=0.2191, step_time=23.66s, grad_norm=0.103] Steps: 74%|███████▍ | 6696/9000 [32:10:48<15:18:06, 23.91s/it, loss=0.1409, step_time=25.53s, grad_norm=0.0716] Steps: 74%|███████▍ | 6697/9000 [32:10:48<15:36:25, 24.40s/it, loss=0.1409, step_time=25.53s, grad_norm=0.0716] Steps: 74%|███████▍ | 6697/9000 [32:11:11<15:36:25, 24.40s/it, loss=0.1521, step_time=23.32s, grad_norm=0.106] Steps: 74%|███████▍ | 6698/9000 [32:11:11<15:23:40, 24.08s/it, loss=0.1521, step_time=23.32s, grad_norm=0.106] Steps: 74%|███████▍ | 6698/9000 [32:11:36<15:23:40, 24.08s/it, loss=0.1525, step_time=25.35s, grad_norm=0.085] Steps: 74%|███████▍ | 6699/9000 [32:11:36<15:37:57, 24.46s/it, loss=0.1525, step_time=25.35s, grad_norm=0.085] Steps: 74%|███████▍ | 6699/9000 [32:12:00<15:37:57, 24.46s/it, loss=0.1156, step_time=24.09s, grad_norm=0.158] Steps: 74%|███████▍ | 6700/9000 [32:12:00<15:33:23, 24.35s/it, loss=0.1156, step_time=24.09s, grad_norm=0.158] Steps: 74%|███████▍ | 6700/9000 [32:12:24<15:33:23, 24.35s/it, loss=0.2020, step_time=23.45s, grad_norm=0.0872] Steps: 74%|███████▍ | 6701/9000 [32:12:24<15:22:42, 24.08s/it, loss=0.2020, step_time=23.45s, grad_norm=0.0872] Steps: 74%|███████▍ | 6701/9000 [32:12:48<15:22:42, 24.08s/it, loss=0.1976, step_time=23.90s, grad_norm=0.0747] Steps: 74%|███████▍ | 6702/9000 [32:12:48<15:20:16, 24.03s/it, loss=0.1976, step_time=23.90s, grad_norm=0.0747] Steps: 74%|███████▍ | 6702/9000 [32:13:12<15:20:16, 24.03s/it, loss=0.0840, step_time=24.38s, grad_norm=0.0992] Steps: 74%|███████▍ | 6703/9000 [32:13:12<15:23:59, 24.14s/it, loss=0.0840, step_time=24.38s, grad_norm=0.0992] Steps: 74%|███████▍ | 6703/9000 [32:13:38<15:23:59, 24.14s/it, loss=0.2506, step_time=25.62s, grad_norm=0.0598] Steps: 74%|███████▍ | 6704/9000 [32:13:38<15:40:39, 24.58s/it, loss=0.2506, step_time=25.62s, grad_norm=0.0598] Steps: 74%|███████▍ | 6704/9000 [32:14:03<15:40:39, 24.58s/it, loss=0.1526, step_time=24.81s, grad_norm=0.0744] Steps: 74%|███████▍ | 6705/9000 [32:14:03<15:42:54, 24.65s/it, loss=0.1526, step_time=24.81s, grad_norm=0.0744] Steps: 74%|███████▍ | 6705/9000 [32:14:29<15:42:54, 24.65s/it, loss=0.2385, step_time=26.72s, grad_norm=0.0945] Steps: 75%|███████▍ | 6706/9000 [32:14:29<16:06:16, 25.27s/it, loss=0.2385, step_time=26.72s, grad_norm=0.0945] Steps: 75%|███████▍ | 6706/9000 [32:14:54<16:06:16, 25.27s/it, loss=0.2783, step_time=24.70s, grad_norm=0.0671] Steps: 75%|███████▍ | 6707/9000 [32:14:54<15:59:15, 25.10s/it, loss=0.2783, step_time=24.70s, grad_norm=0.0671] Steps: 75%|███████▍ | 6707/9000 [32:15:21<15:59:15, 25.10s/it, loss=0.1167, step_time=26.98s, grad_norm=0.0697] Steps: 75%|███████▍ | 6708/9000 [32:15:21<16:20:24, 25.67s/it, loss=0.1167, step_time=26.98s, grad_norm=0.0697] Steps: 75%|███████▍ | 6708/9000 [32:15:47<16:20:24, 25.67s/it, loss=0.1149, step_time=26.16s, grad_norm=0.112] Steps: 75%|███████▍ | 6709/9000 [32:15:47<16:25:40, 25.81s/it, loss=0.1149, step_time=26.16s, grad_norm=0.112] Steps: 75%|███████▍ | 6709/9000 [32:16:12<16:25:40, 25.81s/it, loss=0.1834, step_time=25.18s, grad_norm=0.0984] Steps: 75%|███████▍ | 6710/9000 [32:16:12<16:17:59, 25.62s/it, loss=0.1834, step_time=25.18s, grad_norm=0.0984] Steps: 75%|███████▍ | 6710/9000 [32:16:40<16:17:59, 25.62s/it, loss=0.1147, step_time=27.10s, grad_norm=0.1] Steps: 75%|███████▍ | 6711/9000 [32:16:40<16:34:30, 26.07s/it, loss=0.1147, step_time=27.10s, grad_norm=0.1] Steps: 75%|███████▍ | 6711/9000 [32:17:04<16:34:30, 26.07s/it, loss=0.1866, step_time=24.62s, grad_norm=0.417] Steps: 75%|███████▍ | 6712/9000 [32:17:04<16:17:34, 25.64s/it, loss=0.1866, step_time=24.62s, grad_norm=0.417] Steps: 75%|███████▍ | 6712/9000 [32:17:32<16:17:34, 25.64s/it, loss=0.1987, step_time=27.47s, grad_norm=0.058] Steps: 75%|███████▍ | 6713/9000 [32:17:32<16:38:07, 26.19s/it, loss=0.1987, step_time=27.47s, grad_norm=0.058] Steps: 75%|███████▍ | 6713/9000 [32:17:56<16:38:07, 26.19s/it, loss=0.1441, step_time=24.85s, grad_norm=0.201] Steps: 75%|███████▍ | 6714/9000 [32:17:56<16:22:28, 25.79s/it, loss=0.1441, step_time=24.85s, grad_norm=0.201] Steps: 75%|███████▍ | 6714/9000 [32:18:24<16:22:28, 25.79s/it, loss=0.1439, step_time=27.45s, grad_norm=0.0945] Steps: 75%|███████▍ | 6715/9000 [32:18:24<16:41:07, 26.29s/it, loss=0.1439, step_time=27.45s, grad_norm=0.0945] Steps: 75%|███████▍ | 6715/9000 [32:18:50<16:41:07, 26.29s/it, loss=0.2069, step_time=25.91s, grad_norm=0.125] Steps: 75%|███████▍ | 6716/9000 [32:18:50<16:36:21, 26.17s/it, loss=0.2069, step_time=25.91s, grad_norm=0.125] Steps: 75%|███████▍ | 6716/9000 [32:19:15<16:36:21, 26.17s/it, loss=0.1864, step_time=24.80s, grad_norm=0.0949] Steps: 75%|███████▍ | 6717/9000 [32:19:15<16:20:16, 25.76s/it, loss=0.1864, step_time=24.80s, grad_norm=0.0949] Steps: 75%|███████▍ | 6717/9000 [32:19:42<16:20:16, 25.76s/it, loss=0.1805, step_time=27.31s, grad_norm=0.0798] Steps: 75%|███████▍ | 6718/9000 [32:19:42<16:37:33, 26.23s/it, loss=0.1805, step_time=27.31s, grad_norm=0.0798] Steps: 75%|███████▍ | 6718/9000 [32:20:06<16:37:33, 26.23s/it, loss=0.1611, step_time=24.45s, grad_norm=0.0738] Steps: 75%|███████▍ | 6719/9000 [32:20:06<16:16:52, 25.70s/it, loss=0.1611, step_time=24.45s, grad_norm=0.0738] Steps: 75%|███████▍ | 6719/9000 [32:20:34<16:16:52, 25.70s/it, loss=0.1383, step_time=27.34s, grad_norm=0.0923] Steps: 75%|███████▍ | 6720/9000 [32:20:34<16:35:13, 26.19s/it, loss=0.1383, step_time=27.34s, grad_norm=0.0923]INFO 05-21 06:16:44.471 [training_pipeline.py:254] Starting epoch 16 Steps: 75%|███████▍ | 6720/9000 [32:20:58<16:35:13, 26.19s/it, loss=0.1745, step_time=24.12s, grad_norm=0.106] Steps: 75%|███████▍ | 6721/9000 [32:20:58<16:11:10, 25.57s/it, loss=0.1745, step_time=24.12s, grad_norm=0.106] Steps: 75%|███████▍ | 6721/9000 [32:21:22<16:11:10, 25.57s/it, loss=0.0932, step_time=24.30s, grad_norm=0.168] Steps: 75%|███████▍ | 6722/9000 [32:21:22<15:56:18, 25.19s/it, loss=0.0932, step_time=24.30s, grad_norm=0.168] Steps: 75%|███████▍ | 6722/9000 [32:21:47<15:56:18, 25.19s/it, loss=0.0988, step_time=25.32s, grad_norm=0.0986] Steps: 75%|███████▍ | 6723/9000 [32:21:47<15:57:25, 25.23s/it, loss=0.0988, step_time=25.32s, grad_norm=0.0986] Steps: 75%|███████▍ | 6723/9000 [32:22:11<15:57:25, 25.23s/it, loss=0.1964, step_time=23.90s, grad_norm=0.0981] Steps: 75%|███████▍ | 6724/9000 [32:22:11<15:41:57, 24.83s/it, loss=0.1964, step_time=23.90s, grad_norm=0.0981] Steps: 75%|███████▍ | 6724/9000 [32:22:38<15:41:57, 24.83s/it, loss=0.1795, step_time=26.16s, grad_norm=0.137] Steps: 75%|███████▍ | 6725/9000 [32:22:38<15:56:41, 25.23s/it, loss=0.1795, step_time=26.16s, grad_norm=0.137] Steps: 75%|███████▍ | 6725/9000 [32:23:02<15:56:41, 25.23s/it, loss=0.1525, step_time=24.70s, grad_norm=0.06] Steps: 75%|███████▍ | 6726/9000 [32:23:02<15:50:17, 25.07s/it, loss=0.1525, step_time=24.70s, grad_norm=0.06] Steps: 75%|███████▍ | 6726/9000 [32:23:29<15:50:17, 25.07s/it, loss=0.1154, step_time=26.39s, grad_norm=0.109] Steps: 75%|███████▍ | 6727/9000 [32:23:29<16:04:51, 25.47s/it, loss=0.1154, step_time=26.39s, grad_norm=0.109] Steps: 75%|███████▍ | 6727/9000 [32:23:52<16:04:51, 25.47s/it, loss=0.1355, step_time=23.71s, grad_norm=0.118] Steps: 75%|███████▍ | 6728/9000 [32:23:52<15:44:25, 24.94s/it, loss=0.1355, step_time=23.71s, grad_norm=0.118] Steps: 75%|███████▍ | 6728/9000 [32:24:19<15:44:25, 24.94s/it, loss=0.2464, step_time=26.77s, grad_norm=0.075] Steps: 75%|███████▍ | 6729/9000 [32:24:19<16:04:48, 25.49s/it, loss=0.2464, step_time=26.77s, grad_norm=0.075] Steps: 75%|███████▍ | 6729/9000 [32:24:46<16:04:48, 25.49s/it, loss=0.2020, step_time=26.43s, grad_norm=0.0852] Steps: 75%|███████▍ | 6730/9000 [32:24:46<16:15:04, 25.77s/it, loss=0.2020, step_time=26.43s, grad_norm=0.0852] Steps: 75%|███████▍ | 6730/9000 [32:25:12<16:15:04, 25.77s/it, loss=0.2029, step_time=26.27s, grad_norm=0.112] Steps: 75%|███████▍ | 6731/9000 [32:25:12<16:20:19, 25.92s/it, loss=0.2029, step_time=26.27s, grad_norm=0.112] Steps: 75%|███████▍ | 6731/9000 [32:25:38<16:20:19, 25.92s/it, loss=0.1808, step_time=25.71s, grad_norm=0.142] Steps: 75%|███████▍ | 6732/9000 [32:25:38<16:17:29, 25.86s/it, loss=0.1808, step_time=25.71s, grad_norm=0.142] Steps: 75%|███████▍ | 6732/9000 [32:26:03<16:17:29, 25.86s/it, loss=0.1970, step_time=25.15s, grad_norm=0.0707] Steps: 75%|███████▍ | 6733/9000 [32:26:03<16:09:02, 25.65s/it, loss=0.1970, step_time=25.15s, grad_norm=0.0707] Steps: 75%|███████▍ | 6733/9000 [32:26:31<16:09:02, 25.65s/it, loss=0.1927, step_time=28.39s, grad_norm=0.117] Steps: 75%|███████▍ | 6734/9000 [32:26:31<16:39:44, 26.47s/it, loss=0.1927, step_time=28.39s, grad_norm=0.117] Steps: 75%|███████▍ | 6734/9000 [32:26:57<16:39:44, 26.47s/it, loss=0.1390, step_time=25.78s, grad_norm=0.229] Steps: 75%|███████▍ | 6735/9000 [32:26:57<16:31:31, 26.27s/it, loss=0.1390, step_time=25.78s, grad_norm=0.229] Steps: 75%|███████▍ | 6735/9000 [32:27:24<16:31:31, 26.27s/it, loss=0.2389, step_time=26.70s, grad_norm=0.131] Steps: 75%|███████▍ | 6736/9000 [32:27:24<16:35:58, 26.40s/it, loss=0.2389, step_time=26.70s, grad_norm=0.131] Steps: 75%|███████▍ | 6736/9000 [32:27:50<16:35:58, 26.40s/it, loss=0.1743, step_time=26.44s, grad_norm=0.0937] Steps: 75%|███████▍ | 6737/9000 [32:27:50<16:36:06, 26.41s/it, loss=0.1743, step_time=26.44s, grad_norm=0.0937] Steps: 75%|███████▍ | 6737/9000 [32:28:16<16:36:06, 26.41s/it, loss=0.2172, step_time=26.03s, grad_norm=0.158] Steps: 75%|███████▍ | 6738/9000 [32:28:16<16:31:20, 26.30s/it, loss=0.2172, step_time=26.03s, grad_norm=0.158] Steps: 75%|███████▍ | 6738/9000 [32:28:44<16:31:20, 26.30s/it, loss=0.1468, step_time=28.18s, grad_norm=0.122] Steps: 75%|███████▍ | 6739/9000 [32:28:44<16:52:12, 26.86s/it, loss=0.1468, step_time=28.18s, grad_norm=0.122] Steps: 75%|███████▍ | 6739/9000 [32:29:09<16:52:12, 26.86s/it, loss=0.1538, step_time=25.11s, grad_norm=0.0822] Steps: 75%|███████▍ | 6740/9000 [32:29:09<16:31:57, 26.34s/it, loss=0.1538, step_time=25.11s, grad_norm=0.0822] Steps: 75%|███████▍ | 6740/9000 [32:29:37<16:31:57, 26.34s/it, loss=0.2186, step_time=27.39s, grad_norm=0.107] Steps: 75%|███████▍ | 6741/9000 [32:29:37<16:43:25, 26.65s/it, loss=0.2186, step_time=27.39s, grad_norm=0.107] Steps: 75%|███████▍ | 6741/9000 [32:30:03<16:43:25, 26.65s/it, loss=0.1395, step_time=26.54s, grad_norm=0.111] Steps: 75%|███████▍ | 6742/9000 [32:30:03<16:41:51, 26.62s/it, loss=0.1395, step_time=26.54s, grad_norm=0.111] Steps: 75%|███████▍ | 6742/9000 [32:30:29<16:41:51, 26.62s/it, loss=0.1865, step_time=25.43s, grad_norm=0.0738] Steps: 75%|███████▍ | 6743/9000 [32:30:29<16:27:59, 26.26s/it, loss=0.1865, step_time=25.43s, grad_norm=0.0738] Steps: 75%|███████▍ | 6743/9000 [32:30:56<16:27:59, 26.26s/it, loss=0.1875, step_time=27.68s, grad_norm=0.101] Steps: 75%|███████▍ | 6744/9000 [32:30:56<16:43:29, 26.69s/it, loss=0.1875, step_time=27.68s, grad_norm=0.101] Steps: 75%|███████▍ | 6744/9000 [32:31:23<16:43:29, 26.69s/it, loss=0.2268, step_time=26.26s, grad_norm=0.059] Steps: 75%|███████▍ | 6745/9000 [32:31:23<16:38:12, 26.56s/it, loss=0.2268, step_time=26.26s, grad_norm=0.059] Steps: 75%|███████▍ | 6745/9000 [32:31:49<16:38:12, 26.56s/it, loss=0.2270, step_time=25.96s, grad_norm=0.144] Steps: 75%|███████▍ | 6746/9000 [32:31:49<16:31:01, 26.38s/it, loss=0.2270, step_time=25.96s, grad_norm=0.144] Steps: 75%|███████▍ | 6746/9000 [32:32:16<16:31:01, 26.38s/it, loss=0.1972, step_time=27.53s, grad_norm=0.0708] Steps: 75%|███████▍ | 6747/9000 [32:32:16<16:43:31, 26.72s/it, loss=0.1972, step_time=27.53s, grad_norm=0.0708] Steps: 75%|███████▍ | 6747/9000 [32:32:42<16:43:31, 26.72s/it, loss=0.2214, step_time=25.37s, grad_norm=0.0855] Steps: 75%|███████▍ | 6748/9000 [32:32:42<16:27:47, 26.32s/it, loss=0.2214, step_time=25.37s, grad_norm=0.0855] Steps: 75%|███████▍ | 6748/9000 [32:33:09<16:27:47, 26.32s/it, loss=0.1657, step_time=27.56s, grad_norm=0.0981] Steps: 75%|███████▍ | 6749/9000 [32:33:09<16:41:21, 26.69s/it, loss=0.1657, step_time=27.56s, grad_norm=0.0981] Steps: 75%|███████▍ | 6749/9000 [32:33:36<16:41:21, 26.69s/it, loss=0.1677, step_time=26.60s, grad_norm=0.0724] Steps: 75%|███████▌ | 6750/9000 [32:33:36<16:39:52, 26.66s/it, loss=0.1677, step_time=26.60s, grad_norm=0.0724] Steps: 75%|███████▌ | 6750/9000 [32:34:01<16:39:52, 26.66s/it, loss=0.2145, step_time=25.75s, grad_norm=0.0685] Steps: 75%|███████▌ | 6751/9000 [32:34:01<16:29:07, 26.39s/it, loss=0.2145, step_time=25.75s, grad_norm=0.0685] Steps: 75%|███████▌ | 6751/9000 [32:34:29<16:29:07, 26.39s/it, loss=0.1696, step_time=27.84s, grad_norm=0.0869] Steps: 75%|███████▌ | 6752/9000 [32:34:29<16:45:01, 26.82s/it, loss=0.1696, step_time=27.84s, grad_norm=0.0869] Steps: 75%|███████▌ | 6752/9000 [32:34:55<16:45:01, 26.82s/it, loss=0.1552, step_time=26.13s, grad_norm=0.0765] Steps: 75%|███████▌ | 6753/9000 [32:34:55<16:36:48, 26.62s/it, loss=0.1552, step_time=26.13s, grad_norm=0.0765] Steps: 75%|███████▌ | 6753/9000 [32:35:23<16:36:48, 26.62s/it, loss=0.3213, step_time=27.96s, grad_norm=0.0807] Steps: 75%|███████▌ | 6754/9000 [32:35:23<16:51:31, 27.02s/it, loss=0.3213, step_time=27.96s, grad_norm=0.0807] Steps: 75%|███████▌ | 6754/9000 [32:35:51<16:51:31, 27.02s/it, loss=0.2418, step_time=27.38s, grad_norm=0.0905] Steps: 75%|███████▌ | 6755/9000 [32:35:51<16:55:06, 27.13s/it, loss=0.2418, step_time=27.38s, grad_norm=0.0905] Steps: 75%|███████▌ | 6755/9000 [32:36:16<16:55:06, 27.13s/it, loss=0.1607, step_time=25.38s, grad_norm=0.0884] Steps: 75%|███████▌ | 6756/9000 [32:36:16<16:35:03, 26.61s/it, loss=0.1607, step_time=25.38s, grad_norm=0.0884] Steps: 75%|███████▌ | 6756/9000 [32:36:44<16:35:03, 26.61s/it, loss=0.2681, step_time=27.41s, grad_norm=0.0845] Steps: 75%|███████▌ | 6757/9000 [32:36:44<16:43:40, 26.85s/it, loss=0.2681, step_time=27.41s, grad_norm=0.0845] Steps: 75%|███████▌ | 6757/9000 [32:37:09<16:43:40, 26.85s/it, loss=0.2095, step_time=25.40s, grad_norm=0.105] Steps: 75%|███████▌ | 6758/9000 [32:37:09<16:26:59, 26.41s/it, loss=0.2095, step_time=25.40s, grad_norm=0.105] Steps: 75%|███████▌ | 6758/9000 [32:37:37<16:26:59, 26.41s/it, loss=0.1991, step_time=27.94s, grad_norm=0.0837] Steps: 75%|███████▌ | 6759/9000 [32:37:37<16:43:43, 26.87s/it, loss=0.1991, step_time=27.94s, grad_norm=0.0837] Steps: 75%|███████▌ | 6759/9000 [32:38:04<16:43:43, 26.87s/it, loss=0.1885, step_time=26.90s, grad_norm=0.0916] Steps: 75%|███████▌ | 6760/9000 [32:38:04<16:43:38, 26.88s/it, loss=0.1885, step_time=26.90s, grad_norm=0.0916] Steps: 75%|███████▌ | 6760/9000 [32:38:31<16:43:38, 26.88s/it, loss=0.1939, step_time=26.82s, grad_norm=0.066] Steps: 75%|███████▌ | 6761/9000 [32:38:31<16:42:28, 26.86s/it, loss=0.1939, step_time=26.82s, grad_norm=0.066] Steps: 75%|███████▌ | 6761/9000 [32:38:59<16:42:28, 26.86s/it, loss=0.2338, step_time=27.97s, grad_norm=0.114] Steps: 75%|███████▌ | 6762/9000 [32:38:59<16:54:26, 27.20s/it, loss=0.2338, step_time=27.97s, grad_norm=0.114] Steps: 75%|███████▌ | 6762/9000 [32:39:26<16:54:26, 27.20s/it, loss=0.1777, step_time=27.13s, grad_norm=0.12] Steps: 75%|███████▌ | 6763/9000 [32:39:26<16:53:15, 27.18s/it, loss=0.1777, step_time=27.13s, grad_norm=0.12] Steps: 75%|███████▌ | 6763/9000 [32:39:51<16:53:15, 27.18s/it, loss=0.2723, step_time=25.45s, grad_norm=0.0765] Steps: 75%|███████▌ | 6764/9000 [32:39:51<16:33:33, 26.66s/it, loss=0.2723, step_time=25.45s, grad_norm=0.0765] Steps: 75%|███████▌ | 6764/9000 [32:40:19<16:33:33, 26.66s/it, loss=0.1461, step_time=28.16s, grad_norm=0.113] Steps: 75%|███████▌ | 6765/9000 [32:40:19<16:49:54, 27.11s/it, loss=0.1461, step_time=28.16s, grad_norm=0.113] Steps: 75%|███████▌ | 6765/9000 [32:40:45<16:49:54, 27.11s/it, loss=0.1602, step_time=25.61s, grad_norm=0.0884] Steps: 75%|███████▌ | 6766/9000 [32:40:45<16:32:41, 26.66s/it, loss=0.1602, step_time=25.61s, grad_norm=0.0884] Steps: 75%|███████▌ | 6766/9000 [32:41:14<16:32:41, 26.66s/it, loss=0.1872, step_time=28.58s, grad_norm=0.109] Steps: 75%|███████▌ | 6767/9000 [32:41:14<16:53:43, 27.24s/it, loss=0.1872, step_time=28.58s, grad_norm=0.109] Steps: 75%|███████▌ | 6767/9000 [32:41:40<16:53:43, 27.24s/it, loss=0.1748, step_time=26.54s, grad_norm=0.109] Steps: 75%|███████▌ | 6768/9000 [32:41:40<16:45:26, 27.03s/it, loss=0.1748, step_time=26.54s, grad_norm=0.109] Steps: 75%|███████▌ | 6768/9000 [32:42:06<16:45:26, 27.03s/it, loss=0.1402, step_time=26.01s, grad_norm=0.0799] Steps: 75%|███████▌ | 6769/9000 [32:42:06<16:33:38, 26.72s/it, loss=0.1402, step_time=26.01s, grad_norm=0.0799] Steps: 75%|███████▌ | 6769/9000 [32:42:34<16:33:38, 26.72s/it, loss=0.1142, step_time=28.19s, grad_norm=0.0869] Steps: 75%|███████▌ | 6770/9000 [32:42:34<16:49:36, 27.16s/it, loss=0.1142, step_time=28.19s, grad_norm=0.0869] Steps: 75%|███████▌ | 6770/9000 [32:43:00<16:49:36, 27.16s/it, loss=0.1617, step_time=25.70s, grad_norm=0.0932] Steps: 75%|███████▌ | 6771/9000 [32:43:00<16:32:54, 26.73s/it, loss=0.1617, step_time=25.70s, grad_norm=0.0932] Steps: 75%|███████▌ | 6771/9000 [32:43:28<16:32:54, 26.73s/it, loss=0.1254, step_time=27.94s, grad_norm=0.105] Steps: 75%|███████▌ | 6772/9000 [32:43:28<16:46:02, 27.09s/it, loss=0.1254, step_time=27.94s, grad_norm=0.105] Steps: 75%|███████▌ | 6772/9000 [32:43:55<16:46:02, 27.09s/it, loss=0.2084, step_time=27.04s, grad_norm=0.101] Steps: 75%|███████▌ | 6773/9000 [32:43:55<16:45:00, 27.08s/it, loss=0.2084, step_time=27.04s, grad_norm=0.101] Steps: 75%|███████▌ | 6773/9000 [32:44:21<16:45:00, 27.08s/it, loss=0.1143, step_time=25.74s, grad_norm=0.0721] Steps: 75%|███████▌ | 6774/9000 [32:44:21<16:29:42, 26.68s/it, loss=0.1143, step_time=25.74s, grad_norm=0.0721] Steps: 75%|███████▌ | 6774/9000 [32:44:49<16:29:42, 26.68s/it, loss=0.1501, step_time=28.41s, grad_norm=0.122] Steps: 75%|███████▌ | 6775/9000 [32:44:49<16:48:32, 27.20s/it, loss=0.1501, step_time=28.41s, grad_norm=0.122] Steps: 75%|███████▌ | 6775/9000 [32:45:15<16:48:32, 27.20s/it, loss=0.2042, step_time=26.31s, grad_norm=0.0902] Steps: 75%|███████▌ | 6776/9000 [32:45:15<16:38:14, 26.93s/it, loss=0.2042, step_time=26.31s, grad_norm=0.0902] Steps: 75%|███████▌ | 6776/9000 [32:45:42<16:38:14, 26.93s/it, loss=0.3312, step_time=26.78s, grad_norm=0.0884] Steps: 75%|███████▌ | 6777/9000 [32:45:42<16:36:11, 26.89s/it, loss=0.3312, step_time=26.78s, grad_norm=0.0884] Steps: 75%|███████▌ | 6777/9000 [32:46:10<16:36:11, 26.89s/it, loss=0.1797, step_time=27.32s, grad_norm=0.113] Steps: 75%|███████▌ | 6778/9000 [32:46:10<16:40:31, 27.02s/it, loss=0.1797, step_time=27.32s, grad_norm=0.113] Steps: 75%|███████▌ | 6778/9000 [32:46:35<16:40:31, 27.02s/it, loss=0.2140, step_time=25.79s, grad_norm=0.0918] Steps: 75%|███████▌ | 6779/9000 [32:46:35<16:26:26, 26.65s/it, loss=0.2140, step_time=25.79s, grad_norm=0.0918] Steps: 75%|███████▌ | 6779/9000 [32:47:03<16:26:26, 26.65s/it, loss=0.2113, step_time=27.88s, grad_norm=0.232] Steps: 75%|███████▌ | 6780/9000 [32:47:03<16:39:40, 27.02s/it, loss=0.2113, step_time=27.88s, grad_norm=0.232] Steps: 75%|███████▌ | 6780/9000 [32:47:29<16:39:40, 27.02s/it, loss=0.2100, step_time=25.78s, grad_norm=0.0721] Steps: 75%|███████▌ | 6781/9000 [32:47:29<16:25:32, 26.65s/it, loss=0.2100, step_time=25.78s, grad_norm=0.0721] Steps: 75%|███████▌ | 6781/9000 [32:47:57<16:25:32, 26.65s/it, loss=0.1786, step_time=28.23s, grad_norm=0.098] Steps: 75%|███████▌ | 6782/9000 [32:47:57<16:42:40, 27.12s/it, loss=0.1786, step_time=28.23s, grad_norm=0.098] Steps: 75%|███████▌ | 6782/9000 [32:48:23<16:42:40, 27.12s/it, loss=0.1999, step_time=25.93s, grad_norm=0.108] Steps: 75%|███████▌ | 6783/9000 [32:48:23<16:29:00, 26.77s/it, loss=0.1999, step_time=25.93s, grad_norm=0.108] Steps: 75%|███████▌ | 6783/9000 [32:48:50<16:29:00, 26.77s/it, loss=0.1743, step_time=26.85s, grad_norm=0.0653] Steps: 75%|███████▌ | 6784/9000 [32:48:50<16:29:32, 26.79s/it, loss=0.1743, step_time=26.85s, grad_norm=0.0653] Steps: 75%|███████▌ | 6784/9000 [32:49:17<16:29:32, 26.79s/it, loss=0.2358, step_time=27.30s, grad_norm=0.108] Steps: 75%|███████▌ | 6785/9000 [32:49:17<16:34:42, 26.94s/it, loss=0.2358, step_time=27.30s, grad_norm=0.108] Steps: 75%|███████▌ | 6785/9000 [32:49:43<16:34:42, 26.94s/it, loss=0.2686, step_time=25.61s, grad_norm=0.0561] Steps: 75%|███████▌ | 6786/9000 [32:49:43<16:19:31, 26.55s/it, loss=0.2686, step_time=25.61s, grad_norm=0.0561] Steps: 75%|███████▌ | 6786/9000 [32:50:11<16:19:31, 26.55s/it, loss=0.1477, step_time=27.63s, grad_norm=0.159] Steps: 75%|███████▌ | 6787/9000 [32:50:11<16:31:08, 26.87s/it, loss=0.1477, step_time=27.63s, grad_norm=0.159] Steps: 75%|███████▌ | 6787/9000 [32:50:36<16:31:08, 26.87s/it, loss=0.2083, step_time=25.84s, grad_norm=0.102] Steps: 75%|███████▌ | 6788/9000 [32:50:36<16:19:20, 26.56s/it, loss=0.2083, step_time=25.84s, grad_norm=0.102] Steps: 75%|███████▌ | 6788/9000 [32:51:03<16:19:20, 26.56s/it, loss=0.1681, step_time=27.07s, grad_norm=0.077] Steps: 75%|███████▌ | 6789/9000 [32:51:03<16:24:33, 26.72s/it, loss=0.1681, step_time=27.07s, grad_norm=0.077] Steps: 75%|███████▌ | 6789/9000 [32:51:30<16:24:33, 26.72s/it, loss=0.1137, step_time=26.03s, grad_norm=0.136] Steps: 75%|███████▌ | 6790/9000 [32:51:30<16:16:29, 26.51s/it, loss=0.1137, step_time=26.03s, grad_norm=0.136] Steps: 75%|███████▌ | 6790/9000 [32:51:58<16:16:29, 26.51s/it, loss=0.1411, step_time=28.68s, grad_norm=0.134] Steps: 75%|███████▌ | 6791/9000 [32:51:58<16:39:58, 27.16s/it, loss=0.1411, step_time=28.68s, grad_norm=0.134] Steps: 75%|███████▌ | 6791/9000 [32:52:25<16:39:58, 27.16s/it, loss=0.1148, step_time=27.08s, grad_norm=0.0842] Steps: 75%|███████▌ | 6792/9000 [32:52:25<16:38:41, 27.14s/it, loss=0.1148, step_time=27.08s, grad_norm=0.0842] Steps: 75%|███████▌ | 6792/9000 [32:52:51<16:38:41, 27.14s/it, loss=0.2381, step_time=26.15s, grad_norm=0.0731] Steps: 75%|███████▌ | 6793/9000 [32:52:51<16:27:22, 26.84s/it, loss=0.2381, step_time=26.15s, grad_norm=0.0731] Steps: 75%|███████▌ | 6793/9000 [32:53:20<16:27:22, 26.84s/it, loss=0.2231, step_time=28.13s, grad_norm=0.0894] Steps: 75%|███████▌ | 6794/9000 [32:53:20<16:41:11, 27.23s/it, loss=0.2231, step_time=28.13s, grad_norm=0.0894] Steps: 75%|███████▌ | 6794/9000 [32:53:47<16:41:11, 27.23s/it, loss=0.1432, step_time=27.52s, grad_norm=0.102] Steps: 76%|███████▌ | 6795/9000 [32:53:47<16:43:58, 27.32s/it, loss=0.1432, step_time=27.52s, grad_norm=0.102] Steps: 76%|███████▌ | 6795/9000 [32:54:14<16:43:58, 27.32s/it, loss=0.1259, step_time=26.65s, grad_norm=0.064] Steps: 76%|███████▌ | 6796/9000 [32:54:14<16:36:10, 27.12s/it, loss=0.1259, step_time=26.65s, grad_norm=0.064] Steps: 76%|███████▌ | 6796/9000 [32:54:42<16:36:10, 27.12s/it, loss=0.1422, step_time=27.92s, grad_norm=0.103] Steps: 76%|███████▌ | 6797/9000 [32:54:42<16:44:35, 27.36s/it, loss=0.1422, step_time=27.92s, grad_norm=0.103] Steps: 76%|███████▌ | 6797/9000 [32:55:08<16:44:35, 27.36s/it, loss=0.1941, step_time=26.69s, grad_norm=0.136] Steps: 76%|███████▌ | 6798/9000 [32:55:08<16:36:45, 27.16s/it, loss=0.1941, step_time=26.69s, grad_norm=0.136] Steps: 76%|███████▌ | 6798/9000 [32:55:37<16:36:45, 27.16s/it, loss=0.1569, step_time=28.24s, grad_norm=0.0772] Steps: 76%|███████▌ | 6799/9000 [32:55:37<16:48:11, 27.48s/it, loss=0.1569, step_time=28.24s, grad_norm=0.0772] Steps: 76%|███████▌ | 6799/9000 [32:56:04<16:48:11, 27.48s/it, loss=0.1312, step_time=27.35s, grad_norm=0.176] Steps: 76%|███████▌ | 6800/9000 [32:56:04<16:46:17, 27.44s/it, loss=0.1312, step_time=27.35s, grad_norm=0.176] Steps: 76%|███████▌ | 6800/9000 [32:56:30<16:46:17, 27.44s/it, loss=0.0803, step_time=26.54s, grad_norm=0.0867] Steps: 76%|███████▌ | 6801/9000 [32:56:30<16:35:52, 27.17s/it, loss=0.0803, step_time=26.54s, grad_norm=0.0867] Steps: 76%|███████▌ | 6801/9000 [32:56:59<16:35:52, 27.17s/it, loss=0.1581, step_time=28.07s, grad_norm=0.154] Steps: 76%|███████▌ | 6802/9000 [32:56:59<16:45:14, 27.44s/it, loss=0.1581, step_time=28.07s, grad_norm=0.154] Steps: 76%|███████▌ | 6802/9000 [32:57:25<16:45:14, 27.44s/it, loss=0.1822, step_time=26.21s, grad_norm=0.0959] Steps: 76%|███████▌ | 6803/9000 [32:57:25<16:31:14, 27.07s/it, loss=0.1822, step_time=26.21s, grad_norm=0.0959] Steps: 76%|███████▌ | 6803/9000 [32:57:52<16:31:14, 27.07s/it, loss=0.2710, step_time=27.70s, grad_norm=0.074] Steps: 76%|███████▌ | 6804/9000 [32:57:52<16:37:45, 27.26s/it, loss=0.2710, step_time=27.70s, grad_norm=0.074] Steps: 76%|███████▌ | 6804/9000 [32:58:20<16:37:45, 27.26s/it, loss=0.2001, step_time=27.28s, grad_norm=0.127] Steps: 76%|███████▌ | 6805/9000 [32:58:20<16:37:29, 27.27s/it, loss=0.2001, step_time=27.28s, grad_norm=0.127] Steps: 76%|███████▌ | 6805/9000 [32:58:46<16:37:29, 27.27s/it, loss=0.1079, step_time=26.60s, grad_norm=0.0709] Steps: 76%|███████▌ | 6806/9000 [32:58:46<16:29:47, 27.07s/it, loss=0.1079, step_time=26.60s, grad_norm=0.0709] Steps: 76%|███████▌ | 6806/9000 [32:59:15<16:29:47, 27.07s/it, loss=0.2425, step_time=28.66s, grad_norm=0.0778] Steps: 76%|███████▌ | 6807/9000 [32:59:15<16:46:50, 27.55s/it, loss=0.2425, step_time=28.66s, grad_norm=0.0778] Steps: 76%|███████▌ | 6807/9000 [32:59:42<16:46:50, 27.55s/it, loss=0.2614, step_time=27.12s, grad_norm=0.166] Steps: 76%|███████▌ | 6808/9000 [32:59:42<16:41:44, 27.42s/it, loss=0.2614, step_time=27.12s, grad_norm=0.166] Steps: 76%|███████▌ | 6808/9000 [33:00:09<16:41:44, 27.42s/it, loss=0.2080, step_time=26.70s, grad_norm=0.0796] Steps: 76%|███████▌ | 6809/9000 [33:00:09<16:33:25, 27.20s/it, loss=0.2080, step_time=26.70s, grad_norm=0.0796] Steps: 76%|███████▌ | 6809/9000 [33:00:37<16:33:25, 27.20s/it, loss=0.1282, step_time=28.30s, grad_norm=0.169] Steps: 76%|███████▌ | 6810/9000 [33:00:37<16:44:59, 27.53s/it, loss=0.1282, step_time=28.30s, grad_norm=0.169] Steps: 76%|███████▌ | 6810/9000 [33:01:04<16:44:59, 27.53s/it, loss=0.1814, step_time=27.11s, grad_norm=0.0703] Steps: 76%|███████▌ | 6811/9000 [33:01:04<16:39:57, 27.41s/it, loss=0.1814, step_time=27.11s, grad_norm=0.0703] Steps: 76%|███████▌ | 6811/9000 [33:01:33<16:39:57, 27.41s/it, loss=0.1711, step_time=28.28s, grad_norm=0.0957] Steps: 76%|███████▌ | 6812/9000 [33:01:33<16:49:01, 27.67s/it, loss=0.1711, step_time=28.28s, grad_norm=0.0957] Steps: 76%|███████▌ | 6812/9000 [33:02:00<16:49:01, 27.67s/it, loss=0.0694, step_time=27.42s, grad_norm=0.122] Steps: 76%|███████▌ | 6813/9000 [33:02:00<16:45:47, 27.59s/it, loss=0.0694, step_time=27.42s, grad_norm=0.122] Steps: 76%|███████▌ | 6813/9000 [33:02:27<16:45:47, 27.59s/it, loss=0.1612, step_time=26.96s, grad_norm=0.125] Steps: 76%|███████▌ | 6814/9000 [33:02:27<16:38:28, 27.41s/it, loss=0.1612, step_time=26.96s, grad_norm=0.125] Steps: 76%|███████▌ | 6814/9000 [33:02:55<16:38:28, 27.41s/it, loss=0.1887, step_time=28.04s, grad_norm=0.16] Steps: 76%|███████▌ | 6815/9000 [33:02:55<16:44:56, 27.60s/it, loss=0.1887, step_time=28.04s, grad_norm=0.16] Steps: 76%|███████▌ | 6815/9000 [33:03:22<16:44:56, 27.60s/it, loss=0.1404, step_time=27.09s, grad_norm=0.159] Steps: 76%|███████▌ | 6816/9000 [33:03:22<16:38:59, 27.44s/it, loss=0.1404, step_time=27.09s, grad_norm=0.159] Steps: 76%|███████▌ | 6816/9000 [33:03:49<16:38:59, 27.44s/it, loss=0.1760, step_time=26.65s, grad_norm=0.108] Steps: 76%|███████▌ | 6817/9000 [33:03:49<16:29:54, 27.21s/it, loss=0.1760, step_time=26.65s, grad_norm=0.108] Steps: 76%|███████▌ | 6817/9000 [33:04:16<16:29:54, 27.21s/it, loss=0.1343, step_time=27.78s, grad_norm=0.092] Steps: 76%|███████▌ | 6818/9000 [33:04:16<16:35:44, 27.38s/it, loss=0.1343, step_time=27.78s, grad_norm=0.092] Steps: 76%|███████▌ | 6818/9000 [33:04:44<16:35:44, 27.38s/it, loss=0.2682, step_time=27.68s, grad_norm=0.0774] Steps: 76%|███████▌ | 6819/9000 [33:04:44<16:38:36, 27.47s/it, loss=0.2682, step_time=27.68s, grad_norm=0.0774] Steps: 76%|███████▌ | 6819/9000 [33:05:11<16:38:36, 27.47s/it, loss=0.1552, step_time=26.72s, grad_norm=0.135] Steps: 76%|███████▌ | 6820/9000 [33:05:11<16:29:59, 27.25s/it, loss=0.1552, step_time=26.72s, grad_norm=0.135] Steps: 76%|███████▌ | 6820/9000 [33:05:40<16:29:59, 27.25s/it, loss=0.2387, step_time=28.65s, grad_norm=0.144] Steps: 76%|███████▌ | 6821/9000 [33:05:40<16:44:50, 27.67s/it, loss=0.2387, step_time=28.65s, grad_norm=0.144] Steps: 76%|███████▌ | 6821/9000 [33:06:07<16:44:50, 27.67s/it, loss=0.1535, step_time=27.17s, grad_norm=0.109] Steps: 76%|███████▌ | 6822/9000 [33:06:07<16:39:02, 27.52s/it, loss=0.1535, step_time=27.17s, grad_norm=0.109] Steps: 76%|███████▌ | 6822/9000 [33:06:35<16:39:02, 27.52s/it, loss=0.1831, step_time=27.85s, grad_norm=0.113] Steps: 76%|███████▌ | 6823/9000 [33:06:35<16:42:07, 27.62s/it, loss=0.1831, step_time=27.85s, grad_norm=0.113] Steps: 76%|███████▌ | 6823/9000 [33:07:03<16:42:07, 27.62s/it, loss=0.1186, step_time=28.69s, grad_norm=0.129] Steps: 76%|███████▌ | 6824/9000 [33:07:03<16:53:16, 27.94s/it, loss=0.1186, step_time=28.69s, grad_norm=0.129] Steps: 76%|███████▌ | 6824/9000 [33:07:30<16:53:16, 27.94s/it, loss=0.1408, step_time=27.23s, grad_norm=0.103] Steps: 76%|███████▌ | 6825/9000 [33:07:30<16:45:05, 27.73s/it, loss=0.1408, step_time=27.23s, grad_norm=0.103] Steps: 76%|███████▌ | 6825/9000 [33:07:58<16:45:05, 27.73s/it, loss=0.2687, step_time=27.73s, grad_norm=0.0735] Steps: 76%|███████▌ | 6826/9000 [33:07:58<16:44:42, 27.73s/it, loss=0.2687, step_time=27.73s, grad_norm=0.0735] Steps: 76%|███████▌ | 6826/9000 [33:08:27<16:44:42, 27.73s/it, loss=0.1436, step_time=28.32s, grad_norm=0.127] Steps: 76%|███████▌ | 6827/9000 [33:08:27<16:50:39, 27.91s/it, loss=0.1436, step_time=28.32s, grad_norm=0.127] Steps: 76%|███████▌ | 6827/9000 [33:08:53<16:50:39, 27.91s/it, loss=0.1633, step_time=26.64s, grad_norm=0.0768] Steps: 76%|███████▌ | 6828/9000 [33:08:53<16:36:28, 27.53s/it, loss=0.1633, step_time=26.64s, grad_norm=0.0768] Steps: 76%|███████▌ | 6828/9000 [33:09:22<16:36:28, 27.53s/it, loss=0.1410, step_time=28.65s, grad_norm=0.0966] Steps: 76%|███████▌ | 6829/9000 [33:09:22<16:48:10, 27.86s/it, loss=0.1410, step_time=28.65s, grad_norm=0.0966] Steps: 76%|███████▌ | 6829/9000 [33:09:50<16:48:10, 27.86s/it, loss=0.1667, step_time=28.03s, grad_norm=0.0936] Steps: 76%|███████▌ | 6830/9000 [33:09:50<16:49:30, 27.91s/it, loss=0.1667, step_time=28.03s, grad_norm=0.0936] Steps: 76%|███████▌ | 6830/9000 [33:10:16<16:49:30, 27.91s/it, loss=0.1735, step_time=26.56s, grad_norm=0.0909] Steps: 76%|███████▌ | 6831/9000 [33:10:16<16:34:22, 27.51s/it, loss=0.1735, step_time=26.56s, grad_norm=0.0909] Steps: 76%|███████▌ | 6831/9000 [33:10:46<16:34:22, 27.51s/it, loss=0.1836, step_time=29.32s, grad_norm=0.0915] Steps: 76%|███████▌ | 6832/9000 [33:10:46<16:53:38, 28.05s/it, loss=0.1836, step_time=29.32s, grad_norm=0.0915] Steps: 76%|███████▌ | 6832/9000 [33:11:13<16:53:38, 28.05s/it, loss=0.3275, step_time=27.62s, grad_norm=0.307] Steps: 76%|███████▌ | 6833/9000 [33:11:13<16:48:32, 27.92s/it, loss=0.3275, step_time=27.62s, grad_norm=0.307] Steps: 76%|███████▌ | 6833/9000 [33:11:41<16:48:32, 27.92s/it, loss=0.2097, step_time=27.23s, grad_norm=0.0913] Steps: 76%|███████▌ | 6834/9000 [33:11:41<16:40:31, 27.72s/it, loss=0.2097, step_time=27.23s, grad_norm=0.0913] Steps: 76%|███████▌ | 6834/9000 [33:12:09<16:40:31, 27.72s/it, loss=0.1964, step_time=28.80s, grad_norm=0.068] Steps: 76%|███████▌ | 6835/9000 [33:12:09<16:51:51, 28.04s/it, loss=0.1964, step_time=28.80s, grad_norm=0.068] Steps: 76%|███████▌ | 6835/9000 [33:12:37<16:51:51, 28.04s/it, loss=0.2366, step_time=27.28s, grad_norm=0.167] Steps: 76%|███████▌ | 6836/9000 [33:12:37<16:43:12, 27.82s/it, loss=0.2366, step_time=27.28s, grad_norm=0.167] Steps: 76%|███████▌ | 6836/9000 [33:13:04<16:43:12, 27.82s/it, loss=0.1496, step_time=26.97s, grad_norm=0.122] Steps: 76%|███████▌ | 6837/9000 [33:13:04<16:33:37, 27.56s/it, loss=0.1496, step_time=26.97s, grad_norm=0.122] Steps: 76%|███████▌ | 6837/9000 [33:13:32<16:33:37, 27.56s/it, loss=0.2007, step_time=28.50s, grad_norm=0.0491] Steps: 76%|███████▌ | 6838/9000 [33:13:32<16:43:17, 27.84s/it, loss=0.2007, step_time=28.50s, grad_norm=0.0491] Steps: 76%|███████▌ | 6838/9000 [33:13:59<16:43:17, 27.84s/it, loss=0.1727, step_time=27.09s, grad_norm=0.144] Steps: 76%|███████▌ | 6839/9000 [33:13:59<16:34:40, 27.62s/it, loss=0.1727, step_time=27.09s, grad_norm=0.144] Steps: 76%|███████▌ | 6839/9000 [33:14:27<16:34:40, 27.62s/it, loss=0.1152, step_time=27.96s, grad_norm=0.108] Steps: 76%|███████▌ | 6840/9000 [33:14:27<16:37:54, 27.72s/it, loss=0.1152, step_time=27.96s, grad_norm=0.108] Steps: 76%|███████▌ | 6840/9000 [33:14:56<16:37:54, 27.72s/it, loss=0.1679, step_time=28.39s, grad_norm=0.0634] Steps: 76%|███████▌ | 6841/9000 [33:14:56<16:44:42, 27.92s/it, loss=0.1679, step_time=28.39s, grad_norm=0.0634] Steps: 76%|███████▌ | 6841/9000 [33:15:22<16:44:42, 27.92s/it, loss=0.2701, step_time=26.75s, grad_norm=0.104] Steps: 76%|███████▌ | 6842/9000 [33:15:22<16:31:34, 27.57s/it, loss=0.2701, step_time=26.75s, grad_norm=0.104] Steps: 76%|███████▌ | 6842/9000 [33:15:51<16:31:34, 27.57s/it, loss=0.1151, step_time=28.79s, grad_norm=0.125] Steps: 76%|███████▌ | 6843/9000 [33:15:51<16:44:17, 27.94s/it, loss=0.1151, step_time=28.79s, grad_norm=0.125] Steps: 76%|███████▌ | 6843/9000 [33:16:19<16:44:17, 27.94s/it, loss=0.2189, step_time=28.00s, grad_norm=0.0477] Steps: 76%|███████▌ | 6844/9000 [33:16:19<16:44:30, 27.95s/it, loss=0.2189, step_time=28.00s, grad_norm=0.0477] Steps: 76%|███████▌ | 6844/9000 [33:16:46<16:44:30, 27.95s/it, loss=0.1705, step_time=26.69s, grad_norm=0.0614] Steps: 76%|███████▌ | 6845/9000 [33:16:46<16:30:24, 27.58s/it, loss=0.1705, step_time=26.69s, grad_norm=0.0614] Steps: 76%|███████▌ | 6845/9000 [33:17:15<16:30:24, 27.58s/it, loss=0.1367, step_time=28.88s, grad_norm=0.155] Steps: 76%|███████▌ | 6846/9000 [33:17:15<16:44:03, 27.97s/it, loss=0.1367, step_time=28.88s, grad_norm=0.155] Steps: 76%|███████▌ | 6846/9000 [33:17:43<16:44:03, 27.97s/it, loss=0.1480, step_time=27.94s, grad_norm=0.0694] Steps: 76%|███████▌ | 6847/9000 [33:17:43<16:43:21, 27.96s/it, loss=0.1480, step_time=27.94s, grad_norm=0.0694] Steps: 76%|███████▌ | 6847/9000 [33:18:09<16:43:21, 27.96s/it, loss=0.1261, step_time=26.69s, grad_norm=0.128] Steps: 76%|███████▌ | 6848/9000 [33:18:09<16:29:12, 27.58s/it, loss=0.1261, step_time=26.69s, grad_norm=0.128] Steps: 76%|███████▌ | 6848/9000 [33:18:38<16:29:12, 27.58s/it, loss=0.1395, step_time=28.45s, grad_norm=0.0801] Steps: 76%|███████▌ | 6849/9000 [33:18:38<16:38:05, 27.84s/it, loss=0.1395, step_time=28.45s, grad_norm=0.0801] Steps: 76%|███████▌ | 6849/9000 [33:19:05<16:38:05, 27.84s/it, loss=0.2259, step_time=27.51s, grad_norm=0.076] Steps: 76%|███████▌ | 6850/9000 [33:19:05<16:34:02, 27.74s/it, loss=0.2259, step_time=27.51s, grad_norm=0.076] Steps: 76%|███████▌ | 6850/9000 [33:19:31<16:34:02, 27.74s/it, loss=0.0826, step_time=26.10s, grad_norm=0.13] Steps: 76%|███████▌ | 6851/9000 [33:19:31<16:15:59, 27.25s/it, loss=0.0826, step_time=26.10s, grad_norm=0.13] Steps: 76%|███████▌ | 6851/9000 [33:20:01<16:15:59, 27.25s/it, loss=0.0799, step_time=29.10s, grad_norm=0.0588] Steps: 76%|███████▌ | 6852/9000 [33:20:01<16:35:25, 27.81s/it, loss=0.0799, step_time=29.10s, grad_norm=0.0588] Steps: 76%|███████▌ | 6852/9000 [33:20:27<16:35:25, 27.81s/it, loss=0.1540, step_time=26.88s, grad_norm=0.12] Steps: 76%|███████▌ | 6853/9000 [33:20:27<16:25:05, 27.53s/it, loss=0.1540, step_time=26.88s, grad_norm=0.12] Steps: 76%|███████▌ | 6853/9000 [33:20:55<16:25:05, 27.53s/it, loss=0.2075, step_time=27.93s, grad_norm=0.0635] Steps: 76%|███████▌ | 6854/9000 [33:20:55<16:28:57, 27.65s/it, loss=0.2075, step_time=27.93s, grad_norm=0.0635] Steps: 76%|███████▌ | 6854/9000 [33:21:23<16:28:57, 27.65s/it, loss=0.2555, step_time=27.97s, grad_norm=0.0782] Steps: 76%|███████▌ | 6855/9000 [33:21:23<16:31:56, 27.75s/it, loss=0.2555, step_time=27.97s, grad_norm=0.0782] Steps: 76%|███████▌ | 6855/9000 [33:21:51<16:31:56, 27.75s/it, loss=0.1850, step_time=27.82s, grad_norm=0.0682] Steps: 76%|███████▌ | 6856/9000 [33:21:51<16:32:19, 27.77s/it, loss=0.1850, step_time=27.82s, grad_norm=0.0682] Steps: 76%|███████▌ | 6856/9000 [33:22:20<16:32:19, 27.77s/it, loss=0.2339, step_time=28.46s, grad_norm=0.0623] Steps: 76%|███████▌ | 6857/9000 [33:22:20<16:39:15, 27.98s/it, loss=0.2339, step_time=28.46s, grad_norm=0.0623] Steps: 76%|███████▌ | 6857/9000 [33:22:48<16:39:15, 27.98s/it, loss=0.2103, step_time=28.04s, grad_norm=0.0729] Steps: 76%|███████▌ | 6858/9000 [33:22:48<16:39:26, 28.00s/it, loss=0.2103, step_time=28.04s, grad_norm=0.0729] Steps: 76%|███████▌ | 6858/9000 [33:23:15<16:39:26, 28.00s/it, loss=0.1766, step_time=27.19s, grad_norm=0.102] Steps: 76%|███████▌ | 6859/9000 [33:23:15<16:30:19, 27.75s/it, loss=0.1766, step_time=27.19s, grad_norm=0.102] Steps: 76%|███████▌ | 6859/9000 [33:23:45<16:30:19, 27.75s/it, loss=0.1482, step_time=30.01s, grad_norm=0.0877] Steps: 76%|███████▌ | 6860/9000 [33:23:45<16:54:02, 28.43s/it, loss=0.1482, step_time=30.01s, grad_norm=0.0877] Steps: 76%|███████▌ | 6860/9000 [33:24:13<16:54:02, 28.43s/it, loss=0.1502, step_time=28.00s, grad_norm=0.0766] Steps: 76%|███████▌ | 6861/9000 [33:24:13<16:48:58, 28.30s/it, loss=0.1502, step_time=28.00s, grad_norm=0.0766] Steps: 76%|███████▌ | 6861/9000 [33:24:40<16:48:58, 28.30s/it, loss=0.1169, step_time=27.23s, grad_norm=0.0995] Steps: 76%|███████▌ | 6862/9000 [33:24:40<16:37:01, 27.98s/it, loss=0.1169, step_time=27.23s, grad_norm=0.0995] Steps: 76%|███████▌ | 6862/9000 [33:25:09<16:37:01, 27.98s/it, loss=0.1898, step_time=28.67s, grad_norm=0.106] Steps: 76%|███████▋ | 6863/9000 [33:25:09<16:43:58, 28.19s/it, loss=0.1898, step_time=28.67s, grad_norm=0.106] Steps: 76%|███████▋ | 6863/9000 [33:25:36<16:43:58, 28.19s/it, loss=0.1984, step_time=27.00s, grad_norm=0.0758] Steps: 76%|███████▋ | 6864/9000 [33:25:36<16:30:52, 27.83s/it, loss=0.1984, step_time=27.00s, grad_norm=0.0758] Steps: 76%|███████▋ | 6864/9000 [33:26:03<16:30:52, 27.83s/it, loss=0.1995, step_time=26.81s, grad_norm=0.0796] Steps: 76%|███████▋ | 6865/9000 [33:26:03<16:19:32, 27.53s/it, loss=0.1995, step_time=26.81s, grad_norm=0.0796] Steps: 76%|███████▋ | 6865/9000 [33:26:31<16:19:32, 27.53s/it, loss=0.1567, step_time=27.97s, grad_norm=0.112] Steps: 76%|███████▋ | 6866/9000 [33:26:31<16:23:50, 27.66s/it, loss=0.1567, step_time=27.97s, grad_norm=0.112] Steps: 76%|███████▋ | 6866/9000 [33:26:58<16:23:50, 27.66s/it, loss=0.1907, step_time=27.51s, grad_norm=0.081] Steps: 76%|███████▋ | 6867/9000 [33:26:58<16:21:44, 27.62s/it, loss=0.1907, step_time=27.51s, grad_norm=0.081] Steps: 76%|███████▋ | 6867/9000 [33:27:26<16:21:44, 27.62s/it, loss=0.1848, step_time=27.73s, grad_norm=0.0932] Steps: 76%|███████▋ | 6868/9000 [33:27:26<16:22:29, 27.65s/it, loss=0.1848, step_time=27.73s, grad_norm=0.0932] Steps: 76%|███████▋ | 6868/9000 [33:27:54<16:22:29, 27.65s/it, loss=0.1686, step_time=28.25s, grad_norm=0.118] Steps: 76%|███████▋ | 6869/9000 [33:27:54<16:28:24, 27.83s/it, loss=0.1686, step_time=28.25s, grad_norm=0.118] Steps: 76%|███████▋ | 6869/9000 [33:28:22<16:28:24, 27.83s/it, loss=0.1951, step_time=27.65s, grad_norm=0.069] Steps: 76%|███████▋ | 6870/9000 [33:28:22<16:26:04, 27.78s/it, loss=0.1951, step_time=27.65s, grad_norm=0.069] Steps: 76%|███████▋ | 6870/9000 [33:28:50<16:26:04, 27.78s/it, loss=0.1298, step_time=28.46s, grad_norm=0.0864] Steps: 76%|███████▋ | 6871/9000 [33:28:50<16:32:51, 27.98s/it, loss=0.1298, step_time=28.46s, grad_norm=0.0864] Steps: 76%|███████▋ | 6871/9000 [33:29:18<16:32:51, 27.98s/it, loss=0.2579, step_time=28.10s, grad_norm=0.0704] Steps: 76%|███████▋ | 6872/9000 [33:29:18<16:33:38, 28.02s/it, loss=0.2579, step_time=28.10s, grad_norm=0.0704] Steps: 76%|███████▋ | 6872/9000 [33:29:46<16:33:38, 28.02s/it, loss=0.2010, step_time=27.41s, grad_norm=0.0967] Steps: 76%|███████▋ | 6873/9000 [33:29:46<16:26:44, 27.83s/it, loss=0.2010, step_time=27.41s, grad_norm=0.0967] Steps: 76%|███████▋ | 6873/9000 [33:30:13<16:26:44, 27.83s/it, loss=0.1875, step_time=27.82s, grad_norm=0.116] Steps: 76%|███████▋ | 6874/9000 [33:30:13<16:26:09, 27.83s/it, loss=0.1875, step_time=27.82s, grad_norm=0.116] Steps: 76%|███████▋ | 6874/9000 [33:30:41<16:26:09, 27.83s/it, loss=0.1461, step_time=28.03s, grad_norm=0.124] Steps: 76%|███████▋ | 6875/9000 [33:30:41<16:27:50, 27.89s/it, loss=0.1461, step_time=28.03s, grad_norm=0.124] Steps: 76%|███████▋ | 6875/9000 [33:31:09<16:27:50, 27.89s/it, loss=0.1792, step_time=27.24s, grad_norm=0.111] Steps: 76%|███████▋ | 6876/9000 [33:31:09<16:20:25, 27.70s/it, loss=0.1792, step_time=27.24s, grad_norm=0.111] Steps: 76%|███████▋ | 6876/9000 [33:31:37<16:20:25, 27.70s/it, loss=0.1936, step_time=28.09s, grad_norm=0.101] Steps: 76%|███████▋ | 6877/9000 [33:31:37<16:24:11, 27.82s/it, loss=0.1936, step_time=28.09s, grad_norm=0.101] Steps: 76%|███████▋ | 6877/9000 [33:32:05<16:24:11, 27.82s/it, loss=0.1353, step_time=27.93s, grad_norm=0.0734] Steps: 76%|███████▋ | 6878/9000 [33:32:05<16:24:54, 27.85s/it, loss=0.1353, step_time=27.93s, grad_norm=0.0734] Steps: 76%|███████▋ | 6878/9000 [33:32:33<16:24:54, 27.85s/it, loss=0.1654, step_time=28.29s, grad_norm=0.0878] Steps: 76%|███████▋ | 6879/9000 [33:32:33<16:29:08, 27.98s/it, loss=0.1654, step_time=28.29s, grad_norm=0.0878] Steps: 76%|███████▋ | 6879/9000 [33:33:02<16:29:08, 27.98s/it, loss=0.1108, step_time=28.46s, grad_norm=0.0708] Steps: 76%|███████▋ | 6880/9000 [33:33:02<16:33:46, 28.13s/it, loss=0.1108, step_time=28.46s, grad_norm=0.0708] Steps: 76%|███████▋ | 6880/9000 [33:33:30<16:33:46, 28.13s/it, loss=0.2980, step_time=28.16s, grad_norm=0.104] Steps: 76%|███████▋ | 6881/9000 [33:33:30<16:33:39, 28.14s/it, loss=0.2980, step_time=28.16s, grad_norm=0.104] Steps: 76%|███████▋ | 6881/9000 [33:33:58<16:33:39, 28.14s/it, loss=0.1809, step_time=28.57s, grad_norm=0.0883] Steps: 76%|███████▋ | 6882/9000 [33:33:58<16:37:46, 28.27s/it, loss=0.1809, step_time=28.57s, grad_norm=0.0883] Steps: 76%|███████▋ | 6882/9000 [33:34:27<16:37:46, 28.27s/it, loss=0.1658, step_time=28.76s, grad_norm=0.0593] Steps: 76%|███████▋ | 6883/9000 [33:34:27<16:42:33, 28.41s/it, loss=0.1658, step_time=28.76s, grad_norm=0.0593] Steps: 76%|███████▋ | 6883/9000 [33:34:56<16:42:33, 28.41s/it, loss=0.2613, step_time=28.54s, grad_norm=0.129] Steps: 76%|███████▋ | 6884/9000 [33:34:56<16:43:25, 28.45s/it, loss=0.2613, step_time=28.54s, grad_norm=0.129] Steps: 76%|███████▋ | 6884/9000 [33:35:24<16:43:25, 28.45s/it, loss=0.1088, step_time=28.33s, grad_norm=0.0754] Steps: 76%|███████▋ | 6885/9000 [33:35:24<16:41:38, 28.42s/it, loss=0.1088, step_time=28.33s, grad_norm=0.0754] Steps: 76%|███████▋ | 6885/9000 [33:35:52<16:41:38, 28.42s/it, loss=0.1298, step_time=28.27s, grad_norm=0.0554] Steps: 77%|███████▋ | 6886/9000 [33:35:52<16:39:37, 28.37s/it, loss=0.1298, step_time=28.27s, grad_norm=0.0554] Steps: 77%|███████▋ | 6886/9000 [33:36:18<16:39:37, 28.37s/it, loss=0.1979, step_time=26.26s, grad_norm=0.0734] Steps: 77%|███████▋ | 6887/9000 [33:36:18<16:16:49, 27.74s/it, loss=0.1979, step_time=26.26s, grad_norm=0.0734] Steps: 77%|███████▋ | 6887/9000 [33:36:46<16:16:49, 27.74s/it, loss=0.1742, step_time=27.16s, grad_norm=0.064] Steps: 77%|███████▋ | 6888/9000 [33:36:46<16:10:19, 27.57s/it, loss=0.1742, step_time=27.16s, grad_norm=0.064] Steps: 77%|███████▋ | 6888/9000 [33:37:13<16:10:19, 27.57s/it, loss=0.1755, step_time=27.23s, grad_norm=0.0653] Steps: 77%|███████▋ | 6889/9000 [33:37:13<16:06:19, 27.47s/it, loss=0.1755, step_time=27.23s, grad_norm=0.0653] Steps: 77%|███████▋ | 6889/9000 [33:37:38<16:06:19, 27.47s/it, loss=0.1762, step_time=25.11s, grad_norm=0.0976] Steps: 77%|███████▋ | 6890/9000 [33:37:38<15:41:04, 26.76s/it, loss=0.1762, step_time=25.11s, grad_norm=0.0976] Steps: 77%|███████▋ | 6890/9000 [33:38:04<15:41:04, 26.76s/it, loss=0.0862, step_time=26.35s, grad_norm=0.097] Steps: 77%|███████▋ | 6891/9000 [33:38:04<15:36:20, 26.64s/it, loss=0.0862, step_time=26.35s, grad_norm=0.097] Steps: 77%|███████▋ | 6891/9000 [33:38:32<15:36:20, 26.64s/it, loss=0.2363, step_time=27.69s, grad_norm=0.178] Steps: 77%|███████▋ | 6892/9000 [33:38:32<15:47:01, 26.95s/it, loss=0.2363, step_time=27.69s, grad_norm=0.178] Steps: 77%|███████▋ | 6892/9000 [33:38:57<15:47:01, 26.95s/it, loss=0.2129, step_time=24.65s, grad_norm=0.0823] Steps: 77%|███████▋ | 6893/9000 [33:38:57<15:22:19, 26.26s/it, loss=0.2129, step_time=24.65s, grad_norm=0.0823] Steps: 77%|███████▋ | 6893/9000 [33:39:23<15:22:19, 26.26s/it, loss=0.2325, step_time=26.62s, grad_norm=0.0905] Steps: 77%|███████▋ | 6894/9000 [33:39:23<15:25:40, 26.37s/it, loss=0.2325, step_time=26.62s, grad_norm=0.0905] Steps: 77%|███████▋ | 6894/9000 [33:39:49<15:25:40, 26.37s/it, loss=0.1670, step_time=25.88s, grad_norm=0.0715] Steps: 77%|███████▋ | 6895/9000 [33:39:49<15:20:05, 26.23s/it, loss=0.1670, step_time=25.88s, grad_norm=0.0715] Steps: 77%|███████▋ | 6895/9000 [33:40:16<15:20:05, 26.23s/it, loss=0.1627, step_time=26.73s, grad_norm=0.0641] Steps: 77%|███████▋ | 6896/9000 [33:40:16<15:24:57, 26.38s/it, loss=0.1627, step_time=26.73s, grad_norm=0.0641] Steps: 77%|███████▋ | 6896/9000 [33:40:43<15:24:57, 26.38s/it, loss=0.1003, step_time=27.08s, grad_norm=0.0945] Steps: 77%|███████▋ | 6897/9000 [33:40:43<15:31:52, 26.59s/it, loss=0.1003, step_time=27.08s, grad_norm=0.0945] Steps: 77%|███████▋ | 6897/9000 [33:41:08<15:31:52, 26.59s/it, loss=0.2182, step_time=24.98s, grad_norm=0.0961] Steps: 77%|███████▋ | 6898/9000 [33:41:08<15:14:34, 26.11s/it, loss=0.2182, step_time=24.98s, grad_norm=0.0961] Steps: 77%|███████▋ | 6898/9000 [33:41:35<15:14:34, 26.11s/it, loss=0.2399, step_time=27.05s, grad_norm=0.0746] Steps: 77%|███████▋ | 6899/9000 [33:41:35<15:24:05, 26.39s/it, loss=0.2399, step_time=27.05s, grad_norm=0.0746] Steps: 77%|███████▋ | 6899/9000 [33:42:00<15:24:05, 26.39s/it, loss=0.2156, step_time=24.81s, grad_norm=0.137] Steps: 77%|███████▋ | 6900/9000 [33:42:00<15:07:04, 25.92s/it, loss=0.2156, step_time=24.81s, grad_norm=0.137] Steps: 77%|███████▋ | 6900/9000 [33:42:27<15:07:04, 25.92s/it, loss=0.1248, step_time=27.59s, grad_norm=0.0576] Steps: 77%|███████▋ | 6901/9000 [33:42:27<15:24:15, 26.42s/it, loss=0.1248, step_time=27.59s, grad_norm=0.0576] Steps: 77%|███████▋ | 6901/9000 [33:42:54<15:24:15, 26.42s/it, loss=0.2081, step_time=26.43s, grad_norm=0.069] Steps: 77%|███████▋ | 6902/9000 [33:42:54<15:23:56, 26.42s/it, loss=0.2081, step_time=26.43s, grad_norm=0.069] Steps: 77%|███████▋ | 6902/9000 [33:43:21<15:23:56, 26.42s/it, loss=0.1622, step_time=27.29s, grad_norm=0.126] Steps: 77%|███████▋ | 6903/9000 [33:43:21<15:32:38, 26.69s/it, loss=0.1622, step_time=27.29s, grad_norm=0.126] Steps: 77%|███████▋ | 6903/9000 [33:43:50<15:32:38, 26.69s/it, loss=0.1106, step_time=28.83s, grad_norm=0.0664] Steps: 77%|███████▋ | 6904/9000 [33:43:50<15:54:44, 27.33s/it, loss=0.1106, step_time=28.83s, grad_norm=0.0664] Steps: 77%|███████▋ | 6904/9000 [33:44:17<15:54:44, 27.33s/it, loss=0.1899, step_time=27.19s, grad_norm=0.0728] Steps: 77%|███████▋ | 6905/9000 [33:44:17<15:52:50, 27.29s/it, loss=0.1899, step_time=27.19s, grad_norm=0.0728] Steps: 77%|███████▋ | 6905/9000 [33:44:46<15:52:50, 27.29s/it, loss=0.1835, step_time=28.43s, grad_norm=0.148] Steps: 77%|███████▋ | 6906/9000 [33:44:46<16:04:19, 27.63s/it, loss=0.1835, step_time=28.43s, grad_norm=0.148] Steps: 77%|███████▋ | 6906/9000 [33:45:14<16:04:19, 27.63s/it, loss=0.1452, step_time=28.09s, grad_norm=0.0685] Steps: 77%|███████▋ | 6907/9000 [33:45:14<16:08:40, 27.77s/it, loss=0.1452, step_time=28.09s, grad_norm=0.0685] Steps: 77%|███████▋ | 6907/9000 [33:45:41<16:08:40, 27.77s/it, loss=0.1699, step_time=27.08s, grad_norm=0.0825] Steps: 77%|███████▋ | 6908/9000 [33:45:41<16:01:03, 27.56s/it, loss=0.1699, step_time=27.08s, grad_norm=0.0825] Steps: 77%|███████▋ | 6908/9000 [33:46:09<16:01:03, 27.56s/it, loss=0.1578, step_time=28.32s, grad_norm=0.101] Steps: 77%|███████▋ | 6909/9000 [33:46:09<16:08:31, 27.79s/it, loss=0.1578, step_time=28.32s, grad_norm=0.101] Steps: 77%|███████▋ | 6909/9000 [33:46:38<16:08:31, 27.79s/it, loss=0.0849, step_time=28.98s, grad_norm=0.106] Steps: 77%|███████▋ | 6910/9000 [33:46:38<16:20:28, 28.15s/it, loss=0.0849, step_time=28.98s, grad_norm=0.106] Steps: 77%|███████▋ | 6910/9000 [33:47:06<16:20:28, 28.15s/it, loss=0.2337, step_time=28.44s, grad_norm=0.0952] Steps: 77%|███████▋ | 6911/9000 [33:47:06<16:23:07, 28.24s/it, loss=0.2337, step_time=28.44s, grad_norm=0.0952] Steps: 77%|███████▋ | 6911/9000 [33:47:36<16:23:07, 28.24s/it, loss=0.0990, step_time=29.23s, grad_norm=0.0677] Steps: 77%|███████▋ | 6912/9000 [33:47:36<16:32:59, 28.53s/it, loss=0.0990, step_time=29.23s, grad_norm=0.0677] Steps: 77%|███████▋ | 6912/9000 [33:48:05<16:32:59, 28.53s/it, loss=0.1157, step_time=29.43s, grad_norm=0.1] Steps: 77%|███████▋ | 6913/9000 [33:48:05<16:41:55, 28.80s/it, loss=0.1157, step_time=29.43s, grad_norm=0.1] Steps: 77%|███████▋ | 6913/9000 [33:48:34<16:41:55, 28.80s/it, loss=0.1714, step_time=28.88s, grad_norm=0.0851] Steps: 77%|███████▋ | 6914/9000 [33:48:34<16:42:16, 28.83s/it, loss=0.1714, step_time=28.88s, grad_norm=0.0851] Steps: 77%|███████▋ | 6914/9000 [33:49:03<16:42:16, 28.83s/it, loss=0.1455, step_time=28.97s, grad_norm=0.0723] Steps: 77%|███████▋ | 6915/9000 [33:49:03<16:43:17, 28.87s/it, loss=0.1455, step_time=28.97s, grad_norm=0.0723] Steps: 77%|███████▋ | 6915/9000 [33:49:32<16:43:17, 28.87s/it, loss=0.2664, step_time=29.38s, grad_norm=0.0777] Steps: 77%|███████▋ | 6916/9000 [33:49:32<16:48:05, 29.02s/it, loss=0.2664, step_time=29.38s, grad_norm=0.0777] Steps: 77%|███████▋ | 6916/9000 [33:50:01<16:48:05, 29.02s/it, loss=0.1767, step_time=29.11s, grad_norm=0.118] Steps: 77%|███████▋ | 6917/9000 [33:50:01<16:48:32, 29.05s/it, loss=0.1767, step_time=29.11s, grad_norm=0.118] Steps: 77%|███████▋ | 6917/9000 [33:50:30<16:48:32, 29.05s/it, loss=0.1742, step_time=28.34s, grad_norm=0.0763] Steps: 77%|███████▋ | 6918/9000 [33:50:30<16:40:38, 28.84s/it, loss=0.1742, step_time=28.34s, grad_norm=0.0763] Steps: 77%|███████▋ | 6918/9000 [33:50:59<16:40:38, 28.84s/it, loss=0.2291, step_time=29.57s, grad_norm=0.07] Steps: 77%|███████▋ | 6919/9000 [33:50:59<16:47:46, 29.06s/it, loss=0.2291, step_time=29.57s, grad_norm=0.07] Steps: 77%|███████▋ | 6919/9000 [33:51:28<16:47:46, 29.06s/it, loss=0.1066, step_time=28.24s, grad_norm=0.0936] Steps: 77%|███████▋ | 6920/9000 [33:51:28<16:38:48, 28.81s/it, loss=0.1066, step_time=28.24s, grad_norm=0.0936] Steps: 77%|███████▋ | 6920/9000 [33:51:58<16:38:48, 28.81s/it, loss=0.1767, step_time=30.08s, grad_norm=0.0912] Steps: 77%|███████▋ | 6921/9000 [33:51:58<16:51:29, 29.19s/it, loss=0.1767, step_time=30.08s, grad_norm=0.0912] Steps: 77%|███████▋ | 6921/9000 [33:52:27<16:51:29, 29.19s/it, loss=0.1377, step_time=29.00s, grad_norm=0.109] Steps: 77%|███████▋ | 6922/9000 [33:52:27<16:49:00, 29.13s/it, loss=0.1377, step_time=29.00s, grad_norm=0.109] Steps: 77%|███████▋ | 6922/9000 [33:52:55<16:49:00, 29.13s/it, loss=0.1753, step_time=28.22s, grad_norm=0.0597] Steps: 77%|███████▋ | 6923/9000 [33:52:55<16:39:02, 28.86s/it, loss=0.1753, step_time=28.22s, grad_norm=0.0597] Steps: 77%|███████▋ | 6923/9000 [33:53:24<16:39:02, 28.86s/it, loss=0.1601, step_time=29.56s, grad_norm=0.0895] Steps: 77%|███████▋ | 6924/9000 [33:53:24<16:45:53, 29.07s/it, loss=0.1601, step_time=29.56s, grad_norm=0.0895] Steps: 77%|███████▋ | 6924/9000 [33:53:54<16:45:53, 29.07s/it, loss=0.0782, step_time=29.39s, grad_norm=0.0928] Steps: 77%|███████▋ | 6925/9000 [33:53:54<16:48:45, 29.17s/it, loss=0.0782, step_time=29.39s, grad_norm=0.0928] Steps: 77%|███████▋ | 6925/9000 [33:54:23<16:48:45, 29.17s/it, loss=0.1572, step_time=28.90s, grad_norm=0.134] Steps: 77%|███████▋ | 6926/9000 [33:54:23<16:45:30, 29.09s/it, loss=0.1572, step_time=28.90s, grad_norm=0.134] Steps: 77%|███████▋ | 6926/9000 [33:54:52<16:45:30, 29.09s/it, loss=0.1438, step_time=28.83s, grad_norm=0.0996] Steps: 77%|███████▋ | 6927/9000 [33:54:52<16:42:19, 29.01s/it, loss=0.1438, step_time=28.83s, grad_norm=0.0996] Steps: 77%|███████▋ | 6927/9000 [33:55:21<16:42:19, 29.01s/it, loss=0.1785, step_time=29.36s, grad_norm=0.0804] Steps: 77%|███████▋ | 6928/9000 [33:55:21<16:45:28, 29.12s/it, loss=0.1785, step_time=29.36s, grad_norm=0.0804] Steps: 77%|███████▋ | 6928/9000 [33:55:49<16:45:28, 29.12s/it, loss=0.1282, step_time=28.21s, grad_norm=0.0725] Steps: 77%|███████▋ | 6929/9000 [33:55:49<16:35:39, 28.85s/it, loss=0.1282, step_time=28.21s, grad_norm=0.0725] Steps: 77%|███████▋ | 6929/9000 [33:56:19<16:35:39, 28.85s/it, loss=0.2075, step_time=29.97s, grad_norm=0.114] Steps: 77%|███████▋ | 6930/9000 [33:56:19<16:46:47, 29.18s/it, loss=0.2075, step_time=29.97s, grad_norm=0.114] Steps: 77%|███████▋ | 6930/9000 [33:56:47<16:46:47, 29.18s/it, loss=0.2328, step_time=28.00s, grad_norm=0.111] Steps: 77%|███████▋ | 6931/9000 [33:56:47<16:34:02, 28.83s/it, loss=0.2328, step_time=28.00s, grad_norm=0.111] Steps: 77%|███████▋ | 6931/9000 [33:57:18<16:34:02, 28.83s/it, loss=0.1100, step_time=31.06s, grad_norm=0.059] Steps: 77%|███████▋ | 6932/9000 [33:57:18<16:56:40, 29.50s/it, loss=0.1100, step_time=31.06s, grad_norm=0.059] Steps: 77%|███████▋ | 6932/9000 [33:57:46<16:56:40, 29.50s/it, loss=0.1586, step_time=28.14s, grad_norm=0.0891] Steps: 77%|███████▋ | 6933/9000 [33:57:46<16:42:10, 29.09s/it, loss=0.1586, step_time=28.14s, grad_norm=0.0891] Steps: 77%|███████▋ | 6933/9000 [33:58:16<16:42:10, 29.09s/it, loss=0.1661, step_time=29.44s, grad_norm=0.0614] Steps: 77%|███████▋ | 6934/9000 [33:58:16<16:45:17, 29.20s/it, loss=0.1661, step_time=29.44s, grad_norm=0.0614] Steps: 77%|███████▋ | 6934/9000 [33:58:45<16:45:17, 29.20s/it, loss=0.1855, step_time=28.94s, grad_norm=0.0915] Steps: 77%|███████▋ | 6935/9000 [33:58:45<16:42:11, 29.12s/it, loss=0.1855, step_time=28.94s, grad_norm=0.0915] Steps: 77%|███████▋ | 6935/9000 [33:59:14<16:42:11, 29.12s/it, loss=0.0872, step_time=28.80s, grad_norm=0.0946] Steps: 77%|███████▋ | 6936/9000 [33:59:14<16:38:27, 29.02s/it, loss=0.0872, step_time=28.80s, grad_norm=0.0946] Steps: 77%|███████▋ | 6936/9000 [33:59:43<16:38:27, 29.02s/it, loss=0.1297, step_time=29.47s, grad_norm=0.0739] Steps: 77%|███████▋ | 6937/9000 [33:59:43<16:42:33, 29.16s/it, loss=0.1297, step_time=29.47s, grad_norm=0.0739] Steps: 77%|███████▋ | 6937/9000 [34:00:12<16:42:33, 29.16s/it, loss=0.1583, step_time=28.86s, grad_norm=0.1] Steps: 77%|███████▋ | 6938/9000 [34:00:12<16:39:02, 29.07s/it, loss=0.1583, step_time=28.86s, grad_norm=0.1] Steps: 77%|███████▋ | 6938/9000 [34:00:40<16:39:02, 29.07s/it, loss=0.1440, step_time=28.05s, grad_norm=0.104] Steps: 77%|███████▋ | 6939/9000 [34:00:40<16:28:01, 28.76s/it, loss=0.1440, step_time=28.05s, grad_norm=0.104] Steps: 77%|███████▋ | 6939/9000 [34:01:10<16:28:01, 28.76s/it, loss=0.1664, step_time=29.67s, grad_norm=0.2] Steps: 77%|███████▋ | 6940/9000 [34:01:10<16:36:53, 29.04s/it, loss=0.1664, step_time=29.67s, grad_norm=0.2] Steps: 77%|███████▋ | 6940/9000 [34:01:38<16:36:53, 29.04s/it, loss=0.1417, step_time=28.79s, grad_norm=0.133] Steps: 77%|███████▋ | 6941/9000 [34:01:38<16:33:51, 28.96s/it, loss=0.1417, step_time=28.79s, grad_norm=0.133] Steps: 77%|███████▋ | 6941/9000 [34:02:07<16:33:51, 28.96s/it, loss=0.1018, step_time=28.81s, grad_norm=0.108] Steps: 77%|███████▋ | 6942/9000 [34:02:07<16:31:50, 28.92s/it, loss=0.1018, step_time=28.81s, grad_norm=0.108] Steps: 77%|███████▋ | 6942/9000 [34:02:36<16:31:50, 28.92s/it, loss=0.2239, step_time=29.13s, grad_norm=0.0808] Steps: 77%|███████▋ | 6943/9000 [34:02:36<16:33:37, 28.98s/it, loss=0.2239, step_time=29.13s, grad_norm=0.0808] Steps: 77%|███████▋ | 6943/9000 [34:03:05<16:33:37, 28.98s/it, loss=0.2075, step_time=28.85s, grad_norm=0.161] Steps: 77%|███████▋ | 6944/9000 [34:03:05<16:31:48, 28.94s/it, loss=0.2075, step_time=28.85s, grad_norm=0.161] Steps: 77%|███████▋ | 6944/9000 [34:03:33<16:31:48, 28.94s/it, loss=0.0989, step_time=28.00s, grad_norm=0.121] Steps: 77%|███████▋ | 6945/9000 [34:03:33<16:21:38, 28.66s/it, loss=0.0989, step_time=28.00s, grad_norm=0.121] Steps: 77%|███████▋ | 6945/9000 [34:04:02<16:21:38, 28.66s/it, loss=0.1936, step_time=29.20s, grad_norm=0.0962] Steps: 77%|███████▋ | 6946/9000 [34:04:02<16:26:44, 28.82s/it, loss=0.1936, step_time=29.20s, grad_norm=0.0962] Steps: 77%|███████▋ | 6946/9000 [34:04:29<16:26:44, 28.82s/it, loss=0.1210, step_time=26.55s, grad_norm=0.217] Steps: 77%|███████▋ | 6947/9000 [34:04:29<16:02:59, 28.14s/it, loss=0.1210, step_time=26.55s, grad_norm=0.217] Steps: 77%|███████▋ | 6947/9000 [34:04:56<16:02:59, 28.14s/it, loss=0.2223, step_time=27.45s, grad_norm=0.167] Steps: 77%|███████▋ | 6948/9000 [34:04:56<15:55:24, 27.94s/it, loss=0.2223, step_time=27.45s, grad_norm=0.167] Steps: 77%|███████▋ | 6948/9000 [34:05:24<15:55:24, 27.94s/it, loss=0.1989, step_time=27.78s, grad_norm=0.112] Steps: 77%|███████▋ | 6949/9000 [34:05:24<15:53:23, 27.89s/it, loss=0.1989, step_time=27.78s, grad_norm=0.112] Steps: 77%|███████▋ | 6949/9000 [34:05:52<15:53:23, 27.89s/it, loss=0.1385, step_time=27.90s, grad_norm=0.154] Steps: 77%|███████▋ | 6950/9000 [34:05:52<15:53:00, 27.89s/it, loss=0.1385, step_time=27.90s, grad_norm=0.154] Steps: 77%|███████▋ | 6950/9000 [34:06:22<15:53:00, 27.89s/it, loss=0.2012, step_time=29.73s, grad_norm=0.0858] Steps: 77%|███████▋ | 6951/9000 [34:06:22<16:11:20, 28.44s/it, loss=0.2012, step_time=29.73s, grad_norm=0.0858] Steps: 77%|███████▋ | 6951/9000 [34:06:51<16:11:20, 28.44s/it, loss=0.1842, step_time=29.61s, grad_norm=0.104] Steps: 77%|███████▋ | 6952/9000 [34:06:51<16:22:48, 28.79s/it, loss=0.1842, step_time=29.61s, grad_norm=0.104] Steps: 77%|███████▋ | 6952/9000 [34:07:20<16:22:48, 28.79s/it, loss=0.1557, step_time=28.89s, grad_norm=0.167] Steps: 77%|███████▋ | 6953/9000 [34:07:20<16:23:22, 28.82s/it, loss=0.1557, step_time=28.89s, grad_norm=0.167] Steps: 77%|███████▋ | 6953/9000 [34:07:50<16:23:22, 28.82s/it, loss=0.1711, step_time=29.44s, grad_norm=0.0882] Steps: 77%|███████▋ | 6954/9000 [34:07:50<16:29:10, 29.01s/it, loss=0.1711, step_time=29.44s, grad_norm=0.0882] Steps: 77%|███████▋ | 6954/9000 [34:08:20<16:29:10, 29.01s/it, loss=0.1868, step_time=30.23s, grad_norm=0.131] Steps: 77%|███████▋ | 6955/9000 [34:08:20<16:41:14, 29.38s/it, loss=0.1868, step_time=30.23s, grad_norm=0.131] Steps: 77%|███████▋ | 6955/9000 [34:08:48<16:41:14, 29.38s/it, loss=0.1916, step_time=28.28s, grad_norm=0.199] Steps: 77%|███████▋ | 6956/9000 [34:08:48<16:29:32, 29.05s/it, loss=0.1916, step_time=28.28s, grad_norm=0.199] Steps: 77%|███████▋ | 6956/9000 [34:09:18<16:29:32, 29.05s/it, loss=0.2619, step_time=29.37s, grad_norm=0.101] Steps: 77%|███████▋ | 6957/9000 [34:09:18<16:32:24, 29.15s/it, loss=0.2619, step_time=29.37s, grad_norm=0.101] Steps: 77%|███████▋ | 6957/9000 [34:09:47<16:32:24, 29.15s/it, loss=0.1283, step_time=29.77s, grad_norm=0.12] Steps: 77%|███████▋ | 6958/9000 [34:09:47<16:38:20, 29.33s/it, loss=0.1283, step_time=29.77s, grad_norm=0.12] Steps: 77%|███████▋ | 6958/9000 [34:10:16<16:38:20, 29.33s/it, loss=0.1990, step_time=28.26s, grad_norm=0.169] Steps: 77%|███████▋ | 6959/9000 [34:10:16<16:26:52, 29.01s/it, loss=0.1990, step_time=28.26s, grad_norm=0.169] Steps: 77%|███████▋ | 6959/9000 [34:10:45<16:26:52, 29.01s/it, loss=0.1268, step_time=28.99s, grad_norm=0.175] Steps: 77%|███████▋ | 6960/9000 [34:10:45<16:26:11, 29.01s/it, loss=0.1268, step_time=28.99s, grad_norm=0.175] Steps: 77%|███████▋ | 6960/9000 [34:11:14<16:26:11, 29.01s/it, loss=0.2049, step_time=29.70s, grad_norm=0.17] Steps: 77%|███████▋ | 6961/9000 [34:11:14<16:32:50, 29.22s/it, loss=0.2049, step_time=29.70s, grad_norm=0.17] Steps: 77%|███████▋ | 6961/9000 [34:11:43<16:32:50, 29.22s/it, loss=0.1800, step_time=28.48s, grad_norm=0.162] Steps: 77%|███████▋ | 6962/9000 [34:11:43<16:24:52, 29.00s/it, loss=0.1800, step_time=28.48s, grad_norm=0.162] Steps: 77%|███████▋ | 6962/9000 [34:12:12<16:24:52, 29.00s/it, loss=0.2446, step_time=29.37s, grad_norm=0.294] Steps: 77%|███████▋ | 6963/9000 [34:12:12<16:28:14, 29.11s/it, loss=0.2446, step_time=29.37s, grad_norm=0.294] Steps: 77%|███████▋ | 6963/9000 [34:12:42<16:28:14, 29.11s/it, loss=0.2254, step_time=29.73s, grad_norm=0.121] Steps: 77%|███████▋ | 6964/9000 [34:12:42<16:34:06, 29.30s/it, loss=0.2254, step_time=29.73s, grad_norm=0.121] Steps: 77%|███████▋ | 6964/9000 [34:13:11<16:34:06, 29.30s/it, loss=0.1468, step_time=29.12s, grad_norm=0.15] Steps: 77%|███████▋ | 6965/9000 [34:13:11<16:31:49, 29.24s/it, loss=0.1468, step_time=29.12s, grad_norm=0.15] Steps: 77%|███████▋ | 6965/9000 [34:13:41<16:31:49, 29.24s/it, loss=0.2108, step_time=29.50s, grad_norm=0.0741] Steps: 77%|███████▋ | 6966/9000 [34:13:41<16:33:56, 29.32s/it, loss=0.2108, step_time=29.50s, grad_norm=0.0741] Steps: 77%|███████▋ | 6966/9000 [34:14:10<16:33:56, 29.32s/it, loss=0.1781, step_time=29.64s, grad_norm=0.0754] Steps: 77%|███████▋ | 6967/9000 [34:14:10<16:36:42, 29.42s/it, loss=0.1781, step_time=29.64s, grad_norm=0.0754] Steps: 77%|███████▋ | 6967/9000 [34:14:38<16:36:42, 29.42s/it, loss=0.1505, step_time=28.18s, grad_norm=0.12] Steps: 77%|███████▋ | 6968/9000 [34:14:38<16:23:38, 29.04s/it, loss=0.1505, step_time=28.18s, grad_norm=0.12] Steps: 77%|███████▋ | 6968/9000 [34:15:09<16:23:38, 29.04s/it, loss=0.1575, step_time=30.19s, grad_norm=0.119] Steps: 77%|███████▋ | 6969/9000 [34:15:09<16:34:46, 29.39s/it, loss=0.1575, step_time=30.19s, grad_norm=0.119] Steps: 77%|███████▋ | 6969/9000 [34:15:38<16:34:46, 29.39s/it, loss=0.1425, step_time=29.84s, grad_norm=0.0879] Steps: 77%|███████▋ | 6970/9000 [34:15:38<16:38:55, 29.53s/it, loss=0.1425, step_time=29.84s, grad_norm=0.0879] Steps: 77%|███████▋ | 6970/9000 [34:16:06<16:38:55, 29.53s/it, loss=0.1530, step_time=27.59s, grad_norm=0.103] Steps: 77%|███████▋ | 6971/9000 [34:16:06<16:18:49, 28.94s/it, loss=0.1530, step_time=27.59s, grad_norm=0.103] Steps: 77%|███████▋ | 6971/9000 [34:16:34<16:18:49, 28.94s/it, loss=0.1125, step_time=28.38s, grad_norm=0.123] Steps: 77%|███████▋ | 6972/9000 [34:16:34<16:12:39, 28.78s/it, loss=0.1125, step_time=28.38s, grad_norm=0.123] Steps: 77%|███████▋ | 6972/9000 [34:17:04<16:12:39, 28.78s/it, loss=0.1972, step_time=29.18s, grad_norm=0.105] Steps: 77%|███████▋ | 6973/9000 [34:17:04<16:16:14, 28.90s/it, loss=0.1972, step_time=29.18s, grad_norm=0.105] Steps: 77%|███████▋ | 6973/9000 [34:17:31<16:16:14, 28.90s/it, loss=0.1885, step_time=27.40s, grad_norm=0.104] Steps: 77%|███████▋ | 6974/9000 [34:17:31<16:00:33, 28.45s/it, loss=0.1885, step_time=27.40s, grad_norm=0.104] Steps: 77%|███████▋ | 6974/9000 [34:17:59<16:00:33, 28.45s/it, loss=0.2262, step_time=27.78s, grad_norm=0.132] Steps: 78%|███████▊ | 6975/9000 [34:17:59<15:53:21, 28.25s/it, loss=0.2262, step_time=27.78s, grad_norm=0.132] Steps: 78%|███████▊ | 6975/9000 [34:18:27<15:53:21, 28.25s/it, loss=0.1736, step_time=28.58s, grad_norm=0.104] Steps: 78%|███████▊ | 6976/9000 [34:18:27<15:56:13, 28.35s/it, loss=0.1736, step_time=28.58s, grad_norm=0.104] Steps: 78%|███████▊ | 6976/9000 [34:18:55<15:56:13, 28.35s/it, loss=0.1597, step_time=27.44s, grad_norm=0.0657] Steps: 78%|███████▊ | 6977/9000 [34:18:55<15:46:37, 28.08s/it, loss=0.1597, step_time=27.44s, grad_norm=0.0657] Steps: 78%|███████▊ | 6977/9000 [34:19:23<15:46:37, 28.08s/it, loss=0.2538, step_time=28.18s, grad_norm=0.0974] Steps: 78%|███████▊ | 6978/9000 [34:19:23<15:47:15, 28.11s/it, loss=0.2538, step_time=28.18s, grad_norm=0.0974] Steps: 78%|███████▊ | 6978/9000 [34:19:52<15:47:15, 28.11s/it, loss=0.1605, step_time=28.57s, grad_norm=0.0891] Steps: 78%|███████▊ | 6979/9000 [34:19:52<15:51:28, 28.25s/it, loss=0.1605, step_time=28.57s, grad_norm=0.0891] Steps: 78%|███████▊ | 6979/9000 [34:20:19<15:51:28, 28.25s/it, loss=0.1371, step_time=27.66s, grad_norm=0.0689] Steps: 78%|███████▊ | 6980/9000 [34:20:19<15:45:02, 28.07s/it, loss=0.1371, step_time=27.66s, grad_norm=0.0689] Steps: 78%|███████▊ | 6980/9000 [34:20:48<15:45:02, 28.07s/it, loss=0.1725, step_time=28.48s, grad_norm=0.108] Steps: 78%|███████▊ | 6981/9000 [34:20:48<15:48:44, 28.19s/it, loss=0.1725, step_time=28.48s, grad_norm=0.108] Steps: 78%|███████▊ | 6981/9000 [34:21:17<15:48:44, 28.19s/it, loss=0.1912, step_time=29.01s, grad_norm=0.119] Steps: 78%|███████▊ | 6982/9000 [34:21:17<15:56:32, 28.44s/it, loss=0.1912, step_time=29.01s, grad_norm=0.119] Steps: 78%|███████▊ | 6982/9000 [34:21:44<15:56:32, 28.44s/it, loss=0.2352, step_time=27.46s, grad_norm=0.133] Steps: 78%|███████▊ | 6983/9000 [34:21:44<15:46:08, 28.15s/it, loss=0.2352, step_time=27.46s, grad_norm=0.133] Steps: 78%|███████▊ | 6983/9000 [34:22:12<15:46:08, 28.15s/it, loss=0.0763, step_time=28.19s, grad_norm=0.0513] Steps: 78%|███████▊ | 6984/9000 [34:22:12<15:46:11, 28.16s/it, loss=0.0763, step_time=28.19s, grad_norm=0.0513] Steps: 78%|███████▊ | 6984/9000 [34:22:41<15:46:11, 28.16s/it, loss=0.2097, step_time=28.42s, grad_norm=0.099] Steps: 78%|███████▊ | 6985/9000 [34:22:41<15:48:22, 28.24s/it, loss=0.2097, step_time=28.42s, grad_norm=0.099] Steps: 78%|███████▊ | 6985/9000 [34:23:09<15:48:22, 28.24s/it, loss=0.2269, step_time=27.88s, grad_norm=0.132] Steps: 78%|███████▊ | 6986/9000 [34:23:09<15:44:17, 28.13s/it, loss=0.2269, step_time=27.88s, grad_norm=0.132] Steps: 78%|███████▊ | 6986/9000 [34:23:37<15:44:17, 28.13s/it, loss=0.1082, step_time=28.52s, grad_norm=0.0748] Steps: 78%|███████▊ | 6987/9000 [34:23:37<15:47:42, 28.25s/it, loss=0.1082, step_time=28.52s, grad_norm=0.0748] Steps: 78%|███████▊ | 6987/9000 [34:24:06<15:47:42, 28.25s/it, loss=0.2076, step_time=28.36s, grad_norm=0.0825] Steps: 78%|███████▊ | 6988/9000 [34:24:06<15:48:20, 28.28s/it, loss=0.2076, step_time=28.36s, grad_norm=0.0825] Steps: 78%|███████▊ | 6988/9000 [34:24:33<15:48:20, 28.28s/it, loss=0.2015, step_time=27.48s, grad_norm=0.0745] Steps: 78%|███████▊ | 6989/9000 [34:24:33<15:39:51, 28.04s/it, loss=0.2015, step_time=27.48s, grad_norm=0.0745] Steps: 78%|███████▊ | 6989/9000 [34:25:02<15:39:51, 28.04s/it, loss=0.2425, step_time=29.05s, grad_norm=0.0775] Steps: 78%|███████▊ | 6990/9000 [34:25:02<15:49:31, 28.34s/it, loss=0.2425, step_time=29.05s, grad_norm=0.0775] Steps: 78%|███████▊ | 6990/9000 [34:25:31<15:49:31, 28.34s/it, loss=0.1475, step_time=28.93s, grad_norm=0.121] Steps: 78%|███████▊ | 6991/9000 [34:25:31<15:54:54, 28.52s/it, loss=0.1475, step_time=28.93s, grad_norm=0.121] Steps: 78%|███████▊ | 6991/9000 [34:25:59<15:54:54, 28.52s/it, loss=0.1497, step_time=27.67s, grad_norm=0.0781] Steps: 78%|███████▊ | 6992/9000 [34:25:59<15:45:58, 28.27s/it, loss=0.1497, step_time=27.67s, grad_norm=0.0781] Steps: 78%|███████▊ | 6992/9000 [34:26:27<15:45:58, 28.27s/it, loss=0.2571, step_time=28.72s, grad_norm=0.0733] Steps: 78%|███████▊ | 6993/9000 [34:26:27<15:50:04, 28.40s/it, loss=0.2571, step_time=28.72s, grad_norm=0.0733] Steps: 78%|███████▊ | 6993/9000 [34:26:55<15:50:04, 28.40s/it, loss=0.1443, step_time=28.05s, grad_norm=0.11] Steps: 78%|███████▊ | 6994/9000 [34:26:55<15:46:07, 28.30s/it, loss=0.1443, step_time=28.05s, grad_norm=0.11] Steps: 78%|███████▊ | 6994/9000 [34:27:23<15:46:07, 28.30s/it, loss=0.1118, step_time=28.04s, grad_norm=0.124] Steps: 78%|███████▊ | 6995/9000 [34:27:23<15:43:04, 28.22s/it, loss=0.1118, step_time=28.04s, grad_norm=0.124] Steps: 78%|███████▊ | 6995/9000 [34:27:53<15:43:04, 28.22s/it, loss=0.1973, step_time=29.74s, grad_norm=0.0952] Steps: 78%|███████▊ | 6996/9000 [34:27:53<15:57:51, 28.68s/it, loss=0.1973, step_time=29.74s, grad_norm=0.0952] Steps: 78%|███████▊ | 6996/9000 [34:28:22<15:57:51, 28.68s/it, loss=0.1875, step_time=28.89s, grad_norm=0.152] Steps: 78%|███████▊ | 6997/9000 [34:28:22<15:59:27, 28.74s/it, loss=0.1875, step_time=28.89s, grad_norm=0.152] Steps: 78%|███████▊ | 6997/9000 [34:28:51<15:59:27, 28.74s/it, loss=0.1580, step_time=28.57s, grad_norm=0.0825] Steps: 78%|███████▊ | 6998/9000 [34:28:51<15:57:15, 28.69s/it, loss=0.1580, step_time=28.57s, grad_norm=0.0825] Steps: 78%|███████▊ | 6998/9000 [34:29:19<15:57:15, 28.69s/it, loss=0.1945, step_time=28.72s, grad_norm=0.0882] Steps: 78%|███████▊ | 6999/9000 [34:29:19<15:57:06, 28.70s/it, loss=0.1945, step_time=28.72s, grad_norm=0.0882] Steps: 78%|███████▊ | 6999/9000 [34:29:49<15:57:06, 28.70s/it, loss=0.1501, step_time=29.57s, grad_norm=0.0808] Steps: 78%|███████▊ | 7000/9000 [34:29:49<16:05:20, 28.96s/it, loss=0.1501, step_time=29.57s, grad_norm=0.0808] Steps: 78%|███████▊ | 7000/9000 [34:30:18<16:05:20, 28.96s/it, loss=0.2189, step_time=29.43s, grad_norm=0.119] Steps: 78%|███████▊ | 7001/9000 [34:30:18<16:09:32, 29.10s/it, loss=0.2189, step_time=29.43s, grad_norm=0.119] Steps: 78%|███████▊ | 7001/9000 [34:30:47<16:09:32, 29.10s/it, loss=0.0778, step_time=28.89s, grad_norm=0.0685] Steps: 78%|███████▊ | 7002/9000 [34:30:47<16:06:59, 29.04s/it, loss=0.0778, step_time=28.89s, grad_norm=0.0685] Steps: 78%|███████▊ | 7002/9000 [34:31:17<16:06:59, 29.04s/it, loss=0.1359, step_time=29.32s, grad_norm=0.11] Steps: 78%|███████▊ | 7003/9000 [34:31:17<16:09:21, 29.12s/it, loss=0.1359, step_time=29.32s, grad_norm=0.11] Steps: 78%|███████▊ | 7003/9000 [34:31:45<16:09:21, 29.12s/it, loss=0.1838, step_time=28.43s, grad_norm=0.0868] Steps: 78%|███████▊ | 7004/9000 [34:31:45<16:01:59, 28.92s/it, loss=0.1838, step_time=28.43s, grad_norm=0.0868] Steps: 78%|███████▊ | 7004/9000 [34:32:13<16:01:59, 28.92s/it, loss=0.1901, step_time=27.79s, grad_norm=0.138] Steps: 78%|███████▊ | 7005/9000 [34:32:13<15:50:14, 28.58s/it, loss=0.1901, step_time=27.79s, grad_norm=0.138] Steps: 78%|███████▊ | 7005/9000 [34:32:42<15:50:14, 28.58s/it, loss=0.1717, step_time=29.34s, grad_norm=0.0779] Steps: 78%|███████▊ | 7006/9000 [34:32:42<15:57:24, 28.81s/it, loss=0.1717, step_time=29.34s, grad_norm=0.0779] Steps: 78%|███████▊ | 7006/9000 [34:33:12<15:57:24, 28.81s/it, loss=0.1758, step_time=29.57s, grad_norm=0.0853] Steps: 78%|███████▊ | 7007/9000 [34:33:12<16:04:31, 29.04s/it, loss=0.1758, step_time=29.57s, grad_norm=0.0853] Steps: 78%|███████▊ | 7007/9000 [34:33:41<16:04:31, 29.04s/it, loss=0.1182, step_time=29.13s, grad_norm=0.117] Steps: 78%|███████▊ | 7008/9000 [34:33:41<16:05:01, 29.07s/it, loss=0.1182, step_time=29.13s, grad_norm=0.117] Steps: 78%|███████▊ | 7008/9000 [34:34:10<16:05:01, 29.07s/it, loss=0.1559, step_time=28.87s, grad_norm=0.111] Steps: 78%|███████▊ | 7009/9000 [34:34:10<16:02:34, 29.01s/it, loss=0.1559, step_time=28.87s, grad_norm=0.111] Steps: 78%|███████▊ | 7009/9000 [34:34:39<16:02:34, 29.01s/it, loss=0.1833, step_time=29.07s, grad_norm=0.0885] Steps: 78%|███████▊ | 7010/9000 [34:34:39<16:02:40, 29.03s/it, loss=0.1833, step_time=29.07s, grad_norm=0.0885] Steps: 78%|███████▊ | 7010/9000 [34:35:07<16:02:40, 29.03s/it, loss=0.1928, step_time=28.47s, grad_norm=0.0804] Steps: 78%|███████▊ | 7011/9000 [34:35:07<15:56:43, 28.86s/it, loss=0.1928, step_time=28.47s, grad_norm=0.0804] Steps: 78%|███████▊ | 7011/9000 [34:35:37<15:56:43, 28.86s/it, loss=0.1247, step_time=29.64s, grad_norm=0.115] Steps: 78%|███████▊ | 7012/9000 [34:35:37<16:04:03, 29.10s/it, loss=0.1247, step_time=29.64s, grad_norm=0.115] Steps: 78%|███████▊ | 7012/9000 [34:36:07<16:04:03, 29.10s/it, loss=0.2328, step_time=29.85s, grad_norm=0.0747] Steps: 78%|███████▊ | 7013/9000 [34:36:07<16:11:04, 29.32s/it, loss=0.2328, step_time=29.85s, grad_norm=0.0747] Steps: 78%|███████▊ | 7013/9000 [34:36:37<16:11:04, 29.32s/it, loss=0.1922, step_time=29.97s, grad_norm=0.0529] Steps: 78%|███████▊ | 7014/9000 [34:36:37<16:17:03, 29.52s/it, loss=0.1922, step_time=29.97s, grad_norm=0.0529] Steps: 78%|███████▊ | 7014/9000 [34:37:05<16:17:03, 29.52s/it, loss=0.2280, step_time=28.29s, grad_norm=0.123] Steps: 78%|███████▊ | 7015/9000 [34:37:05<16:04:24, 29.15s/it, loss=0.2280, step_time=28.29s, grad_norm=0.123] Steps: 78%|███████▊ | 7015/9000 [34:37:34<16:04:24, 29.15s/it, loss=0.2853, step_time=29.11s, grad_norm=0.108] Steps: 78%|███████▊ | 7016/9000 [34:37:34<16:03:33, 29.14s/it, loss=0.2853, step_time=29.11s, grad_norm=0.108] Steps: 78%|███████▊ | 7016/9000 [34:38:03<16:03:33, 29.14s/it, loss=0.1005, step_time=28.36s, grad_norm=0.0653] Steps: 78%|███████▊ | 7017/9000 [34:38:03<15:55:20, 28.91s/it, loss=0.1005, step_time=28.36s, grad_norm=0.0653] Steps: 78%|███████▊ | 7017/9000 [34:38:31<15:55:20, 28.91s/it, loss=0.2092, step_time=28.13s, grad_norm=0.0922] Steps: 78%|███████▊ | 7018/9000 [34:38:31<15:47:08, 28.67s/it, loss=0.2092, step_time=28.13s, grad_norm=0.0922] Steps: 78%|███████▊ | 7018/9000 [34:39:00<15:47:08, 28.67s/it, loss=0.1126, step_time=29.18s, grad_norm=0.12] Steps: 78%|███████▊ | 7019/9000 [34:39:00<15:51:41, 28.82s/it, loss=0.1126, step_time=29.18s, grad_norm=0.12] Steps: 78%|███████▊ | 7019/9000 [34:39:29<15:51:41, 28.82s/it, loss=0.1362, step_time=29.37s, grad_norm=0.0635] Steps: 78%|███████▊ | 7020/9000 [34:39:29<15:56:35, 28.99s/it, loss=0.1362, step_time=29.37s, grad_norm=0.0635] Steps: 78%|███████▊ | 7020/9000 [34:39:57<15:56:35, 28.99s/it, loss=0.2039, step_time=28.16s, grad_norm=0.0764] Steps: 78%|███████▊ | 7021/9000 [34:39:57<15:47:59, 28.74s/it, loss=0.2039, step_time=28.16s, grad_norm=0.0764] Steps: 78%|███████▊ | 7021/9000 [34:40:27<15:47:59, 28.74s/it, loss=0.1541, step_time=29.46s, grad_norm=0.141] Steps: 78%|███████▊ | 7022/9000 [34:40:27<15:54:37, 28.96s/it, loss=0.1541, step_time=29.46s, grad_norm=0.141] Steps: 78%|███████▊ | 7022/9000 [34:40:55<15:54:37, 28.96s/it, loss=0.1129, step_time=28.25s, grad_norm=0.0831] Steps: 78%|███████▊ | 7023/9000 [34:40:55<15:47:11, 28.75s/it, loss=0.1129, step_time=28.25s, grad_norm=0.0831] Steps: 78%|███████▊ | 7023/9000 [34:41:25<15:47:11, 28.75s/it, loss=0.2483, step_time=29.41s, grad_norm=0.0824] Steps: 78%|███████▊ | 7024/9000 [34:41:25<15:53:17, 28.95s/it, loss=0.2483, step_time=29.41s, grad_norm=0.0824] Steps: 78%|███████▊ | 7024/9000 [34:41:54<15:53:17, 28.95s/it, loss=0.1777, step_time=29.61s, grad_norm=0.0748] Steps: 78%|███████▊ | 7025/9000 [34:41:54<15:59:21, 29.15s/it, loss=0.1777, step_time=29.61s, grad_norm=0.0748] Steps: 78%|███████▊ | 7025/9000 [34:42:23<15:59:21, 29.15s/it, loss=0.1900, step_time=29.32s, grad_norm=0.0854] Steps: 78%|███████▊ | 7026/9000 [34:42:23<16:00:39, 29.20s/it, loss=0.1900, step_time=29.32s, grad_norm=0.0854] Steps: 78%|███████▊ | 7026/9000 [34:42:51<16:00:39, 29.20s/it, loss=0.1707, step_time=28.00s, grad_norm=0.119] Steps: 78%|███████▊ | 7027/9000 [34:42:51<15:48:21, 28.84s/it, loss=0.1707, step_time=28.00s, grad_norm=0.119] Steps: 78%|███████▊ | 7027/9000 [34:43:22<15:48:21, 28.84s/it, loss=0.1694, step_time=30.32s, grad_norm=0.0686] Steps: 78%|███████▊ | 7028/9000 [34:43:22<16:02:27, 29.28s/it, loss=0.1694, step_time=30.32s, grad_norm=0.0686] Steps: 78%|███████▊ | 7028/9000 [34:43:50<16:02:27, 29.28s/it, loss=0.1156, step_time=28.47s, grad_norm=0.12] Steps: 78%|███████▊ | 7029/9000 [34:43:50<15:53:56, 29.04s/it, loss=0.1156, step_time=28.47s, grad_norm=0.12] Steps: 78%|███████▊ | 7029/9000 [34:44:20<15:53:56, 29.04s/it, loss=0.2201, step_time=29.81s, grad_norm=0.167] Steps: 78%|███████▊ | 7030/9000 [34:44:20<16:01:02, 29.27s/it, loss=0.2201, step_time=29.81s, grad_norm=0.167] Steps: 78%|███████▊ | 7030/9000 [34:44:49<16:01:02, 29.27s/it, loss=0.1436, step_time=29.41s, grad_norm=0.0928] Steps: 78%|███████▊ | 7031/9000 [34:44:49<16:01:55, 29.31s/it, loss=0.1436, step_time=29.41s, grad_norm=0.0928] Steps: 78%|███████▊ | 7031/9000 [34:45:19<16:01:55, 29.31s/it, loss=0.2120, step_time=29.39s, grad_norm=0.0927] Steps: 78%|███████▊ | 7032/9000 [34:45:19<16:02:11, 29.33s/it, loss=0.2120, step_time=29.39s, grad_norm=0.0927] Steps: 78%|███████▊ | 7032/9000 [34:45:48<16:02:11, 29.33s/it, loss=0.1541, step_time=28.75s, grad_norm=0.183] Steps: 78%|███████▊ | 7033/9000 [34:45:48<15:55:58, 29.16s/it, loss=0.1541, step_time=28.75s, grad_norm=0.183] Steps: 78%|███████▊ | 7033/9000 [34:46:17<15:55:58, 29.16s/it, loss=0.2324, step_time=29.34s, grad_norm=0.0738] Steps: 78%|███████▊ | 7034/9000 [34:46:17<15:57:14, 29.21s/it, loss=0.2324, step_time=29.34s, grad_norm=0.0738] Steps: 78%|███████▊ | 7034/9000 [34:46:46<15:57:14, 29.21s/it, loss=0.1413, step_time=29.29s, grad_norm=0.174] Steps: 78%|███████▊ | 7035/9000 [34:46:46<15:57:32, 29.24s/it, loss=0.1413, step_time=29.29s, grad_norm=0.174] Steps: 78%|███████▊ | 7035/9000 [34:47:14<15:57:32, 29.24s/it, loss=0.1757, step_time=28.24s, grad_norm=0.115] Steps: 78%|███████▊ | 7036/9000 [34:47:14<15:47:15, 28.94s/it, loss=0.1757, step_time=28.24s, grad_norm=0.115] Steps: 78%|███████▊ | 7036/9000 [34:47:45<15:47:15, 28.94s/it, loss=0.2581, step_time=30.30s, grad_norm=0.0774] Steps: 78%|███████▊ | 7037/9000 [34:47:45<16:00:08, 29.35s/it, loss=0.2581, step_time=30.30s, grad_norm=0.0774] Steps: 78%|███████▊ | 7037/9000 [34:48:13<16:00:08, 29.35s/it, loss=0.2441, step_time=28.57s, grad_norm=0.125] Steps: 78%|███████▊ | 7038/9000 [34:48:13<15:52:02, 29.11s/it, loss=0.2441, step_time=28.57s, grad_norm=0.125] Steps: 78%|███████▊ | 7038/9000 [34:48:43<15:52:02, 29.11s/it, loss=0.1607, step_time=29.15s, grad_norm=0.0746] Steps: 78%|███████▊ | 7039/9000 [34:48:43<15:51:57, 29.13s/it, loss=0.1607, step_time=29.15s, grad_norm=0.0746] Steps: 78%|███████▊ | 7039/9000 [34:49:12<15:51:57, 29.13s/it, loss=0.2038, step_time=29.48s, grad_norm=0.0751] Steps: 78%|███████▊ | 7040/9000 [34:49:12<15:54:59, 29.23s/it, loss=0.2038, step_time=29.48s, grad_norm=0.0751] Steps: 78%|███████▊ | 7040/9000 [34:49:41<15:54:59, 29.23s/it, loss=0.2112, step_time=29.31s, grad_norm=0.128] Steps: 78%|███████▊ | 7041/9000 [34:49:41<15:55:15, 29.26s/it, loss=0.2112, step_time=29.31s, grad_norm=0.128] Steps: 78%|███████▊ | 7041/9000 [34:50:10<15:55:15, 29.26s/it, loss=0.1972, step_time=28.42s, grad_norm=0.0789] Steps: 78%|███████▊ | 7042/9000 [34:50:10<15:46:35, 29.01s/it, loss=0.1972, step_time=28.42s, grad_norm=0.0789] Steps: 78%|███████▊ | 7042/9000 [34:50:39<15:46:35, 29.01s/it, loss=0.1705, step_time=29.58s, grad_norm=0.118] Steps: 78%|███████▊ | 7043/9000 [34:50:39<15:51:46, 29.18s/it, loss=0.1705, step_time=29.58s, grad_norm=0.118] Steps: 78%|███████▊ | 7043/9000 [34:51:09<15:51:46, 29.18s/it, loss=0.1726, step_time=29.47s, grad_norm=0.065] Steps: 78%|███████▊ | 7044/9000 [34:51:09<15:54:09, 29.27s/it, loss=0.1726, step_time=29.47s, grad_norm=0.065] Steps: 78%|███████▊ | 7044/9000 [34:51:37<15:54:09, 29.27s/it, loss=0.1662, step_time=28.64s, grad_norm=0.055] Steps: 78%|███████▊ | 7045/9000 [34:51:37<15:47:34, 29.08s/it, loss=0.1662, step_time=28.64s, grad_norm=0.055] Steps: 78%|███████▊ | 7045/9000 [34:52:07<15:47:34, 29.08s/it, loss=0.2220, step_time=29.97s, grad_norm=0.0773] Steps: 78%|███████▊ | 7046/9000 [34:52:07<15:55:47, 29.35s/it, loss=0.2220, step_time=29.97s, grad_norm=0.0773] Steps: 78%|███████▊ | 7046/9000 [34:52:37<15:55:47, 29.35s/it, loss=0.1656, step_time=29.95s, grad_norm=0.0646] Steps: 78%|███████▊ | 7047/9000 [34:52:37<16:01:11, 29.53s/it, loss=0.1656, step_time=29.95s, grad_norm=0.0646] Steps: 78%|███████▊ | 7047/9000 [34:53:06<16:01:11, 29.53s/it, loss=0.1946, step_time=29.11s, grad_norm=0.0786] Steps: 78%|███████▊ | 7048/9000 [34:53:06<15:56:38, 29.40s/it, loss=0.1946, step_time=29.11s, grad_norm=0.0786] Steps: 78%|███████▊ | 7048/9000 [34:53:35<15:56:38, 29.40s/it, loss=0.1985, step_time=28.76s, grad_norm=0.0685] Steps: 78%|███████▊ | 7049/9000 [34:53:35<15:49:53, 29.21s/it, loss=0.1985, step_time=28.76s, grad_norm=0.0685] Steps: 78%|███████▊ | 7049/9000 [34:54:06<15:49:53, 29.21s/it, loss=0.1463, step_time=30.32s, grad_norm=0.127] Steps: 78%|███████▊ | 7050/9000 [34:54:06<16:00:10, 29.54s/it, loss=0.1463, step_time=30.32s, grad_norm=0.127] Steps: 78%|███████▊ | 7050/9000 [34:54:34<16:00:10, 29.54s/it, loss=0.1696, step_time=28.65s, grad_norm=0.075] Steps: 78%|███████▊ | 7051/9000 [34:54:34<15:51:00, 29.28s/it, loss=0.1696, step_time=28.65s, grad_norm=0.075] Steps: 78%|███████▊ | 7051/9000 [34:55:04<15:51:00, 29.28s/it, loss=0.2233, step_time=30.20s, grad_norm=0.0962] Steps: 78%|███████▊ | 7052/9000 [34:55:04<15:59:33, 29.56s/it, loss=0.2233, step_time=30.20s, grad_norm=0.0962] Steps: 78%|███████▊ | 7052/9000 [34:55:34<15:59:33, 29.56s/it, loss=0.2148, step_time=29.19s, grad_norm=0.136] Steps: 78%|███████▊ | 7053/9000 [34:55:34<15:55:32, 29.45s/it, loss=0.2148, step_time=29.19s, grad_norm=0.136] Steps: 78%|███████▊ | 7053/9000 [34:56:02<15:55:32, 29.45s/it, loss=0.1949, step_time=28.58s, grad_norm=0.1] Steps: 78%|███████▊ | 7054/9000 [34:56:02<15:46:37, 29.19s/it, loss=0.1949, step_time=28.58s, grad_norm=0.1] Steps: 78%|███████▊ | 7054/9000 [34:56:32<15:46:37, 29.19s/it, loss=0.1818, step_time=30.10s, grad_norm=0.12] Steps: 78%|███████▊ | 7055/9000 [34:56:32<15:55:04, 29.46s/it, loss=0.1818, step_time=30.10s, grad_norm=0.12] Steps: 78%|███████▊ | 7055/9000 [34:57:03<15:55:04, 29.46s/it, loss=0.1799, step_time=30.33s, grad_norm=0.055] Steps: 78%|███████▊ | 7056/9000 [34:57:03<16:02:59, 29.72s/it, loss=0.1799, step_time=30.33s, grad_norm=0.055] Steps: 78%|███████▊ | 7056/9000 [34:57:32<16:02:59, 29.72s/it, loss=0.1629, step_time=29.00s, grad_norm=0.089] Steps: 78%|███████▊ | 7057/9000 [34:57:32<15:55:31, 29.51s/it, loss=0.1629, step_time=29.00s, grad_norm=0.089] Steps: 78%|███████▊ | 7057/9000 [34:58:01<15:55:31, 29.51s/it, loss=0.2842, step_time=28.97s, grad_norm=0.098] Steps: 78%|███████▊ | 7058/9000 [34:58:01<15:49:52, 29.35s/it, loss=0.2842, step_time=28.97s, grad_norm=0.098] Steps: 78%|███████▊ | 7058/9000 [34:58:31<15:49:52, 29.35s/it, loss=0.1379, step_time=30.64s, grad_norm=0.0821] Steps: 78%|███████▊ | 7059/9000 [34:58:31<16:01:57, 29.74s/it, loss=0.1379, step_time=30.64s, grad_norm=0.0821] Steps: 78%|███████▊ | 7059/9000 [34:59:00<16:01:57, 29.74s/it, loss=0.1255, step_time=28.78s, grad_norm=0.101] Steps: 78%|███████▊ | 7060/9000 [34:59:00<15:52:13, 29.45s/it, loss=0.1255, step_time=28.78s, grad_norm=0.101] Steps: 78%|███████▊ | 7060/9000 [34:59:30<15:52:13, 29.45s/it, loss=0.1911, step_time=30.03s, grad_norm=0.0556] Steps: 78%|███████▊ | 7061/9000 [34:59:30<15:57:23, 29.63s/it, loss=0.1911, step_time=30.03s, grad_norm=0.0556] Steps: 78%|███████▊ | 7061/9000 [35:00:00<15:57:23, 29.63s/it, loss=0.2313, step_time=30.10s, grad_norm=0.0897] Steps: 78%|███████▊ | 7062/9000 [35:00:00<16:01:30, 29.77s/it, loss=0.2313, step_time=30.10s, grad_norm=0.0897] Steps: 78%|███████▊ | 7062/9000 [35:00:30<16:01:30, 29.77s/it, loss=0.1890, step_time=29.71s, grad_norm=0.0776] Steps: 78%|███████▊ | 7063/9000 [35:00:30<16:00:29, 29.75s/it, loss=0.1890, step_time=29.71s, grad_norm=0.0776] Steps: 78%|███████▊ | 7063/9000 [35:00:59<16:00:29, 29.75s/it, loss=0.2008, step_time=29.14s, grad_norm=0.0648] Steps: 78%|███████▊ | 7064/9000 [35:00:59<15:54:05, 29.57s/it, loss=0.2008, step_time=29.14s, grad_norm=0.0648] Steps: 78%|███████▊ | 7064/9000 [35:01:28<15:54:05, 29.57s/it, loss=0.2084, step_time=29.46s, grad_norm=0.0898] Steps: 78%|███████▊ | 7065/9000 [35:01:28<15:52:35, 29.54s/it, loss=0.2084, step_time=29.46s, grad_norm=0.0898] Steps: 78%|███████▊ | 7065/9000 [35:01:58<15:52:35, 29.54s/it, loss=0.1862, step_time=29.92s, grad_norm=0.0765] Steps: 79%|███████▊ | 7066/9000 [35:01:58<15:55:47, 29.65s/it, loss=0.1862, step_time=29.92s, grad_norm=0.0765] Steps: 79%|███████▊ | 7066/9000 [35:02:27<15:55:47, 29.65s/it, loss=0.2309, step_time=29.00s, grad_norm=0.0762] Steps: 79%|███████▊ | 7067/9000 [35:02:27<15:48:57, 29.46s/it, loss=0.2309, step_time=29.00s, grad_norm=0.0762] Steps: 79%|███████▊ | 7067/9000 [35:02:57<15:48:57, 29.46s/it, loss=0.2012, step_time=29.92s, grad_norm=0.105] Steps: 79%|███████▊ | 7068/9000 [35:02:57<15:52:55, 29.59s/it, loss=0.2012, step_time=29.92s, grad_norm=0.105] Steps: 79%|███████▊ | 7068/9000 [35:03:26<15:52:55, 29.59s/it, loss=0.1564, step_time=28.98s, grad_norm=0.0484] Steps: 79%|███████▊ | 7069/9000 [35:03:26<15:46:28, 29.41s/it, loss=0.1564, step_time=28.98s, grad_norm=0.0484] Steps: 79%|███████▊ | 7069/9000 [35:03:56<15:46:28, 29.41s/it, loss=0.1474, step_time=29.35s, grad_norm=0.115] Steps: 79%|███████▊ | 7070/9000 [35:03:56<15:45:23, 29.39s/it, loss=0.1474, step_time=29.35s, grad_norm=0.115] Steps: 79%|███████▊ | 7070/9000 [35:04:26<15:45:23, 29.39s/it, loss=0.1967, step_time=30.49s, grad_norm=0.0602] Steps: 79%|███████▊ | 7071/9000 [35:04:26<15:55:30, 29.72s/it, loss=0.1967, step_time=30.49s, grad_norm=0.0602] Steps: 79%|███████▊ | 7071/9000 [35:04:55<15:55:30, 29.72s/it, loss=0.1888, step_time=29.34s, grad_norm=0.0911] Steps: 79%|███████▊ | 7072/9000 [35:04:55<15:51:21, 29.61s/it, loss=0.1888, step_time=29.34s, grad_norm=0.0911] Steps: 79%|███████▊ | 7072/9000 [35:05:25<15:51:21, 29.61s/it, loss=0.1925, step_time=29.38s, grad_norm=0.0883] Steps: 79%|███████▊ | 7073/9000 [35:05:25<15:48:42, 29.54s/it, loss=0.1925, step_time=29.38s, grad_norm=0.0883] Steps: 79%|███████▊ | 7073/9000 [35:05:55<15:48:42, 29.54s/it, loss=0.2038, step_time=30.32s, grad_norm=0.0673] Steps: 79%|███████▊ | 7074/9000 [35:05:55<15:55:43, 29.77s/it, loss=0.2038, step_time=30.32s, grad_norm=0.0673] Steps: 79%|███████▊ | 7074/9000 [35:06:24<15:55:43, 29.77s/it, loss=0.1401, step_time=29.26s, grad_norm=0.0589] Steps: 79%|███████▊ | 7075/9000 [35:06:24<15:50:16, 29.62s/it, loss=0.1401, step_time=29.26s, grad_norm=0.0589] Steps: 79%|███████▊ | 7075/9000 [35:06:54<15:50:16, 29.62s/it, loss=0.1757, step_time=29.68s, grad_norm=0.0806] Steps: 79%|███████▊ | 7076/9000 [35:06:54<15:50:20, 29.64s/it, loss=0.1757, step_time=29.68s, grad_norm=0.0806] Steps: 79%|███████▊ | 7076/9000 [35:07:24<15:50:20, 29.64s/it, loss=0.1716, step_time=30.33s, grad_norm=0.0794] Steps: 79%|███████▊ | 7077/9000 [35:07:24<15:56:32, 29.85s/it, loss=0.1716, step_time=30.33s, grad_norm=0.0794] Steps: 79%|███████▊ | 7077/9000 [35:07:54<15:56:32, 29.85s/it, loss=0.1884, step_time=29.76s, grad_norm=0.0912] Steps: 79%|███████▊ | 7078/9000 [35:07:54<15:55:11, 29.82s/it, loss=0.1884, step_time=29.76s, grad_norm=0.0912] Steps: 79%|███████▊ | 7078/9000 [35:08:23<15:55:11, 29.82s/it, loss=0.2573, step_time=28.39s, grad_norm=0.0714] Steps: 79%|███████▊ | 7079/9000 [35:08:23<15:41:02, 29.39s/it, loss=0.2573, step_time=28.39s, grad_norm=0.0714] Steps: 79%|███████▊ | 7079/9000 [35:08:53<15:41:02, 29.39s/it, loss=0.1657, step_time=30.27s, grad_norm=0.0669] Steps: 79%|███████▊ | 7080/9000 [35:08:53<15:48:59, 29.66s/it, loss=0.1657, step_time=30.27s, grad_norm=0.0669] Steps: 79%|███████▊ | 7080/9000 [35:09:22<15:48:59, 29.66s/it, loss=0.1723, step_time=29.56s, grad_norm=0.0827] Steps: 79%|███████▊ | 7081/9000 [35:09:22<15:47:34, 29.63s/it, loss=0.1723, step_time=29.56s, grad_norm=0.0827] Steps: 79%|███████▊ | 7081/9000 [35:09:51<15:47:34, 29.63s/it, loss=0.1863, step_time=28.92s, grad_norm=0.0854] Steps: 79%|███████▊ | 7082/9000 [35:09:51<15:40:18, 29.42s/it, loss=0.1863, step_time=28.92s, grad_norm=0.0854] Steps: 79%|███████▊ | 7082/9000 [35:10:21<15:40:18, 29.42s/it, loss=0.1581, step_time=29.68s, grad_norm=0.0508] Steps: 79%|███████▊ | 7083/9000 [35:10:21<15:42:22, 29.50s/it, loss=0.1581, step_time=29.68s, grad_norm=0.0508] Steps: 79%|███████▊ | 7083/9000 [35:10:51<15:42:22, 29.50s/it, loss=0.1623, step_time=29.74s, grad_norm=0.086] Steps: 79%|███████▊ | 7084/9000 [35:10:51<15:44:12, 29.57s/it, loss=0.1623, step_time=29.74s, grad_norm=0.086] Steps: 79%|███████▊ | 7084/9000 [35:11:20<15:44:12, 29.57s/it, loss=0.2400, step_time=29.63s, grad_norm=0.071] Steps: 79%|███████▊ | 7085/9000 [35:11:20<15:44:21, 29.59s/it, loss=0.2400, step_time=29.63s, grad_norm=0.071] Steps: 79%|███████▊ | 7085/9000 [35:11:51<15:44:21, 29.59s/it, loss=0.2135, step_time=30.35s, grad_norm=0.0876] Steps: 79%|███████▊ | 7086/9000 [35:11:51<15:51:09, 29.82s/it, loss=0.2135, step_time=30.35s, grad_norm=0.0876] Steps: 79%|███████▊ | 7086/9000 [35:12:20<15:51:09, 29.82s/it, loss=0.1757, step_time=29.57s, grad_norm=0.0765] Steps: 79%|███████▊ | 7087/9000 [35:12:20<15:48:17, 29.74s/it, loss=0.1757, step_time=29.57s, grad_norm=0.0765] Steps: 79%|███████▊ | 7087/9000 [35:12:50<15:48:17, 29.74s/it, loss=0.1783, step_time=29.66s, grad_norm=0.073] Steps: 79%|███████▉ | 7088/9000 [35:12:50<15:47:02, 29.72s/it, loss=0.1783, step_time=29.66s, grad_norm=0.073] Steps: 79%|███████▉ | 7088/9000 [35:13:20<15:47:02, 29.72s/it, loss=0.2428, step_time=30.02s, grad_norm=0.0796] Steps: 79%|███████▉ | 7089/9000 [35:13:20<15:49:28, 29.81s/it, loss=0.2428, step_time=30.02s, grad_norm=0.0796] Steps: 79%|███████▉ | 7089/9000 [35:13:49<15:49:28, 29.81s/it, loss=0.1472, step_time=29.43s, grad_norm=0.0993] Steps: 79%|███████▉ | 7090/9000 [35:13:49<15:45:22, 29.70s/it, loss=0.1472, step_time=29.43s, grad_norm=0.0993] Steps: 79%|███████▉ | 7090/9000 [35:14:20<15:45:22, 29.70s/it, loss=0.1658, step_time=30.18s, grad_norm=0.0686] Steps: 79%|███████▉ | 7091/9000 [35:14:20<15:49:31, 29.84s/it, loss=0.1658, step_time=30.18s, grad_norm=0.0686] Steps: 79%|███████▉ | 7091/9000 [35:14:49<15:49:31, 29.84s/it, loss=0.1247, step_time=29.29s, grad_norm=0.106] Steps: 79%|███████▉ | 7092/9000 [35:14:49<15:43:47, 29.68s/it, loss=0.1247, step_time=29.29s, grad_norm=0.106] Steps: 79%|███████▉ | 7092/9000 [35:15:18<15:43:47, 29.68s/it, loss=0.1453, step_time=29.23s, grad_norm=0.0788] Steps: 79%|███████▉ | 7093/9000 [35:15:18<15:39:03, 29.55s/it, loss=0.1453, step_time=29.23s, grad_norm=0.0788] Steps: 79%|███████▉ | 7093/9000 [35:15:49<15:39:03, 29.55s/it, loss=0.1613, step_time=31.11s, grad_norm=0.076] Steps: 79%|███████▉ | 7094/9000 [35:15:49<15:53:30, 30.02s/it, loss=0.1613, step_time=31.11s, grad_norm=0.076] Steps: 79%|███████▉ | 7094/9000 [35:16:18<15:53:30, 30.02s/it, loss=0.1852, step_time=29.19s, grad_norm=0.0975] Steps: 79%|███████▉ | 7095/9000 [35:16:18<15:45:08, 29.77s/it, loss=0.1852, step_time=29.19s, grad_norm=0.0975] Steps: 79%|███████▉ | 7095/9000 [35:16:49<15:45:08, 29.77s/it, loss=0.1095, step_time=30.12s, grad_norm=0.0495] Steps: 79%|███████▉ | 7096/9000 [35:16:49<15:47:59, 29.87s/it, loss=0.1095, step_time=30.12s, grad_norm=0.0495] Steps: 79%|███████▉ | 7096/9000 [35:17:19<15:47:59, 29.87s/it, loss=0.1966, step_time=30.20s, grad_norm=0.0849] Steps: 79%|███████▉ | 7097/9000 [35:17:19<15:50:37, 29.97s/it, loss=0.1966, step_time=30.20s, grad_norm=0.0849] Steps: 79%|███████▉ | 7097/9000 [35:17:49<15:50:37, 29.97s/it, loss=0.2544, step_time=29.82s, grad_norm=0.0668] Steps: 79%|███████▉ | 7098/9000 [35:17:49<15:48:39, 29.93s/it, loss=0.2544, step_time=29.82s, grad_norm=0.0668] Steps: 79%|███████▉ | 7098/9000 [35:18:18<15:48:39, 29.93s/it, loss=0.1544, step_time=29.48s, grad_norm=0.085] Steps: 79%|███████▉ | 7099/9000 [35:18:18<15:43:58, 29.79s/it, loss=0.1544, step_time=29.48s, grad_norm=0.085] Steps: 79%|███████▉ | 7099/9000 [35:18:48<15:43:58, 29.79s/it, loss=0.1655, step_time=30.33s, grad_norm=0.129] Steps: 79%|███████▉ | 7100/9000 [35:18:48<15:48:34, 29.95s/it, loss=0.1655, step_time=30.33s, grad_norm=0.129] Steps: 79%|███████▉ | 7100/9000 [35:19:19<15:48:34, 29.95s/it, loss=0.1511, step_time=30.10s, grad_norm=0.0745] Steps: 79%|███████▉ | 7101/9000 [35:19:19<15:49:27, 30.00s/it, loss=0.1511, step_time=30.10s, grad_norm=0.0745] Steps: 79%|███████▉ | 7101/9000 [35:19:48<15:49:27, 30.00s/it, loss=0.1403, step_time=29.47s, grad_norm=0.0908] Steps: 79%|███████▉ | 7102/9000 [35:19:48<15:43:57, 29.84s/it, loss=0.1403, step_time=29.47s, grad_norm=0.0908] Steps: 79%|███████▉ | 7102/9000 [35:20:18<15:43:57, 29.84s/it, loss=0.1210, step_time=29.69s, grad_norm=0.0679] Steps: 79%|███████▉ | 7103/9000 [35:20:18<15:42:00, 29.79s/it, loss=0.1210, step_time=29.69s, grad_norm=0.0679] Steps: 79%|███████▉ | 7103/9000 [35:20:48<15:42:00, 29.79s/it, loss=0.0955, step_time=30.61s, grad_norm=0.0895] Steps: 79%|███████▉ | 7104/9000 [35:20:48<15:49:14, 30.04s/it, loss=0.0955, step_time=30.61s, grad_norm=0.0895] Steps: 79%|███████▉ | 7104/9000 [35:21:18<15:49:14, 30.04s/it, loss=0.2346, step_time=29.70s, grad_norm=0.0756] Steps: 79%|███████▉ | 7105/9000 [35:21:18<15:45:33, 29.94s/it, loss=0.2346, step_time=29.70s, grad_norm=0.0756] Steps: 79%|███████▉ | 7105/9000 [35:21:47<15:45:33, 29.94s/it, loss=0.1600, step_time=28.84s, grad_norm=0.0695] Steps: 79%|███████▉ | 7106/9000 [35:21:47<15:34:42, 29.61s/it, loss=0.1600, step_time=28.84s, grad_norm=0.0695] Steps: 79%|███████▉ | 7106/9000 [35:22:15<15:34:42, 29.61s/it, loss=0.1832, step_time=27.85s, grad_norm=0.128] Steps: 79%|███████▉ | 7107/9000 [35:22:15<15:17:33, 29.08s/it, loss=0.1832, step_time=27.85s, grad_norm=0.128] Steps: 79%|███████▉ | 7107/9000 [35:22:36<15:17:33, 29.08s/it, loss=0.1331, step_time=21.05s, grad_norm=0.048] Steps: 79%|███████▉ | 7108/9000 [35:22:36<14:01:06, 26.67s/it, loss=0.1331, step_time=21.05s, grad_norm=0.048] Steps: 79%|███████▉ | 7108/9000 [35:22:58<14:01:06, 26.67s/it, loss=0.2072, step_time=21.85s, grad_norm=0.12] Steps: 79%|███████▉ | 7109/9000 [35:22:58<13:15:03, 25.23s/it, loss=0.2072, step_time=21.85s, grad_norm=0.12] Steps: 79%|███████▉ | 7109/9000 [35:23:20<13:15:03, 25.23s/it, loss=0.1656, step_time=22.43s, grad_norm=0.0643] Steps: 79%|███████▉ | 7110/9000 [35:23:20<12:48:14, 24.39s/it, loss=0.1656, step_time=22.43s, grad_norm=0.0643] Steps: 79%|███████▉ | 7110/9000 [35:23:42<12:48:14, 24.39s/it, loss=0.2967, step_time=21.48s, grad_norm=0.0866] Steps: 79%|███████▉ | 7111/9000 [35:23:42<12:20:20, 23.52s/it, loss=0.2967, step_time=21.48s, grad_norm=0.0866] Steps: 79%|███████▉ | 7111/9000 [35:24:05<12:20:20, 23.52s/it, loss=0.1227, step_time=23.70s, grad_norm=0.0807] Steps: 79%|███████▉ | 7112/9000 [35:24:05<12:21:43, 23.57s/it, loss=0.1227, step_time=23.70s, grad_norm=0.0807] Steps: 79%|███████▉ | 7112/9000 [35:24:27<12:21:43, 23.57s/it, loss=0.2462, step_time=21.34s, grad_norm=0.0617] Steps: 79%|███████▉ | 7113/9000 [35:24:27<12:00:14, 22.90s/it, loss=0.2462, step_time=21.34s, grad_norm=0.0617] Steps: 79%|███████▉ | 7113/9000 [35:24:50<12:00:14, 22.90s/it, loss=0.2029, step_time=23.65s, grad_norm=0.108] Steps: 79%|███████▉ | 7114/9000 [35:24:50<12:06:56, 23.13s/it, loss=0.2029, step_time=23.65s, grad_norm=0.108] Steps: 79%|███████▉ | 7114/9000 [35:25:12<12:06:56, 23.13s/it, loss=0.1406, step_time=21.93s, grad_norm=0.061] Steps: 79%|███████▉ | 7115/9000 [35:25:12<11:55:17, 22.77s/it, loss=0.1406, step_time=21.93s, grad_norm=0.061] Steps: 79%|███████▉ | 7115/9000 [35:25:36<11:55:17, 22.77s/it, loss=0.2526, step_time=23.45s, grad_norm=0.107] Steps: 79%|███████▉ | 7116/9000 [35:25:36<12:01:23, 22.97s/it, loss=0.2526, step_time=23.45s, grad_norm=0.107] Steps: 79%|███████▉ | 7116/9000 [35:25:58<12:01:23, 22.97s/it, loss=0.1400, step_time=22.24s, grad_norm=0.0833] Steps: 79%|███████▉ | 7117/9000 [35:25:58<11:54:07, 22.76s/it, loss=0.1400, step_time=22.24s, grad_norm=0.0833] Steps: 79%|███████▉ | 7117/9000 [35:26:21<11:54:07, 22.76s/it, loss=0.1436, step_time=23.67s, grad_norm=0.0798] Steps: 79%|███████▉ | 7118/9000 [35:26:22<12:02:22, 23.03s/it, loss=0.1436, step_time=23.67s, grad_norm=0.0798] Steps: 79%|███████▉ | 7118/9000 [35:26:43<12:02:22, 23.03s/it, loss=0.1398, step_time=21.70s, grad_norm=0.143] Steps: 79%|███████▉ | 7119/9000 [35:26:43<11:49:30, 22.63s/it, loss=0.1398, step_time=21.70s, grad_norm=0.143] Steps: 79%|███████▉ | 7119/9000 [35:27:07<11:49:30, 22.63s/it, loss=0.1055, step_time=23.78s, grad_norm=0.0801] Steps: 79%|███████▉ | 7120/9000 [35:27:07<11:59:55, 22.98s/it, loss=0.1055, step_time=23.78s, grad_norm=0.0801] Steps: 79%|███████▉ | 7120/9000 [35:27:29<11:59:55, 22.98s/it, loss=0.1892, step_time=21.88s, grad_norm=0.0993] Steps: 79%|███████▉ | 7121/9000 [35:27:29<11:49:12, 22.65s/it, loss=0.1892, step_time=21.88s, grad_norm=0.0993] Steps: 79%|███████▉ | 7121/9000 [35:27:53<11:49:12, 22.65s/it, loss=0.1917, step_time=24.39s, grad_norm=0.0749] Steps: 79%|███████▉ | 7122/9000 [35:27:53<12:05:14, 23.17s/it, loss=0.1917, step_time=24.39s, grad_norm=0.0749] Steps: 79%|███████▉ | 7122/9000 [35:28:15<12:05:14, 23.17s/it, loss=0.0935, step_time=21.81s, grad_norm=0.139] Steps: 79%|███████▉ | 7123/9000 [35:28:15<11:52:03, 22.76s/it, loss=0.0935, step_time=21.81s, grad_norm=0.139] Steps: 79%|███████▉ | 7123/9000 [35:28:38<11:52:03, 22.76s/it, loss=0.2599, step_time=22.45s, grad_norm=0.124] Steps: 79%|███████▉ | 7124/9000 [35:28:38<11:48:43, 22.67s/it, loss=0.2599, step_time=22.45s, grad_norm=0.124] Steps: 79%|███████▉ | 7124/9000 [35:29:01<11:48:43, 22.67s/it, loss=0.1409, step_time=23.09s, grad_norm=0.142] Steps: 79%|███████▉ | 7125/9000 [35:29:01<11:52:17, 22.79s/it, loss=0.1409, step_time=23.09s, grad_norm=0.142] Steps: 79%|███████▉ | 7125/9000 [35:29:24<11:52:17, 22.79s/it, loss=0.2264, step_time=23.04s, grad_norm=0.104] Steps: 79%|███████▉ | 7126/9000 [35:29:24<11:54:15, 22.87s/it, loss=0.2264, step_time=23.04s, grad_norm=0.104] Steps: 79%|███████▉ | 7126/9000 [35:29:47<11:54:15, 22.87s/it, loss=0.2899, step_time=23.82s, grad_norm=0.111] Steps: 79%|███████▉ | 7127/9000 [35:29:47<12:02:48, 23.15s/it, loss=0.2899, step_time=23.82s, grad_norm=0.111] Steps: 79%|███████▉ | 7127/9000 [35:30:10<12:02:48, 23.15s/it, loss=0.1309, step_time=22.70s, grad_norm=0.127] Steps: 79%|███████▉ | 7128/9000 [35:30:10<11:58:13, 23.02s/it, loss=0.1309, step_time=22.70s, grad_norm=0.127] Steps: 79%|███████▉ | 7128/9000 [35:30:33<11:58:13, 23.02s/it, loss=0.1119, step_time=23.32s, grad_norm=0.107] Steps: 79%|███████▉ | 7129/9000 [35:30:33<12:00:38, 23.11s/it, loss=0.1119, step_time=23.32s, grad_norm=0.107] Steps: 79%|███████▉ | 7129/9000 [35:30:57<12:00:38, 23.11s/it, loss=0.1653, step_time=23.28s, grad_norm=0.0777] Steps: 79%|███████▉ | 7130/9000 [35:30:57<12:01:50, 23.16s/it, loss=0.1653, step_time=23.28s, grad_norm=0.0777] Steps: 79%|███████▉ | 7130/9000 [35:31:20<12:01:50, 23.16s/it, loss=0.1272, step_time=23.58s, grad_norm=0.155] Steps: 79%|███████▉ | 7131/9000 [35:31:20<12:05:22, 23.29s/it, loss=0.1272, step_time=23.58s, grad_norm=0.155] Steps: 79%|███████▉ | 7131/9000 [35:31:44<12:05:22, 23.29s/it, loss=0.1779, step_time=23.33s, grad_norm=0.0874] Steps: 79%|███████▉ | 7132/9000 [35:31:44<12:05:26, 23.30s/it, loss=0.1779, step_time=23.33s, grad_norm=0.0874] Steps: 79%|███████▉ | 7132/9000 [35:32:07<12:05:26, 23.30s/it, loss=0.2046, step_time=23.56s, grad_norm=0.15] Steps: 79%|███████▉ | 7133/9000 [35:32:07<12:07:28, 23.38s/it, loss=0.2046, step_time=23.56s, grad_norm=0.15] Steps: 79%|███████▉ | 7133/9000 [35:32:31<12:07:28, 23.38s/it, loss=0.1091, step_time=23.62s, grad_norm=0.0884] Steps: 79%|███████▉ | 7134/9000 [35:32:31<12:09:22, 23.45s/it, loss=0.1091, step_time=23.62s, grad_norm=0.0884] Steps: 79%|███████▉ | 7134/9000 [35:32:54<12:09:22, 23.45s/it, loss=0.1583, step_time=23.45s, grad_norm=0.137] Steps: 79%|███████▉ | 7135/9000 [35:32:54<12:09:01, 23.45s/it, loss=0.1583, step_time=23.45s, grad_norm=0.137] Steps: 79%|███████▉ | 7135/9000 [35:33:18<12:09:01, 23.45s/it, loss=0.2098, step_time=23.59s, grad_norm=0.114] Steps: 79%|███████▉ | 7136/9000 [35:33:18<12:09:57, 23.50s/it, loss=0.2098, step_time=23.59s, grad_norm=0.114] Steps: 79%|███████▉ | 7136/9000 [35:33:41<12:09:57, 23.50s/it, loss=0.1966, step_time=23.33s, grad_norm=0.183] Steps: 79%|███████▉ | 7137/9000 [35:33:41<12:08:00, 23.45s/it, loss=0.1966, step_time=23.33s, grad_norm=0.183] Steps: 79%|███████▉ | 7137/9000 [35:34:06<12:08:00, 23.45s/it, loss=0.1655, step_time=24.28s, grad_norm=0.0893] Steps: 79%|███████▉ | 7138/9000 [35:34:06<12:15:23, 23.70s/it, loss=0.1655, step_time=24.28s, grad_norm=0.0893] Steps: 79%|███████▉ | 7138/9000 [35:34:29<12:15:23, 23.70s/it, loss=0.1565, step_time=23.01s, grad_norm=0.0896] Steps: 79%|███████▉ | 7139/9000 [35:34:29<12:08:39, 23.49s/it, loss=0.1565, step_time=23.01s, grad_norm=0.0896] Steps: 79%|███████▉ | 7139/9000 [35:34:53<12:08:39, 23.49s/it, loss=0.1750, step_time=24.17s, grad_norm=0.199] Steps: 79%|███████▉ | 7140/9000 [35:34:53<12:14:36, 23.70s/it, loss=0.1750, step_time=24.17s, grad_norm=0.199]INFO 05-21 09:31:03.446 [training_pipeline.py:254] Starting epoch 17 Steps: 79%|███████▉ | 7140/9000 [35:35:18<12:14:36, 23.70s/it, loss=0.1858, step_time=25.32s, grad_norm=0.0701] Steps: 79%|███████▉ | 7141/9000 [35:35:18<12:29:19, 24.18s/it, loss=0.1858, step_time=25.32s, grad_norm=0.0701] Steps: 79%|███████▉ | 7141/9000 [35:35:43<12:29:19, 24.18s/it, loss=0.0748, step_time=25.21s, grad_norm=0.145] Steps: 79%|███████▉ | 7142/9000 [35:35:43<12:38:30, 24.49s/it, loss=0.0748, step_time=25.21s, grad_norm=0.145] Steps: 79%|███████▉ | 7142/9000 [35:36:08<12:38:30, 24.49s/it, loss=0.1090, step_time=24.25s, grad_norm=0.135] Steps: 79%|███████▉ | 7143/9000 [35:36:08<12:35:50, 24.42s/it, loss=0.1090, step_time=24.25s, grad_norm=0.135] Steps: 79%|███████▉ | 7143/9000 [35:36:32<12:35:50, 24.42s/it, loss=0.1611, step_time=24.86s, grad_norm=0.0614] Steps: 79%|███████▉ | 7144/9000 [35:36:32<12:39:33, 24.55s/it, loss=0.1611, step_time=24.86s, grad_norm=0.0614] Steps: 79%|███████▉ | 7144/9000 [35:36:57<12:39:33, 24.55s/it, loss=0.1948, step_time=25.11s, grad_norm=0.157] Steps: 79%|███████▉ | 7145/9000 [35:36:57<12:44:19, 24.72s/it, loss=0.1948, step_time=25.11s, grad_norm=0.157] Steps: 79%|███████▉ | 7145/9000 [35:37:22<12:44:19, 24.72s/it, loss=0.1571, step_time=24.28s, grad_norm=0.0629] Steps: 79%|███████▉ | 7146/9000 [35:37:22<12:39:50, 24.59s/it, loss=0.1571, step_time=24.28s, grad_norm=0.0629] Steps: 79%|███████▉ | 7146/9000 [35:37:47<12:39:50, 24.59s/it, loss=0.1267, step_time=24.95s, grad_norm=0.163] Steps: 79%|███████▉ | 7147/9000 [35:37:47<12:42:48, 24.70s/it, loss=0.1267, step_time=24.95s, grad_norm=0.163] Steps: 79%|███████▉ | 7147/9000 [35:38:11<12:42:48, 24.70s/it, loss=0.1347, step_time=24.05s, grad_norm=0.0474] Steps: 79%|███████▉ | 7148/9000 [35:38:11<12:36:26, 24.51s/it, loss=0.1347, step_time=24.05s, grad_norm=0.0474] Steps: 79%|███████▉ | 7148/9000 [35:38:36<12:36:26, 24.51s/it, loss=0.2543, step_time=25.08s, grad_norm=0.151] Steps: 79%|███████▉ | 7149/9000 [35:38:36<12:41:23, 24.68s/it, loss=0.2543, step_time=25.08s, grad_norm=0.151] Steps: 79%|███████▉ | 7149/9000 [35:39:01<12:41:23, 24.68s/it, loss=0.1936, step_time=25.51s, grad_norm=0.0928] Steps: 79%|███████▉ | 7150/9000 [35:39:01<12:48:38, 24.93s/it, loss=0.1936, step_time=25.51s, grad_norm=0.0928] Steps: 79%|███████▉ | 7150/9000 [35:39:28<12:48:38, 24.93s/it, loss=0.2110, step_time=26.49s, grad_norm=0.0643] Steps: 79%|███████▉ | 7151/9000 [35:39:28<13:02:43, 25.40s/it, loss=0.2110, step_time=26.49s, grad_norm=0.0643] Steps: 79%|███████▉ | 7151/9000 [35:39:55<13:02:43, 25.40s/it, loss=0.1623, step_time=27.45s, grad_norm=0.125] Steps: 79%|███████▉ | 7152/9000 [35:39:55<13:21:15, 26.01s/it, loss=0.1623, step_time=27.45s, grad_norm=0.125] Steps: 79%|███████▉ | 7152/9000 [35:40:23<13:21:15, 26.01s/it, loss=0.1994, step_time=27.24s, grad_norm=0.106] Steps: 79%|███████▉ | 7153/9000 [35:40:23<13:32:07, 26.38s/it, loss=0.1994, step_time=27.24s, grad_norm=0.106] Steps: 79%|███████▉ | 7153/9000 [35:40:51<13:32:07, 26.38s/it, loss=0.2065, step_time=28.41s, grad_norm=0.0696] Steps: 79%|███████▉ | 7154/9000 [35:40:51<13:50:26, 26.99s/it, loss=0.2065, step_time=28.41s, grad_norm=0.0696] Steps: 79%|███████▉ | 7154/9000 [35:41:20<13:50:26, 26.99s/it, loss=0.1644, step_time=28.55s, grad_norm=0.122] Steps: 80%|███████▉ | 7155/9000 [35:41:20<14:04:20, 27.46s/it, loss=0.1644, step_time=28.55s, grad_norm=0.122] Steps: 80%|███████▉ | 7155/9000 [35:41:46<14:04:20, 27.46s/it, loss=0.2366, step_time=26.38s, grad_norm=0.112] Steps: 80%|███████▉ | 7156/9000 [35:41:46<13:53:59, 27.14s/it, loss=0.2366, step_time=26.38s, grad_norm=0.112] Steps: 80%|███████▉ | 7156/9000 [35:42:15<13:53:59, 27.14s/it, loss=0.1780, step_time=29.09s, grad_norm=0.109] Steps: 80%|███████▉ | 7157/9000 [35:42:15<14:11:36, 27.72s/it, loss=0.1780, step_time=29.09s, grad_norm=0.109] Steps: 80%|███████▉ | 7157/9000 [35:42:43<14:11:36, 27.72s/it, loss=0.2101, step_time=27.56s, grad_norm=0.0958] Steps: 80%|███████▉ | 7158/9000 [35:42:43<14:09:37, 27.68s/it, loss=0.2101, step_time=27.56s, grad_norm=0.0958] Steps: 80%|███████▉ | 7158/9000 [35:43:09<14:09:37, 27.68s/it, loss=0.1309, step_time=26.72s, grad_norm=0.0844] Steps: 80%|███████▉ | 7159/9000 [35:43:09<14:00:22, 27.39s/it, loss=0.1309, step_time=26.72s, grad_norm=0.0844] Steps: 80%|███████▉ | 7159/9000 [35:43:36<14:00:22, 27.39s/it, loss=0.1716, step_time=26.97s, grad_norm=0.124] Steps: 80%|███████▉ | 7160/9000 [35:43:36<13:56:02, 27.26s/it, loss=0.1716, step_time=26.97s, grad_norm=0.124] Steps: 80%|███████▉ | 7160/9000 [35:44:01<13:56:02, 27.26s/it, loss=0.2071, step_time=24.39s, grad_norm=0.0803] Steps: 80%|███████▉ | 7161/9000 [35:44:01<13:29:11, 26.40s/it, loss=0.2071, step_time=24.39s, grad_norm=0.0803] Steps: 80%|███████▉ | 7161/9000 [35:44:29<13:29:11, 26.40s/it, loss=0.1518, step_time=28.60s, grad_norm=0.132] Steps: 80%|███████▉ | 7162/9000 [35:44:29<13:48:57, 27.06s/it, loss=0.1518, step_time=28.60s, grad_norm=0.132] Steps: 80%|███████▉ | 7162/9000 [35:44:57<13:48:57, 27.06s/it, loss=0.1683, step_time=27.51s, grad_norm=0.0807] Steps: 80%|███████▉ | 7163/9000 [35:44:57<13:52:41, 27.20s/it, loss=0.1683, step_time=27.51s, grad_norm=0.0807] Steps: 80%|███████▉ | 7163/9000 [35:45:21<13:52:41, 27.20s/it, loss=0.2071, step_time=23.88s, grad_norm=0.115] Steps: 80%|███████▉ | 7164/9000 [35:45:21<13:21:49, 26.20s/it, loss=0.2071, step_time=23.88s, grad_norm=0.115] Steps: 80%|███████▉ | 7164/9000 [35:45:47<13:21:49, 26.20s/it, loss=0.2393, step_time=26.49s, grad_norm=0.0994] Steps: 80%|███████▉ | 7165/9000 [35:45:47<13:24:03, 26.29s/it, loss=0.2393, step_time=26.49s, grad_norm=0.0994] Steps: 80%|███████▉ | 7165/9000 [35:46:11<13:24:03, 26.29s/it, loss=0.1963, step_time=23.89s, grad_norm=0.0631] Steps: 80%|███████▉ | 7166/9000 [35:46:11<13:01:38, 25.57s/it, loss=0.1963, step_time=23.89s, grad_norm=0.0631] Steps: 80%|███████▉ | 7166/9000 [35:46:37<13:01:38, 25.57s/it, loss=0.2144, step_time=26.43s, grad_norm=0.0733] Steps: 80%|███████▉ | 7167/9000 [35:46:37<13:09:03, 25.83s/it, loss=0.2144, step_time=26.43s, grad_norm=0.0733] Steps: 80%|███████▉ | 7167/9000 [35:47:02<13:09:03, 25.83s/it, loss=0.1985, step_time=24.87s, grad_norm=0.0535] Steps: 80%|███████▉ | 7168/9000 [35:47:02<12:59:50, 25.54s/it, loss=0.1985, step_time=24.87s, grad_norm=0.0535] Steps: 80%|███████▉ | 7168/9000 [35:47:28<12:59:50, 25.54s/it, loss=0.1926, step_time=25.36s, grad_norm=0.0806] Steps: 80%|███████▉ | 7169/9000 [35:47:28<12:57:45, 25.49s/it, loss=0.1926, step_time=25.36s, grad_norm=0.0806] Steps: 80%|███████▉ | 7169/9000 [35:47:53<12:57:45, 25.49s/it, loss=0.1697, step_time=24.81s, grad_norm=0.0673] Steps: 80%|███████▉ | 7170/9000 [35:47:53<12:51:08, 25.28s/it, loss=0.1697, step_time=24.81s, grad_norm=0.0673] Steps: 80%|███████▉ | 7170/9000 [35:48:17<12:51:08, 25.28s/it, loss=0.2197, step_time=24.08s, grad_norm=0.0611] Steps: 80%|███████▉ | 7171/9000 [35:48:17<12:39:42, 24.92s/it, loss=0.2197, step_time=24.08s, grad_norm=0.0611] Steps: 80%|███████▉ | 7171/9000 [35:48:42<12:39:42, 24.92s/it, loss=0.1774, step_time=25.23s, grad_norm=0.0806] Steps: 80%|███████▉ | 7172/9000 [35:48:42<12:42:09, 25.02s/it, loss=0.1774, step_time=25.23s, grad_norm=0.0806] Steps: 80%|███████▉ | 7172/9000 [35:49:06<12:42:09, 25.02s/it, loss=0.1488, step_time=23.87s, grad_norm=0.086] Steps: 80%|███████▉ | 7173/9000 [35:49:06<12:31:16, 24.67s/it, loss=0.1488, step_time=23.87s, grad_norm=0.086] Steps: 80%|███████▉ | 7173/9000 [35:49:31<12:31:16, 24.67s/it, loss=0.3082, step_time=25.10s, grad_norm=0.0574] Steps: 80%|███████▉ | 7174/9000 [35:49:31<12:34:47, 24.80s/it, loss=0.3082, step_time=25.10s, grad_norm=0.0574] Steps: 80%|███████▉ | 7174/9000 [35:49:55<12:34:47, 24.80s/it, loss=0.2751, step_time=24.51s, grad_norm=0.0932] Steps: 80%|███████▉ | 7175/9000 [35:49:55<12:31:46, 24.72s/it, loss=0.2751, step_time=24.51s, grad_norm=0.0932] Steps: 80%|███████▉ | 7175/9000 [35:50:21<12:31:46, 24.72s/it, loss=0.1849, step_time=25.45s, grad_norm=0.109] Steps: 80%|███████▉ | 7176/9000 [35:50:21<12:38:05, 24.94s/it, loss=0.1849, step_time=25.45s, grad_norm=0.109] Steps: 80%|███████▉ | 7176/9000 [35:50:46<12:38:05, 24.94s/it, loss=0.2275, step_time=25.10s, grad_norm=0.0739] Steps: 80%|███████▉ | 7177/9000 [35:50:46<12:39:08, 24.99s/it, loss=0.2275, step_time=25.10s, grad_norm=0.0739] Steps: 80%|███████▉ | 7177/9000 [35:51:09<12:39:08, 24.99s/it, loss=0.2026, step_time=23.08s, grad_norm=0.0634] Steps: 80%|███████▉ | 7178/9000 [35:51:09<12:21:23, 24.41s/it, loss=0.2026, step_time=23.08s, grad_norm=0.0634] Steps: 80%|███████▉ | 7178/9000 [35:51:35<12:21:23, 24.41s/it, loss=0.1857, step_time=25.63s, grad_norm=0.0715] Steps: 80%|███████▉ | 7179/9000 [35:51:35<12:32:05, 24.78s/it, loss=0.1857, step_time=25.63s, grad_norm=0.0715] Steps: 80%|███████▉ | 7179/9000 [35:51:58<12:32:05, 24.78s/it, loss=0.2257, step_time=22.93s, grad_norm=0.121] Steps: 80%|███████▉ | 7180/9000 [35:51:58<12:14:49, 24.22s/it, loss=0.2257, step_time=22.93s, grad_norm=0.121] Steps: 80%|███████▉ | 7180/9000 [35:52:24<12:14:49, 24.22s/it, loss=0.2018, step_time=26.45s, grad_norm=0.106] Steps: 80%|███████▉ | 7181/9000 [35:52:24<12:34:41, 24.89s/it, loss=0.2018, step_time=26.45s, grad_norm=0.106] Steps: 80%|███████▉ | 7181/9000 [35:52:48<12:34:41, 24.89s/it, loss=0.2011, step_time=24.30s, grad_norm=0.108] Steps: 80%|███████▉ | 7182/9000 [35:52:48<12:28:52, 24.72s/it, loss=0.2011, step_time=24.30s, grad_norm=0.108] Steps: 80%|███████▉ | 7182/9000 [35:53:14<12:28:52, 24.72s/it, loss=0.1664, step_time=25.71s, grad_norm=0.103] Steps: 80%|███████▉ | 7183/9000 [35:53:14<12:37:30, 25.01s/it, loss=0.1664, step_time=25.71s, grad_norm=0.103] Steps: 80%|███████▉ | 7183/9000 [35:53:40<12:37:30, 25.01s/it, loss=0.2782, step_time=25.78s, grad_norm=0.0957] Steps: 80%|███████▉ | 7184/9000 [35:53:40<12:44:04, 25.25s/it, loss=0.2782, step_time=25.78s, grad_norm=0.0957] Steps: 80%|███████▉ | 7184/9000 [35:54:04<12:44:04, 25.25s/it, loss=0.1387, step_time=24.16s, grad_norm=0.104] Steps: 80%|███████▉ | 7185/9000 [35:54:04<12:33:49, 24.92s/it, loss=0.1387, step_time=24.16s, grad_norm=0.104] Steps: 80%|███████▉ | 7185/9000 [35:54:31<12:33:49, 24.92s/it, loss=0.1359, step_time=27.13s, grad_norm=0.0577] Steps: 80%|███████▉ | 7186/9000 [35:54:31<12:53:30, 25.58s/it, loss=0.1359, step_time=27.13s, grad_norm=0.0577] Steps: 80%|███████▉ | 7186/9000 [35:54:56<12:53:30, 25.58s/it, loss=0.1681, step_time=25.23s, grad_norm=0.115] Steps: 80%|███████▉ | 7187/9000 [35:54:56<12:49:51, 25.48s/it, loss=0.1681, step_time=25.23s, grad_norm=0.115] Steps: 80%|███████▉ | 7187/9000 [35:55:21<12:49:51, 25.48s/it, loss=0.1625, step_time=24.30s, grad_norm=0.0581] Steps: 80%|███████▉ | 7188/9000 [35:55:21<12:38:45, 25.12s/it, loss=0.1625, step_time=24.30s, grad_norm=0.0581] Steps: 80%|███████▉ | 7188/9000 [35:55:46<12:38:45, 25.12s/it, loss=0.1432, step_time=25.68s, grad_norm=0.117] Steps: 80%|███████▉ | 7189/9000 [35:55:46<12:43:23, 25.29s/it, loss=0.1432, step_time=25.68s, grad_norm=0.117] Steps: 80%|███████▉ | 7189/9000 [35:56:12<12:43:23, 25.29s/it, loss=0.1116, step_time=25.34s, grad_norm=0.0604] Steps: 80%|███████▉ | 7190/9000 [35:56:12<12:43:26, 25.31s/it, loss=0.1116, step_time=25.34s, grad_norm=0.0604] Steps: 80%|███████▉ | 7190/9000 [35:56:38<12:43:26, 25.31s/it, loss=0.1321, step_time=26.33s, grad_norm=0.0789] Steps: 80%|███████▉ | 7191/9000 [35:56:38<12:52:15, 25.61s/it, loss=0.1321, step_time=26.33s, grad_norm=0.0789] Steps: 80%|███████▉ | 7191/9000 [35:57:02<12:52:15, 25.61s/it, loss=0.1321, step_time=24.25s, grad_norm=0.153] Steps: 80%|███████▉ | 7192/9000 [35:57:02<12:39:33, 25.21s/it, loss=0.1321, step_time=24.25s, grad_norm=0.153] Steps: 80%|███████▉ | 7192/9000 [35:57:27<12:39:33, 25.21s/it, loss=0.1954, step_time=25.24s, grad_norm=0.0528] Steps: 80%|███████▉ | 7193/9000 [35:57:27<12:39:25, 25.22s/it, loss=0.1954, step_time=25.24s, grad_norm=0.0528] Steps: 80%|███████▉ | 7193/9000 [35:57:54<12:39:25, 25.22s/it, loss=0.1049, step_time=26.43s, grad_norm=0.0783] Steps: 80%|███████▉ | 7194/9000 [35:57:54<12:49:55, 25.58s/it, loss=0.1049, step_time=26.43s, grad_norm=0.0783] Steps: 80%|███████▉ | 7194/9000 [35:58:18<12:49:55, 25.58s/it, loss=0.1197, step_time=24.15s, grad_norm=0.057] Steps: 80%|███████▉ | 7195/9000 [35:58:18<12:36:39, 25.15s/it, loss=0.1197, step_time=24.15s, grad_norm=0.057] Steps: 80%|███████▉ | 7195/9000 [35:58:44<12:36:39, 25.15s/it, loss=0.2204, step_time=26.05s, grad_norm=0.102] Steps: 80%|███████▉ | 7196/9000 [35:58:44<12:44:21, 25.42s/it, loss=0.2204, step_time=26.05s, grad_norm=0.102] Steps: 80%|███████▉ | 7196/9000 [35:59:08<12:44:21, 25.42s/it, loss=0.3330, step_time=23.50s, grad_norm=0.108] Steps: 80%|███████▉ | 7197/9000 [35:59:08<12:26:36, 24.85s/it, loss=0.3330, step_time=23.50s, grad_norm=0.108] Steps: 80%|███████▉ | 7197/9000 [35:59:34<12:26:36, 24.85s/it, loss=0.1604, step_time=26.53s, grad_norm=0.0703] Steps: 80%|███████▉ | 7198/9000 [35:59:34<12:41:20, 25.35s/it, loss=0.1604, step_time=26.53s, grad_norm=0.0703] Steps: 80%|███████▉ | 7198/9000 [35:59:58<12:41:20, 25.35s/it, loss=0.2163, step_time=24.15s, grad_norm=0.0841] Steps: 80%|███████▉ | 7199/9000 [35:59:58<12:30:10, 24.99s/it, loss=0.2163, step_time=24.15s, grad_norm=0.0841] Steps: 80%|███████▉ | 7199/9000 [36:00:24<12:30:10, 24.99s/it, loss=0.1877, step_time=26.05s, grad_norm=0.0634] Steps: 80%|████████ | 7200/9000 [36:00:24<12:39:19, 25.31s/it, loss=0.1877, step_time=26.05s, grad_norm=0.0634] Steps: 80%|████████ | 7200/9000 [36:00:49<12:39:19, 25.31s/it, loss=0.2024, step_time=24.25s, grad_norm=0.082] Steps: 80%|████████ | 7201/9000 [36:00:49<12:29:20, 24.99s/it, loss=0.2024, step_time=24.25s, grad_norm=0.082] Steps: 80%|████████ | 7201/9000 [36:01:15<12:29:20, 24.99s/it, loss=0.1764, step_time=26.50s, grad_norm=0.0912] Steps: 80%|████████ | 7202/9000 [36:01:15<12:42:31, 25.45s/it, loss=0.1764, step_time=26.50s, grad_norm=0.0912] Steps: 80%|████████ | 7202/9000 [36:01:39<12:42:31, 25.45s/it, loss=0.2057, step_time=23.47s, grad_norm=0.069] Steps: 80%|████████ | 7203/9000 [36:01:39<12:24:22, 24.85s/it, loss=0.2057, step_time=23.47s, grad_norm=0.069] Steps: 80%|████████ | 7203/9000 [36:02:05<12:24:22, 24.85s/it, loss=0.1937, step_time=26.07s, grad_norm=0.0858] Steps: 80%|████████ | 7204/9000 [36:02:05<12:34:51, 25.22s/it, loss=0.1937, step_time=26.07s, grad_norm=0.0858] Steps: 80%|████████ | 7204/9000 [36:02:28<12:34:51, 25.22s/it, loss=0.2282, step_time=23.35s, grad_norm=0.0585] Steps: 80%|████████ | 7205/9000 [36:02:28<12:17:41, 24.66s/it, loss=0.2282, step_time=23.35s, grad_norm=0.0585] Steps: 80%|████████ | 7205/9000 [36:02:54<12:17:41, 24.66s/it, loss=0.2771, step_time=25.95s, grad_norm=0.0761] Steps: 80%|████████ | 7206/9000 [36:02:54<12:28:51, 25.05s/it, loss=0.2771, step_time=25.95s, grad_norm=0.0761] Steps: 80%|████████ | 7206/9000 [36:03:18<12:28:51, 25.05s/it, loss=0.1415, step_time=23.75s, grad_norm=0.0641] Steps: 80%|████████ | 7207/9000 [36:03:18<12:16:50, 24.66s/it, loss=0.1415, step_time=23.75s, grad_norm=0.0641] Steps: 80%|████████ | 7207/9000 [36:03:43<12:16:50, 24.66s/it, loss=0.2243, step_time=25.59s, grad_norm=0.0956] Steps: 80%|████████ | 7208/9000 [36:03:43<12:24:46, 24.94s/it, loss=0.2243, step_time=25.59s, grad_norm=0.0956] Steps: 80%|████████ | 7208/9000 [36:04:07<12:24:46, 24.94s/it, loss=0.1829, step_time=23.47s, grad_norm=0.0863] Steps: 80%|████████ | 7209/9000 [36:04:07<12:11:12, 24.50s/it, loss=0.1829, step_time=23.47s, grad_norm=0.0863] Steps: 80%|████████ | 7209/9000 [36:04:33<12:11:12, 24.50s/it, loss=0.1136, step_time=25.92s, grad_norm=0.064] Steps: 80%|████████ | 7210/9000 [36:04:33<12:23:32, 24.92s/it, loss=0.1136, step_time=25.92s, grad_norm=0.064] Steps: 80%|████████ | 7210/9000 [36:04:56<12:23:32, 24.92s/it, loss=0.1333, step_time=23.84s, grad_norm=0.145] Steps: 80%|████████ | 7211/9000 [36:04:56<12:13:27, 24.60s/it, loss=0.1333, step_time=23.84s, grad_norm=0.145] Steps: 80%|████████ | 7211/9000 [36:05:23<12:13:27, 24.60s/it, loss=0.0987, step_time=26.64s, grad_norm=0.059] Steps: 80%|████████ | 7212/9000 [36:05:23<12:31:18, 25.21s/it, loss=0.0987, step_time=26.64s, grad_norm=0.059] Steps: 80%|████████ | 7212/9000 [36:05:47<12:31:18, 25.21s/it, loss=0.2116, step_time=24.19s, grad_norm=0.0466] Steps: 80%|████████ | 7213/9000 [36:05:47<12:21:45, 24.91s/it, loss=0.2116, step_time=24.19s, grad_norm=0.0466] Steps: 80%|████████ | 7213/9000 [36:06:14<12:21:45, 24.91s/it, loss=0.2307, step_time=26.37s, grad_norm=0.0981] Steps: 80%|████████ | 7214/9000 [36:06:14<12:34:25, 25.34s/it, loss=0.2307, step_time=26.37s, grad_norm=0.0981] Steps: 80%|████████ | 7214/9000 [36:06:38<12:34:25, 25.34s/it, loss=0.1653, step_time=23.99s, grad_norm=0.0699] Steps: 80%|████████ | 7215/9000 [36:06:38<12:21:54, 24.94s/it, loss=0.1653, step_time=23.99s, grad_norm=0.0699] Steps: 80%|████████ | 7215/9000 [36:07:04<12:21:54, 24.94s/it, loss=0.1263, step_time=26.80s, grad_norm=0.0612] Steps: 80%|████████ | 7216/9000 [36:07:04<12:38:07, 25.50s/it, loss=0.1263, step_time=26.80s, grad_norm=0.0612] Steps: 80%|████████ | 7216/9000 [36:07:28<12:38:07, 25.50s/it, loss=0.1500, step_time=23.71s, grad_norm=0.0943] Steps: 80%|████████ | 7217/9000 [36:07:28<12:21:47, 24.96s/it, loss=0.1500, step_time=23.71s, grad_norm=0.0943] Steps: 80%|████████ | 7217/9000 [36:07:54<12:21:47, 24.96s/it, loss=0.1781, step_time=25.70s, grad_norm=0.0792] Steps: 80%|████████ | 7218/9000 [36:07:54<12:27:56, 25.18s/it, loss=0.1781, step_time=25.70s, grad_norm=0.0792] Steps: 80%|████████ | 7218/9000 [36:08:19<12:27:56, 25.18s/it, loss=0.1609, step_time=24.89s, grad_norm=0.0655] Steps: 80%|████████ | 7219/9000 [36:08:19<12:24:53, 25.09s/it, loss=0.1609, step_time=24.89s, grad_norm=0.0655] Steps: 80%|████████ | 7219/9000 [36:08:44<12:24:53, 25.09s/it, loss=0.1064, step_time=25.01s, grad_norm=0.1] Steps: 80%|████████ | 7220/9000 [36:08:44<12:23:44, 25.07s/it, loss=0.1064, step_time=25.01s, grad_norm=0.1] Steps: 80%|████████ | 7220/9000 [36:09:09<12:23:44, 25.07s/it, loss=0.1044, step_time=25.62s, grad_norm=0.0996] Steps: 80%|████████ | 7221/9000 [36:09:09<12:28:13, 25.24s/it, loss=0.1044, step_time=25.62s, grad_norm=0.0996] Steps: 80%|████████ | 7221/9000 [36:09:34<12:28:13, 25.24s/it, loss=0.1511, step_time=24.46s, grad_norm=0.0652] Steps: 80%|████████ | 7222/9000 [36:09:34<12:20:56, 25.00s/it, loss=0.1511, step_time=24.46s, grad_norm=0.0652] Steps: 80%|████████ | 7222/9000 [36:10:00<12:20:56, 25.00s/it, loss=0.1975, step_time=26.17s, grad_norm=0.134] Steps: 80%|████████ | 7223/9000 [36:10:00<12:30:52, 25.35s/it, loss=0.1975, step_time=26.17s, grad_norm=0.134] Steps: 80%|████████ | 7223/9000 [36:10:24<12:30:52, 25.35s/it, loss=0.2577, step_time=23.64s, grad_norm=0.0975] Steps: 80%|████████ | 7224/9000 [36:10:24<12:15:16, 24.84s/it, loss=0.2577, step_time=23.64s, grad_norm=0.0975] Steps: 80%|████████ | 7224/9000 [36:10:51<12:15:16, 24.84s/it, loss=0.1886, step_time=27.18s, grad_norm=0.159] Steps: 80%|████████ | 7225/9000 [36:10:51<12:35:39, 25.54s/it, loss=0.1886, step_time=27.18s, grad_norm=0.159] Steps: 80%|████████ | 7225/9000 [36:11:17<12:35:39, 25.54s/it, loss=0.1310, step_time=25.86s, grad_norm=0.128] Steps: 80%|████████ | 7226/9000 [36:11:17<12:38:03, 25.64s/it, loss=0.1310, step_time=25.86s, grad_norm=0.128] Steps: 80%|████████ | 7226/9000 [36:11:45<12:38:03, 25.64s/it, loss=0.2502, step_time=28.66s, grad_norm=0.087] Steps: 80%|████████ | 7227/9000 [36:11:45<13:04:26, 26.55s/it, loss=0.2502, step_time=28.66s, grad_norm=0.087] Steps: 80%|████████ | 7227/9000 [36:12:14<13:04:26, 26.55s/it, loss=0.2590, step_time=28.71s, grad_norm=0.157] Steps: 80%|████████ | 7228/9000 [36:12:14<13:23:09, 27.20s/it, loss=0.2590, step_time=28.71s, grad_norm=0.157] Steps: 80%|████████ | 7228/9000 [36:12:41<13:23:09, 27.20s/it, loss=0.2229, step_time=27.10s, grad_norm=0.137] Steps: 80%|████████ | 7229/9000 [36:12:41<13:21:51, 27.17s/it, loss=0.2229, step_time=27.10s, grad_norm=0.137] Steps: 80%|████████ | 7229/9000 [36:13:10<13:21:51, 27.17s/it, loss=0.1183, step_time=29.17s, grad_norm=0.0777] Steps: 80%|████████ | 7230/9000 [36:13:10<13:39:10, 27.77s/it, loss=0.1183, step_time=29.17s, grad_norm=0.0777] Steps: 80%|████████ | 7230/9000 [36:13:39<13:39:10, 27.77s/it, loss=0.1907, step_time=28.25s, grad_norm=0.103] Steps: 80%|████████ | 7231/9000 [36:13:39<13:43:01, 27.91s/it, loss=0.1907, step_time=28.25s, grad_norm=0.103] Steps: 80%|████████ | 7231/9000 [36:14:06<13:43:01, 27.91s/it, loss=0.1943, step_time=27.56s, grad_norm=0.177] Steps: 80%|████████ | 7232/9000 [36:14:06<13:39:26, 27.81s/it, loss=0.1943, step_time=27.56s, grad_norm=0.177] Steps: 80%|████████ | 7232/9000 [36:14:35<13:39:26, 27.81s/it, loss=0.0909, step_time=29.20s, grad_norm=0.144] Steps: 80%|████████ | 7233/9000 [36:14:35<13:51:17, 28.23s/it, loss=0.0909, step_time=29.20s, grad_norm=0.144] Steps: 80%|████████ | 7233/9000 [36:15:04<13:51:17, 28.23s/it, loss=0.1400, step_time=28.41s, grad_norm=0.119] Steps: 80%|████████ | 7234/9000 [36:15:04<13:52:25, 28.28s/it, loss=0.1400, step_time=28.41s, grad_norm=0.119] Steps: 80%|████████ | 7234/9000 [36:15:31<13:52:25, 28.28s/it, loss=0.1854, step_time=27.13s, grad_norm=0.106] Steps: 80%|████████ | 7235/9000 [36:15:31<13:41:48, 27.94s/it, loss=0.1854, step_time=27.13s, grad_norm=0.106] Steps: 80%|████████ | 7235/9000 [36:16:00<13:41:48, 27.94s/it, loss=0.1469, step_time=29.47s, grad_norm=0.0741] Steps: 80%|████████ | 7236/9000 [36:16:00<13:54:51, 28.40s/it, loss=0.1469, step_time=29.47s, grad_norm=0.0741] Steps: 80%|████████ | 7236/9000 [36:16:29<13:54:51, 28.40s/it, loss=0.1702, step_time=28.41s, grad_norm=0.0912] Steps: 80%|████████ | 7237/9000 [36:16:29<13:54:31, 28.40s/it, loss=0.1702, step_time=28.41s, grad_norm=0.0912] Steps: 80%|████████ | 7237/9000 [36:16:57<13:54:31, 28.40s/it, loss=0.1321, step_time=27.77s, grad_norm=0.123] Steps: 80%|████████ | 7238/9000 [36:16:57<13:48:28, 28.21s/it, loss=0.1321, step_time=27.77s, grad_norm=0.123] Steps: 80%|████████ | 7238/9000 [36:17:26<13:48:28, 28.21s/it, loss=0.2321, step_time=29.33s, grad_norm=0.079] Steps: 80%|████████ | 7239/9000 [36:17:26<13:57:53, 28.55s/it, loss=0.2321, step_time=29.33s, grad_norm=0.079] Steps: 80%|████████ | 7239/9000 [36:17:55<13:57:53, 28.55s/it, loss=0.1374, step_time=28.69s, grad_norm=0.0756] Steps: 80%|████████ | 7240/9000 [36:17:55<13:58:41, 28.59s/it, loss=0.1374, step_time=28.69s, grad_norm=0.0756] Steps: 80%|████████ | 7240/9000 [36:18:23<13:58:41, 28.59s/it, loss=0.2453, step_time=28.09s, grad_norm=0.108] Steps: 80%|████████ | 7241/9000 [36:18:23<13:53:49, 28.44s/it, loss=0.2453, step_time=28.09s, grad_norm=0.108] Steps: 80%|████████ | 7241/9000 [36:18:52<13:53:49, 28.44s/it, loss=0.1336, step_time=29.17s, grad_norm=0.0718] Steps: 80%|████████ | 7242/9000 [36:18:52<13:59:45, 28.66s/it, loss=0.1336, step_time=29.17s, grad_norm=0.0718] Steps: 80%|████████ | 7242/9000 [36:19:21<13:59:45, 28.66s/it, loss=0.1607, step_time=29.01s, grad_norm=0.0631] Steps: 80%|████████ | 7243/9000 [36:19:21<14:02:24, 28.77s/it, loss=0.1607, step_time=29.01s, grad_norm=0.0631] Steps: 80%|████████ | 7243/9000 [36:19:49<14:02:24, 28.77s/it, loss=0.1207, step_time=27.88s, grad_norm=0.12] Steps: 80%|████████ | 7244/9000 [36:19:49<13:54:09, 28.50s/it, loss=0.1207, step_time=27.88s, grad_norm=0.12] Steps: 80%|████████ | 7244/9000 [36:20:18<13:54:09, 28.50s/it, loss=0.1504, step_time=29.38s, grad_norm=0.0761] Steps: 80%|████████ | 7245/9000 [36:20:18<14:01:22, 28.77s/it, loss=0.1504, step_time=29.38s, grad_norm=0.0761] Steps: 80%|████████ | 7245/9000 [36:20:47<14:01:22, 28.77s/it, loss=0.2774, step_time=28.82s, grad_norm=0.0887] Steps: 81%|████████ | 7246/9000 [36:20:47<14:01:22, 28.78s/it, loss=0.2774, step_time=28.82s, grad_norm=0.0887] Steps: 81%|████████ | 7246/9000 [36:21:15<14:01:22, 28.78s/it, loss=0.1604, step_time=27.82s, grad_norm=0.138] Steps: 81%|████████ | 7247/9000 [36:21:15<13:52:28, 28.49s/it, loss=0.1604, step_time=27.82s, grad_norm=0.138] Steps: 81%|████████ | 7247/9000 [36:21:45<13:52:28, 28.49s/it, loss=0.1683, step_time=30.02s, grad_norm=0.0487] Steps: 81%|████████ | 7248/9000 [36:21:45<14:05:26, 28.95s/it, loss=0.1683, step_time=30.02s, grad_norm=0.0487] Steps: 81%|████████ | 7248/9000 [36:22:14<14:05:26, 28.95s/it, loss=0.1526, step_time=29.47s, grad_norm=0.0765] Steps: 81%|████████ | 7249/9000 [36:22:14<14:09:28, 29.11s/it, loss=0.1526, step_time=29.47s, grad_norm=0.0765] Steps: 81%|████████ | 7249/9000 [36:22:43<14:09:28, 29.11s/it, loss=0.1782, step_time=28.72s, grad_norm=0.109] Steps: 81%|████████ | 7250/9000 [36:22:43<14:05:36, 28.99s/it, loss=0.1782, step_time=28.72s, grad_norm=0.109] Steps: 81%|████████ | 7250/9000 [36:23:12<14:05:36, 28.99s/it, loss=0.1777, step_time=28.51s, grad_norm=0.0738] Steps: 81%|████████ | 7251/9000 [36:23:12<14:00:57, 28.85s/it, loss=0.1777, step_time=28.51s, grad_norm=0.0738] Steps: 81%|████████ | 7251/9000 [36:23:42<14:00:57, 28.85s/it, loss=0.2032, step_time=30.25s, grad_norm=0.0871] Steps: 81%|████████ | 7252/9000 [36:23:42<14:12:46, 29.27s/it, loss=0.2032, step_time=30.25s, grad_norm=0.0871] Steps: 81%|████████ | 7252/9000 [36:24:11<14:12:46, 29.27s/it, loss=0.2932, step_time=29.08s, grad_norm=0.0669] Steps: 81%|████████ | 7253/9000 [36:24:11<14:10:37, 29.21s/it, loss=0.2932, step_time=29.08s, grad_norm=0.0669] Steps: 81%|████████ | 7253/9000 [36:24:40<14:10:37, 29.21s/it, loss=0.2144, step_time=28.88s, grad_norm=0.13] Steps: 81%|████████ | 7254/9000 [36:24:40<14:07:15, 29.12s/it, loss=0.2144, step_time=28.88s, grad_norm=0.13] Steps: 81%|████████ | 7254/9000 [36:25:11<14:07:15, 29.12s/it, loss=0.1889, step_time=30.82s, grad_norm=0.066] Steps: 81%|████████ | 7255/9000 [36:25:11<14:21:41, 29.63s/it, loss=0.1889, step_time=30.82s, grad_norm=0.066] Steps: 81%|████████ | 7255/9000 [36:25:39<14:21:41, 29.63s/it, loss=0.2373, step_time=28.03s, grad_norm=0.0707] Steps: 81%|████████ | 7256/9000 [36:25:39<14:07:17, 29.15s/it, loss=0.2373, step_time=28.03s, grad_norm=0.0707] Steps: 81%|████████ | 7256/9000 [36:26:08<14:07:17, 29.15s/it, loss=0.1560, step_time=29.82s, grad_norm=0.12] Steps: 81%|████████ | 7257/9000 [36:26:08<14:12:37, 29.35s/it, loss=0.1560, step_time=29.82s, grad_norm=0.12] Steps: 81%|████████ | 7257/9000 [36:26:38<14:12:37, 29.35s/it, loss=0.2163, step_time=29.27s, grad_norm=0.0776] Steps: 81%|████████ | 7258/9000 [36:26:38<14:11:25, 29.33s/it, loss=0.2163, step_time=29.27s, grad_norm=0.0776] Steps: 81%|████████ | 7258/9000 [36:27:07<14:11:25, 29.33s/it, loss=0.1861, step_time=29.32s, grad_norm=0.0874] Steps: 81%|████████ | 7259/9000 [36:27:07<14:10:56, 29.33s/it, loss=0.1861, step_time=29.32s, grad_norm=0.0874] Steps: 81%|████████ | 7259/9000 [36:27:36<14:10:56, 29.33s/it, loss=0.1151, step_time=28.85s, grad_norm=0.109] Steps: 81%|████████ | 7260/9000 [36:27:36<14:06:20, 29.18s/it, loss=0.1151, step_time=28.85s, grad_norm=0.109] Steps: 81%|████████ | 7260/9000 [36:28:06<14:06:20, 29.18s/it, loss=0.1789, step_time=30.05s, grad_norm=0.0524] Steps: 81%|████████ | 7261/9000 [36:28:06<14:13:22, 29.44s/it, loss=0.1789, step_time=30.05s, grad_norm=0.0524] Steps: 81%|████████ | 7261/9000 [36:28:34<14:13:22, 29.44s/it, loss=0.2486, step_time=28.14s, grad_norm=0.0603] Steps: 81%|████████ | 7262/9000 [36:28:34<14:01:33, 29.05s/it, loss=0.2486, step_time=28.14s, grad_norm=0.0603] Steps: 81%|████████ | 7262/9000 [36:29:03<14:01:33, 29.05s/it, loss=0.1151, step_time=29.27s, grad_norm=0.121] Steps: 81%|████████ | 7263/9000 [36:29:03<14:03:00, 29.12s/it, loss=0.1151, step_time=29.27s, grad_norm=0.121] Steps: 81%|████████ | 7263/9000 [36:29:32<14:03:00, 29.12s/it, loss=0.2295, step_time=28.81s, grad_norm=0.0683] Steps: 81%|████████ | 7264/9000 [36:29:32<13:59:49, 29.03s/it, loss=0.2295, step_time=28.81s, grad_norm=0.0683] Steps: 81%|████████ | 7264/9000 [36:30:00<13:59:49, 29.03s/it, loss=0.1696, step_time=28.14s, grad_norm=0.0894] Steps: 81%|████████ | 7265/9000 [36:30:00<13:51:42, 28.76s/it, loss=0.1696, step_time=28.14s, grad_norm=0.0894] Steps: 81%|████████ | 7265/9000 [36:30:29<13:51:42, 28.76s/it, loss=0.1442, step_time=29.13s, grad_norm=0.118] Steps: 81%|████████ | 7266/9000 [36:30:29<13:54:25, 28.87s/it, loss=0.1442, step_time=29.13s, grad_norm=0.118] Steps: 81%|████████ | 7266/9000 [36:30:59<13:54:25, 28.87s/it, loss=0.1631, step_time=29.22s, grad_norm=0.0862] Steps: 81%|████████ | 7267/9000 [36:30:59<13:56:59, 28.98s/it, loss=0.1631, step_time=29.22s, grad_norm=0.0862] Steps: 81%|████████ | 7267/9000 [36:31:27<13:56:59, 28.98s/it, loss=0.1194, step_time=28.49s, grad_norm=0.126] Steps: 81%|████████ | 7268/9000 [36:31:27<13:52:17, 28.83s/it, loss=0.1194, step_time=28.49s, grad_norm=0.126] Steps: 81%|████████ | 7268/9000 [36:31:56<13:52:17, 28.83s/it, loss=0.1435, step_time=29.00s, grad_norm=0.0902] Steps: 81%|████████ | 7269/9000 [36:31:56<13:53:15, 28.88s/it, loss=0.1435, step_time=29.00s, grad_norm=0.0902] Steps: 81%|████████ | 7269/9000 [36:32:25<13:53:15, 28.88s/it, loss=0.2169, step_time=29.35s, grad_norm=0.0682] Steps: 81%|████████ | 7270/9000 [36:32:25<13:56:49, 29.02s/it, loss=0.2169, step_time=29.35s, grad_norm=0.0682] Steps: 81%|████████ | 7270/9000 [36:32:53<13:56:49, 29.02s/it, loss=0.0833, step_time=27.67s, grad_norm=0.102] Steps: 81%|████████ | 7271/9000 [36:32:53<13:44:39, 28.62s/it, loss=0.0833, step_time=27.67s, grad_norm=0.102] Steps: 81%|████████ | 7271/9000 [36:33:23<13:44:39, 28.62s/it, loss=0.0807, step_time=29.69s, grad_norm=0.0758] Steps: 81%|████████ | 7272/9000 [36:33:23<13:53:27, 28.94s/it, loss=0.0807, step_time=29.69s, grad_norm=0.0758] Steps: 81%|████████ | 7272/9000 [36:33:52<13:53:27, 28.94s/it, loss=0.1630, step_time=28.84s, grad_norm=0.127] Steps: 81%|████████ | 7273/9000 [36:33:52<13:52:10, 28.91s/it, loss=0.1630, step_time=28.84s, grad_norm=0.127] Steps: 81%|████████ | 7273/9000 [36:34:19<13:52:10, 28.91s/it, loss=0.2091, step_time=27.57s, grad_norm=0.0825] Steps: 81%|████████ | 7274/9000 [36:34:19<13:40:07, 28.51s/it, loss=0.2091, step_time=27.57s, grad_norm=0.0825] Steps: 81%|████████ | 7274/9000 [36:34:48<13:40:07, 28.51s/it, loss=0.2247, step_time=29.03s, grad_norm=0.105] Steps: 81%|████████ | 7275/9000 [36:34:48<13:44:08, 28.67s/it, loss=0.2247, step_time=29.03s, grad_norm=0.105] Steps: 81%|████████ | 7275/9000 [36:35:17<13:44:08, 28.67s/it, loss=0.1842, step_time=28.66s, grad_norm=0.0798] Steps: 81%|████████ | 7276/9000 [36:35:17<13:43:35, 28.66s/it, loss=0.1842, step_time=28.66s, grad_norm=0.0798] Steps: 81%|████████ | 7276/9000 [36:35:44<13:43:35, 28.66s/it, loss=0.2324, step_time=27.53s, grad_norm=0.0955] Steps: 81%|████████ | 7277/9000 [36:35:44<13:33:24, 28.33s/it, loss=0.2324, step_time=27.53s, grad_norm=0.0955] Steps: 81%|████████ | 7277/9000 [36:36:14<13:33:24, 28.33s/it, loss=0.2287, step_time=29.72s, grad_norm=0.0659] Steps: 81%|████████ | 7278/9000 [36:36:14<13:44:54, 28.74s/it, loss=0.2287, step_time=29.72s, grad_norm=0.0659] Steps: 81%|████████ | 7278/9000 [36:36:43<13:44:54, 28.74s/it, loss=0.1728, step_time=28.86s, grad_norm=0.091] Steps: 81%|████████ | 7279/9000 [36:36:43<13:45:28, 28.78s/it, loss=0.1728, step_time=28.86s, grad_norm=0.091] Steps: 81%|████████ | 7279/9000 [36:37:12<13:45:28, 28.78s/it, loss=0.1195, step_time=28.60s, grad_norm=0.0753] Steps: 81%|████████ | 7280/9000 [36:37:12<13:43:29, 28.73s/it, loss=0.1195, step_time=28.60s, grad_norm=0.0753] Steps: 81%|████████ | 7280/9000 [36:37:43<13:43:29, 28.73s/it, loss=0.1422, step_time=30.85s, grad_norm=0.0559] Steps: 81%|████████ | 7281/9000 [36:37:43<14:01:17, 29.36s/it, loss=0.1422, step_time=30.85s, grad_norm=0.0559] Steps: 81%|████████ | 7281/9000 [36:38:13<14:01:17, 29.36s/it, loss=0.1103, step_time=30.13s, grad_norm=0.0931] Steps: 81%|████████ | 7282/9000 [36:38:13<14:07:25, 29.60s/it, loss=0.1103, step_time=30.13s, grad_norm=0.0931] Steps: 81%|████████ | 7282/9000 [36:38:42<14:07:25, 29.60s/it, loss=0.2006, step_time=28.86s, grad_norm=0.0889] Steps: 81%|████████ | 7283/9000 [36:38:42<14:00:41, 29.38s/it, loss=0.2006, step_time=28.86s, grad_norm=0.0889] Steps: 81%|████████ | 7283/9000 [36:39:10<14:00:41, 29.38s/it, loss=0.1912, step_time=28.86s, grad_norm=0.0686] Steps: 81%|████████ | 7284/9000 [36:39:10<13:55:47, 29.22s/it, loss=0.1912, step_time=28.86s, grad_norm=0.0686] Steps: 81%|████████ | 7284/9000 [36:39:41<13:55:47, 29.22s/it, loss=0.2114, step_time=30.15s, grad_norm=0.0918] Steps: 81%|████████ | 7285/9000 [36:39:41<14:03:14, 29.50s/it, loss=0.2114, step_time=30.15s, grad_norm=0.0918] Steps: 81%|████████ | 7285/9000 [36:40:10<14:03:14, 29.50s/it, loss=0.1437, step_time=29.12s, grad_norm=0.108] Steps: 81%|████████ | 7286/9000 [36:40:10<13:59:29, 29.39s/it, loss=0.1437, step_time=29.12s, grad_norm=0.108] Steps: 81%|████████ | 7286/9000 [36:40:39<13:59:29, 29.39s/it, loss=0.1684, step_time=29.82s, grad_norm=0.0602] Steps: 81%|████████ | 7287/9000 [36:40:39<14:02:43, 29.52s/it, loss=0.1684, step_time=29.82s, grad_norm=0.0602] Steps: 81%|████████ | 7287/9000 [36:41:10<14:02:43, 29.52s/it, loss=0.1773, step_time=30.58s, grad_norm=0.0751] Steps: 81%|████████ | 7288/9000 [36:41:10<14:11:21, 29.84s/it, loss=0.1773, step_time=30.58s, grad_norm=0.0751] Steps: 81%|████████ | 7288/9000 [36:41:39<14:11:21, 29.84s/it, loss=0.1589, step_time=28.81s, grad_norm=0.072] Steps: 81%|████████ | 7289/9000 [36:41:39<14:02:06, 29.53s/it, loss=0.1589, step_time=28.81s, grad_norm=0.072] Steps: 81%|████████ | 7289/9000 [36:42:09<14:02:06, 29.53s/it, loss=0.1842, step_time=29.66s, grad_norm=0.0944] Steps: 81%|████████ | 7290/9000 [36:42:09<14:02:46, 29.57s/it, loss=0.1842, step_time=29.66s, grad_norm=0.0944] Steps: 81%|████████ | 7290/9000 [36:42:39<14:02:46, 29.57s/it, loss=0.1441, step_time=30.06s, grad_norm=0.0659] Steps: 81%|████████ | 7291/9000 [36:42:39<14:06:29, 29.72s/it, loss=0.1441, step_time=30.06s, grad_norm=0.0659] Steps: 81%|████████ | 7291/9000 [36:43:09<14:06:29, 29.72s/it, loss=0.2787, step_time=30.23s, grad_norm=0.107] Steps: 81%|████████ | 7292/9000 [36:43:09<14:10:23, 29.87s/it, loss=0.2787, step_time=30.23s, grad_norm=0.107] Steps: 81%|████████ | 7292/9000 [36:43:38<14:10:23, 29.87s/it, loss=0.2176, step_time=28.80s, grad_norm=0.0767] Steps: 81%|████████ | 7293/9000 [36:43:38<14:00:44, 29.55s/it, loss=0.2176, step_time=28.80s, grad_norm=0.0767] Steps: 81%|████████ | 7293/9000 [36:44:08<14:00:44, 29.55s/it, loss=0.1897, step_time=30.68s, grad_norm=0.0853] Steps: 81%|████████ | 7294/9000 [36:44:08<14:09:51, 29.89s/it, loss=0.1897, step_time=30.68s, grad_norm=0.0853] Steps: 81%|████████ | 7294/9000 [36:44:38<14:09:51, 29.89s/it, loss=0.1521, step_time=29.42s, grad_norm=0.102] Steps: 81%|████████ | 7295/9000 [36:44:38<14:05:22, 29.75s/it, loss=0.1521, step_time=29.42s, grad_norm=0.102] Steps: 81%|████████ | 7295/9000 [36:45:06<14:05:22, 29.75s/it, loss=0.1738, step_time=28.65s, grad_norm=0.0814] Steps: 81%|████████ | 7296/9000 [36:45:06<13:55:31, 29.42s/it, loss=0.1738, step_time=28.65s, grad_norm=0.0814] Steps: 81%|████████ | 7296/9000 [36:45:36<13:55:31, 29.42s/it, loss=0.1748, step_time=29.53s, grad_norm=0.0656] Steps: 81%|████████ | 7297/9000 [36:45:36<13:56:01, 29.45s/it, loss=0.1748, step_time=29.53s, grad_norm=0.0656] Steps: 81%|████████ | 7297/9000 [36:46:06<13:56:01, 29.45s/it, loss=0.1415, step_time=30.16s, grad_norm=0.105] Steps: 81%|████████ | 7298/9000 [36:46:06<14:01:32, 29.67s/it, loss=0.1415, step_time=30.16s, grad_norm=0.105] Steps: 81%|████████ | 7298/9000 [36:46:36<14:01:32, 29.67s/it, loss=0.1601, step_time=29.72s, grad_norm=0.0709] Steps: 81%|████████ | 7299/9000 [36:46:36<14:01:29, 29.68s/it, loss=0.1601, step_time=29.72s, grad_norm=0.0709] Steps: 81%|████████ | 7299/9000 [36:47:04<14:01:29, 29.68s/it, loss=0.1236, step_time=28.62s, grad_norm=0.0748] Steps: 81%|████████ | 7300/9000 [36:47:04<13:52:01, 29.37s/it, loss=0.1236, step_time=28.62s, grad_norm=0.0748] Steps: 81%|████████ | 7300/9000 [36:47:35<13:52:01, 29.37s/it, loss=0.2834, step_time=30.86s, grad_norm=0.0563] Steps: 81%|████████ | 7301/9000 [36:47:35<14:04:12, 29.81s/it, loss=0.2834, step_time=30.86s, grad_norm=0.0563] Steps: 81%|████████ | 7301/9000 [36:48:05<14:04:12, 29.81s/it, loss=0.1770, step_time=29.66s, grad_norm=0.0851] Steps: 81%|████████ | 7302/9000 [36:48:05<14:02:27, 29.77s/it, loss=0.1770, step_time=29.66s, grad_norm=0.0851] Steps: 81%|████████ | 7302/9000 [36:48:35<14:02:27, 29.77s/it, loss=0.1790, step_time=30.13s, grad_norm=0.0963] Steps: 81%|████████ | 7303/9000 [36:48:35<14:05:00, 29.88s/it, loss=0.1790, step_time=30.13s, grad_norm=0.0963] Steps: 81%|████████ | 7303/9000 [36:49:05<14:05:00, 29.88s/it, loss=0.2315, step_time=29.55s, grad_norm=0.0618] Steps: 81%|████████ | 7304/9000 [36:49:05<14:01:46, 29.78s/it, loss=0.2315, step_time=29.55s, grad_norm=0.0618] Steps: 81%|████████ | 7304/9000 [36:49:34<14:01:46, 29.78s/it, loss=0.1121, step_time=29.14s, grad_norm=0.0788] Steps: 81%|████████ | 7305/9000 [36:49:34<13:55:50, 29.59s/it, loss=0.1121, step_time=29.14s, grad_norm=0.0788] Steps: 81%|████████ | 7305/9000 [36:50:03<13:55:50, 29.59s/it, loss=0.1460, step_time=29.40s, grad_norm=0.0494] Steps: 81%|████████ | 7306/9000 [36:50:03<13:53:49, 29.53s/it, loss=0.1460, step_time=29.40s, grad_norm=0.0494] Steps: 81%|████████ | 7306/9000 [36:50:34<13:53:49, 29.53s/it, loss=0.1638, step_time=30.54s, grad_norm=0.0515] Steps: 81%|████████ | 7307/9000 [36:50:34<14:01:50, 29.83s/it, loss=0.1638, step_time=30.54s, grad_norm=0.0515] Steps: 81%|████████ | 7307/9000 [36:51:03<14:01:50, 29.83s/it, loss=0.1744, step_time=29.47s, grad_norm=0.0818] Steps: 81%|████████ | 7308/9000 [36:51:03<13:58:17, 29.73s/it, loss=0.1744, step_time=29.47s, grad_norm=0.0818] Steps: 81%|████████ | 7308/9000 [36:51:33<13:58:17, 29.73s/it, loss=0.2071, step_time=29.40s, grad_norm=0.0844] Steps: 81%|████████ | 7309/9000 [36:51:33<13:55:02, 29.63s/it, loss=0.2071, step_time=29.40s, grad_norm=0.0844] Steps: 81%|████████ | 7309/9000 [36:52:03<13:55:02, 29.63s/it, loss=0.1684, step_time=30.13s, grad_norm=0.0534] Steps: 81%|████████ | 7310/9000 [36:52:03<13:58:46, 29.78s/it, loss=0.1684, step_time=30.13s, grad_norm=0.0534] Steps: 81%|████████ | 7310/9000 [36:52:32<13:58:46, 29.78s/it, loss=0.0818, step_time=28.98s, grad_norm=0.0758] Steps: 81%|████████ | 7311/9000 [36:52:32<13:51:31, 29.54s/it, loss=0.0818, step_time=28.98s, grad_norm=0.0758] Steps: 81%|████████ | 7311/9000 [36:53:02<13:51:31, 29.54s/it, loss=0.2178, step_time=30.31s, grad_norm=0.0611] Steps: 81%|████████ | 7312/9000 [36:53:02<13:57:33, 29.77s/it, loss=0.2178, step_time=30.31s, grad_norm=0.0611] Steps: 81%|████████ | 7312/9000 [36:53:32<13:57:33, 29.77s/it, loss=0.1951, step_time=30.20s, grad_norm=0.114] Steps: 81%|████████▏ | 7313/9000 [36:53:32<14:00:41, 29.90s/it, loss=0.1951, step_time=30.20s, grad_norm=0.114] Steps: 81%|████████▏ | 7313/9000 [36:54:02<14:00:41, 29.90s/it, loss=0.2227, step_time=30.17s, grad_norm=0.109] Steps: 81%|████████▏ | 7314/9000 [36:54:02<14:02:31, 29.98s/it, loss=0.2227, step_time=30.17s, grad_norm=0.109] Steps: 81%|████████▏ | 7314/9000 [36:54:32<14:02:31, 29.98s/it, loss=0.1669, step_time=29.74s, grad_norm=0.0538] Steps: 81%|████████▏ | 7315/9000 [36:54:32<13:59:57, 29.91s/it, loss=0.1669, step_time=29.74s, grad_norm=0.0538] Steps: 81%|████████▏ | 7315/9000 [36:55:02<13:59:57, 29.91s/it, loss=0.1664, step_time=30.26s, grad_norm=0.0673] Steps: 81%|████████▏ | 7316/9000 [36:55:02<14:02:27, 30.02s/it, loss=0.1664, step_time=30.26s, grad_norm=0.0673] Steps: 81%|████████▏ | 7316/9000 [36:55:32<14:02:27, 30.02s/it, loss=0.1128, step_time=29.18s, grad_norm=0.148] Steps: 81%|████████▏ | 7317/9000 [36:55:32<13:54:58, 29.77s/it, loss=0.1128, step_time=29.18s, grad_norm=0.148] Steps: 81%|████████▏ | 7317/9000 [36:56:01<13:54:58, 29.77s/it, loss=0.2046, step_time=29.78s, grad_norm=0.0706] Steps: 81%|████████▏ | 7318/9000 [36:56:01<13:54:38, 29.77s/it, loss=0.2046, step_time=29.78s, grad_norm=0.0706] Steps: 81%|████████▏ | 7318/9000 [36:56:32<13:54:38, 29.77s/it, loss=0.2154, step_time=30.74s, grad_norm=0.124] Steps: 81%|████████▏ | 7319/9000 [36:56:32<14:02:16, 30.06s/it, loss=0.2154, step_time=30.74s, grad_norm=0.124] Steps: 81%|████████▏ | 7319/9000 [36:57:02<14:02:16, 30.06s/it, loss=0.2094, step_time=29.45s, grad_norm=0.0823] Steps: 81%|████████▏ | 7320/9000 [36:57:02<13:56:36, 29.88s/it, loss=0.2094, step_time=29.45s, grad_norm=0.0823] Steps: 81%|████████▏ | 7320/9000 [36:57:31<13:56:36, 29.88s/it, loss=0.1395, step_time=29.41s, grad_norm=0.081] Steps: 81%|████████▏ | 7321/9000 [36:57:31<13:52:11, 29.74s/it, loss=0.1395, step_time=29.41s, grad_norm=0.081] Steps: 81%|████████▏ | 7321/9000 [36:58:01<13:52:11, 29.74s/it, loss=0.2164, step_time=30.41s, grad_norm=0.196] Steps: 81%|████████▏ | 7322/9000 [36:58:01<13:57:18, 29.94s/it, loss=0.2164, step_time=30.41s, grad_norm=0.196] Steps: 81%|████████▏ | 7322/9000 [36:58:31<13:57:18, 29.94s/it, loss=0.1409, step_time=29.79s, grad_norm=0.148] Steps: 81%|████████▏ | 7323/9000 [36:58:31<13:55:32, 29.89s/it, loss=0.1409, step_time=29.79s, grad_norm=0.148] Steps: 81%|████████▏ | 7323/9000 [36:59:00<13:55:32, 29.89s/it, loss=0.1001, step_time=29.01s, grad_norm=0.0543] Steps: 81%|████████▏ | 7324/9000 [36:59:00<13:47:38, 29.63s/it, loss=0.1001, step_time=29.01s, grad_norm=0.0543] Steps: 81%|████████▏ | 7324/9000 [36:59:30<13:47:38, 29.63s/it, loss=0.1663, step_time=30.24s, grad_norm=0.0949] Steps: 81%|████████▏ | 7325/9000 [36:59:30<13:52:17, 29.81s/it, loss=0.1663, step_time=30.24s, grad_norm=0.0949] Steps: 81%|████████▏ | 7325/9000 [37:00:00<13:52:17, 29.81s/it, loss=0.1839, step_time=29.45s, grad_norm=0.0828] Steps: 81%|████████▏ | 7326/9000 [37:00:00<13:48:45, 29.70s/it, loss=0.1839, step_time=29.45s, grad_norm=0.0828] Steps: 81%|████████▏ | 7326/9000 [37:00:30<13:48:45, 29.70s/it, loss=0.1405, step_time=29.88s, grad_norm=0.0957] Steps: 81%|████████▏ | 7327/9000 [37:00:30<13:49:45, 29.76s/it, loss=0.1405, step_time=29.88s, grad_norm=0.0957] Steps: 81%|████████▏ | 7327/9000 [37:00:59<13:49:45, 29.76s/it, loss=0.1659, step_time=29.05s, grad_norm=0.0528] Steps: 81%|████████▏ | 7328/9000 [37:00:59<13:43:21, 29.55s/it, loss=0.1659, step_time=29.05s, grad_norm=0.0528] Steps: 81%|████████▏ | 7328/9000 [37:01:28<13:43:21, 29.55s/it, loss=0.1596, step_time=29.66s, grad_norm=0.0987] Steps: 81%|████████▏ | 7329/9000 [37:01:28<13:43:48, 29.58s/it, loss=0.1596, step_time=29.66s, grad_norm=0.0987] Steps: 81%|████████▏ | 7329/9000 [37:01:58<13:43:48, 29.58s/it, loss=0.0758, step_time=29.37s, grad_norm=0.0819] Steps: 81%|████████▏ | 7330/9000 [37:01:58<13:41:35, 29.52s/it, loss=0.0758, step_time=29.37s, grad_norm=0.0819] Steps: 81%|████████▏ | 7330/9000 [37:02:27<13:41:35, 29.52s/it, loss=0.2270, step_time=29.32s, grad_norm=0.0952] Steps: 81%|████████▏ | 7331/9000 [37:02:27<13:39:25, 29.46s/it, loss=0.2270, step_time=29.32s, grad_norm=0.0952] Steps: 81%|████████▏ | 7331/9000 [37:02:57<13:39:25, 29.46s/it, loss=0.1103, step_time=29.48s, grad_norm=0.112] Steps: 81%|████████▏ | 7332/9000 [37:02:57<13:39:09, 29.47s/it, loss=0.1103, step_time=29.48s, grad_norm=0.112] Steps: 81%|████████▏ | 7332/9000 [37:03:26<13:39:09, 29.47s/it, loss=0.1155, step_time=29.52s, grad_norm=0.0953] Steps: 81%|████████▏ | 7333/9000 [37:03:26<13:39:07, 29.48s/it, loss=0.1155, step_time=29.52s, grad_norm=0.0953] Steps: 81%|████████▏ | 7333/9000 [37:03:56<13:39:07, 29.48s/it, loss=0.1888, step_time=29.73s, grad_norm=0.094] Steps: 81%|████████▏ | 7334/9000 [37:03:56<13:40:44, 29.56s/it, loss=0.1888, step_time=29.73s, grad_norm=0.094] Steps: 81%|████████▏ | 7334/9000 [37:04:25<13:40:44, 29.56s/it, loss=0.1471, step_time=28.86s, grad_norm=0.0943] Steps: 82%|████████▏ | 7335/9000 [37:04:25<13:34:26, 29.35s/it, loss=0.1471, step_time=28.86s, grad_norm=0.0943] Steps: 82%|████████▏ | 7335/9000 [37:04:55<13:34:26, 29.35s/it, loss=0.2716, step_time=29.90s, grad_norm=0.065] Steps: 82%|████████▏ | 7336/9000 [37:04:55<13:38:31, 29.51s/it, loss=0.2716, step_time=29.90s, grad_norm=0.065] Steps: 82%|████████▏ | 7336/9000 [37:05:25<13:38:31, 29.51s/it, loss=0.1732, step_time=30.00s, grad_norm=0.102] Steps: 82%|████████▏ | 7337/9000 [37:05:25<13:42:05, 29.66s/it, loss=0.1732, step_time=30.00s, grad_norm=0.102] Steps: 82%|████████▏ | 7337/9000 [37:05:54<13:42:05, 29.66s/it, loss=0.1699, step_time=29.60s, grad_norm=0.0626] Steps: 82%|████████▏ | 7338/9000 [37:05:54<13:41:06, 29.64s/it, loss=0.1699, step_time=29.60s, grad_norm=0.0626] Steps: 82%|████████▏ | 7338/9000 [37:06:24<13:41:06, 29.64s/it, loss=0.2339, step_time=29.86s, grad_norm=0.131] Steps: 82%|████████▏ | 7339/9000 [37:06:24<13:42:24, 29.71s/it, loss=0.2339, step_time=29.86s, grad_norm=0.131] Steps: 82%|████████▏ | 7339/9000 [37:06:53<13:42:24, 29.71s/it, loss=0.1002, step_time=29.36s, grad_norm=0.0685] Steps: 82%|████████▏ | 7340/9000 [37:06:53<13:39:04, 29.61s/it, loss=0.1002, step_time=29.36s, grad_norm=0.0685] Steps: 82%|████████▏ | 7340/9000 [37:07:23<13:39:04, 29.61s/it, loss=0.1709, step_time=29.52s, grad_norm=0.0938] Steps: 82%|████████▏ | 7341/9000 [37:07:23<13:37:56, 29.58s/it, loss=0.1709, step_time=29.52s, grad_norm=0.0938] Steps: 82%|████████▏ | 7341/9000 [37:07:53<13:37:56, 29.58s/it, loss=0.1500, step_time=29.93s, grad_norm=0.0806] Steps: 82%|████████▏ | 7342/9000 [37:07:53<13:40:20, 29.69s/it, loss=0.1500, step_time=29.93s, grad_norm=0.0806] Steps: 82%|████████▏ | 7342/9000 [37:08:22<13:40:20, 29.69s/it, loss=0.1806, step_time=29.16s, grad_norm=0.0937] Steps: 82%|████████▏ | 7343/9000 [37:08:22<13:35:28, 29.53s/it, loss=0.1806, step_time=29.16s, grad_norm=0.0937] Steps: 82%|████████▏ | 7343/9000 [37:08:53<13:35:28, 29.53s/it, loss=0.1572, step_time=30.40s, grad_norm=0.0795] Steps: 82%|████████▏ | 7344/9000 [37:08:53<13:42:14, 29.79s/it, loss=0.1572, step_time=30.40s, grad_norm=0.0795] Steps: 82%|████████▏ | 7344/9000 [37:09:22<13:42:14, 29.79s/it, loss=0.0920, step_time=29.92s, grad_norm=0.138] Steps: 82%|████████▏ | 7345/9000 [37:09:22<13:42:50, 29.83s/it, loss=0.0920, step_time=29.92s, grad_norm=0.138] Steps: 82%|████████▏ | 7345/9000 [37:09:52<13:42:50, 29.83s/it, loss=0.1487, step_time=29.25s, grad_norm=0.0689] Steps: 82%|████████▏ | 7346/9000 [37:09:52<13:37:33, 29.66s/it, loss=0.1487, step_time=29.25s, grad_norm=0.0689] Steps: 82%|████████▏ | 7346/9000 [37:10:22<13:37:33, 29.66s/it, loss=0.1529, step_time=29.92s, grad_norm=0.152] Steps: 82%|████████▏ | 7347/9000 [37:10:22<13:39:14, 29.74s/it, loss=0.1529, step_time=29.92s, grad_norm=0.152] Steps: 82%|████████▏ | 7347/9000 [37:10:52<13:39:14, 29.74s/it, loss=0.1896, step_time=30.04s, grad_norm=0.109] Steps: 82%|████████▏ | 7348/9000 [37:10:52<13:41:15, 29.83s/it, loss=0.1896, step_time=30.04s, grad_norm=0.109] Steps: 82%|████████▏ | 7348/9000 [37:11:21<13:41:15, 29.83s/it, loss=0.1539, step_time=28.90s, grad_norm=0.1] Steps: 82%|████████▏ | 7349/9000 [37:11:21<13:33:08, 29.55s/it, loss=0.1539, step_time=28.90s, grad_norm=0.1] Steps: 82%|████████▏ | 7349/9000 [37:11:49<13:33:08, 29.55s/it, loss=0.2121, step_time=28.91s, grad_norm=0.0947] Steps: 82%|████████▏ | 7350/9000 [37:11:49<13:27:22, 29.36s/it, loss=0.2121, step_time=28.91s, grad_norm=0.0947] Steps: 82%|████████▏ | 7350/9000 [37:12:20<13:27:22, 29.36s/it, loss=0.2455, step_time=30.40s, grad_norm=0.123] Steps: 82%|████████▏ | 7351/9000 [37:12:20<13:35:30, 29.67s/it, loss=0.2455, step_time=30.40s, grad_norm=0.123] Steps: 82%|████████▏ | 7351/9000 [37:12:50<13:35:30, 29.67s/it, loss=0.1226, step_time=30.07s, grad_norm=0.123] Steps: 82%|████████▏ | 7352/9000 [37:12:50<13:38:20, 29.79s/it, loss=0.1226, step_time=30.07s, grad_norm=0.123] Steps: 82%|████████▏ | 7352/9000 [37:13:19<13:38:20, 29.79s/it, loss=0.1235, step_time=29.02s, grad_norm=0.0603] Steps: 82%|████████▏ | 7353/9000 [37:13:19<13:31:30, 29.56s/it, loss=0.1235, step_time=29.02s, grad_norm=0.0603] Steps: 82%|████████▏ | 7353/9000 [37:13:51<13:31:30, 29.56s/it, loss=0.1792, step_time=31.56s, grad_norm=0.125] Steps: 82%|████████▏ | 7354/9000 [37:13:51<13:47:27, 30.16s/it, loss=0.1792, step_time=31.56s, grad_norm=0.125] Steps: 82%|████████▏ | 7354/9000 [37:14:20<13:47:27, 30.16s/it, loss=0.2013, step_time=29.65s, grad_norm=0.11] Steps: 82%|████████▏ | 7355/9000 [37:14:20<13:42:46, 30.01s/it, loss=0.2013, step_time=29.65s, grad_norm=0.11] Steps: 82%|████████▏ | 7355/9000 [37:14:50<13:42:46, 30.01s/it, loss=0.0918, step_time=29.35s, grad_norm=0.104] Steps: 82%|████████▏ | 7356/9000 [37:14:50<13:36:54, 29.81s/it, loss=0.0918, step_time=29.35s, grad_norm=0.104] Steps: 82%|████████▏ | 7356/9000 [37:15:20<13:36:54, 29.81s/it, loss=0.1439, step_time=30.47s, grad_norm=0.0663] Steps: 82%|████████▏ | 7357/9000 [37:15:20<13:41:46, 30.01s/it, loss=0.1439, step_time=30.47s, grad_norm=0.0663] Steps: 82%|████████▏ | 7357/9000 [37:15:50<13:41:46, 30.01s/it, loss=0.1437, step_time=29.68s, grad_norm=0.107] Steps: 82%|████████▏ | 7358/9000 [37:15:50<13:38:35, 29.91s/it, loss=0.1437, step_time=29.68s, grad_norm=0.107] Steps: 82%|████████▏ | 7358/9000 [37:16:20<13:38:35, 29.91s/it, loss=0.1441, step_time=29.98s, grad_norm=0.0861] Steps: 82%|████████▏ | 7359/9000 [37:16:20<13:38:40, 29.93s/it, loss=0.1441, step_time=29.98s, grad_norm=0.0861] Steps: 82%|████████▏ | 7359/9000 [37:16:50<13:38:40, 29.93s/it, loss=0.1798, step_time=29.93s, grad_norm=0.0824] Steps: 82%|████████▏ | 7360/9000 [37:16:50<13:38:08, 29.93s/it, loss=0.1798, step_time=29.93s, grad_norm=0.0824] Steps: 82%|████████▏ | 7360/9000 [37:17:20<13:38:08, 29.93s/it, loss=0.1240, step_time=29.96s, grad_norm=0.101] Steps: 82%|████████▏ | 7361/9000 [37:17:20<13:37:55, 29.94s/it, loss=0.1240, step_time=29.96s, grad_norm=0.101] Steps: 82%|████████▏ | 7361/9000 [37:17:48<13:37:55, 29.94s/it, loss=0.1112, step_time=28.78s, grad_norm=0.109] Steps: 82%|████████▏ | 7362/9000 [37:17:48<13:27:56, 29.60s/it, loss=0.1112, step_time=28.78s, grad_norm=0.109] Steps: 82%|████████▏ | 7362/9000 [37:18:19<13:27:56, 29.60s/it, loss=0.2257, step_time=30.72s, grad_norm=0.0841] Steps: 82%|████████▏ | 7363/9000 [37:18:19<13:36:42, 29.93s/it, loss=0.2257, step_time=30.72s, grad_norm=0.0841] Steps: 82%|████████▏ | 7363/9000 [37:18:49<13:36:42, 29.93s/it, loss=0.2187, step_time=29.59s, grad_norm=0.101] Steps: 82%|████████▏ | 7364/9000 [37:18:49<13:33:25, 29.83s/it, loss=0.2187, step_time=29.59s, grad_norm=0.101] Steps: 82%|████████▏ | 7364/9000 [37:19:18<13:33:25, 29.83s/it, loss=0.1047, step_time=29.44s, grad_norm=0.0773] Steps: 82%|████████▏ | 7365/9000 [37:19:18<13:29:45, 29.72s/it, loss=0.1047, step_time=29.44s, grad_norm=0.0773] Steps: 82%|████████▏ | 7365/9000 [37:19:49<13:29:45, 29.72s/it, loss=0.2126, step_time=30.59s, grad_norm=0.0846] Steps: 82%|████████▏ | 7366/9000 [37:19:49<13:36:23, 29.98s/it, loss=0.2126, step_time=30.59s, grad_norm=0.0846] Steps: 82%|████████▏ | 7366/9000 [37:20:18<13:36:23, 29.98s/it, loss=0.1216, step_time=29.71s, grad_norm=0.12] Steps: 82%|████████▏ | 7367/9000 [37:20:18<13:33:44, 29.90s/it, loss=0.1216, step_time=29.71s, grad_norm=0.12] Steps: 82%|████████▏ | 7367/9000 [37:20:48<13:33:44, 29.90s/it, loss=0.1920, step_time=29.32s, grad_norm=0.0782] Steps: 82%|████████▏ | 7368/9000 [37:20:48<13:28:32, 29.73s/it, loss=0.1920, step_time=29.32s, grad_norm=0.0782] Steps: 82%|████████▏ | 7368/9000 [37:21:18<13:28:32, 29.73s/it, loss=0.2137, step_time=30.34s, grad_norm=0.14] Steps: 82%|████████▏ | 7369/9000 [37:21:18<13:33:06, 29.91s/it, loss=0.2137, step_time=30.34s, grad_norm=0.14] Steps: 82%|████████▏ | 7369/9000 [37:21:47<13:33:06, 29.91s/it, loss=0.1349, step_time=29.14s, grad_norm=0.0854] Steps: 82%|████████▏ | 7370/9000 [37:21:47<13:26:19, 29.68s/it, loss=0.1349, step_time=29.14s, grad_norm=0.0854] Steps: 82%|████████▏ | 7370/9000 [37:22:17<13:26:19, 29.68s/it, loss=0.2106, step_time=29.88s, grad_norm=0.0813] Steps: 82%|████████▏ | 7371/9000 [37:22:17<13:27:29, 29.74s/it, loss=0.2106, step_time=29.88s, grad_norm=0.0813] Steps: 82%|████████▏ | 7371/9000 [37:22:47<13:27:29, 29.74s/it, loss=0.1937, step_time=30.25s, grad_norm=0.22] Steps: 82%|████████▏ | 7372/9000 [37:22:47<13:31:11, 29.90s/it, loss=0.1937, step_time=30.25s, grad_norm=0.22] Steps: 82%|████████▏ | 7372/9000 [37:23:17<13:31:11, 29.90s/it, loss=0.1388, step_time=29.17s, grad_norm=0.142] Steps: 82%|████████▏ | 7373/9000 [37:23:17<13:24:49, 29.68s/it, loss=0.1388, step_time=29.17s, grad_norm=0.142] Steps: 82%|████████▏ | 7373/9000 [37:23:47<13:24:49, 29.68s/it, loss=0.1893, step_time=30.00s, grad_norm=0.184] Steps: 82%|████████▏ | 7374/9000 [37:23:47<13:26:58, 29.78s/it, loss=0.1893, step_time=30.00s, grad_norm=0.184] Steps: 82%|████████▏ | 7374/9000 [37:24:16<13:26:58, 29.78s/it, loss=0.1879, step_time=29.79s, grad_norm=0.133] Steps: 82%|████████▏ | 7375/9000 [37:24:16<13:26:34, 29.78s/it, loss=0.1879, step_time=29.79s, grad_norm=0.133] Steps: 82%|████████▏ | 7375/9000 [37:24:46<13:26:34, 29.78s/it, loss=0.1733, step_time=29.15s, grad_norm=0.0913] Steps: 82%|████████▏ | 7376/9000 [37:24:46<13:21:00, 29.59s/it, loss=0.1733, step_time=29.15s, grad_norm=0.0913] Steps: 82%|████████▏ | 7376/9000 [37:25:15<13:21:00, 29.59s/it, loss=0.2489, step_time=29.16s, grad_norm=0.121] Steps: 82%|████████▏ | 7377/9000 [37:25:15<13:17:01, 29.46s/it, loss=0.2489, step_time=29.16s, grad_norm=0.121] Steps: 82%|████████▏ | 7377/9000 [37:25:44<13:17:01, 29.46s/it, loss=0.1289, step_time=29.82s, grad_norm=0.0808] Steps: 82%|████████▏ | 7378/9000 [37:25:45<13:19:26, 29.57s/it, loss=0.1289, step_time=29.82s, grad_norm=0.0808] Steps: 82%|████████▏ | 7378/9000 [37:26:14<13:19:26, 29.57s/it, loss=0.1782, step_time=29.38s, grad_norm=0.0981] Steps: 82%|████████▏ | 7379/9000 [37:26:14<13:17:23, 29.51s/it, loss=0.1782, step_time=29.38s, grad_norm=0.0981] Steps: 82%|████████▏ | 7379/9000 [37:26:44<13:17:23, 29.51s/it, loss=0.1197, step_time=30.36s, grad_norm=0.124] Steps: 82%|████████▏ | 7380/9000 [37:26:44<13:23:44, 29.77s/it, loss=0.1197, step_time=30.36s, grad_norm=0.124] Steps: 82%|████████▏ | 7380/9000 [37:27:14<13:23:44, 29.77s/it, loss=0.2107, step_time=30.03s, grad_norm=0.0889] Steps: 82%|████████▏ | 7381/9000 [37:27:14<13:25:20, 29.85s/it, loss=0.2107, step_time=30.03s, grad_norm=0.0889] Steps: 82%|████████▏ | 7381/9000 [37:27:44<13:25:20, 29.85s/it, loss=0.1634, step_time=29.33s, grad_norm=0.121] Steps: 82%|████████▏ | 7382/9000 [37:27:44<13:20:40, 29.69s/it, loss=0.1634, step_time=29.33s, grad_norm=0.121] Steps: 82%|████████▏ | 7382/9000 [37:28:13<13:20:40, 29.69s/it, loss=0.2269, step_time=29.68s, grad_norm=0.106] Steps: 82%|████████▏ | 7383/9000 [37:28:13<13:20:07, 29.69s/it, loss=0.2269, step_time=29.68s, grad_norm=0.106] Steps: 82%|████████▏ | 7383/9000 [37:28:43<13:20:07, 29.69s/it, loss=0.2447, step_time=29.90s, grad_norm=0.0737] Steps: 82%|████████▏ | 7384/9000 [37:28:43<13:21:22, 29.75s/it, loss=0.2447, step_time=29.90s, grad_norm=0.0737] Steps: 82%|████████▏ | 7384/9000 [37:29:14<13:21:22, 29.75s/it, loss=0.1642, step_time=30.54s, grad_norm=0.13] Steps: 82%|████████▏ | 7385/9000 [37:29:14<13:27:16, 29.99s/it, loss=0.1642, step_time=30.54s, grad_norm=0.13] Steps: 82%|████████▏ | 7385/9000 [37:29:43<13:27:16, 29.99s/it, loss=0.2082, step_time=29.06s, grad_norm=0.0875] Steps: 82%|████████▏ | 7386/9000 [37:29:43<13:19:18, 29.71s/it, loss=0.2082, step_time=29.06s, grad_norm=0.0875] Steps: 82%|████████▏ | 7386/9000 [37:30:13<13:19:18, 29.71s/it, loss=0.2187, step_time=30.39s, grad_norm=0.115] Steps: 82%|████████▏ | 7387/9000 [37:30:13<13:24:18, 29.92s/it, loss=0.2187, step_time=30.39s, grad_norm=0.115] Steps: 82%|████████▏ | 7387/9000 [37:30:42<13:24:18, 29.92s/it, loss=0.1611, step_time=29.23s, grad_norm=0.0629] Steps: 82%|████████▏ | 7388/9000 [37:30:42<13:18:17, 29.71s/it, loss=0.1611, step_time=29.23s, grad_norm=0.0629] Steps: 82%|████████▏ | 7388/9000 [37:31:12<13:18:17, 29.71s/it, loss=0.1895, step_time=29.50s, grad_norm=0.0996] Steps: 82%|████████▏ | 7389/9000 [37:31:12<13:16:06, 29.65s/it, loss=0.1895, step_time=29.50s, grad_norm=0.0996] Steps: 82%|████████▏ | 7389/9000 [37:31:42<13:16:06, 29.65s/it, loss=0.1584, step_time=29.97s, grad_norm=0.0743] Steps: 82%|████████▏ | 7390/9000 [37:31:42<13:18:09, 29.75s/it, loss=0.1584, step_time=29.97s, grad_norm=0.0743] Steps: 82%|████████▏ | 7390/9000 [37:32:12<13:18:09, 29.75s/it, loss=0.1441, step_time=29.73s, grad_norm=0.116] Steps: 82%|████████▏ | 7391/9000 [37:32:12<13:17:35, 29.74s/it, loss=0.1441, step_time=29.73s, grad_norm=0.116] Steps: 82%|████████▏ | 7391/9000 [37:32:41<13:17:35, 29.74s/it, loss=0.1225, step_time=28.94s, grad_norm=0.0809] Steps: 82%|████████▏ | 7392/9000 [37:32:41<13:10:37, 29.50s/it, loss=0.1225, step_time=28.94s, grad_norm=0.0809] Steps: 82%|████████▏ | 7392/9000 [37:33:11<13:10:37, 29.50s/it, loss=0.2194, step_time=30.63s, grad_norm=0.0915] Steps: 82%|████████▏ | 7393/9000 [37:33:11<13:19:11, 29.84s/it, loss=0.2194, step_time=30.63s, grad_norm=0.0915] Steps: 82%|████████▏ | 7393/9000 [37:33:41<13:19:11, 29.84s/it, loss=0.1886, step_time=29.75s, grad_norm=0.11] Steps: 82%|████████▏ | 7394/9000 [37:33:41<13:17:59, 29.81s/it, loss=0.1886, step_time=29.75s, grad_norm=0.11] Steps: 82%|████████▏ | 7394/9000 [37:34:10<13:17:59, 29.81s/it, loss=0.2170, step_time=28.87s, grad_norm=0.0773] Steps: 82%|████████▏ | 7395/9000 [37:34:10<13:09:56, 29.53s/it, loss=0.2170, step_time=28.87s, grad_norm=0.0773] Steps: 82%|████████▏ | 7395/9000 [37:34:40<13:09:56, 29.53s/it, loss=0.1740, step_time=29.81s, grad_norm=0.0918] Steps: 82%|████████▏ | 7396/9000 [37:34:40<13:11:42, 29.62s/it, loss=0.1740, step_time=29.81s, grad_norm=0.0918] Steps: 82%|████████▏ | 7396/9000 [37:35:10<13:11:42, 29.62s/it, loss=0.1872, step_time=30.37s, grad_norm=0.0631] Steps: 82%|████████▏ | 7397/9000 [37:35:10<13:17:15, 29.84s/it, loss=0.1872, step_time=30.37s, grad_norm=0.0631] Steps: 82%|████████▏ | 7397/9000 [37:35:39<13:17:15, 29.84s/it, loss=0.2464, step_time=29.35s, grad_norm=0.0788] Steps: 82%|████████▏ | 7398/9000 [37:35:39<13:12:48, 29.69s/it, loss=0.2464, step_time=29.35s, grad_norm=0.0788] Steps: 82%|████████▏ | 7398/9000 [37:36:09<13:12:48, 29.69s/it, loss=0.1815, step_time=29.23s, grad_norm=0.0592] Steps: 82%|████████▏ | 7399/9000 [37:36:09<13:08:36, 29.55s/it, loss=0.1815, step_time=29.23s, grad_norm=0.0592] Steps: 82%|████████▏ | 7399/9000 [37:36:39<13:08:36, 29.55s/it, loss=0.1399, step_time=30.72s, grad_norm=0.095] Steps: 82%|████████▏ | 7400/9000 [37:36:39<13:17:28, 29.91s/it, loss=0.1399, step_time=30.72s, grad_norm=0.095] Steps: 82%|████████▏ | 7400/9000 [37:37:09<13:17:28, 29.91s/it, loss=0.1693, step_time=29.91s, grad_norm=0.1] Steps: 82%|████████▏ | 7401/9000 [37:37:09<13:17:03, 29.91s/it, loss=0.1693, step_time=29.91s, grad_norm=0.1] Steps: 82%|████████▏ | 7401/9000 [37:37:39<13:17:03, 29.91s/it, loss=0.1919, step_time=29.53s, grad_norm=0.1] Steps: 82%|████████▏ | 7402/9000 [37:37:39<13:13:31, 29.79s/it, loss=0.1919, step_time=29.53s, grad_norm=0.1] Steps: 82%|████████▏ | 7402/9000 [37:38:08<13:13:31, 29.79s/it, loss=0.2249, step_time=29.30s, grad_norm=0.168] Steps: 82%|████████▏ | 7403/9000 [37:38:08<13:09:06, 29.65s/it, loss=0.2249, step_time=29.30s, grad_norm=0.168] Steps: 82%|████████▏ | 7403/9000 [37:38:39<13:09:06, 29.65s/it, loss=0.0901, step_time=30.56s, grad_norm=0.0838] Steps: 82%|████████▏ | 7404/9000 [37:38:39<13:15:53, 29.92s/it, loss=0.0901, step_time=30.56s, grad_norm=0.0838] Steps: 82%|████████▏ | 7404/9000 [37:39:09<13:15:53, 29.92s/it, loss=0.1934, step_time=30.85s, grad_norm=0.0712] Steps: 82%|████████▏ | 7405/9000 [37:39:09<13:22:50, 30.20s/it, loss=0.1934, step_time=30.85s, grad_norm=0.0712] Steps: 82%|████████▏ | 7405/9000 [37:39:38<13:22:50, 30.20s/it, loss=0.2333, step_time=28.99s, grad_norm=0.0708] Steps: 82%|████████▏ | 7406/9000 [37:39:38<13:12:43, 29.84s/it, loss=0.2333, step_time=28.99s, grad_norm=0.0708] Steps: 82%|████████▏ | 7406/9000 [37:40:09<13:12:43, 29.84s/it, loss=0.1360, step_time=30.61s, grad_norm=0.128] Steps: 82%|████████▏ | 7407/9000 [37:40:09<13:18:24, 30.07s/it, loss=0.1360, step_time=30.61s, grad_norm=0.128] Steps: 82%|████████▏ | 7407/9000 [37:40:39<13:18:24, 30.07s/it, loss=0.1880, step_time=29.93s, grad_norm=0.0762] Steps: 82%|████████▏ | 7408/9000 [37:40:39<13:16:49, 30.03s/it, loss=0.1880, step_time=29.93s, grad_norm=0.0762] Steps: 82%|████████▏ | 7408/9000 [37:41:09<13:16:49, 30.03s/it, loss=0.2095, step_time=29.60s, grad_norm=0.062] Steps: 82%|████████▏ | 7409/9000 [37:41:09<13:12:56, 29.90s/it, loss=0.2095, step_time=29.60s, grad_norm=0.062] Steps: 82%|████████▏ | 7409/9000 [37:41:38<13:12:56, 29.90s/it, loss=0.2454, step_time=29.49s, grad_norm=0.0845] Steps: 82%|████████▏ | 7410/9000 [37:41:38<13:09:09, 29.78s/it, loss=0.2454, step_time=29.49s, grad_norm=0.0845] Steps: 82%|████████▏ | 7410/9000 [37:42:09<13:09:09, 29.78s/it, loss=0.1453, step_time=30.71s, grad_norm=0.0979] Steps: 82%|████████▏ | 7411/9000 [37:42:09<13:16:04, 30.06s/it, loss=0.1453, step_time=30.71s, grad_norm=0.0979] Steps: 82%|████████▏ | 7411/9000 [37:42:38<13:16:04, 30.06s/it, loss=0.1518, step_time=29.50s, grad_norm=0.12] Steps: 82%|████████▏ | 7412/9000 [37:42:38<13:11:06, 29.89s/it, loss=0.1518, step_time=29.50s, grad_norm=0.12] Steps: 82%|████████▏ | 7412/9000 [37:43:08<13:11:06, 29.89s/it, loss=0.2790, step_time=29.29s, grad_norm=0.0925] Steps: 82%|████████▏ | 7413/9000 [37:43:08<13:05:51, 29.71s/it, loss=0.2790, step_time=29.29s, grad_norm=0.0925] Steps: 82%|████████▏ | 7413/9000 [37:43:39<13:05:51, 29.71s/it, loss=0.1370, step_time=31.58s, grad_norm=0.0653] Steps: 82%|████████▏ | 7414/9000 [37:43:39<13:20:10, 30.27s/it, loss=0.1370, step_time=31.58s, grad_norm=0.0653] Steps: 82%|████████▏ | 7414/9000 [37:44:09<13:20:10, 30.27s/it, loss=0.1091, step_time=29.59s, grad_norm=0.117] Steps: 82%|████████▏ | 7415/9000 [37:44:09<13:14:15, 30.07s/it, loss=0.1091, step_time=29.59s, grad_norm=0.117] Steps: 82%|████████▏ | 7415/9000 [37:44:39<13:14:15, 30.07s/it, loss=0.1940, step_time=29.78s, grad_norm=0.12] Steps: 82%|████████▏ | 7416/9000 [37:44:39<13:11:29, 29.98s/it, loss=0.1940, step_time=29.78s, grad_norm=0.12] Steps: 82%|████████▏ | 7416/9000 [37:45:09<13:11:29, 29.98s/it, loss=0.1701, step_time=30.80s, grad_norm=0.0853] Steps: 82%|████████▏ | 7417/9000 [37:45:09<13:17:29, 30.23s/it, loss=0.1701, step_time=30.80s, grad_norm=0.0853] Steps: 82%|████████▏ | 7417/9000 [37:45:38<13:17:29, 30.23s/it, loss=0.1530, step_time=28.69s, grad_norm=0.132] Steps: 82%|████████▏ | 7418/9000 [37:45:38<13:04:51, 29.77s/it, loss=0.1530, step_time=28.69s, grad_norm=0.132] Steps: 82%|████████▏ | 7418/9000 [37:46:09<13:04:51, 29.77s/it, loss=0.2119, step_time=30.59s, grad_norm=0.0787] Steps: 82%|████████▏ | 7419/9000 [37:46:09<13:10:51, 30.01s/it, loss=0.2119, step_time=30.59s, grad_norm=0.0787] Steps: 82%|████████▏ | 7419/9000 [37:46:39<13:10:51, 30.01s/it, loss=0.1508, step_time=29.98s, grad_norm=0.139] Steps: 82%|████████▏ | 7420/9000 [37:46:39<13:10:06, 30.00s/it, loss=0.1508, step_time=29.98s, grad_norm=0.139] Steps: 82%|████████▏ | 7420/9000 [37:47:08<13:10:06, 30.00s/it, loss=0.2388, step_time=29.50s, grad_norm=0.0818] Steps: 82%|████████▏ | 7421/9000 [37:47:08<13:05:37, 29.85s/it, loss=0.2388, step_time=29.50s, grad_norm=0.0818] Steps: 82%|████████▏ | 7421/9000 [37:47:38<13:05:37, 29.85s/it, loss=0.0828, step_time=29.45s, grad_norm=0.161] Steps: 82%|████████▏ | 7422/9000 [37:47:38<13:01:58, 29.73s/it, loss=0.0828, step_time=29.45s, grad_norm=0.161] Steps: 82%|████████▏ | 7422/9000 [37:48:08<13:01:58, 29.73s/it, loss=0.1444, step_time=30.40s, grad_norm=0.132] Steps: 82%|████████▏ | 7423/9000 [37:48:08<13:06:42, 29.93s/it, loss=0.1444, step_time=30.40s, grad_norm=0.132] Steps: 82%|████████▏ | 7423/9000 [37:48:38<13:06:42, 29.93s/it, loss=0.1810, step_time=30.05s, grad_norm=0.0786] Steps: 82%|████████▏ | 7424/9000 [37:48:38<13:07:11, 29.97s/it, loss=0.1810, step_time=30.05s, grad_norm=0.0786] Steps: 82%|████████▏ | 7424/9000 [37:49:07<13:07:11, 29.97s/it, loss=0.1649, step_time=29.26s, grad_norm=0.0849] Steps: 82%|████████▎ | 7425/9000 [37:49:07<13:01:08, 29.76s/it, loss=0.1649, step_time=29.26s, grad_norm=0.0849] Steps: 82%|████████▎ | 7425/9000 [37:49:38<13:01:08, 29.76s/it, loss=0.1785, step_time=30.92s, grad_norm=0.113] Steps: 83%|████████▎ | 7426/9000 [37:49:38<13:09:48, 30.11s/it, loss=0.1785, step_time=30.92s, grad_norm=0.113] Steps: 83%|████████▎ | 7426/9000 [37:50:08<13:09:48, 30.11s/it, loss=0.1869, step_time=29.56s, grad_norm=0.118] Steps: 83%|████████▎ | 7427/9000 [37:50:08<13:05:00, 29.94s/it, loss=0.1869, step_time=29.56s, grad_norm=0.118] Steps: 83%|████████▎ | 7427/9000 [37:50:37<13:05:00, 29.94s/it, loss=0.1250, step_time=29.23s, grad_norm=0.0945] Steps: 83%|████████▎ | 7428/9000 [37:50:37<12:58:53, 29.73s/it, loss=0.1250, step_time=29.23s, grad_norm=0.0945] Steps: 83%|████████▎ | 7428/9000 [37:51:04<12:58:53, 29.73s/it, loss=0.1181, step_time=27.21s, grad_norm=0.0809] Steps: 83%|████████▎ | 7429/9000 [37:51:04<12:38:35, 28.97s/it, loss=0.1181, step_time=27.21s, grad_norm=0.0809] Steps: 83%|████████▎ | 7429/9000 [37:51:24<12:38:35, 28.97s/it, loss=0.1835, step_time=19.93s, grad_norm=0.218] Steps: 83%|████████▎ | 7430/9000 [37:51:24<11:27:07, 26.26s/it, loss=0.1835, step_time=19.93s, grad_norm=0.218] Steps: 83%|████████▎ | 7430/9000 [37:51:47<11:27:07, 26.26s/it, loss=0.2075, step_time=23.00s, grad_norm=0.0618] Steps: 83%|████████▎ | 7431/9000 [37:51:47<11:01:05, 25.28s/it, loss=0.2075, step_time=23.00s, grad_norm=0.0618] Steps: 83%|████████▎ | 7431/9000 [37:52:08<11:01:05, 25.28s/it, loss=0.1052, step_time=21.29s, grad_norm=0.0661] Steps: 83%|████████▎ | 7432/9000 [37:52:08<10:29:24, 24.08s/it, loss=0.1052, step_time=21.29s, grad_norm=0.0661] Steps: 83%|████████▎ | 7432/9000 [37:52:31<10:29:24, 24.08s/it, loss=0.2385, step_time=23.00s, grad_norm=0.0666] Steps: 83%|████████▎ | 7433/9000 [37:52:31<10:20:31, 23.76s/it, loss=0.2385, step_time=23.00s, grad_norm=0.0666] Steps: 83%|████████▎ | 7433/9000 [37:52:53<10:20:31, 23.76s/it, loss=0.1995, step_time=21.91s, grad_norm=0.115] Steps: 83%|████████▎ | 7434/9000 [37:52:53<10:05:39, 23.21s/it, loss=0.1995, step_time=21.91s, grad_norm=0.115] Steps: 83%|████████▎ | 7434/9000 [37:53:17<10:05:39, 23.21s/it, loss=0.2327, step_time=23.66s, grad_norm=0.0757] Steps: 83%|████████▎ | 7435/9000 [37:53:17<10:08:50, 23.34s/it, loss=0.2327, step_time=23.66s, grad_norm=0.0757] Steps: 83%|████████▎ | 7435/9000 [37:53:39<10:08:50, 23.34s/it, loss=0.2607, step_time=21.72s, grad_norm=0.0672] Steps: 83%|████████▎ | 7436/9000 [37:53:39<9:55:46, 22.86s/it, loss=0.2607, step_time=21.72s, grad_norm=0.0672] Steps: 83%|████████▎ | 7436/9000 [37:54:01<9:55:46, 22.86s/it, loss=0.1184, step_time=22.33s, grad_norm=0.246] Steps: 83%|████████▎ | 7437/9000 [37:54:01<9:51:18, 22.70s/it, loss=0.1184, step_time=22.33s, grad_norm=0.246] Steps: 83%|████████▎ | 7437/9000 [37:54:23<9:51:18, 22.70s/it, loss=0.2084, step_time=22.22s, grad_norm=0.0749] Steps: 83%|████████▎ | 7438/9000 [37:54:23<9:47:13, 22.56s/it, loss=0.2084, step_time=22.22s, grad_norm=0.0749] Steps: 83%|████████▎ | 7438/9000 [37:54:47<9:47:13, 22.56s/it, loss=0.1345, step_time=23.25s, grad_norm=0.299] Steps: 83%|████████▎ | 7439/9000 [37:54:47<9:52:15, 22.76s/it, loss=0.1345, step_time=23.25s, grad_norm=0.299] Steps: 83%|████████▎ | 7439/9000 [37:55:08<9:52:15, 22.76s/it, loss=0.1459, step_time=21.95s, grad_norm=0.0764] Steps: 83%|████████▎ | 7440/9000 [37:55:08<9:45:31, 22.52s/it, loss=0.1459, step_time=21.95s, grad_norm=0.0764] Steps: 83%|████████▎ | 7440/9000 [37:55:31<9:45:31, 22.52s/it, loss=0.2136, step_time=22.96s, grad_norm=0.127] Steps: 83%|████████▎ | 7441/9000 [37:55:31<9:48:33, 22.65s/it, loss=0.2136, step_time=22.96s, grad_norm=0.127] Steps: 83%|████████▎ | 7441/9000 [37:55:54<9:48:33, 22.65s/it, loss=0.1499, step_time=22.21s, grad_norm=0.21] Steps: 83%|████████▎ | 7442/9000 [37:55:54<9:44:46, 22.52s/it, loss=0.1499, step_time=22.21s, grad_norm=0.21] Steps: 83%|████████▎ | 7442/9000 [37:56:18<9:44:46, 22.52s/it, loss=0.1047, step_time=24.49s, grad_norm=0.0866] Steps: 83%|████████▎ | 7443/9000 [37:56:18<9:59:45, 23.11s/it, loss=0.1047, step_time=24.49s, grad_norm=0.0866] Steps: 83%|████████▎ | 7443/9000 [37:56:40<9:59:45, 23.11s/it, loss=0.2578, step_time=22.17s, grad_norm=0.0867] Steps: 83%|████████▎ | 7444/9000 [37:56:40<9:52:01, 22.83s/it, loss=0.2578, step_time=22.17s, grad_norm=0.0867] Steps: 83%|████████▎ | 7444/9000 [37:57:04<9:52:01, 22.83s/it, loss=0.1701, step_time=23.47s, grad_norm=0.185] Steps: 83%|████████▎ | 7445/9000 [37:57:04<9:56:37, 23.02s/it, loss=0.1701, step_time=23.47s, grad_norm=0.185] Steps: 83%|████████▎ | 7445/9000 [37:57:27<9:56:37, 23.02s/it, loss=0.1904, step_time=23.21s, grad_norm=0.0733] Steps: 83%|████████▎ | 7446/9000 [37:57:27<9:57:43, 23.08s/it, loss=0.1904, step_time=23.21s, grad_norm=0.0733] Steps: 83%|████████▎ | 7446/9000 [37:57:50<9:57:43, 23.08s/it, loss=0.1765, step_time=23.33s, grad_norm=0.069] Steps: 83%|████████▎ | 7447/9000 [37:57:50<9:59:19, 23.15s/it, loss=0.1765, step_time=23.33s, grad_norm=0.069] Steps: 83%|████████▎ | 7447/9000 [37:58:14<9:59:19, 23.15s/it, loss=0.1565, step_time=23.32s, grad_norm=0.0732] Steps: 83%|████████▎ | 7448/9000 [37:58:14<10:00:15, 23.21s/it, loss=0.1565, step_time=23.32s, grad_norm=0.0732] Steps: 83%|████████▎ | 7448/9000 [37:58:37<10:00:15, 23.21s/it, loss=0.1167, step_time=22.92s, grad_norm=0.152] Steps: 83%|████████▎ | 7449/9000 [37:58:37<9:57:38, 23.12s/it, loss=0.1167, step_time=22.92s, grad_norm=0.152] Steps: 83%|████████▎ | 7449/9000 [37:59:01<9:57:38, 23.12s/it, loss=0.2016, step_time=24.26s, grad_norm=0.112] Steps: 83%|████████▎ | 7450/9000 [37:59:01<10:06:04, 23.46s/it, loss=0.2016, step_time=24.26s, grad_norm=0.112] Steps: 83%|████████▎ | 7450/9000 [37:59:24<10:06:04, 23.46s/it, loss=0.1357, step_time=22.85s, grad_norm=0.0773] Steps: 83%|████████▎ | 7451/9000 [37:59:24<10:00:59, 23.28s/it, loss=0.1357, step_time=22.85s, grad_norm=0.0773] Steps: 83%|████████▎ | 7451/9000 [37:59:49<10:00:59, 23.28s/it, loss=0.2190, step_time=24.95s, grad_norm=0.0931] Steps: 83%|████████▎ | 7452/9000 [37:59:49<10:13:33, 23.78s/it, loss=0.2190, step_time=24.95s, grad_norm=0.0931] Steps: 83%|████████▎ | 7452/9000 [38:00:11<10:13:33, 23.78s/it, loss=0.1423, step_time=22.77s, grad_norm=0.195] Steps: 83%|████████▎ | 7453/9000 [38:00:11<10:05:22, 23.48s/it, loss=0.1423, step_time=22.77s, grad_norm=0.195] Steps: 83%|████████▎ | 7453/9000 [38:00:36<10:05:22, 23.48s/it, loss=0.2510, step_time=25.02s, grad_norm=0.0954] Steps: 83%|████████▎ | 7454/9000 [38:00:36<10:16:53, 23.94s/it, loss=0.2510, step_time=25.02s, grad_norm=0.0954] Steps: 83%|████████▎ | 7454/9000 [38:00:59<10:16:53, 23.94s/it, loss=0.1472, step_time=22.64s, grad_norm=0.186] Steps: 83%|████████▎ | 7455/9000 [38:00:59<10:06:26, 23.55s/it, loss=0.1472, step_time=22.64s, grad_norm=0.186] Steps: 83%|████████▎ | 7455/9000 [38:01:24<10:06:26, 23.55s/it, loss=0.1631, step_time=25.38s, grad_norm=0.182] Steps: 83%|████████▎ | 7456/9000 [38:01:24<10:20:12, 24.10s/it, loss=0.1631, step_time=25.38s, grad_norm=0.182] Steps: 83%|████████▎ | 7456/9000 [38:01:48<10:20:12, 24.10s/it, loss=0.2786, step_time=23.20s, grad_norm=0.0788] Steps: 83%|████████▎ | 7457/9000 [38:01:48<10:12:52, 23.83s/it, loss=0.2786, step_time=23.20s, grad_norm=0.0788] Steps: 83%|████████▎ | 7457/9000 [38:02:12<10:12:52, 23.83s/it, loss=0.2502, step_time=24.53s, grad_norm=0.186] Steps: 83%|████████▎ | 7458/9000 [38:02:12<10:17:52, 24.04s/it, loss=0.2502, step_time=24.53s, grad_norm=0.186] Steps: 83%|████████▎ | 7458/9000 [38:02:36<10:17:52, 24.04s/it, loss=0.1743, step_time=23.40s, grad_norm=0.0943] Steps: 83%|████████▎ | 7459/9000 [38:02:36<10:12:34, 23.85s/it, loss=0.1743, step_time=23.40s, grad_norm=0.0943] Steps: 83%|████████▎ | 7459/9000 [38:03:01<10:12:34, 23.85s/it, loss=0.2006, step_time=25.03s, grad_norm=0.122] Steps: 83%|████████▎ | 7460/9000 [38:03:01<10:21:16, 24.21s/it, loss=0.2006, step_time=25.03s, grad_norm=0.122] Steps: 83%|████████▎ | 7460/9000 [38:03:23<10:21:16, 24.21s/it, loss=0.1860, step_time=22.81s, grad_norm=0.124] Steps: 83%|████████▎ | 7461/9000 [38:03:23<10:10:10, 23.79s/it, loss=0.1860, step_time=22.81s, grad_norm=0.124] Steps: 83%|████████▎ | 7461/9000 [38:03:49<10:10:10, 23.79s/it, loss=0.2227, step_time=25.61s, grad_norm=0.094] Steps: 83%|████████▎ | 7462/9000 [38:03:49<10:23:47, 24.34s/it, loss=0.2227, step_time=25.61s, grad_norm=0.094] Steps: 83%|████████▎ | 7462/9000 [38:04:12<10:23:47, 24.34s/it, loss=0.1704, step_time=23.11s, grad_norm=0.1] Steps: 83%|████████▎ | 7463/9000 [38:04:12<10:14:00, 23.97s/it, loss=0.1704, step_time=23.11s, grad_norm=0.1] Steps: 83%|████████▎ | 7463/9000 [38:04:37<10:14:00, 23.97s/it, loss=0.1613, step_time=24.64s, grad_norm=0.062] Steps: 83%|████████▎ | 7464/9000 [38:04:37<10:18:44, 24.17s/it, loss=0.1613, step_time=24.64s, grad_norm=0.062] Steps: 83%|████████▎ | 7464/9000 [38:05:00<10:18:44, 24.17s/it, loss=0.1983, step_time=23.42s, grad_norm=0.139] Steps: 83%|████████▎ | 7465/9000 [38:05:00<10:12:36, 23.95s/it, loss=0.1983, step_time=23.42s, grad_norm=0.139] Steps: 83%|████████▎ | 7465/9000 [38:05:25<10:12:36, 23.95s/it, loss=0.2158, step_time=24.77s, grad_norm=0.113] Steps: 83%|████████▎ | 7466/9000 [38:05:25<10:18:34, 24.19s/it, loss=0.2158, step_time=24.77s, grad_norm=0.113] Steps: 83%|████████▎ | 7466/9000 [38:05:48<10:18:34, 24.19s/it, loss=0.1821, step_time=22.84s, grad_norm=0.12] Steps: 83%|████████▎ | 7467/9000 [38:05:48<10:07:46, 23.79s/it, loss=0.1821, step_time=22.84s, grad_norm=0.12] Steps: 83%|████████▎ | 7467/9000 [38:06:12<10:07:46, 23.79s/it, loss=0.2126, step_time=24.41s, grad_norm=0.0967] Steps: 83%|████████▎ | 7468/9000 [38:06:12<10:12:11, 23.98s/it, loss=0.2126, step_time=24.41s, grad_norm=0.0967] Steps: 83%|████████▎ | 7468/9000 [38:06:35<10:12:11, 23.98s/it, loss=0.2022, step_time=22.31s, grad_norm=0.11] Steps: 83%|████████▎ | 7469/9000 [38:06:35<9:59:03, 23.48s/it, loss=0.2022, step_time=22.31s, grad_norm=0.11] Steps: 83%|████████▎ | 7469/9000 [38:06:59<9:59:03, 23.48s/it, loss=0.1446, step_time=24.44s, grad_norm=0.115] Steps: 83%|████████▎ | 7470/9000 [38:06:59<10:06:02, 23.77s/it, loss=0.1446, step_time=24.44s, grad_norm=0.115] Steps: 83%|████████▎ | 7470/9000 [38:07:22<10:06:02, 23.77s/it, loss=0.1761, step_time=23.32s, grad_norm=0.0838] Steps: 83%|████████▎ | 7471/9000 [38:07:22<10:02:13, 23.63s/it, loss=0.1761, step_time=23.32s, grad_norm=0.0838] Steps: 83%|████████▎ | 7471/9000 [38:07:47<10:02:13, 23.63s/it, loss=0.2022, step_time=25.05s, grad_norm=0.127] Steps: 83%|████████▎ | 7472/9000 [38:07:47<10:12:40, 24.06s/it, loss=0.2022, step_time=25.05s, grad_norm=0.127] Steps: 83%|████████▎ | 7472/9000 [38:08:11<10:12:40, 24.06s/it, loss=0.2166, step_time=23.25s, grad_norm=0.138] Steps: 83%|████████▎ | 7473/9000 [38:08:11<10:06:08, 23.82s/it, loss=0.2166, step_time=23.25s, grad_norm=0.138] Steps: 83%|████████▎ | 7473/9000 [38:08:35<10:06:08, 23.82s/it, loss=0.1816, step_time=24.80s, grad_norm=0.114] Steps: 83%|████████▎ | 7474/9000 [38:08:35<10:13:14, 24.11s/it, loss=0.1816, step_time=24.80s, grad_norm=0.114] Steps: 83%|████████▎ | 7474/9000 [38:08:59<10:13:14, 24.11s/it, loss=0.1681, step_time=23.12s, grad_norm=0.126] Steps: 83%|████████▎ | 7475/9000 [38:08:59<10:05:18, 23.82s/it, loss=0.1681, step_time=23.12s, grad_norm=0.126] Steps: 83%|████████▎ | 7475/9000 [38:09:24<10:05:18, 23.82s/it, loss=0.1655, step_time=25.76s, grad_norm=0.0624] Steps: 83%|████████▎ | 7476/9000 [38:09:24<10:19:43, 24.40s/it, loss=0.1655, step_time=25.76s, grad_norm=0.0624] Steps: 83%|████████▎ | 7476/9000 [38:09:47<10:19:43, 24.40s/it, loss=0.1868, step_time=22.93s, grad_norm=0.114] Steps: 83%|████████▎ | 7477/9000 [38:09:47<10:08:08, 23.96s/it, loss=0.1868, step_time=22.93s, grad_norm=0.114] Steps: 83%|████████▎ | 7477/9000 [38:10:12<10:08:08, 23.96s/it, loss=0.2869, step_time=24.54s, grad_norm=0.0974] Steps: 83%|████████▎ | 7478/9000 [38:10:12<10:12:11, 24.13s/it, loss=0.2869, step_time=24.54s, grad_norm=0.0974] Steps: 83%|████████▎ | 7478/9000 [38:10:35<10:12:11, 24.13s/it, loss=0.1489, step_time=23.69s, grad_norm=0.11] Steps: 83%|████████▎ | 7479/9000 [38:10:35<10:08:23, 24.00s/it, loss=0.1489, step_time=23.69s, grad_norm=0.11] Steps: 83%|████████▎ | 7479/9000 [38:11:00<10:08:23, 24.00s/it, loss=0.1033, step_time=24.81s, grad_norm=0.0894] Steps: 83%|████████▎ | 7480/9000 [38:11:00<10:14:09, 24.24s/it, loss=0.1033, step_time=24.81s, grad_norm=0.0894] Steps: 83%|████████▎ | 7480/9000 [38:11:23<10:14:09, 24.24s/it, loss=0.1954, step_time=22.88s, grad_norm=0.0568] Steps: 83%|████████▎ | 7481/9000 [38:11:23<10:03:24, 23.83s/it, loss=0.1954, step_time=22.88s, grad_norm=0.0568] Steps: 83%|████████▎ | 7481/9000 [38:11:48<10:03:24, 23.83s/it, loss=0.2323, step_time=24.74s, grad_norm=0.0966] Steps: 83%|████████▎ | 7482/9000 [38:11:48<10:09:53, 24.11s/it, loss=0.2323, step_time=24.74s, grad_norm=0.0966] Steps: 83%|████████▎ | 7482/9000 [38:12:12<10:09:53, 24.11s/it, loss=0.1977, step_time=24.38s, grad_norm=0.0729] Steps: 83%|████████▎ | 7483/9000 [38:12:12<10:11:33, 24.19s/it, loss=0.1977, step_time=24.38s, grad_norm=0.0729] Steps: 83%|████████▎ | 7483/9000 [38:12:37<10:11:33, 24.19s/it, loss=0.1889, step_time=25.03s, grad_norm=0.0865] Steps: 83%|████████▎ | 7484/9000 [38:12:37<10:17:32, 24.44s/it, loss=0.1889, step_time=25.03s, grad_norm=0.0865] Steps: 83%|████████▎ | 7484/9000 [38:13:02<10:17:32, 24.44s/it, loss=0.2118, step_time=24.92s, grad_norm=0.0577] Steps: 83%|████████▎ | 7485/9000 [38:13:02<10:20:47, 24.59s/it, loss=0.2118, step_time=24.92s, grad_norm=0.0577] Steps: 83%|████████▎ | 7485/9000 [38:13:26<10:20:47, 24.59s/it, loss=0.1848, step_time=23.54s, grad_norm=0.3] Steps: 83%|████████▎ | 7486/9000 [38:13:26<10:12:26, 24.27s/it, loss=0.1848, step_time=23.54s, grad_norm=0.3] Steps: 83%|████████▎ | 7486/9000 [38:13:52<10:12:26, 24.27s/it, loss=0.2342, step_time=26.16s, grad_norm=0.0637] Steps: 83%|████████▎ | 7487/9000 [38:13:52<10:26:20, 24.84s/it, loss=0.2342, step_time=26.16s, grad_norm=0.0637] Steps: 83%|████████▎ | 7487/9000 [38:14:15<10:26:20, 24.84s/it, loss=0.1862, step_time=22.60s, grad_norm=0.0824] Steps: 83%|████████▎ | 7488/9000 [38:14:15<10:09:02, 24.17s/it, loss=0.1862, step_time=22.60s, grad_norm=0.0824] Steps: 83%|████████▎ | 7488/9000 [38:14:41<10:09:02, 24.17s/it, loss=0.1695, step_time=26.08s, grad_norm=0.124] Steps: 83%|████████▎ | 7489/9000 [38:14:41<10:23:04, 24.74s/it, loss=0.1695, step_time=26.08s, grad_norm=0.124] Steps: 83%|████████▎ | 7489/9000 [38:15:05<10:23:04, 24.74s/it, loss=0.1645, step_time=24.43s, grad_norm=0.136] Steps: 83%|████████▎ | 7490/9000 [38:15:05<10:20:18, 24.65s/it, loss=0.1645, step_time=24.43s, grad_norm=0.136] Steps: 83%|████████▎ | 7490/9000 [38:15:30<10:20:18, 24.65s/it, loss=0.1873, step_time=24.49s, grad_norm=0.0728] Steps: 83%|████████▎ | 7491/9000 [38:15:30<10:18:44, 24.60s/it, loss=0.1873, step_time=24.49s, grad_norm=0.0728] Steps: 83%|████████▎ | 7491/9000 [38:15:54<10:18:44, 24.60s/it, loss=0.2188, step_time=24.53s, grad_norm=0.144] Steps: 83%|████████▎ | 7492/9000 [38:15:54<10:17:47, 24.58s/it, loss=0.2188, step_time=24.53s, grad_norm=0.144] Steps: 83%|████████▎ | 7492/9000 [38:16:19<10:17:47, 24.58s/it, loss=0.1810, step_time=24.84s, grad_norm=0.0851] Steps: 83%|████████▎ | 7493/9000 [38:16:19<10:19:19, 24.66s/it, loss=0.1810, step_time=24.84s, grad_norm=0.0851] Steps: 83%|████████▎ | 7493/9000 [38:16:42<10:19:19, 24.66s/it, loss=0.2198, step_time=23.39s, grad_norm=0.084] Steps: 83%|████████▎ | 7494/9000 [38:16:42<10:09:21, 24.28s/it, loss=0.2198, step_time=23.39s, grad_norm=0.084] Steps: 83%|████████▎ | 7494/9000 [38:17:08<10:09:21, 24.28s/it, loss=0.1530, step_time=25.54s, grad_norm=0.136] Steps: 83%|████████▎ | 7495/9000 [38:17:08<10:18:26, 24.66s/it, loss=0.1530, step_time=25.54s, grad_norm=0.136] Steps: 83%|████████▎ | 7495/9000 [38:17:32<10:18:26, 24.66s/it, loss=0.1801, step_time=24.27s, grad_norm=0.448] Steps: 83%|████████▎ | 7496/9000 [38:17:32<10:15:10, 24.54s/it, loss=0.1801, step_time=24.27s, grad_norm=0.448] Steps: 83%|████████▎ | 7496/9000 [38:17:58<10:15:10, 24.54s/it, loss=0.1766, step_time=25.67s, grad_norm=0.0863] Steps: 83%|████████▎ | 7497/9000 [38:17:58<10:23:14, 24.88s/it, loss=0.1766, step_time=25.67s, grad_norm=0.0863] Steps: 83%|████████▎ | 7497/9000 [38:18:23<10:23:14, 24.88s/it, loss=0.1800, step_time=25.22s, grad_norm=0.0624] Steps: 83%|████████▎ | 7498/9000 [38:18:23<10:25:24, 24.98s/it, loss=0.1800, step_time=25.22s, grad_norm=0.0624] Steps: 83%|████████▎ | 7498/9000 [38:18:48<10:25:24, 24.98s/it, loss=0.2365, step_time=24.69s, grad_norm=0.0904] Steps: 83%|████████▎ | 7499/9000 [38:18:48<10:22:47, 24.90s/it, loss=0.2365, step_time=24.69s, grad_norm=0.0904] Steps: 83%|████████▎ | 7499/9000 [38:19:15<10:22:47, 24.90s/it, loss=0.1820, step_time=27.47s, grad_norm=0.0817] Steps: 83%|████████▎ | 7500/9000 [38:19:15<10:41:41, 25.67s/it, loss=0.1820, step_time=27.47s, grad_norm=0.0817] Steps: 83%|████████▎ | 7500/9000 [38:19:39<10:41:41, 25.67s/it, loss=0.1686, step_time=24.18s, grad_norm=0.149] Steps: 83%|████████▎ | 7501/9000 [38:19:39<10:30:08, 25.22s/it, loss=0.1686, step_time=24.18s, grad_norm=0.149] Steps: 83%|████████▎ | 7501/9000 [38:20:06<10:30:08, 25.22s/it, loss=0.1684, step_time=26.69s, grad_norm=0.0972] Steps: 83%|████████▎ | 7502/9000 [38:20:06<10:40:44, 25.66s/it, loss=0.1684, step_time=26.69s, grad_norm=0.0972] Steps: 83%|████████▎ | 7502/9000 [38:20:30<10:40:44, 25.66s/it, loss=0.1677, step_time=24.10s, grad_norm=0.079] Steps: 83%|████████▎ | 7503/9000 [38:20:30<10:28:38, 25.20s/it, loss=0.1677, step_time=24.10s, grad_norm=0.079] Steps: 83%|████████▎ | 7503/9000 [38:20:56<10:28:38, 25.20s/it, loss=0.1495, step_time=26.23s, grad_norm=0.0981] Steps: 83%|████████▎ | 7504/9000 [38:20:56<10:35:59, 25.51s/it, loss=0.1495, step_time=26.23s, grad_norm=0.0981] Steps: 83%|████████▎ | 7504/9000 [38:21:20<10:35:59, 25.51s/it, loss=0.2636, step_time=23.68s, grad_norm=0.0775] Steps: 83%|████████▎ | 7505/9000 [38:21:20<10:21:53, 24.96s/it, loss=0.2636, step_time=23.68s, grad_norm=0.0775] Steps: 83%|████████▎ | 7505/9000 [38:21:43<10:21:53, 24.96s/it, loss=0.1999, step_time=23.10s, grad_norm=0.0721] Steps: 83%|████████▎ | 7506/9000 [38:21:43<10:07:35, 24.40s/it, loss=0.1999, step_time=23.10s, grad_norm=0.0721] Steps: 83%|████████▎ | 7506/9000 [38:22:06<10:07:35, 24.40s/it, loss=0.1760, step_time=22.82s, grad_norm=0.0639] Steps: 83%|████████▎ | 7507/9000 [38:22:06<9:55:23, 23.93s/it, loss=0.1760, step_time=22.82s, grad_norm=0.0639] Steps: 83%|████████▎ | 7507/9000 [38:22:29<9:55:23, 23.93s/it, loss=0.2009, step_time=23.14s, grad_norm=0.0927] Steps: 83%|████████▎ | 7508/9000 [38:22:29<9:49:08, 23.69s/it, loss=0.2009, step_time=23.14s, grad_norm=0.0927] Steps: 83%|████████▎ | 7508/9000 [38:22:51<9:49:08, 23.69s/it, loss=0.2593, step_time=22.09s, grad_norm=0.0845] Steps: 83%|████████▎ | 7509/9000 [38:22:51<9:36:50, 23.21s/it, loss=0.2593, step_time=22.09s, grad_norm=0.0845] Steps: 83%|████████▎ | 7509/9000 [38:23:15<9:36:50, 23.21s/it, loss=0.1600, step_time=24.17s, grad_norm=0.0843] Steps: 83%|████████▎ | 7510/9000 [38:23:15<9:43:35, 23.50s/it, loss=0.1600, step_time=24.17s, grad_norm=0.0843] Steps: 83%|████████▎ | 7510/9000 [38:23:38<9:43:35, 23.50s/it, loss=0.1833, step_time=22.73s, grad_norm=0.0847] Steps: 83%|████████▎ | 7511/9000 [38:23:38<9:37:27, 23.27s/it, loss=0.1833, step_time=22.73s, grad_norm=0.0847] Steps: 83%|████████▎ | 7511/9000 [38:24:02<9:37:27, 23.27s/it, loss=0.1063, step_time=23.90s, grad_norm=0.0617] Steps: 83%|████████▎ | 7512/9000 [38:24:02<9:41:47, 23.46s/it, loss=0.1063, step_time=23.90s, grad_norm=0.0617] Steps: 83%|████████▎ | 7512/9000 [38:24:27<9:41:47, 23.46s/it, loss=0.1502, step_time=24.46s, grad_norm=0.0698] Steps: 83%|████████▎ | 7513/9000 [38:24:27<9:48:49, 23.76s/it, loss=0.1502, step_time=24.46s, grad_norm=0.0698] Steps: 83%|████████▎ | 7513/9000 [38:24:50<9:48:49, 23.76s/it, loss=0.1744, step_time=23.15s, grad_norm=0.0853] Steps: 83%|████████▎ | 7514/9000 [38:24:50<9:43:56, 23.58s/it, loss=0.1744, step_time=23.15s, grad_norm=0.0853] Steps: 83%|████████▎ | 7514/9000 [38:25:14<9:43:56, 23.58s/it, loss=0.1733, step_time=23.88s, grad_norm=0.0498] Steps: 84%|████████▎ | 7515/9000 [38:25:14<9:45:47, 23.67s/it, loss=0.1733, step_time=23.88s, grad_norm=0.0498] Steps: 84%|████████▎ | 7515/9000 [38:25:37<9:45:47, 23.67s/it, loss=0.1200, step_time=23.90s, grad_norm=0.127] Steps: 84%|████████▎ | 7516/9000 [38:25:37<9:47:06, 23.74s/it, loss=0.1200, step_time=23.90s, grad_norm=0.127] Steps: 84%|████████▎ | 7516/9000 [38:26:04<9:47:06, 23.74s/it, loss=0.1820, step_time=26.17s, grad_norm=0.0652] Steps: 84%|████████▎ | 7517/9000 [38:26:04<10:04:47, 24.47s/it, loss=0.1820, step_time=26.17s, grad_norm=0.0652] Steps: 84%|████████▎ | 7517/9000 [38:26:28<10:04:47, 24.47s/it, loss=0.2538, step_time=23.97s, grad_norm=0.104] Steps: 84%|████████▎ | 7518/9000 [38:26:28<10:00:39, 24.32s/it, loss=0.2538, step_time=23.97s, grad_norm=0.104] Steps: 84%|████████▎ | 7518/9000 [38:26:52<10:00:39, 24.32s/it, loss=0.1512, step_time=24.84s, grad_norm=0.109] Steps: 84%|████████▎ | 7519/9000 [38:26:52<10:04:06, 24.47s/it, loss=0.1512, step_time=24.84s, grad_norm=0.109] Steps: 84%|████████▎ | 7519/9000 [38:27:18<10:04:06, 24.47s/it, loss=0.1498, step_time=25.91s, grad_norm=0.0786] Steps: 84%|████████▎ | 7520/9000 [38:27:18<10:14:21, 24.91s/it, loss=0.1498, step_time=25.91s, grad_norm=0.0786] Steps: 84%|████████▎ | 7520/9000 [38:27:42<10:14:21, 24.91s/it, loss=0.1557, step_time=23.72s, grad_norm=0.074] Steps: 84%|████████▎ | 7521/9000 [38:27:42<10:05:12, 24.55s/it, loss=0.1557, step_time=23.72s, grad_norm=0.074] Steps: 84%|████████▎ | 7521/9000 [38:28:08<10:05:12, 24.55s/it, loss=0.1485, step_time=26.29s, grad_norm=0.152] Steps: 84%|████████▎ | 7522/9000 [38:28:08<10:17:40, 25.07s/it, loss=0.1485, step_time=26.29s, grad_norm=0.152] Steps: 84%|████████▎ | 7522/9000 [38:28:32<10:17:40, 25.07s/it, loss=0.1326, step_time=24.06s, grad_norm=0.0815] Steps: 84%|████████▎ | 7523/9000 [38:28:32<10:09:47, 24.77s/it, loss=0.1326, step_time=24.06s, grad_norm=0.0815] Steps: 84%|████████▎ | 7523/9000 [38:28:58<10:09:47, 24.77s/it, loss=0.0763, step_time=25.93s, grad_norm=0.102] Steps: 84%|████████▎ | 7524/9000 [38:28:58<10:17:58, 25.12s/it, loss=0.0763, step_time=25.93s, grad_norm=0.102] Steps: 84%|████████▎ | 7524/9000 [38:29:22<10:17:58, 25.12s/it, loss=0.2450, step_time=23.76s, grad_norm=0.134] Steps: 84%|████████▎ | 7525/9000 [38:29:22<10:07:31, 24.71s/it, loss=0.2450, step_time=23.76s, grad_norm=0.134] Steps: 84%|████████▎ | 7525/9000 [38:29:48<10:07:31, 24.71s/it, loss=0.1757, step_time=25.82s, grad_norm=0.0818] Steps: 84%|████████▎ | 7526/9000 [38:29:48<10:15:19, 25.05s/it, loss=0.1757, step_time=25.82s, grad_norm=0.0818] Steps: 84%|████████▎ | 7526/9000 [38:30:12<10:15:19, 25.05s/it, loss=0.1674, step_time=23.65s, grad_norm=0.0719] Steps: 84%|████████▎ | 7527/9000 [38:30:12<10:04:37, 24.63s/it, loss=0.1674, step_time=23.65s, grad_norm=0.0719] Steps: 84%|████████▎ | 7527/9000 [38:30:37<10:04:37, 24.63s/it, loss=0.1432, step_time=25.83s, grad_norm=0.0883] Steps: 84%|████████▎ | 7528/9000 [38:30:37<10:13:06, 24.99s/it, loss=0.1432, step_time=25.83s, grad_norm=0.0883] Steps: 84%|████████▎ | 7528/9000 [38:31:01<10:13:06, 24.99s/it, loss=0.1893, step_time=23.95s, grad_norm=0.0624] Steps: 84%|████████▎ | 7529/9000 [38:31:01<10:05:03, 24.68s/it, loss=0.1893, step_time=23.95s, grad_norm=0.0624] Steps: 84%|████████▎ | 7529/9000 [38:31:28<10:05:03, 24.68s/it, loss=0.1659, step_time=26.11s, grad_norm=0.0912] Steps: 84%|████████▎ | 7530/9000 [38:31:28<10:15:11, 25.11s/it, loss=0.1659, step_time=26.11s, grad_norm=0.0912] Steps: 84%|████████▎ | 7530/9000 [38:31:51<10:15:11, 25.11s/it, loss=0.2998, step_time=23.70s, grad_norm=0.0998] Steps: 84%|████████▎ | 7531/9000 [38:31:51<10:04:27, 24.69s/it, loss=0.2998, step_time=23.70s, grad_norm=0.0998] Steps: 84%|████████▎ | 7531/9000 [38:32:17<10:04:27, 24.69s/it, loss=0.1326, step_time=26.24s, grad_norm=0.0651] Steps: 84%|████████▎ | 7532/9000 [38:32:17<10:15:27, 25.16s/it, loss=0.1326, step_time=26.24s, grad_norm=0.0651] Steps: 84%|████████▎ | 7532/9000 [38:32:41<10:15:27, 25.16s/it, loss=0.2413, step_time=23.39s, grad_norm=0.0722] Steps: 84%|████████▎ | 7533/9000 [38:32:41<10:02:04, 24.62s/it, loss=0.2413, step_time=23.39s, grad_norm=0.0722] Steps: 84%|████████▎ | 7533/9000 [38:33:07<10:02:04, 24.62s/it, loss=0.1974, step_time=26.23s, grad_norm=0.104] Steps: 84%|████████▎ | 7534/9000 [38:33:07<10:13:25, 25.11s/it, loss=0.1974, step_time=26.23s, grad_norm=0.104] Steps: 84%|████████▎ | 7534/9000 [38:33:31<10:13:25, 25.11s/it, loss=0.1434, step_time=23.78s, grad_norm=0.08] Steps: 84%|████████▎ | 7535/9000 [38:33:31<10:03:18, 24.71s/it, loss=0.1434, step_time=23.78s, grad_norm=0.08] Steps: 84%|████████▎ | 7535/9000 [38:33:57<10:03:18, 24.71s/it, loss=0.2320, step_time=26.07s, grad_norm=0.124] Steps: 84%|████████▎ | 7536/9000 [38:33:57<10:12:50, 25.12s/it, loss=0.2320, step_time=26.07s, grad_norm=0.124] Steps: 84%|████████▎ | 7536/9000 [38:34:21<10:12:50, 25.12s/it, loss=0.1380, step_time=24.43s, grad_norm=0.114] Steps: 84%|████████▎ | 7537/9000 [38:34:21<10:07:24, 24.91s/it, loss=0.1380, step_time=24.43s, grad_norm=0.114] Steps: 84%|████████▎ | 7537/9000 [38:34:48<10:07:24, 24.91s/it, loss=0.1232, step_time=26.15s, grad_norm=0.0699] Steps: 84%|████████▍ | 7538/9000 [38:34:48<10:16:05, 25.28s/it, loss=0.1232, step_time=26.15s, grad_norm=0.0699] Steps: 84%|████████▍ | 7538/9000 [38:35:12<10:16:05, 25.28s/it, loss=0.1492, step_time=24.72s, grad_norm=0.0757] Steps: 84%|████████▍ | 7539/9000 [38:35:12<10:11:33, 25.12s/it, loss=0.1492, step_time=24.72s, grad_norm=0.0757] Steps: 84%|████████▍ | 7539/9000 [38:35:38<10:11:33, 25.12s/it, loss=0.1161, step_time=25.70s, grad_norm=0.0819] Steps: 84%|████████▍ | 7540/9000 [38:35:38<10:15:23, 25.29s/it, loss=0.1161, step_time=25.70s, grad_norm=0.0819] Steps: 84%|████████▍ | 7540/9000 [38:36:03<10:15:23, 25.29s/it, loss=0.2150, step_time=25.36s, grad_norm=0.114] Steps: 84%|████████▍ | 7541/9000 [38:36:03<10:15:28, 25.31s/it, loss=0.2150, step_time=25.36s, grad_norm=0.114] Steps: 84%|████████▍ | 7541/9000 [38:36:28<10:15:28, 25.31s/it, loss=0.2173, step_time=24.90s, grad_norm=0.0733] Steps: 84%|████████▍ | 7542/9000 [38:36:28<10:12:03, 25.19s/it, loss=0.2173, step_time=24.90s, grad_norm=0.0733] Steps: 84%|████████▍ | 7542/9000 [38:36:54<10:12:03, 25.19s/it, loss=0.0873, step_time=25.59s, grad_norm=0.0982] Steps: 84%|████████▍ | 7543/9000 [38:36:54<10:14:36, 25.31s/it, loss=0.0873, step_time=25.59s, grad_norm=0.0982] Steps: 84%|████████▍ | 7543/9000 [38:37:18<10:14:36, 25.31s/it, loss=0.2582, step_time=24.01s, grad_norm=0.07] Steps: 84%|████████▍ | 7544/9000 [38:37:18<10:04:44, 24.92s/it, loss=0.2582, step_time=24.01s, grad_norm=0.07] Steps: 84%|████████▍ | 7544/9000 [38:37:45<10:04:44, 24.92s/it, loss=0.1300, step_time=26.72s, grad_norm=0.0564] Steps: 84%|████████▍ | 7545/9000 [38:37:45<10:17:23, 25.46s/it, loss=0.1300, step_time=26.72s, grad_norm=0.0564] Steps: 84%|████████▍ | 7545/9000 [38:38:09<10:17:23, 25.46s/it, loss=0.2254, step_time=24.71s, grad_norm=0.0539] Steps: 84%|████████▍ | 7546/9000 [38:38:09<10:11:32, 25.24s/it, loss=0.2254, step_time=24.71s, grad_norm=0.0539] Steps: 84%|████████▍ | 7546/9000 [38:38:36<10:11:32, 25.24s/it, loss=0.2771, step_time=26.47s, grad_norm=0.0918] Steps: 84%|████████▍ | 7547/9000 [38:38:36<10:20:07, 25.61s/it, loss=0.2771, step_time=26.47s, grad_norm=0.0918] Steps: 84%|████████▍ | 7547/9000 [38:39:01<10:20:07, 25.61s/it, loss=0.1085, step_time=25.33s, grad_norm=0.0867] Steps: 84%|████████▍ | 7548/9000 [38:39:01<10:17:43, 25.53s/it, loss=0.1085, step_time=25.33s, grad_norm=0.0867] Steps: 84%|████████▍ | 7548/9000 [38:39:27<10:17:43, 25.53s/it, loss=0.1065, step_time=25.48s, grad_norm=0.0627] Steps: 84%|████████▍ | 7549/9000 [38:39:27<10:16:58, 25.51s/it, loss=0.1065, step_time=25.48s, grad_norm=0.0627] Steps: 84%|████████▍ | 7549/9000 [38:39:54<10:16:58, 25.51s/it, loss=0.1880, step_time=27.86s, grad_norm=0.0846] Steps: 84%|████████▍ | 7550/9000 [38:39:54<10:33:36, 26.22s/it, loss=0.1880, step_time=27.86s, grad_norm=0.0846] Steps: 84%|████████▍ | 7550/9000 [38:40:20<10:33:36, 26.22s/it, loss=0.1229, step_time=25.27s, grad_norm=0.0989] Steps: 84%|████████▍ | 7551/9000 [38:40:20<10:26:19, 25.93s/it, loss=0.1229, step_time=25.27s, grad_norm=0.0989] Steps: 84%|████████▍ | 7551/9000 [38:40:47<10:26:19, 25.93s/it, loss=0.1885, step_time=27.16s, grad_norm=0.136] Steps: 84%|████████▍ | 7552/9000 [38:40:47<10:34:44, 26.30s/it, loss=0.1885, step_time=27.16s, grad_norm=0.136] Steps: 84%|████████▍ | 7552/9000 [38:41:13<10:34:44, 26.30s/it, loss=0.1990, step_time=26.14s, grad_norm=0.0812] Steps: 84%|████████▍ | 7553/9000 [38:41:13<10:33:12, 26.26s/it, loss=0.1990, step_time=26.14s, grad_norm=0.0812] Steps: 84%|████████▍ | 7553/9000 [38:41:40<10:33:12, 26.26s/it, loss=0.1218, step_time=26.95s, grad_norm=0.131] Steps: 84%|████████▍ | 7554/9000 [38:41:40<10:37:49, 26.47s/it, loss=0.1218, step_time=26.95s, grad_norm=0.131] Steps: 84%|████████▍ | 7554/9000 [38:42:07<10:37:49, 26.47s/it, loss=0.1390, step_time=26.69s, grad_norm=0.0756] Steps: 84%|████████▍ | 7555/9000 [38:42:07<10:39:03, 26.54s/it, loss=0.1390, step_time=26.69s, grad_norm=0.0756] Steps: 84%|████████▍ | 7555/9000 [38:42:32<10:39:03, 26.54s/it, loss=0.1992, step_time=25.37s, grad_norm=0.0959] Steps: 84%|████████▍ | 7556/9000 [38:42:32<10:30:13, 26.19s/it, loss=0.1992, step_time=25.37s, grad_norm=0.0959] Steps: 84%|████████▍ | 7556/9000 [38:43:00<10:30:13, 26.19s/it, loss=0.1864, step_time=27.76s, grad_norm=0.122] Steps: 84%|████████▍ | 7557/9000 [38:43:00<10:41:08, 26.66s/it, loss=0.1864, step_time=27.76s, grad_norm=0.122] Steps: 84%|████████▍ | 7557/9000 [38:43:27<10:41:08, 26.66s/it, loss=0.1581, step_time=27.63s, grad_norm=0.0834] Steps: 84%|████████▍ | 7558/9000 [38:43:27<10:47:40, 26.95s/it, loss=0.1581, step_time=27.63s, grad_norm=0.0834] Steps: 84%|████████▍ | 7558/9000 [38:43:56<10:47:40, 26.95s/it, loss=0.1581, step_time=28.40s, grad_norm=0.114] Steps: 84%|████████▍ | 7559/9000 [38:43:56<10:57:40, 27.38s/it, loss=0.1581, step_time=28.40s, grad_norm=0.114] Steps: 84%|████████▍ | 7559/9000 [38:44:25<10:57:40, 27.38s/it, loss=0.1580, step_time=28.84s, grad_norm=0.137] Steps: 84%|████████▍ | 7560/9000 [38:44:25<11:07:41, 27.82s/it, loss=0.1580, step_time=28.84s, grad_norm=0.137]INFO 05-21 12:40:35.336 [training_pipeline.py:254] Starting epoch 18 Steps: 84%|████████▍ | 7560/9000 [38:44:54<11:07:41, 27.82s/it, loss=0.1643, step_time=29.01s, grad_norm=0.0469] Steps: 84%|████████▍ | 7561/9000 [38:44:54<11:15:46, 28.18s/it, loss=0.1643, step_time=29.01s, grad_norm=0.0469] Steps: 84%|████████▍ | 7561/9000 [38:45:23<11:15:46, 28.18s/it, loss=0.0779, step_time=29.79s, grad_norm=0.138] Steps: 84%|████████▍ | 7562/9000 [38:45:23<11:26:55, 28.66s/it, loss=0.0779, step_time=29.79s, grad_norm=0.138] Steps: 84%|████████▍ | 7562/9000 [38:45:53<11:26:55, 28.66s/it, loss=0.1058, step_time=29.68s, grad_norm=0.103] Steps: 84%|████████▍ | 7563/9000 [38:45:53<11:33:47, 28.97s/it, loss=0.1058, step_time=29.68s, grad_norm=0.103] Steps: 84%|████████▍ | 7563/9000 [38:46:22<11:33:47, 28.97s/it, loss=0.1768, step_time=29.00s, grad_norm=0.0944] Steps: 84%|████████▍ | 7564/9000 [38:46:22<11:33:33, 28.98s/it, loss=0.1768, step_time=29.00s, grad_norm=0.0944] Steps: 84%|████████▍ | 7564/9000 [38:46:47<11:33:33, 28.98s/it, loss=0.1751, step_time=25.28s, grad_norm=0.0702] Steps: 84%|████████▍ | 7565/9000 [38:46:47<11:06:31, 27.87s/it, loss=0.1751, step_time=25.28s, grad_norm=0.0702] Steps: 84%|████████▍ | 7565/9000 [38:47:13<11:06:31, 27.87s/it, loss=0.1844, step_time=26.11s, grad_norm=0.146] Steps: 84%|████████▍ | 7566/9000 [38:47:13<10:53:27, 27.34s/it, loss=0.1844, step_time=26.11s, grad_norm=0.146] Steps: 84%|████████▍ | 7566/9000 [38:47:40<10:53:27, 27.34s/it, loss=0.1139, step_time=26.68s, grad_norm=0.0546] Steps: 84%|████████▍ | 7567/9000 [38:47:40<10:48:14, 27.14s/it, loss=0.1139, step_time=26.68s, grad_norm=0.0546] Steps: 84%|████████▍ | 7567/9000 [38:48:04<10:48:14, 27.14s/it, loss=0.1362, step_time=23.99s, grad_norm=0.0885] Steps: 84%|████████▍ | 7568/9000 [38:48:04<10:25:12, 26.20s/it, loss=0.1362, step_time=23.99s, grad_norm=0.0885] Steps: 84%|████████▍ | 7568/9000 [38:48:27<10:25:12, 26.20s/it, loss=0.2516, step_time=22.72s, grad_norm=0.0853] Steps: 84%|████████▍ | 7569/9000 [38:48:27<9:59:55, 25.15s/it, loss=0.2516, step_time=22.72s, grad_norm=0.0853] Steps: 84%|████████▍ | 7569/9000 [38:48:52<9:59:55, 25.15s/it, loss=0.1957, step_time=25.34s, grad_norm=0.106] Steps: 84%|████████▍ | 7570/9000 [38:48:52<10:00:49, 25.21s/it, loss=0.1957, step_time=25.34s, grad_norm=0.106] Steps: 84%|████████▍ | 7570/9000 [38:49:16<10:00:49, 25.21s/it, loss=0.2229, step_time=23.55s, grad_norm=0.119] Steps: 84%|████████▍ | 7571/9000 [38:49:16<9:48:35, 24.71s/it, loss=0.2229, step_time=23.55s, grad_norm=0.119] Steps: 84%|████████▍ | 7571/9000 [38:49:42<9:48:35, 24.71s/it, loss=0.1622, step_time=26.23s, grad_norm=0.106] Steps: 84%|████████▍ | 7572/9000 [38:49:42<9:59:02, 25.17s/it, loss=0.1622, step_time=26.23s, grad_norm=0.106] Steps: 84%|████████▍ | 7572/9000 [38:50:06<9:59:02, 25.17s/it, loss=0.2053, step_time=24.17s, grad_norm=0.115] Steps: 84%|████████▍ | 7573/9000 [38:50:06<9:51:30, 24.87s/it, loss=0.2053, step_time=24.17s, grad_norm=0.115] Steps: 84%|████████▍ | 7573/9000 [38:50:33<9:51:30, 24.87s/it, loss=0.2024, step_time=26.70s, grad_norm=0.0802] Steps: 84%|████████▍ | 7574/9000 [38:50:33<10:04:07, 25.42s/it, loss=0.2024, step_time=26.70s, grad_norm=0.0802] Steps: 84%|████████▍ | 7574/9000 [38:50:57<10:04:07, 25.42s/it, loss=0.1332, step_time=24.06s, grad_norm=0.104] Steps: 84%|████████▍ | 7575/9000 [38:50:57<9:54:03, 25.01s/it, loss=0.1332, step_time=24.06s, grad_norm=0.104] Steps: 84%|████████▍ | 7575/9000 [38:51:23<9:54:03, 25.01s/it, loss=0.2221, step_time=25.93s, grad_norm=0.0919] Steps: 84%|████████▍ | 7576/9000 [38:51:23<10:00:12, 25.29s/it, loss=0.2221, step_time=25.93s, grad_norm=0.0919] Steps: 84%|████████▍ | 7576/9000 [38:51:47<10:00:12, 25.29s/it, loss=0.1779, step_time=23.78s, grad_norm=0.0935] Steps: 84%|████████▍ | 7577/9000 [38:51:47<9:49:03, 24.84s/it, loss=0.1779, step_time=23.78s, grad_norm=0.0935] Steps: 84%|████████▍ | 7577/9000 [38:52:13<9:49:03, 24.84s/it, loss=0.2269, step_time=25.97s, grad_norm=0.0901] Steps: 84%|████████▍ | 7578/9000 [38:52:13<9:56:43, 25.18s/it, loss=0.2269, step_time=25.97s, grad_norm=0.0901] Steps: 84%|████████▍ | 7578/9000 [38:52:37<9:56:43, 25.18s/it, loss=0.1446, step_time=24.64s, grad_norm=0.0767] Steps: 84%|████████▍ | 7579/9000 [38:52:37<9:52:31, 25.02s/it, loss=0.1446, step_time=24.64s, grad_norm=0.0767] Steps: 84%|████████▍ | 7579/9000 [38:53:03<9:52:31, 25.02s/it, loss=0.1855, step_time=25.80s, grad_norm=0.17] Steps: 84%|████████▍ | 7580/9000 [38:53:03<9:57:41, 25.25s/it, loss=0.1855, step_time=25.80s, grad_norm=0.17] Steps: 84%|████████▍ | 7580/9000 [38:53:28<9:57:41, 25.25s/it, loss=0.1843, step_time=24.43s, grad_norm=0.0583] Steps: 84%|████████▍ | 7581/9000 [38:53:28<9:51:25, 25.01s/it, loss=0.1843, step_time=24.43s, grad_norm=0.0583] Steps: 84%|████████▍ | 7581/9000 [38:53:55<9:51:25, 25.01s/it, loss=0.1653, step_time=27.29s, grad_norm=0.193] Steps: 84%|████████▍ | 7582/9000 [38:53:55<10:07:10, 25.69s/it, loss=0.1653, step_time=27.29s, grad_norm=0.193] Steps: 84%|████████▍ | 7582/9000 [38:54:20<10:07:10, 25.69s/it, loss=0.1783, step_time=25.65s, grad_norm=0.0886] Steps: 84%|████████▍ | 7583/9000 [38:54:20<10:06:26, 25.68s/it, loss=0.1783, step_time=25.65s, grad_norm=0.0886] Steps: 84%|████████▍ | 7583/9000 [38:54:48<10:06:26, 25.68s/it, loss=0.1826, step_time=27.58s, grad_norm=0.0964] Steps: 84%|████████▍ | 7584/9000 [38:54:48<10:19:28, 26.25s/it, loss=0.1826, step_time=27.58s, grad_norm=0.0964] Steps: 84%|████████▍ | 7584/9000 [38:55:15<10:19:28, 26.25s/it, loss=0.2524, step_time=26.47s, grad_norm=0.0888] Steps: 84%|████████▍ | 7585/9000 [38:55:15<10:20:38, 26.32s/it, loss=0.2524, step_time=26.47s, grad_norm=0.0888] Steps: 84%|████████▍ | 7585/9000 [38:55:40<10:20:38, 26.32s/it, loss=0.2275, step_time=25.36s, grad_norm=0.0561] Steps: 84%|████████▍ | 7586/9000 [38:55:40<10:13:28, 26.03s/it, loss=0.2275, step_time=25.36s, grad_norm=0.0561] Steps: 84%|████████▍ | 7586/9000 [38:56:08<10:13:28, 26.03s/it, loss=0.2214, step_time=27.75s, grad_norm=0.111] Steps: 84%|████████▍ | 7587/9000 [38:56:08<10:25:11, 26.55s/it, loss=0.2214, step_time=27.75s, grad_norm=0.111] Steps: 84%|████████▍ | 7587/9000 [38:56:35<10:25:11, 26.55s/it, loss=0.2175, step_time=27.17s, grad_norm=0.09] Steps: 84%|████████▍ | 7588/9000 [38:56:35<10:29:09, 26.73s/it, loss=0.2175, step_time=27.17s, grad_norm=0.09] Steps: 84%|████████▍ | 7588/9000 [38:57:04<10:29:09, 26.73s/it, loss=0.1656, step_time=29.62s, grad_norm=0.0723] Steps: 84%|████████▍ | 7589/9000 [38:57:04<10:49:04, 27.60s/it, loss=0.1656, step_time=29.62s, grad_norm=0.0723] Steps: 84%|████████▍ | 7589/9000 [38:57:33<10:49:04, 27.60s/it, loss=0.1706, step_time=28.09s, grad_norm=0.0613] Steps: 84%|████████▍ | 7590/9000 [38:57:33<10:52:05, 27.75s/it, loss=0.1706, step_time=28.09s, grad_norm=0.0613] Steps: 84%|████████▍ | 7590/9000 [38:57:58<10:52:05, 27.75s/it, loss=0.2334, step_time=25.71s, grad_norm=0.115] Steps: 84%|████████▍ | 7591/9000 [38:57:58<10:37:16, 27.14s/it, loss=0.2334, step_time=25.71s, grad_norm=0.115] Steps: 84%|████████▍ | 7591/9000 [38:58:22<10:37:16, 27.14s/it, loss=0.1542, step_time=23.47s, grad_norm=0.0794] Steps: 84%|████████▍ | 7592/9000 [38:58:22<10:10:59, 26.04s/it, loss=0.1542, step_time=23.47s, grad_norm=0.0794] Steps: 84%|████████▍ | 7592/9000 [38:58:44<10:10:59, 26.04s/it, loss=0.1296, step_time=22.14s, grad_norm=0.0491] Steps: 84%|████████▍ | 7593/9000 [38:58:44<9:43:10, 24.87s/it, loss=0.1296, step_time=22.14s, grad_norm=0.0491] Steps: 84%|████████▍ | 7593/9000 [38:59:07<9:43:10, 24.87s/it, loss=0.3129, step_time=23.55s, grad_norm=0.0551] Steps: 84%|████████▍ | 7594/9000 [38:59:07<9:33:28, 24.47s/it, loss=0.3129, step_time=23.55s, grad_norm=0.0551] Steps: 84%|████████▍ | 7594/9000 [38:59:30<9:33:28, 24.47s/it, loss=0.2676, step_time=22.24s, grad_norm=0.177] Steps: 84%|████████▍ | 7595/9000 [38:59:30<9:17:22, 23.80s/it, loss=0.2676, step_time=22.24s, grad_norm=0.177] Steps: 84%|████████▍ | 7595/9000 [38:59:52<9:17:22, 23.80s/it, loss=0.1693, step_time=22.85s, grad_norm=0.0692] Steps: 84%|████████▍ | 7596/9000 [38:59:52<9:10:18, 23.52s/it, loss=0.1693, step_time=22.85s, grad_norm=0.0692] Steps: 84%|████████▍ | 7596/9000 [39:00:15<9:10:18, 23.52s/it, loss=0.2284, step_time=22.25s, grad_norm=0.0427] Steps: 84%|████████▍ | 7597/9000 [39:00:15<9:01:03, 23.14s/it, loss=0.2284, step_time=22.25s, grad_norm=0.0427] Steps: 84%|████████▍ | 7597/9000 [39:00:39<9:01:03, 23.14s/it, loss=0.1934, step_time=24.76s, grad_norm=0.0988] Steps: 84%|████████▍ | 7598/9000 [39:00:39<9:12:03, 23.63s/it, loss=0.1934, step_time=24.76s, grad_norm=0.0988] Steps: 84%|████████▍ | 7598/9000 [39:01:03<9:12:03, 23.63s/it, loss=0.2055, step_time=23.41s, grad_norm=0.0785] Steps: 84%|████████▍ | 7599/9000 [39:01:03<9:10:08, 23.56s/it, loss=0.2055, step_time=23.41s, grad_norm=0.0785] Steps: 84%|████████▍ | 7599/9000 [39:01:29<9:10:08, 23.56s/it, loss=0.2055, step_time=26.14s, grad_norm=0.0812] Steps: 84%|████████▍ | 7600/9000 [39:01:29<9:27:50, 24.34s/it, loss=0.2055, step_time=26.14s, grad_norm=0.0812] Steps: 84%|████████▍ | 7600/9000 [39:01:52<9:27:50, 24.34s/it, loss=0.2025, step_time=23.17s, grad_norm=0.0719] Steps: 84%|████████▍ | 7601/9000 [39:01:52<9:19:17, 23.99s/it, loss=0.2025, step_time=23.17s, grad_norm=0.0719] Steps: 84%|████████▍ | 7601/9000 [39:02:19<9:19:17, 23.99s/it, loss=0.2140, step_time=26.41s, grad_norm=0.0562] Steps: 84%|████████▍ | 7602/9000 [39:02:19<9:35:49, 24.71s/it, loss=0.2140, step_time=26.41s, grad_norm=0.0562] Steps: 84%|████████▍ | 7602/9000 [39:02:43<9:35:49, 24.71s/it, loss=0.1734, step_time=23.89s, grad_norm=0.0543] Steps: 84%|████████▍ | 7603/9000 [39:02:43<9:29:40, 24.47s/it, loss=0.1734, step_time=23.89s, grad_norm=0.0543] Steps: 84%|████████▍ | 7603/9000 [39:03:08<9:29:40, 24.47s/it, loss=0.2687, step_time=25.93s, grad_norm=0.0627] Steps: 84%|████████▍ | 7604/9000 [39:03:08<9:39:29, 24.91s/it, loss=0.2687, step_time=25.93s, grad_norm=0.0627] Steps: 84%|████████▍ | 7604/9000 [39:03:33<9:39:29, 24.91s/it, loss=0.1233, step_time=24.51s, grad_norm=0.0666] Steps: 84%|████████▍ | 7605/9000 [39:03:33<9:36:19, 24.79s/it, loss=0.1233, step_time=24.51s, grad_norm=0.0666] Steps: 84%|████████▍ | 7605/9000 [39:03:59<9:36:19, 24.79s/it, loss=0.1622, step_time=26.29s, grad_norm=0.0864] Steps: 85%|████████▍ | 7606/9000 [39:03:59<9:46:22, 25.24s/it, loss=0.1622, step_time=26.29s, grad_norm=0.0864] Steps: 85%|████████▍ | 7606/9000 [39:04:23<9:46:22, 25.24s/it, loss=0.1961, step_time=23.67s, grad_norm=0.0861] Steps: 85%|████████▍ | 7607/9000 [39:04:23<9:35:03, 24.77s/it, loss=0.1961, step_time=23.67s, grad_norm=0.0861] Steps: 85%|████████▍ | 7607/9000 [39:04:50<9:35:03, 24.77s/it, loss=0.1675, step_time=26.95s, grad_norm=0.0625] Steps: 85%|████████▍ | 7608/9000 [39:04:50<9:49:48, 25.42s/it, loss=0.1675, step_time=26.95s, grad_norm=0.0625] Steps: 85%|████████▍ | 7608/9000 [39:05:14<9:49:48, 25.42s/it, loss=0.1521, step_time=24.49s, grad_norm=0.0816] Steps: 85%|████████▍ | 7609/9000 [39:05:14<9:42:53, 25.14s/it, loss=0.1521, step_time=24.49s, grad_norm=0.0816] Steps: 85%|████████▍ | 7609/9000 [39:05:41<9:42:53, 25.14s/it, loss=0.1165, step_time=26.83s, grad_norm=0.103] Steps: 85%|████████▍ | 7610/9000 [39:05:41<9:54:10, 25.65s/it, loss=0.1165, step_time=26.83s, grad_norm=0.103] Steps: 85%|████████▍ | 7610/9000 [39:06:06<9:54:10, 25.65s/it, loss=0.1528, step_time=24.89s, grad_norm=0.0954] Steps: 85%|████████▍ | 7611/9000 [39:06:06<9:48:31, 25.42s/it, loss=0.1528, step_time=24.89s, grad_norm=0.0954] Steps: 85%|████████▍ | 7611/9000 [39:06:34<9:48:31, 25.42s/it, loss=0.1106, step_time=28.31s, grad_norm=0.127] Steps: 85%|████████▍ | 7612/9000 [39:06:34<10:08:09, 26.29s/it, loss=0.1106, step_time=28.31s, grad_norm=0.127] Steps: 85%|████████▍ | 7612/9000 [39:06:59<10:08:09, 26.29s/it, loss=0.1993, step_time=24.89s, grad_norm=0.0989] Steps: 85%|████████▍ | 7613/9000 [39:06:59<9:58:02, 25.87s/it, loss=0.1993, step_time=24.89s, grad_norm=0.0989] Steps: 85%|████████▍ | 7613/9000 [39:07:26<9:58:02, 25.87s/it, loss=0.1196, step_time=26.33s, grad_norm=0.12] Steps: 85%|████████▍ | 7614/9000 [39:07:26<10:00:47, 26.01s/it, loss=0.1196, step_time=26.33s, grad_norm=0.12] Steps: 85%|████████▍ | 7614/9000 [39:07:52<10:00:47, 26.01s/it, loss=0.1461, step_time=26.03s, grad_norm=0.11] Steps: 85%|████████▍ | 7615/9000 [39:07:52<10:00:31, 26.02s/it, loss=0.1461, step_time=26.03s, grad_norm=0.11] Steps: 85%|████████▍ | 7615/9000 [39:08:16<10:00:31, 26.02s/it, loss=0.1941, step_time=24.68s, grad_norm=0.0597] Steps: 85%|████████▍ | 7616/9000 [39:08:16<9:50:53, 25.62s/it, loss=0.1941, step_time=24.68s, grad_norm=0.0597] Steps: 85%|████████▍ | 7616/9000 [39:08:44<9:50:53, 25.62s/it, loss=0.3150, step_time=27.18s, grad_norm=0.063] Steps: 85%|████████▍ | 7617/9000 [39:08:44<10:01:16, 26.09s/it, loss=0.3150, step_time=27.18s, grad_norm=0.063] Steps: 85%|████████▍ | 7617/9000 [39:09:08<10:01:16, 26.09s/it, loss=0.1598, step_time=24.18s, grad_norm=0.12] Steps: 85%|████████▍ | 7618/9000 [39:09:08<9:47:42, 25.52s/it, loss=0.1598, step_time=24.18s, grad_norm=0.12] Steps: 85%|████████▍ | 7618/9000 [39:09:34<9:47:42, 25.52s/it, loss=0.1994, step_time=26.40s, grad_norm=0.0738] Steps: 85%|████████▍ | 7619/9000 [39:09:34<9:53:25, 25.78s/it, loss=0.1994, step_time=26.40s, grad_norm=0.0738] Steps: 85%|████████▍ | 7619/9000 [39:09:58<9:53:25, 25.78s/it, loss=0.2213, step_time=24.38s, grad_norm=0.14] Steps: 85%|████████▍ | 7620/9000 [39:09:58<9:43:18, 25.36s/it, loss=0.2213, step_time=24.38s, grad_norm=0.14] Steps: 85%|████████▍ | 7620/9000 [39:10:25<9:43:18, 25.36s/it, loss=0.2192, step_time=26.08s, grad_norm=0.0647] Steps: 85%|████████▍ | 7621/9000 [39:10:25<9:47:52, 25.58s/it, loss=0.2192, step_time=26.08s, grad_norm=0.0647] Steps: 85%|████████▍ | 7621/9000 [39:10:50<9:47:52, 25.58s/it, loss=0.1853, step_time=25.34s, grad_norm=0.094] Steps: 85%|████████▍ | 7622/9000 [39:10:50<9:45:48, 25.51s/it, loss=0.1853, step_time=25.34s, grad_norm=0.094] Steps: 85%|████████▍ | 7622/9000 [39:11:16<9:45:48, 25.51s/it, loss=0.2102, step_time=26.35s, grad_norm=0.118] Steps: 85%|████████▍ | 7623/9000 [39:11:16<9:51:12, 25.76s/it, loss=0.2102, step_time=26.35s, grad_norm=0.118] Steps: 85%|████████▍ | 7623/9000 [39:11:42<9:51:12, 25.76s/it, loss=0.2035, step_time=25.87s, grad_norm=0.0913] Steps: 85%|████████▍ | 7624/9000 [39:11:42<9:51:33, 25.79s/it, loss=0.2035, step_time=25.87s, grad_norm=0.0913] Steps: 85%|████████▍ | 7624/9000 [39:12:08<9:51:33, 25.79s/it, loss=0.2278, step_time=25.43s, grad_norm=0.0836] Steps: 85%|████████▍ | 7625/9000 [39:12:08<9:48:38, 25.69s/it, loss=0.2278, step_time=25.43s, grad_norm=0.0836] Steps: 85%|████████▍ | 7625/9000 [39:12:33<9:48:38, 25.69s/it, loss=0.2712, step_time=25.53s, grad_norm=0.0871] Steps: 85%|████████▍ | 7626/9000 [39:12:33<9:47:10, 25.64s/it, loss=0.2712, step_time=25.53s, grad_norm=0.0871] Steps: 85%|████████▍ | 7626/9000 [39:12:57<9:47:10, 25.64s/it, loss=0.1430, step_time=24.32s, grad_norm=0.137] Steps: 85%|████████▍ | 7627/9000 [39:12:57<9:37:43, 25.25s/it, loss=0.1430, step_time=24.32s, grad_norm=0.137] Steps: 85%|████████▍ | 7627/9000 [39:13:24<9:37:43, 25.25s/it, loss=0.2228, step_time=26.99s, grad_norm=0.079] Steps: 85%|████████▍ | 7628/9000 [39:13:24<9:49:18, 25.77s/it, loss=0.2228, step_time=26.99s, grad_norm=0.079] Steps: 85%|████████▍ | 7628/9000 [39:13:50<9:49:18, 25.77s/it, loss=0.1872, step_time=25.24s, grad_norm=0.122] Steps: 85%|████████▍ | 7629/9000 [39:13:50<9:45:15, 25.61s/it, loss=0.1872, step_time=25.24s, grad_norm=0.122] Steps: 85%|████████▍ | 7629/9000 [39:14:17<9:45:15, 25.61s/it, loss=0.1108, step_time=27.47s, grad_norm=0.143] Steps: 85%|████████▍ | 7630/9000 [39:14:17<9:57:32, 26.17s/it, loss=0.1108, step_time=27.47s, grad_norm=0.143] Steps: 85%|████████▍ | 7630/9000 [39:14:43<9:57:32, 26.17s/it, loss=0.1371, step_time=26.00s, grad_norm=0.0679] Steps: 85%|████████▍ | 7631/9000 [39:14:43<9:55:56, 26.12s/it, loss=0.1371, step_time=26.00s, grad_norm=0.0679] Steps: 85%|████████▍ | 7631/9000 [39:15:08<9:55:56, 26.12s/it, loss=0.1236, step_time=25.06s, grad_norm=0.194] Steps: 85%|████████▍ | 7632/9000 [39:15:08<9:48:18, 25.80s/it, loss=0.1236, step_time=25.06s, grad_norm=0.194] Steps: 85%|████████▍ | 7632/9000 [39:15:35<9:48:18, 25.80s/it, loss=0.2399, step_time=26.92s, grad_norm=0.0786] Steps: 85%|████████▍ | 7633/9000 [39:15:35<9:55:31, 26.14s/it, loss=0.2399, step_time=26.92s, grad_norm=0.0786] Steps: 85%|████████▍ | 7633/9000 [39:16:00<9:55:31, 26.14s/it, loss=0.2125, step_time=25.12s, grad_norm=0.0699] Steps: 85%|████████▍ | 7634/9000 [39:16:00<9:48:06, 25.83s/it, loss=0.2125, step_time=25.12s, grad_norm=0.0699] Steps: 85%|████████▍ | 7634/9000 [39:16:28<9:48:06, 25.83s/it, loss=0.1288, step_time=27.79s, grad_norm=0.132] Steps: 85%|████████▍ | 7635/9000 [39:16:28<10:01:04, 26.42s/it, loss=0.1288, step_time=27.79s, grad_norm=0.132] Steps: 85%|████████▍ | 7635/9000 [39:16:53<10:01:04, 26.42s/it, loss=0.1231, step_time=25.34s, grad_norm=0.058] Steps: 85%|████████▍ | 7636/9000 [39:16:53<9:53:18, 26.10s/it, loss=0.1231, step_time=25.34s, grad_norm=0.058] Steps: 85%|████████▍ | 7636/9000 [39:17:19<9:53:18, 26.10s/it, loss=0.1363, step_time=25.76s, grad_norm=0.0589] Steps: 85%|████████▍ | 7637/9000 [39:17:19<9:50:34, 26.00s/it, loss=0.1363, step_time=25.76s, grad_norm=0.0589] Steps: 85%|████████▍ | 7637/9000 [39:17:45<9:50:34, 26.00s/it, loss=0.1951, step_time=25.59s, grad_norm=0.0999] Steps: 85%|████████▍ | 7638/9000 [39:17:45<9:47:24, 25.88s/it, loss=0.1951, step_time=25.59s, grad_norm=0.0999] Steps: 85%|████████▍ | 7638/9000 [39:18:09<9:47:24, 25.88s/it, loss=0.1932, step_time=24.61s, grad_norm=0.0964] Steps: 85%|████████▍ | 7639/9000 [39:18:09<9:38:23, 25.50s/it, loss=0.1932, step_time=24.61s, grad_norm=0.0964] Steps: 85%|████████▍ | 7639/9000 [39:18:36<9:38:23, 25.50s/it, loss=0.1175, step_time=26.78s, grad_norm=0.1] Steps: 85%|████████▍ | 7640/9000 [39:18:36<9:46:42, 25.88s/it, loss=0.1175, step_time=26.78s, grad_norm=0.1] Steps: 85%|████████▍ | 7640/9000 [39:19:00<9:46:42, 25.88s/it, loss=0.0863, step_time=24.10s, grad_norm=0.107] Steps: 85%|████████▍ | 7641/9000 [39:19:00<9:34:08, 25.35s/it, loss=0.0863, step_time=24.10s, grad_norm=0.107] Steps: 85%|████████▍ | 7641/9000 [39:19:26<9:34:08, 25.35s/it, loss=0.1478, step_time=26.14s, grad_norm=0.0812] Steps: 85%|████████▍ | 7642/9000 [39:19:26<9:39:04, 25.58s/it, loss=0.1478, step_time=26.14s, grad_norm=0.0812] Steps: 85%|████████▍ | 7642/9000 [39:19:48<9:39:04, 25.58s/it, loss=0.1840, step_time=21.35s, grad_norm=0.104] Steps: 85%|████████▍ | 7643/9000 [39:19:48<9:09:55, 24.31s/it, loss=0.1840, step_time=21.35s, grad_norm=0.104] Steps: 85%|████████▍ | 7643/9000 [39:20:12<9:09:55, 24.31s/it, loss=0.2933, step_time=24.73s, grad_norm=0.0811] Steps: 85%|████████▍ | 7644/9000 [39:20:12<9:12:19, 24.44s/it, loss=0.2933, step_time=24.73s, grad_norm=0.0811] Steps: 85%|████████▍ | 7644/9000 [39:20:35<9:12:19, 24.44s/it, loss=0.1675, step_time=22.54s, grad_norm=0.08] Steps: 85%|████████▍ | 7645/9000 [39:20:35<8:59:06, 23.87s/it, loss=0.1675, step_time=22.54s, grad_norm=0.08] Steps: 85%|████████▍ | 7645/9000 [39:20:59<8:59:06, 23.87s/it, loss=0.1013, step_time=24.28s, grad_norm=0.0625] Steps: 85%|████████▍ | 7646/9000 [39:20:59<9:01:30, 24.00s/it, loss=0.1013, step_time=24.28s, grad_norm=0.0625] Steps: 85%|████████▍ | 7646/9000 [39:21:22<9:01:30, 24.00s/it, loss=0.2319, step_time=22.37s, grad_norm=0.0686] Steps: 85%|████████▍ | 7647/9000 [39:21:22<8:50:06, 23.51s/it, loss=0.2319, step_time=22.37s, grad_norm=0.0686] Steps: 85%|████████▍ | 7647/9000 [39:21:46<8:50:06, 23.51s/it, loss=0.2700, step_time=24.28s, grad_norm=0.117] Steps: 85%|████████▍ | 7648/9000 [39:21:46<8:54:55, 23.74s/it, loss=0.2700, step_time=24.28s, grad_norm=0.117] Steps: 85%|████████▍ | 7648/9000 [39:22:08<8:54:55, 23.74s/it, loss=0.2066, step_time=22.41s, grad_norm=0.082] Steps: 85%|████████▍ | 7649/9000 [39:22:08<8:45:33, 23.34s/it, loss=0.2066, step_time=22.41s, grad_norm=0.082] Steps: 85%|████████▍ | 7649/9000 [39:22:32<8:45:33, 23.34s/it, loss=0.1085, step_time=24.05s, grad_norm=0.0629] Steps: 85%|████████▌ | 7650/9000 [39:22:32<8:49:56, 23.55s/it, loss=0.1085, step_time=24.05s, grad_norm=0.0629] Steps: 85%|████████▌ | 7650/9000 [39:22:55<8:49:56, 23.55s/it, loss=0.1836, step_time=22.86s, grad_norm=0.0954] Steps: 85%|████████▌ | 7651/9000 [39:22:55<8:44:53, 23.35s/it, loss=0.1836, step_time=22.86s, grad_norm=0.0954] Steps: 85%|████████▌ | 7651/9000 [39:23:19<8:44:53, 23.35s/it, loss=0.1864, step_time=23.85s, grad_norm=0.076] Steps: 85%|████████▌ | 7652/9000 [39:23:19<8:47:54, 23.50s/it, loss=0.1864, step_time=23.85s, grad_norm=0.076] Steps: 85%|████████▌ | 7652/9000 [39:23:41<8:47:54, 23.50s/it, loss=0.0755, step_time=22.33s, grad_norm=0.109] Steps: 85%|████████▌ | 7653/9000 [39:23:41<8:39:38, 23.15s/it, loss=0.0755, step_time=22.33s, grad_norm=0.109] Steps: 85%|████████▌ | 7653/9000 [39:24:05<8:39:38, 23.15s/it, loss=0.1395, step_time=23.84s, grad_norm=0.0758] Steps: 85%|████████▌ | 7654/9000 [39:24:05<8:43:56, 23.36s/it, loss=0.1395, step_time=23.84s, grad_norm=0.0758] Steps: 85%|████████▌ | 7654/9000 [39:24:27<8:43:56, 23.36s/it, loss=0.1754, step_time=21.42s, grad_norm=0.0503] Steps: 85%|████████▌ | 7655/9000 [39:24:27<8:30:30, 22.77s/it, loss=0.1754, step_time=21.42s, grad_norm=0.0503] Steps: 85%|████████▌ | 7655/9000 [39:24:51<8:30:30, 22.77s/it, loss=0.1657, step_time=24.72s, grad_norm=0.129] Steps: 85%|████████▌ | 7656/9000 [39:24:51<8:43:14, 23.36s/it, loss=0.1657, step_time=24.72s, grad_norm=0.129] Steps: 85%|████████▌ | 7656/9000 [39:25:13<8:43:14, 23.36s/it, loss=0.1882, step_time=21.82s, grad_norm=0.0792] Steps: 85%|████████▌ | 7657/9000 [39:25:13<8:32:31, 22.90s/it, loss=0.1882, step_time=21.82s, grad_norm=0.0792] Steps: 85%|████████▌ | 7657/9000 [39:25:38<8:32:31, 22.90s/it, loss=0.1408, step_time=24.50s, grad_norm=0.0644] Steps: 85%|████████▌ | 7658/9000 [39:25:38<8:42:56, 23.38s/it, loss=0.1408, step_time=24.50s, grad_norm=0.0644] Steps: 85%|████████▌ | 7658/9000 [39:26:00<8:42:56, 23.38s/it, loss=0.2159, step_time=21.75s, grad_norm=0.071] Steps: 85%|████████▌ | 7659/9000 [39:26:00<8:31:38, 22.89s/it, loss=0.2159, step_time=21.75s, grad_norm=0.071] Steps: 85%|████████▌ | 7659/9000 [39:26:23<8:31:38, 22.89s/it, loss=0.1404, step_time=23.93s, grad_norm=0.104] Steps: 85%|████████▌ | 7660/9000 [39:26:23<8:38:12, 23.20s/it, loss=0.1404, step_time=23.93s, grad_norm=0.104] Steps: 85%|████████▌ | 7660/9000 [39:26:45<8:38:12, 23.20s/it, loss=0.2542, step_time=21.81s, grad_norm=0.0522] Steps: 85%|████████▌ | 7661/9000 [39:26:45<8:28:31, 22.79s/it, loss=0.2542, step_time=21.81s, grad_norm=0.0522] Steps: 85%|████████▌ | 7661/9000 [39:27:10<8:28:31, 22.79s/it, loss=0.1367, step_time=24.49s, grad_norm=0.104] Steps: 85%|████████▌ | 7662/9000 [39:27:10<8:39:32, 23.30s/it, loss=0.1367, step_time=24.49s, grad_norm=0.104] Steps: 85%|████████▌ | 7662/9000 [39:27:31<8:39:32, 23.30s/it, loss=0.1789, step_time=21.56s, grad_norm=0.0677] Steps: 85%|████████▌ | 7663/9000 [39:27:31<8:27:33, 22.78s/it, loss=0.1789, step_time=21.56s, grad_norm=0.0677] Steps: 85%|████████▌ | 7663/9000 [39:27:56<8:27:33, 22.78s/it, loss=0.1156, step_time=24.54s, grad_norm=0.0822] Steps: 85%|████████▌ | 7664/9000 [39:27:56<8:38:56, 23.31s/it, loss=0.1156, step_time=24.54s, grad_norm=0.0822] Steps: 85%|████████▌ | 7664/9000 [39:28:18<8:38:56, 23.31s/it, loss=0.1320, step_time=21.93s, grad_norm=0.0605] Steps: 85%|████████▌ | 7665/9000 [39:28:18<8:29:23, 22.89s/it, loss=0.1320, step_time=21.93s, grad_norm=0.0605] Steps: 85%|████████▌ | 7665/9000 [39:28:42<8:29:23, 22.89s/it, loss=0.2664, step_time=23.88s, grad_norm=0.0667] Steps: 85%|████████▌ | 7666/9000 [39:28:42<8:35:35, 23.19s/it, loss=0.2664, step_time=23.88s, grad_norm=0.0667] Steps: 85%|████████▌ | 7666/9000 [39:29:04<8:35:35, 23.19s/it, loss=0.1301, step_time=22.50s, grad_norm=0.0736] Steps: 85%|████████▌ | 7667/9000 [39:29:04<8:30:38, 22.98s/it, loss=0.1301, step_time=22.50s, grad_norm=0.0736] Steps: 85%|████████▌ | 7667/9000 [39:29:28<8:30:38, 22.98s/it, loss=0.1828, step_time=24.08s, grad_norm=0.0711] Steps: 85%|████████▌ | 7668/9000 [39:29:28<8:37:35, 23.31s/it, loss=0.1828, step_time=24.08s, grad_norm=0.0711] Steps: 85%|████████▌ | 7668/9000 [39:29:51<8:37:35, 23.31s/it, loss=0.1486, step_time=22.48s, grad_norm=0.0747] Steps: 85%|████████▌ | 7669/9000 [39:29:51<8:31:39, 23.07s/it, loss=0.1486, step_time=22.48s, grad_norm=0.0747] Steps: 85%|████████▌ | 7669/9000 [39:30:16<8:31:39, 23.07s/it, loss=0.1796, step_time=24.98s, grad_norm=0.0665] Steps: 85%|████████▌ | 7670/9000 [39:30:16<8:44:00, 23.64s/it, loss=0.1796, step_time=24.98s, grad_norm=0.0665] Steps: 85%|████████▌ | 7670/9000 [39:30:38<8:44:00, 23.64s/it, loss=0.1702, step_time=22.41s, grad_norm=0.0555] Steps: 85%|████████▌ | 7671/9000 [39:30:38<8:35:27, 23.27s/it, loss=0.1702, step_time=22.41s, grad_norm=0.0555] Steps: 85%|████████▌ | 7671/9000 [39:31:03<8:35:27, 23.27s/it, loss=0.2052, step_time=24.44s, grad_norm=0.0582] Steps: 85%|████████▌ | 7672/9000 [39:31:03<8:42:52, 23.62s/it, loss=0.2052, step_time=24.44s, grad_norm=0.0582] Steps: 85%|████████▌ | 7672/9000 [39:31:25<8:42:52, 23.62s/it, loss=0.3007, step_time=22.13s, grad_norm=0.0688] Steps: 85%|████████▌ | 7673/9000 [39:31:25<8:32:36, 23.18s/it, loss=0.3007, step_time=22.13s, grad_norm=0.0688] Steps: 85%|████████▌ | 7673/9000 [39:31:50<8:32:36, 23.18s/it, loss=0.2218, step_time=25.18s, grad_norm=0.0695] Steps: 85%|████████▌ | 7674/9000 [39:31:50<8:45:28, 23.78s/it, loss=0.2218, step_time=25.18s, grad_norm=0.0695] Steps: 85%|████████▌ | 7674/9000 [39:32:12<8:45:28, 23.78s/it, loss=0.2156, step_time=21.82s, grad_norm=0.0795] Steps: 85%|████████▌ | 7675/9000 [39:32:12<8:32:05, 23.19s/it, loss=0.2156, step_time=21.82s, grad_norm=0.0795] Steps: 85%|████████▌ | 7675/9000 [39:32:35<8:32:05, 23.19s/it, loss=0.2384, step_time=23.44s, grad_norm=0.0539] Steps: 85%|████████▌ | 7676/9000 [39:32:35<8:33:22, 23.26s/it, loss=0.2384, step_time=23.44s, grad_norm=0.0539] Steps: 85%|████████▌ | 7676/9000 [39:33:00<8:33:22, 23.26s/it, loss=0.1472, step_time=24.70s, grad_norm=0.0706] Steps: 85%|████████▌ | 7677/9000 [39:33:00<8:42:28, 23.69s/it, loss=0.1472, step_time=24.70s, grad_norm=0.0706] Steps: 85%|████████▌ | 7677/9000 [39:33:25<8:42:28, 23.69s/it, loss=0.1966, step_time=24.94s, grad_norm=0.0575] Steps: 85%|████████▌ | 7678/9000 [39:33:25<8:50:19, 24.07s/it, loss=0.1966, step_time=24.94s, grad_norm=0.0575] Steps: 85%|████████▌ | 7678/9000 [39:33:48<8:50:19, 24.07s/it, loss=0.1695, step_time=23.09s, grad_norm=0.0698] Steps: 85%|████████▌ | 7679/9000 [39:33:48<8:43:28, 23.78s/it, loss=0.1695, step_time=23.09s, grad_norm=0.0698] Steps: 85%|████████▌ | 7679/9000 [39:34:13<8:43:28, 23.78s/it, loss=0.1362, step_time=25.17s, grad_norm=0.101] Steps: 85%|████████▌ | 7680/9000 [39:34:13<8:52:18, 24.20s/it, loss=0.1362, step_time=25.17s, grad_norm=0.101] Steps: 85%|████████▌ | 7680/9000 [39:34:36<8:52:18, 24.20s/it, loss=0.1652, step_time=23.19s, grad_norm=0.0587] Steps: 85%|████████▌ | 7681/9000 [39:34:36<8:45:14, 23.89s/it, loss=0.1652, step_time=23.19s, grad_norm=0.0587] Steps: 85%|████████▌ | 7681/9000 [39:35:01<8:45:14, 23.89s/it, loss=0.2225, step_time=25.24s, grad_norm=0.0614] Steps: 85%|████████▌ | 7682/9000 [39:35:01<8:53:45, 24.30s/it, loss=0.2225, step_time=25.24s, grad_norm=0.0614] Steps: 85%|████████▌ | 7682/9000 [39:35:24<8:53:45, 24.30s/it, loss=0.1076, step_time=22.70s, grad_norm=0.124] Steps: 85%|████████▌ | 7683/9000 [39:35:24<8:42:50, 23.82s/it, loss=0.1076, step_time=22.70s, grad_norm=0.124] Steps: 85%|████████▌ | 7683/9000 [39:35:49<8:42:50, 23.82s/it, loss=0.2523, step_time=25.18s, grad_norm=0.0773] Steps: 85%|████████▌ | 7684/9000 [39:35:49<8:51:23, 24.23s/it, loss=0.2523, step_time=25.18s, grad_norm=0.0773] Steps: 85%|████████▌ | 7684/9000 [39:36:12<8:51:23, 24.23s/it, loss=0.1858, step_time=22.58s, grad_norm=0.118] Steps: 85%|████████▌ | 7685/9000 [39:36:12<8:40:08, 23.73s/it, loss=0.1858, step_time=22.58s, grad_norm=0.118] Steps: 85%|████████▌ | 7685/9000 [39:36:37<8:40:08, 23.73s/it, loss=0.1333, step_time=24.97s, grad_norm=0.109] Steps: 85%|████████▌ | 7686/9000 [39:36:37<8:47:53, 24.10s/it, loss=0.1333, step_time=24.97s, grad_norm=0.109] Steps: 85%|████████▌ | 7686/9000 [39:37:00<8:47:53, 24.10s/it, loss=0.1607, step_time=22.67s, grad_norm=0.0746] Steps: 85%|████████▌ | 7687/9000 [39:37:00<8:38:03, 23.67s/it, loss=0.1607, step_time=22.67s, grad_norm=0.0746] Steps: 85%|████████▌ | 7687/9000 [39:37:25<8:38:03, 23.67s/it, loss=0.1333, step_time=25.39s, grad_norm=0.101] Steps: 85%|████████▌ | 7688/9000 [39:37:25<8:48:54, 24.19s/it, loss=0.1333, step_time=25.39s, grad_norm=0.101] Steps: 85%|████████▌ | 7688/9000 [39:37:48<8:48:54, 24.19s/it, loss=0.1380, step_time=22.99s, grad_norm=0.115] Steps: 85%|████████▌ | 7689/9000 [39:37:48<8:40:41, 23.83s/it, loss=0.1380, step_time=22.99s, grad_norm=0.115] Steps: 85%|████████▌ | 7689/9000 [39:38:13<8:40:41, 23.83s/it, loss=0.1927, step_time=24.85s, grad_norm=0.0619] Steps: 85%|████████▌ | 7690/9000 [39:38:13<8:46:57, 24.14s/it, loss=0.1927, step_time=24.85s, grad_norm=0.0619] Steps: 85%|████████▌ | 7690/9000 [39:38:35<8:46:57, 24.14s/it, loss=0.0823, step_time=21.74s, grad_norm=0.108] Steps: 85%|████████▌ | 7691/9000 [39:38:35<8:30:53, 23.42s/it, loss=0.0823, step_time=21.74s, grad_norm=0.108] Steps: 85%|████████▌ | 7691/9000 [39:39:00<8:30:53, 23.42s/it, loss=0.0815, step_time=25.38s, grad_norm=0.0757] Steps: 85%|████████▌ | 7692/9000 [39:39:00<8:43:20, 24.01s/it, loss=0.0815, step_time=25.38s, grad_norm=0.0757] Steps: 85%|████████▌ | 7692/9000 [39:39:23<8:43:20, 24.01s/it, loss=0.1572, step_time=23.22s, grad_norm=0.102] Steps: 85%|████████▌ | 7693/9000 [39:39:23<8:37:48, 23.77s/it, loss=0.1572, step_time=23.22s, grad_norm=0.102] Steps: 85%|████████▌ | 7693/9000 [39:39:48<8:37:48, 23.77s/it, loss=0.2062, step_time=24.68s, grad_norm=0.126] Steps: 85%|████████▌ | 7694/9000 [39:39:48<8:43:20, 24.04s/it, loss=0.2062, step_time=24.68s, grad_norm=0.126] Steps: 85%|████████▌ | 7694/9000 [39:40:10<8:43:20, 24.04s/it, loss=0.2183, step_time=22.54s, grad_norm=0.0926] Steps: 86%|████████▌ | 7695/9000 [39:40:10<8:33:07, 23.59s/it, loss=0.2183, step_time=22.54s, grad_norm=0.0926] Steps: 86%|████████▌ | 7695/9000 [39:40:36<8:33:07, 23.59s/it, loss=0.1839, step_time=25.19s, grad_norm=0.0689] Steps: 86%|████████▌ | 7696/9000 [39:40:36<8:43:09, 24.07s/it, loss=0.1839, step_time=25.19s, grad_norm=0.0689] Steps: 86%|████████▌ | 7696/9000 [39:40:58<8:43:09, 24.07s/it, loss=0.2398, step_time=22.51s, grad_norm=0.173] Steps: 86%|████████▌ | 7697/9000 [39:40:58<8:32:37, 23.60s/it, loss=0.2398, step_time=22.51s, grad_norm=0.173] Steps: 86%|████████▌ | 7697/9000 [39:41:23<8:32:37, 23.60s/it, loss=0.2664, step_time=24.70s, grad_norm=0.0653] Steps: 86%|████████▌ | 7698/9000 [39:41:23<8:39:20, 23.93s/it, loss=0.2664, step_time=24.70s, grad_norm=0.0653] Steps: 86%|████████▌ | 7698/9000 [39:41:45<8:39:20, 23.93s/it, loss=0.1719, step_time=22.67s, grad_norm=0.0673] Steps: 86%|████████▌ | 7699/9000 [39:41:45<8:30:43, 23.55s/it, loss=0.1719, step_time=22.67s, grad_norm=0.0673] Steps: 86%|████████▌ | 7699/9000 [39:42:11<8:30:43, 23.55s/it, loss=0.1253, step_time=25.26s, grad_norm=0.0975] Steps: 86%|████████▌ | 7700/9000 [39:42:11<8:41:27, 24.07s/it, loss=0.1253, step_time=25.26s, grad_norm=0.0975] Steps: 86%|████████▌ | 7700/9000 [39:42:34<8:41:27, 24.07s/it, loss=0.1428, step_time=22.88s, grad_norm=0.0792] Steps: 86%|████████▌ | 7701/9000 [39:42:34<8:33:23, 23.71s/it, loss=0.1428, step_time=22.88s, grad_norm=0.0792] Steps: 86%|████████▌ | 7701/9000 [39:42:58<8:33:23, 23.71s/it, loss=0.1157, step_time=24.00s, grad_norm=0.0776] Steps: 86%|████████▌ | 7702/9000 [39:42:58<8:34:52, 23.80s/it, loss=0.1157, step_time=24.00s, grad_norm=0.0776] Steps: 86%|████████▌ | 7702/9000 [39:43:20<8:34:52, 23.80s/it, loss=0.1917, step_time=22.49s, grad_norm=0.0908] Steps: 86%|████████▌ | 7703/9000 [39:43:20<8:25:58, 23.41s/it, loss=0.1917, step_time=22.49s, grad_norm=0.0908] Steps: 86%|████████▌ | 7703/9000 [39:43:45<8:25:58, 23.41s/it, loss=0.1891, step_time=24.83s, grad_norm=0.0932] Steps: 86%|████████▌ | 7704/9000 [39:43:45<8:34:49, 23.83s/it, loss=0.1891, step_time=24.83s, grad_norm=0.0932] Steps: 86%|████████▌ | 7704/9000 [39:44:08<8:34:49, 23.83s/it, loss=0.2127, step_time=22.80s, grad_norm=0.0839] Steps: 86%|████████▌ | 7705/9000 [39:44:08<8:27:45, 23.53s/it, loss=0.2127, step_time=22.80s, grad_norm=0.0839] Steps: 86%|████████▌ | 7705/9000 [39:44:33<8:27:45, 23.53s/it, loss=0.1321, step_time=25.01s, grad_norm=0.0742] Steps: 86%|████████▌ | 7706/9000 [39:44:33<8:37:00, 23.97s/it, loss=0.1321, step_time=25.01s, grad_norm=0.0742] Steps: 86%|████████▌ | 7706/9000 [39:44:55<8:37:00, 23.97s/it, loss=0.1772, step_time=21.92s, grad_norm=0.0823] Steps: 86%|████████▌ | 7707/9000 [39:44:55<8:23:20, 23.36s/it, loss=0.1772, step_time=21.92s, grad_norm=0.0823] Steps: 86%|████████▌ | 7707/9000 [39:45:20<8:23:20, 23.36s/it, loss=0.1776, step_time=25.32s, grad_norm=0.208] Steps: 86%|████████▌ | 7708/9000 [39:45:20<8:35:38, 23.95s/it, loss=0.1776, step_time=25.32s, grad_norm=0.208] Steps: 86%|████████▌ | 7708/9000 [39:45:44<8:35:38, 23.95s/it, loss=0.1763, step_time=23.63s, grad_norm=0.0866] Steps: 86%|████████▌ | 7709/9000 [39:45:44<8:33:11, 23.85s/it, loss=0.1763, step_time=23.63s, grad_norm=0.0866] Steps: 86%|████████▌ | 7709/9000 [39:46:09<8:33:11, 23.85s/it, loss=0.1952, step_time=25.23s, grad_norm=0.1] Steps: 86%|████████▌ | 7710/9000 [39:46:09<8:41:43, 24.27s/it, loss=0.1952, step_time=25.23s, grad_norm=0.1] Steps: 86%|████████▌ | 7710/9000 [39:46:33<8:41:43, 24.27s/it, loss=0.1194, step_time=24.07s, grad_norm=0.0707] Steps: 86%|████████▌ | 7711/9000 [39:46:33<8:40:04, 24.21s/it, loss=0.1194, step_time=24.07s, grad_norm=0.0707] Steps: 86%|████████▌ | 7711/9000 [39:46:57<8:40:04, 24.21s/it, loss=0.2889, step_time=24.27s, grad_norm=0.0675] Steps: 86%|████████▌ | 7712/9000 [39:46:57<8:40:05, 24.23s/it, loss=0.2889, step_time=24.27s, grad_norm=0.0675] Steps: 86%|████████▌ | 7712/9000 [39:47:20<8:40:05, 24.23s/it, loss=0.2243, step_time=23.22s, grad_norm=0.0901] Steps: 86%|████████▌ | 7713/9000 [39:47:20<8:33:14, 23.93s/it, loss=0.2243, step_time=23.22s, grad_norm=0.0901] Steps: 86%|████████▌ | 7713/9000 [39:47:46<8:33:14, 23.93s/it, loss=0.1526, step_time=25.53s, grad_norm=0.0764] Steps: 86%|████████▌ | 7714/9000 [39:47:46<8:43:11, 24.41s/it, loss=0.1526, step_time=25.53s, grad_norm=0.0764] Steps: 86%|████████▌ | 7714/9000 [39:48:10<8:43:11, 24.41s/it, loss=0.1602, step_time=23.94s, grad_norm=0.137] Steps: 86%|████████▌ | 7715/9000 [39:48:10<8:39:46, 24.27s/it, loss=0.1602, step_time=23.94s, grad_norm=0.137] Steps: 86%|████████▌ | 7715/9000 [39:48:34<8:39:46, 24.27s/it, loss=0.1776, step_time=24.32s, grad_norm=0.0585] Steps: 86%|████████▌ | 7716/9000 [39:48:34<8:39:40, 24.28s/it, loss=0.1776, step_time=24.32s, grad_norm=0.0585] Steps: 86%|████████▌ | 7716/9000 [39:48:58<8:39:40, 24.28s/it, loss=0.2186, step_time=24.15s, grad_norm=0.112] Steps: 86%|████████▌ | 7717/9000 [39:48:58<8:38:24, 24.24s/it, loss=0.2186, step_time=24.15s, grad_norm=0.112] Steps: 86%|████████▌ | 7717/9000 [39:49:24<8:38:24, 24.24s/it, loss=0.1396, step_time=25.21s, grad_norm=0.0551] Steps: 86%|████████▌ | 7718/9000 [39:49:24<8:44:11, 24.53s/it, loss=0.1396, step_time=25.21s, grad_norm=0.0551] Steps: 86%|████████▌ | 7718/9000 [39:49:47<8:44:11, 24.53s/it, loss=0.1653, step_time=22.95s, grad_norm=0.0918] Steps: 86%|████████▌ | 7719/9000 [39:49:47<8:33:40, 24.06s/it, loss=0.1653, step_time=22.95s, grad_norm=0.0918] Steps: 86%|████████▌ | 7719/9000 [39:50:12<8:33:40, 24.06s/it, loss=0.1268, step_time=25.06s, grad_norm=0.117] Steps: 86%|████████▌ | 7720/9000 [39:50:12<8:39:42, 24.36s/it, loss=0.1268, step_time=25.06s, grad_norm=0.117] Steps: 86%|████████▌ | 7720/9000 [39:50:35<8:39:42, 24.36s/it, loss=0.2653, step_time=23.30s, grad_norm=0.0738] Steps: 86%|████████▌ | 7721/9000 [39:50:35<8:32:31, 24.04s/it, loss=0.2653, step_time=23.30s, grad_norm=0.0738] Steps: 86%|████████▌ | 7721/9000 [39:51:00<8:32:31, 24.04s/it, loss=0.1855, step_time=25.11s, grad_norm=0.192] Steps: 86%|████████▌ | 7722/9000 [39:51:00<8:38:56, 24.36s/it, loss=0.1855, step_time=25.11s, grad_norm=0.192] Steps: 86%|████████▌ | 7722/9000 [39:51:23<8:38:56, 24.36s/it, loss=0.1825, step_time=22.58s, grad_norm=0.19] Steps: 86%|████████▌ | 7723/9000 [39:51:23<8:27:11, 23.83s/it, loss=0.1825, step_time=22.58s, grad_norm=0.19] Steps: 86%|████████▌ | 7723/9000 [39:51:45<8:27:11, 23.83s/it, loss=0.2728, step_time=22.24s, grad_norm=0.122] Steps: 86%|████████▌ | 7724/9000 [39:51:45<8:16:40, 23.35s/it, loss=0.2728, step_time=22.24s, grad_norm=0.122] Steps: 86%|████████▌ | 7724/9000 [39:52:06<8:16:40, 23.35s/it, loss=0.1010, step_time=21.54s, grad_norm=0.195] Steps: 86%|████████▌ | 7725/9000 [39:52:06<8:04:41, 22.81s/it, loss=0.1010, step_time=21.54s, grad_norm=0.195] Steps: 86%|████████▌ | 7725/9000 [39:52:30<8:04:41, 22.81s/it, loss=0.1472, step_time=23.27s, grad_norm=0.104] Steps: 86%|████████▌ | 7726/9000 [39:52:30<8:07:15, 22.95s/it, loss=0.1472, step_time=23.27s, grad_norm=0.104] Steps: 86%|████████▌ | 7726/9000 [39:52:51<8:07:15, 22.95s/it, loss=0.1598, step_time=21.62s, grad_norm=0.0912] Steps: 86%|████████▌ | 7727/9000 [39:52:51<7:58:24, 22.55s/it, loss=0.1598, step_time=21.62s, grad_norm=0.0912] Steps: 86%|████████▌ | 7727/9000 [39:53:14<7:58:24, 22.55s/it, loss=0.1615, step_time=22.85s, grad_norm=0.149] Steps: 86%|████████▌ | 7728/9000 [39:53:14<7:59:57, 22.64s/it, loss=0.1615, step_time=22.85s, grad_norm=0.149] Steps: 86%|████████▌ | 7728/9000 [39:53:36<7:59:57, 22.64s/it, loss=0.1964, step_time=21.55s, grad_norm=0.119] Steps: 86%|████████▌ | 7729/9000 [39:53:36<7:52:39, 22.31s/it, loss=0.1964, step_time=21.55s, grad_norm=0.119] Steps: 86%|████████▌ | 7729/9000 [39:54:00<7:52:39, 22.31s/it, loss=0.1641, step_time=24.14s, grad_norm=0.087] Steps: 86%|████████▌ | 7730/9000 [39:54:00<8:03:51, 22.86s/it, loss=0.1641, step_time=24.14s, grad_norm=0.087] Steps: 86%|████████▌ | 7730/9000 [39:54:22<8:03:51, 22.86s/it, loss=0.0840, step_time=22.09s, grad_norm=0.125] Steps: 86%|████████▌ | 7731/9000 [39:54:22<7:58:36, 22.63s/it, loss=0.0840, step_time=22.09s, grad_norm=0.125] Steps: 86%|████████▌ | 7731/9000 [39:54:46<7:58:36, 22.63s/it, loss=0.2122, step_time=23.66s, grad_norm=0.0871] Steps: 86%|████████▌ | 7732/9000 [39:54:46<8:04:45, 22.94s/it, loss=0.2122, step_time=23.66s, grad_norm=0.0871] Steps: 86%|████████▌ | 7732/9000 [39:55:06<8:04:45, 22.94s/it, loss=0.2154, step_time=20.75s, grad_norm=0.118] Steps: 86%|████████▌ | 7733/9000 [39:55:06<7:50:33, 22.28s/it, loss=0.2154, step_time=20.75s, grad_norm=0.118] Steps: 86%|████████▌ | 7733/9000 [39:55:30<7:50:33, 22.28s/it, loss=0.2028, step_time=23.72s, grad_norm=0.0814] Steps: 86%|████████▌ | 7734/9000 [39:55:30<7:59:15, 22.71s/it, loss=0.2028, step_time=23.72s, grad_norm=0.0814] Steps: 86%|████████▌ | 7734/9000 [39:55:51<7:59:15, 22.71s/it, loss=0.1908, step_time=21.09s, grad_norm=0.0894] Steps: 86%|████████▌ | 7735/9000 [39:55:51<7:48:37, 22.23s/it, loss=0.1908, step_time=21.09s, grad_norm=0.0894] Steps: 86%|████████▌ | 7735/9000 [39:56:13<7:48:37, 22.23s/it, loss=0.1824, step_time=22.28s, grad_norm=0.127] Steps: 86%|████████▌ | 7736/9000 [39:56:13<7:48:36, 22.24s/it, loss=0.1824, step_time=22.28s, grad_norm=0.127] Steps: 86%|████████▌ | 7736/9000 [39:56:34<7:48:36, 22.24s/it, loss=0.1219, step_time=21.08s, grad_norm=0.0818] Steps: 86%|████████▌ | 7737/9000 [39:56:34<7:40:55, 21.90s/it, loss=0.1219, step_time=21.08s, grad_norm=0.0818] Steps: 86%|████████▌ | 7737/9000 [39:56:57<7:40:55, 21.90s/it, loss=0.1995, step_time=22.45s, grad_norm=0.0795] Steps: 86%|████████▌ | 7738/9000 [39:56:57<7:44:05, 22.06s/it, loss=0.1995, step_time=22.45s, grad_norm=0.0795] Steps: 86%|████████▌ | 7738/9000 [39:57:18<7:44:05, 22.06s/it, loss=0.2185, step_time=21.05s, grad_norm=0.0741] Steps: 86%|████████▌ | 7739/9000 [39:57:18<7:37:19, 21.76s/it, loss=0.2185, step_time=21.05s, grad_norm=0.0741] Steps: 86%|████████▌ | 7739/9000 [39:57:42<7:37:19, 21.76s/it, loss=0.1967, step_time=23.65s, grad_norm=0.0769] Steps: 86%|████████▌ | 7740/9000 [39:57:42<7:48:52, 22.33s/it, loss=0.1967, step_time=23.65s, grad_norm=0.0769] Steps: 86%|████████▌ | 7740/9000 [39:58:03<7:48:52, 22.33s/it, loss=0.1570, step_time=21.57s, grad_norm=0.245] Steps: 86%|████████▌ | 7741/9000 [39:58:03<7:43:44, 22.10s/it, loss=0.1570, step_time=21.57s, grad_norm=0.245] Steps: 86%|████████▌ | 7741/9000 [39:58:28<7:43:44, 22.10s/it, loss=0.1905, step_time=24.48s, grad_norm=0.0719] Steps: 86%|████████▌ | 7742/9000 [39:58:28<7:58:22, 22.82s/it, loss=0.1905, step_time=24.48s, grad_norm=0.0719] Steps: 86%|████████▌ | 7742/9000 [39:58:51<7:58:22, 22.82s/it, loss=0.1564, step_time=23.58s, grad_norm=0.142] Steps: 86%|████████▌ | 7743/9000 [39:58:51<8:02:49, 23.05s/it, loss=0.1564, step_time=23.58s, grad_norm=0.142] Steps: 86%|████████▌ | 7743/9000 [39:59:14<8:02:49, 23.05s/it, loss=0.1133, step_time=22.36s, grad_norm=0.103] Steps: 86%|████████▌ | 7744/9000 [39:59:14<7:58:06, 22.84s/it, loss=0.1133, step_time=22.36s, grad_norm=0.103] Steps: 86%|████████▌ | 7744/9000 [39:59:36<7:58:06, 22.84s/it, loss=0.1707, step_time=22.18s, grad_norm=0.0749] Steps: 86%|████████▌ | 7745/9000 [39:59:36<7:53:35, 22.64s/it, loss=0.1707, step_time=22.18s, grad_norm=0.0749] Steps: 86%|████████▌ | 7745/9000 [39:59:57<7:53:35, 22.64s/it, loss=0.1720, step_time=21.67s, grad_norm=0.117] Steps: 86%|████████▌ | 7746/9000 [39:59:57<7:47:08, 22.35s/it, loss=0.1720, step_time=21.67s, grad_norm=0.117] Steps: 86%|████████▌ | 7746/9000 [40:00:20<7:47:08, 22.35s/it, loss=0.1576, step_time=22.52s, grad_norm=0.0999] Steps: 86%|████████▌ | 7747/9000 [40:00:20<7:47:49, 22.40s/it, loss=0.1576, step_time=22.52s, grad_norm=0.0999] Steps: 86%|████████▌ | 7747/9000 [40:00:44<7:47:49, 22.40s/it, loss=0.1819, step_time=23.52s, grad_norm=0.0824] Steps: 86%|████████▌ | 7748/9000 [40:00:44<7:54:27, 22.74s/it, loss=0.1819, step_time=23.52s, grad_norm=0.0824] Steps: 86%|████████▌ | 7748/9000 [40:01:05<7:54:27, 22.74s/it, loss=0.1408, step_time=21.36s, grad_norm=0.055] Steps: 86%|████████▌ | 7749/9000 [40:01:05<7:45:28, 22.32s/it, loss=0.1408, step_time=21.36s, grad_norm=0.055] Steps: 86%|████████▌ | 7749/9000 [40:01:28<7:45:28, 22.32s/it, loss=0.0944, step_time=23.40s, grad_norm=0.193] Steps: 86%|████████▌ | 7750/9000 [40:01:28<7:51:50, 22.65s/it, loss=0.0944, step_time=23.40s, grad_norm=0.193] Steps: 86%|████████▌ | 7750/9000 [40:01:50<7:51:50, 22.65s/it, loss=0.2041, step_time=21.54s, grad_norm=0.0981] Steps: 86%|████████▌ | 7751/9000 [40:01:50<7:44:31, 22.32s/it, loss=0.2041, step_time=21.54s, grad_norm=0.0981] Steps: 86%|████████▌ | 7751/9000 [40:02:13<7:44:31, 22.32s/it, loss=0.1093, step_time=23.50s, grad_norm=0.153] Steps: 86%|████████▌ | 7752/9000 [40:02:13<7:51:32, 22.67s/it, loss=0.1093, step_time=23.50s, grad_norm=0.153] Steps: 86%|████████▌ | 7752/9000 [40:02:35<7:51:32, 22.67s/it, loss=0.1139, step_time=21.83s, grad_norm=0.126] Steps: 86%|████████▌ | 7753/9000 [40:02:35<7:45:57, 22.42s/it, loss=0.1139, step_time=21.83s, grad_norm=0.126] Steps: 86%|████████▌ | 7753/9000 [40:02:59<7:45:57, 22.42s/it, loss=0.1884, step_time=24.07s, grad_norm=0.141] Steps: 86%|████████▌ | 7754/9000 [40:02:59<7:55:51, 22.91s/it, loss=0.1884, step_time=24.07s, grad_norm=0.141] Steps: 86%|████████▌ | 7754/9000 [40:03:21<7:55:51, 22.91s/it, loss=0.1343, step_time=21.47s, grad_norm=0.115] Steps: 86%|████████▌ | 7755/9000 [40:03:21<7:46:30, 22.48s/it, loss=0.1343, step_time=21.47s, grad_norm=0.115] Steps: 86%|████████▌ | 7755/9000 [40:03:44<7:46:30, 22.48s/it, loss=0.2841, step_time=23.57s, grad_norm=0.123] Steps: 86%|████████▌ | 7756/9000 [40:03:44<7:52:56, 22.81s/it, loss=0.2841, step_time=23.57s, grad_norm=0.123] Steps: 86%|████████▌ | 7756/9000 [40:04:06<7:52:56, 22.81s/it, loss=0.1749, step_time=21.30s, grad_norm=0.0689] Steps: 86%|████████▌ | 7757/9000 [40:04:06<7:43:09, 22.36s/it, loss=0.1749, step_time=21.30s, grad_norm=0.0689] Steps: 86%|████████▌ | 7757/9000 [40:04:29<7:43:09, 22.36s/it, loss=0.1631, step_time=23.90s, grad_norm=0.0734] Steps: 86%|████████▌ | 7758/9000 [40:04:29<7:52:23, 22.82s/it, loss=0.1631, step_time=23.90s, grad_norm=0.0734] Steps: 86%|████████▌ | 7758/9000 [40:04:51<7:52:23, 22.82s/it, loss=0.2272, step_time=21.09s, grad_norm=0.0879] Steps: 86%|████████▌ | 7759/9000 [40:04:51<7:41:18, 22.30s/it, loss=0.2272, step_time=21.09s, grad_norm=0.0879] Steps: 86%|████████▌ | 7759/9000 [40:05:15<7:41:18, 22.30s/it, loss=0.1193, step_time=24.03s, grad_norm=0.117] Steps: 86%|████████▌ | 7760/9000 [40:05:15<7:51:40, 22.82s/it, loss=0.1193, step_time=24.03s, grad_norm=0.117] Steps: 86%|████████▌ | 7760/9000 [40:05:36<7:51:40, 22.82s/it, loss=0.1748, step_time=21.83s, grad_norm=0.0691] Steps: 86%|████████▌ | 7761/9000 [40:05:36<7:45:09, 22.53s/it, loss=0.1748, step_time=21.83s, grad_norm=0.0691] Steps: 86%|████████▌ | 7761/9000 [40:06:00<7:45:09, 22.53s/it, loss=0.1385, step_time=23.26s, grad_norm=0.0941] Steps: 86%|████████▌ | 7762/9000 [40:06:00<7:49:21, 22.75s/it, loss=0.1385, step_time=23.26s, grad_norm=0.0941] Steps: 86%|████████▌ | 7762/9000 [40:06:23<7:49:21, 22.75s/it, loss=0.1721, step_time=23.52s, grad_norm=0.11] Steps: 86%|████████▋ | 7763/9000 [40:06:23<7:53:47, 22.98s/it, loss=0.1721, step_time=23.52s, grad_norm=0.11] Steps: 86%|████████▋ | 7763/9000 [40:06:47<7:53:47, 22.98s/it, loss=0.1819, step_time=23.40s, grad_norm=0.0915] Steps: 86%|████████▋ | 7764/9000 [40:06:47<7:56:02, 23.11s/it, loss=0.1819, step_time=23.40s, grad_norm=0.0915] Steps: 86%|████████▋ | 7764/9000 [40:07:09<7:56:02, 23.11s/it, loss=0.0805, step_time=22.83s, grad_norm=0.0827] Steps: 86%|████████▋ | 7765/9000 [40:07:09<7:53:56, 23.03s/it, loss=0.0805, step_time=22.83s, grad_norm=0.0827] Steps: 86%|████████▋ | 7765/9000 [40:07:33<7:53:56, 23.03s/it, loss=0.1475, step_time=23.34s, grad_norm=0.0865] Steps: 86%|████████▋ | 7766/9000 [40:07:33<7:55:29, 23.12s/it, loss=0.1475, step_time=23.34s, grad_norm=0.0865] Steps: 86%|████████▋ | 7766/9000 [40:07:56<7:55:29, 23.12s/it, loss=0.1426, step_time=23.15s, grad_norm=0.111] Steps: 86%|████████▋ | 7767/9000 [40:07:56<7:55:17, 23.13s/it, loss=0.1426, step_time=23.15s, grad_norm=0.111] Steps: 86%|████████▋ | 7767/9000 [40:08:19<7:55:17, 23.13s/it, loss=0.1583, step_time=22.62s, grad_norm=0.0635] Steps: 86%|████████▋ | 7768/9000 [40:08:19<7:51:47, 22.98s/it, loss=0.1583, step_time=22.62s, grad_norm=0.0635] Steps: 86%|████████▋ | 7768/9000 [40:08:42<7:51:47, 22.98s/it, loss=0.1748, step_time=23.39s, grad_norm=0.175] Steps: 86%|████████▋ | 7769/9000 [40:08:42<7:53:56, 23.10s/it, loss=0.1748, step_time=23.39s, grad_norm=0.175] Steps: 86%|████████▋ | 7769/9000 [40:09:05<7:53:56, 23.10s/it, loss=0.2069, step_time=22.53s, grad_norm=0.0942] Steps: 86%|████████▋ | 7770/9000 [40:09:05<7:50:02, 22.93s/it, loss=0.2069, step_time=22.53s, grad_norm=0.0942] Steps: 86%|████████▋ | 7770/9000 [40:09:28<7:50:02, 22.93s/it, loss=0.2516, step_time=23.83s, grad_norm=0.104] Steps: 86%|████████▋ | 7771/9000 [40:09:28<7:55:13, 23.20s/it, loss=0.2516, step_time=23.83s, grad_norm=0.104] Steps: 86%|████████▋ | 7771/9000 [40:09:51<7:55:13, 23.20s/it, loss=0.1135, step_time=22.47s, grad_norm=0.134] Steps: 86%|████████▋ | 7772/9000 [40:09:51<7:50:22, 22.98s/it, loss=0.1135, step_time=22.47s, grad_norm=0.134] Steps: 86%|████████▋ | 7772/9000 [40:10:14<7:50:22, 22.98s/it, loss=0.1448, step_time=23.67s, grad_norm=0.104] Steps: 86%|████████▋ | 7773/9000 [40:10:14<7:54:14, 23.19s/it, loss=0.1448, step_time=23.67s, grad_norm=0.104] Steps: 86%|████████▋ | 7773/9000 [40:10:37<7:54:14, 23.19s/it, loss=0.1783, step_time=22.75s, grad_norm=0.0842] Steps: 86%|████████▋ | 7774/9000 [40:10:37<7:51:11, 23.06s/it, loss=0.1783, step_time=22.75s, grad_norm=0.0842] Steps: 86%|████████▋ | 7774/9000 [40:11:01<7:51:11, 23.06s/it, loss=0.1703, step_time=24.09s, grad_norm=0.087] Steps: 86%|████████▋ | 7775/9000 [40:11:01<7:57:09, 23.37s/it, loss=0.1703, step_time=24.09s, grad_norm=0.087] Steps: 86%|████████▋ | 7775/9000 [40:11:24<7:57:09, 23.37s/it, loss=0.0852, step_time=22.17s, grad_norm=0.177] Steps: 86%|████████▋ | 7776/9000 [40:11:24<7:49:26, 23.01s/it, loss=0.0852, step_time=22.17s, grad_norm=0.177] Steps: 86%|████████▋ | 7776/9000 [40:11:48<7:49:26, 23.01s/it, loss=0.1286, step_time=24.12s, grad_norm=0.0763] Steps: 86%|████████▋ | 7777/9000 [40:11:48<7:55:52, 23.35s/it, loss=0.1286, step_time=24.12s, grad_norm=0.0763] Steps: 86%|████████▋ | 7777/9000 [40:12:10<7:55:52, 23.35s/it, loss=0.1619, step_time=22.34s, grad_norm=0.179] Steps: 86%|████████▋ | 7778/9000 [40:12:10<7:49:21, 23.05s/it, loss=0.1619, step_time=22.34s, grad_norm=0.179] Steps: 86%|████████▋ | 7778/9000 [40:12:34<7:49:21, 23.05s/it, loss=0.1592, step_time=23.88s, grad_norm=0.116] Steps: 86%|████████▋ | 7779/9000 [40:12:34<7:54:05, 23.30s/it, loss=0.1592, step_time=23.88s, grad_norm=0.116] Steps: 86%|████████▋ | 7779/9000 [40:12:57<7:54:05, 23.30s/it, loss=0.1747, step_time=22.84s, grad_norm=0.0748] Steps: 86%|████████▋ | 7780/9000 [40:12:57<7:50:56, 23.16s/it, loss=0.1747, step_time=22.84s, grad_norm=0.0748] Steps: 86%|████████▋ | 7780/9000 [40:13:21<7:50:56, 23.16s/it, loss=0.1072, step_time=24.42s, grad_norm=0.139] Steps: 86%|████████▋ | 7781/9000 [40:13:21<7:58:14, 23.54s/it, loss=0.1072, step_time=24.42s, grad_norm=0.139] Steps: 86%|████████▋ | 7781/9000 [40:13:47<7:58:14, 23.54s/it, loss=0.1190, step_time=25.61s, grad_norm=0.106] Steps: 86%|████████▋ | 7782/9000 [40:13:47<8:10:27, 24.16s/it, loss=0.1190, step_time=25.61s, grad_norm=0.106] Steps: 86%|████████▋ | 7782/9000 [40:14:12<8:10:27, 24.16s/it, loss=0.2430, step_time=25.50s, grad_norm=0.0803] Steps: 86%|████████▋ | 7783/9000 [40:14:12<8:18:13, 24.56s/it, loss=0.2430, step_time=25.50s, grad_norm=0.0803] Steps: 86%|████████▋ | 7783/9000 [40:14:38<8:18:13, 24.56s/it, loss=0.2067, step_time=26.09s, grad_norm=0.14] Steps: 86%|████████▋ | 7784/9000 [40:14:38<8:27:06, 25.02s/it, loss=0.2067, step_time=26.09s, grad_norm=0.14] Steps: 86%|████████▋ | 7784/9000 [40:15:04<8:27:06, 25.02s/it, loss=0.1055, step_time=25.81s, grad_norm=0.088] Steps: 86%|████████▋ | 7785/9000 [40:15:04<8:31:30, 25.26s/it, loss=0.1055, step_time=25.81s, grad_norm=0.088] Steps: 86%|████████▋ | 7785/9000 [40:15:30<8:31:30, 25.26s/it, loss=0.2173, step_time=25.98s, grad_norm=0.0718] Steps: 87%|████████▋ | 7786/9000 [40:15:30<8:35:27, 25.48s/it, loss=0.2173, step_time=25.98s, grad_norm=0.0718] Steps: 87%|████████▋ | 7786/9000 [40:15:57<8:35:27, 25.48s/it, loss=0.1024, step_time=27.31s, grad_norm=0.0967] Steps: 87%|████████▋ | 7787/9000 [40:15:57<8:46:08, 26.03s/it, loss=0.1024, step_time=27.31s, grad_norm=0.0967] Steps: 87%|████████▋ | 7787/9000 [40:16:22<8:46:08, 26.03s/it, loss=0.1758, step_time=24.94s, grad_norm=0.0842] Steps: 87%|████████▋ | 7788/9000 [40:16:22<8:39:10, 25.70s/it, loss=0.1758, step_time=24.94s, grad_norm=0.0842] Steps: 87%|████████▋ | 7788/9000 [40:16:50<8:39:10, 25.70s/it, loss=0.1889, step_time=28.06s, grad_norm=0.0859] Steps: 87%|████████▋ | 7789/9000 [40:16:50<8:53:01, 26.41s/it, loss=0.1889, step_time=28.06s, grad_norm=0.0859] Steps: 87%|████████▋ | 7789/9000 [40:17:16<8:53:01, 26.41s/it, loss=0.1572, step_time=25.40s, grad_norm=0.105] Steps: 87%|████████▋ | 7790/9000 [40:17:16<8:46:31, 26.11s/it, loss=0.1572, step_time=25.40s, grad_norm=0.105] Steps: 87%|████████▋ | 7790/9000 [40:17:42<8:46:31, 26.11s/it, loss=0.2041, step_time=26.09s, grad_norm=0.0855] Steps: 87%|████████▋ | 7791/9000 [40:17:42<8:46:00, 26.10s/it, loss=0.2041, step_time=26.09s, grad_norm=0.0855] Steps: 87%|████████▋ | 7791/9000 [40:18:08<8:46:00, 26.10s/it, loss=0.1719, step_time=26.04s, grad_norm=0.0931] Steps: 87%|████████▋ | 7792/9000 [40:18:08<8:45:10, 26.08s/it, loss=0.1719, step_time=26.04s, grad_norm=0.0931] Steps: 87%|████████▋ | 7792/9000 [40:18:32<8:45:10, 26.08s/it, loss=0.1550, step_time=24.15s, grad_norm=0.145] Steps: 87%|████████▋ | 7793/9000 [40:18:32<8:33:04, 25.51s/it, loss=0.1550, step_time=24.15s, grad_norm=0.145] Steps: 87%|████████▋ | 7793/9000 [40:18:58<8:33:04, 25.51s/it, loss=0.1862, step_time=25.85s, grad_norm=0.0946] Steps: 87%|████████▋ | 7794/9000 [40:18:58<8:34:43, 25.61s/it, loss=0.1862, step_time=25.85s, grad_norm=0.0946] Steps: 87%|████████▋ | 7794/9000 [40:19:21<8:34:43, 25.61s/it, loss=0.1870, step_time=23.00s, grad_norm=0.119] Steps: 87%|████████▋ | 7795/9000 [40:19:21<8:18:34, 24.83s/it, loss=0.1870, step_time=23.00s, grad_norm=0.119] Steps: 87%|████████▋ | 7795/9000 [40:19:46<8:18:34, 24.83s/it, loss=0.1609, step_time=24.56s, grad_norm=0.0777] Steps: 87%|████████▋ | 7796/9000 [40:19:46<8:16:35, 24.75s/it, loss=0.1609, step_time=24.56s, grad_norm=0.0777] Steps: 87%|████████▋ | 7796/9000 [40:20:09<8:16:35, 24.75s/it, loss=0.2355, step_time=23.91s, grad_norm=0.0915] Steps: 87%|████████▋ | 7797/9000 [40:20:09<8:11:07, 24.50s/it, loss=0.2355, step_time=23.91s, grad_norm=0.0915] Steps: 87%|████████▋ | 7797/9000 [40:20:33<8:11:07, 24.50s/it, loss=0.1470, step_time=23.73s, grad_norm=0.0771] Steps: 87%|████████▋ | 7798/9000 [40:20:33<8:06:08, 24.27s/it, loss=0.1470, step_time=23.73s, grad_norm=0.0771] Steps: 87%|████████▋ | 7798/9000 [40:20:58<8:06:08, 24.27s/it, loss=0.1909, step_time=25.24s, grad_norm=0.124] Steps: 87%|████████▋ | 7799/9000 [40:20:58<8:11:33, 24.56s/it, loss=0.1909, step_time=25.24s, grad_norm=0.124] Steps: 87%|████████▋ | 7799/9000 [40:21:22<8:11:33, 24.56s/it, loss=0.1187, step_time=23.42s, grad_norm=0.128] Steps: 87%|████████▋ | 7800/9000 [40:21:22<8:04:20, 24.22s/it, loss=0.1187, step_time=23.42s, grad_norm=0.128] Steps: 87%|████████▋ | 7800/9000 [40:21:48<8:04:20, 24.22s/it, loss=0.2111, step_time=26.36s, grad_norm=0.0496] Steps: 87%|████████▋ | 7801/9000 [40:21:48<8:16:47, 24.86s/it, loss=0.2111, step_time=26.36s, grad_norm=0.0496] Steps: 87%|████████▋ | 7801/9000 [40:22:12<8:16:47, 24.86s/it, loss=0.1850, step_time=23.53s, grad_norm=0.0972] Steps: 87%|████████▋ | 7802/9000 [40:22:12<8:08:26, 24.46s/it, loss=0.1850, step_time=23.53s, grad_norm=0.0972] Steps: 87%|████████▋ | 7802/9000 [40:22:37<8:08:26, 24.46s/it, loss=0.2219, step_time=24.76s, grad_norm=0.0861] Steps: 87%|████████▋ | 7803/9000 [40:22:37<8:09:50, 24.55s/it, loss=0.2219, step_time=24.76s, grad_norm=0.0861] Steps: 87%|████████▋ | 7803/9000 [40:23:00<8:09:50, 24.55s/it, loss=0.2656, step_time=23.70s, grad_norm=0.0797] Steps: 87%|████████▋ | 7804/9000 [40:23:00<8:04:19, 24.30s/it, loss=0.2656, step_time=23.70s, grad_norm=0.0797] Steps: 87%|████████▋ | 7804/9000 [40:23:24<8:04:19, 24.30s/it, loss=0.1304, step_time=23.53s, grad_norm=0.0694] Steps: 87%|████████▋ | 7805/9000 [40:23:24<7:59:19, 24.07s/it, loss=0.1304, step_time=23.53s, grad_norm=0.0694] Steps: 87%|████████▋ | 7805/9000 [40:23:49<7:59:19, 24.07s/it, loss=0.2038, step_time=25.31s, grad_norm=0.0918] Steps: 87%|████████▋ | 7806/9000 [40:23:49<8:06:21, 24.44s/it, loss=0.2038, step_time=25.31s, grad_norm=0.0918] Steps: 87%|████████▋ | 7806/9000 [40:24:13<8:06:21, 24.44s/it, loss=0.2032, step_time=23.46s, grad_norm=0.143] Steps: 87%|████████▋ | 7807/9000 [40:24:13<8:00:07, 24.15s/it, loss=0.2032, step_time=23.46s, grad_norm=0.143] Steps: 87%|████████▋ | 7807/9000 [40:24:39<8:00:07, 24.15s/it, loss=0.1707, step_time=26.66s, grad_norm=0.0717] Steps: 87%|████████▋ | 7808/9000 [40:24:39<8:14:41, 24.90s/it, loss=0.1707, step_time=26.66s, grad_norm=0.0717] Steps: 87%|████████▋ | 7808/9000 [40:25:03<8:14:41, 24.90s/it, loss=0.1797, step_time=23.58s, grad_norm=0.0857] Steps: 87%|████████▋ | 7809/9000 [40:25:03<8:06:26, 24.51s/it, loss=0.1797, step_time=23.58s, grad_norm=0.0857] Steps: 87%|████████▋ | 7809/9000 [40:25:29<8:06:26, 24.51s/it, loss=0.1425, step_time=26.44s, grad_norm=0.071] Steps: 87%|████████▋ | 7810/9000 [40:25:29<8:17:34, 25.09s/it, loss=0.1425, step_time=26.44s, grad_norm=0.071] Steps: 87%|████████▋ | 7810/9000 [40:25:52<8:17:34, 25.09s/it, loss=0.1511, step_time=23.09s, grad_norm=0.111] Steps: 87%|████████▋ | 7811/9000 [40:25:52<8:05:16, 24.49s/it, loss=0.1511, step_time=23.09s, grad_norm=0.111] Steps: 87%|████████▋ | 7811/9000 [40:26:18<8:05:16, 24.49s/it, loss=0.1075, step_time=25.51s, grad_norm=0.0577] Steps: 87%|████████▋ | 7812/9000 [40:26:18<8:10:56, 24.79s/it, loss=0.1075, step_time=25.51s, grad_norm=0.0577] Steps: 87%|████████▋ | 7812/9000 [40:26:42<8:10:56, 24.79s/it, loss=0.1899, step_time=24.11s, grad_norm=0.0718] Steps: 87%|████████▋ | 7813/9000 [40:26:42<8:06:28, 24.59s/it, loss=0.1899, step_time=24.11s, grad_norm=0.0718] Steps: 87%|████████▋ | 7813/9000 [40:27:07<8:06:28, 24.59s/it, loss=0.1810, step_time=25.02s, grad_norm=0.149] Steps: 87%|████████▋ | 7814/9000 [40:27:07<8:08:35, 24.72s/it, loss=0.1810, step_time=25.02s, grad_norm=0.149] Steps: 87%|████████▋ | 7814/9000 [40:27:32<8:08:35, 24.72s/it, loss=0.2102, step_time=25.14s, grad_norm=0.0989] Steps: 87%|████████▋ | 7815/9000 [40:27:32<8:10:40, 24.84s/it, loss=0.2102, step_time=25.14s, grad_norm=0.0989] Steps: 87%|████████▋ | 7815/9000 [40:27:57<8:10:40, 24.84s/it, loss=0.1676, step_time=25.29s, grad_norm=0.0944] Steps: 87%|████████▋ | 7816/9000 [40:27:57<8:12:55, 24.98s/it, loss=0.1676, step_time=25.29s, grad_norm=0.0944] Steps: 87%|████████▋ | 7816/9000 [40:28:23<8:12:55, 24.98s/it, loss=0.1709, step_time=25.34s, grad_norm=0.082] Steps: 87%|████████▋ | 7817/9000 [40:28:23<8:14:37, 25.09s/it, loss=0.1709, step_time=25.34s, grad_norm=0.082] Steps: 87%|████████▋ | 7817/9000 [40:28:47<8:14:37, 25.09s/it, loss=0.2188, step_time=24.26s, grad_norm=0.0675] Steps: 87%|████████▋ | 7818/9000 [40:28:47<8:09:19, 24.84s/it, loss=0.2188, step_time=24.26s, grad_norm=0.0675] Steps: 87%|████████▋ | 7818/9000 [40:29:12<8:09:19, 24.84s/it, loss=0.1702, step_time=25.35s, grad_norm=0.0816] Steps: 87%|████████▋ | 7819/9000 [40:29:12<8:11:54, 24.99s/it, loss=0.1702, step_time=25.35s, grad_norm=0.0816] Steps: 87%|████████▋ | 7819/9000 [40:29:36<8:11:54, 24.99s/it, loss=0.1558, step_time=24.05s, grad_norm=0.0674] Steps: 87%|████████▋ | 7820/9000 [40:29:36<8:05:57, 24.71s/it, loss=0.1558, step_time=24.05s, grad_norm=0.0674] Steps: 87%|████████▋ | 7820/9000 [40:30:03<8:05:57, 24.71s/it, loss=0.1559, step_time=26.67s, grad_norm=0.0767] Steps: 87%|████████▋ | 7821/9000 [40:30:03<8:17:05, 25.30s/it, loss=0.1559, step_time=26.67s, grad_norm=0.0767] Steps: 87%|████████▋ | 7821/9000 [40:30:27<8:17:05, 25.30s/it, loss=0.1920, step_time=24.06s, grad_norm=0.0885] Steps: 87%|████████▋ | 7822/9000 [40:30:27<8:09:23, 24.93s/it, loss=0.1920, step_time=24.06s, grad_norm=0.0885] Steps: 87%|████████▋ | 7822/9000 [40:30:54<8:09:23, 24.93s/it, loss=0.2168, step_time=26.79s, grad_norm=0.0782] Steps: 87%|████████▋ | 7823/9000 [40:30:54<8:20:00, 25.49s/it, loss=0.2168, step_time=26.79s, grad_norm=0.0782] Steps: 87%|████████▋ | 7823/9000 [40:31:21<8:20:00, 25.49s/it, loss=0.0859, step_time=27.53s, grad_norm=0.0878] Steps: 87%|████████▋ | 7824/9000 [40:31:21<8:31:36, 26.10s/it, loss=0.0859, step_time=27.53s, grad_norm=0.0878] Steps: 87%|████████▋ | 7824/9000 [40:31:50<8:31:36, 26.10s/it, loss=0.2094, step_time=28.06s, grad_norm=0.0928] Steps: 87%|████████▋ | 7825/9000 [40:31:50<8:42:42, 26.69s/it, loss=0.2094, step_time=28.06s, grad_norm=0.0928] Steps: 87%|████████▋ | 7825/9000 [40:32:16<8:42:42, 26.69s/it, loss=0.2567, step_time=26.15s, grad_norm=0.0745] Steps: 87%|████████▋ | 7826/9000 [40:32:16<8:39:06, 26.53s/it, loss=0.2567, step_time=26.15s, grad_norm=0.0745] Steps: 87%|████████▋ | 7826/9000 [40:32:40<8:39:06, 26.53s/it, loss=0.1033, step_time=24.45s, grad_norm=0.0659] Steps: 87%|████████▋ | 7827/9000 [40:32:40<8:26:27, 25.91s/it, loss=0.1033, step_time=24.45s, grad_norm=0.0659] Steps: 87%|████████▋ | 7827/9000 [40:33:06<8:26:27, 25.91s/it, loss=0.2106, step_time=26.31s, grad_norm=0.0698] Steps: 87%|████████▋ | 7828/9000 [40:33:06<8:28:25, 26.03s/it, loss=0.2106, step_time=26.31s, grad_norm=0.0698] Steps: 87%|████████▋ | 7828/9000 [40:33:32<8:28:25, 26.03s/it, loss=0.2063, step_time=25.66s, grad_norm=0.11] Steps: 87%|████████▋ | 7829/9000 [40:33:32<8:25:49, 25.92s/it, loss=0.2063, step_time=25.66s, grad_norm=0.11] Steps: 87%|████████▋ | 7829/9000 [40:33:59<8:25:49, 25.92s/it, loss=0.2745, step_time=27.31s, grad_norm=0.0713] Steps: 87%|████████▋ | 7830/9000 [40:33:59<8:33:33, 26.34s/it, loss=0.2745, step_time=27.31s, grad_norm=0.0713] Steps: 87%|████████▋ | 7830/9000 [40:34:26<8:33:33, 26.34s/it, loss=0.1429, step_time=26.28s, grad_norm=0.12] Steps: 87%|████████▋ | 7831/9000 [40:34:26<8:32:47, 26.32s/it, loss=0.1429, step_time=26.28s, grad_norm=0.12] Steps: 87%|████████▋ | 7831/9000 [40:34:51<8:32:47, 26.32s/it, loss=0.1408, step_time=25.41s, grad_norm=0.117] Steps: 87%|████████▋ | 7832/9000 [40:34:51<8:27:04, 26.05s/it, loss=0.1408, step_time=25.41s, grad_norm=0.117] Steps: 87%|████████▋ | 7832/9000 [40:35:18<8:27:04, 26.05s/it, loss=0.2374, step_time=26.70s, grad_norm=0.0573] Steps: 87%|████████▋ | 7833/9000 [40:35:18<8:30:26, 26.24s/it, loss=0.2374, step_time=26.70s, grad_norm=0.0573] Steps: 87%|████████▋ | 7833/9000 [40:35:43<8:30:26, 26.24s/it, loss=0.1418, step_time=24.79s, grad_norm=0.0728] Steps: 87%|████████▋ | 7834/9000 [40:35:43<8:21:31, 25.81s/it, loss=0.1418, step_time=24.79s, grad_norm=0.0728] Steps: 87%|████████▋ | 7834/9000 [40:36:10<8:21:31, 25.81s/it, loss=0.1113, step_time=27.22s, grad_norm=0.114] Steps: 87%|████████▋ | 7835/9000 [40:36:10<8:29:21, 26.23s/it, loss=0.1113, step_time=27.22s, grad_norm=0.114] Steps: 87%|████████▋ | 7835/9000 [40:36:35<8:29:21, 26.23s/it, loss=0.2176, step_time=24.83s, grad_norm=0.0955] Steps: 87%|████████▋ | 7836/9000 [40:36:35<8:20:46, 25.81s/it, loss=0.2176, step_time=24.83s, grad_norm=0.0955] Steps: 87%|████████▋ | 7836/9000 [40:37:01<8:20:46, 25.81s/it, loss=0.1776, step_time=26.51s, grad_norm=0.109] Steps: 87%|████████▋ | 7837/9000 [40:37:01<8:24:22, 26.02s/it, loss=0.1776, step_time=26.51s, grad_norm=0.109] Steps: 87%|████████▋ | 7837/9000 [40:37:26<8:24:22, 26.02s/it, loss=0.1445, step_time=24.77s, grad_norm=0.0757] Steps: 87%|████████▋ | 7838/9000 [40:37:26<8:16:40, 25.65s/it, loss=0.1445, step_time=24.77s, grad_norm=0.0757] Steps: 87%|████████▋ | 7838/9000 [40:37:51<8:16:40, 25.65s/it, loss=0.2151, step_time=24.68s, grad_norm=0.089] Steps: 87%|████████▋ | 7839/9000 [40:37:51<8:10:37, 25.36s/it, loss=0.2151, step_time=24.68s, grad_norm=0.089] Steps: 87%|████████▋ | 7839/9000 [40:38:18<8:10:37, 25.36s/it, loss=0.1460, step_time=27.57s, grad_norm=0.0698] Steps: 87%|████████▋ | 7840/9000 [40:38:18<8:23:03, 26.02s/it, loss=0.1460, step_time=27.57s, grad_norm=0.0698] Steps: 87%|████████▋ | 7840/9000 [40:38:44<8:23:03, 26.02s/it, loss=0.2134, step_time=26.17s, grad_norm=0.0884] Steps: 87%|████████▋ | 7841/9000 [40:38:44<8:23:29, 26.06s/it, loss=0.2134, step_time=26.17s, grad_norm=0.0884] Steps: 87%|████████▋ | 7841/9000 [40:39:13<8:23:29, 26.06s/it, loss=0.0869, step_time=28.61s, grad_norm=0.0998] Steps: 87%|████████▋ | 7842/9000 [40:39:13<8:37:48, 26.83s/it, loss=0.0869, step_time=28.61s, grad_norm=0.0998] Steps: 87%|████████▋ | 7842/9000 [40:39:40<8:37:48, 26.83s/it, loss=0.1471, step_time=27.24s, grad_norm=0.0787] Steps: 87%|████████▋ | 7843/9000 [40:39:40<8:39:46, 26.95s/it, loss=0.1471, step_time=27.24s, grad_norm=0.0787] Steps: 87%|████████▋ | 7843/9000 [40:40:06<8:39:46, 26.95s/it, loss=0.1786, step_time=25.85s, grad_norm=0.103] Steps: 87%|████████▋ | 7844/9000 [40:40:06<8:32:57, 26.62s/it, loss=0.1786, step_time=25.85s, grad_norm=0.103] Steps: 87%|████████▋ | 7844/9000 [40:40:35<8:32:57, 26.62s/it, loss=0.1754, step_time=28.70s, grad_norm=0.0646] Steps: 87%|████████▋ | 7845/9000 [40:40:35<8:44:31, 27.25s/it, loss=0.1754, step_time=28.70s, grad_norm=0.0646] Steps: 87%|████████▋ | 7845/9000 [40:41:04<8:44:31, 27.25s/it, loss=0.1759, step_time=28.92s, grad_norm=0.0929] Steps: 87%|████████▋ | 7846/9000 [40:41:04<8:53:43, 27.75s/it, loss=0.1759, step_time=28.92s, grad_norm=0.0929] Steps: 87%|████████▋ | 7846/9000 [40:41:31<8:53:43, 27.75s/it, loss=0.1828, step_time=27.00s, grad_norm=0.0653] Steps: 87%|████████▋ | 7847/9000 [40:41:31<8:48:56, 27.53s/it, loss=0.1828, step_time=27.00s, grad_norm=0.0653] Steps: 87%|████████▋ | 7847/9000 [40:41:58<8:48:56, 27.53s/it, loss=0.1299, step_time=27.67s, grad_norm=0.121] Steps: 87%|████████▋ | 7848/9000 [40:41:58<8:49:18, 27.57s/it, loss=0.1299, step_time=27.67s, grad_norm=0.121] Steps: 87%|████████▋ | 7848/9000 [40:42:27<8:49:18, 27.57s/it, loss=0.1232, step_time=28.16s, grad_norm=0.0741] Steps: 87%|████████▋ | 7849/9000 [40:42:27<8:52:15, 27.75s/it, loss=0.1232, step_time=28.16s, grad_norm=0.0741] Steps: 87%|████████▋ | 7849/9000 [40:42:53<8:52:15, 27.75s/it, loss=0.1822, step_time=26.36s, grad_norm=0.0917] Steps: 87%|████████▋ | 7850/9000 [40:42:53<8:43:49, 27.33s/it, loss=0.1822, step_time=26.36s, grad_norm=0.0917] Steps: 87%|████████▋ | 7850/9000 [40:43:21<8:43:49, 27.33s/it, loss=0.1933, step_time=28.21s, grad_norm=0.0815] Steps: 87%|████████▋ | 7851/9000 [40:43:21<8:48:27, 27.60s/it, loss=0.1933, step_time=28.21s, grad_norm=0.0815] Steps: 87%|████████▋ | 7851/9000 [40:43:49<8:48:27, 27.60s/it, loss=0.1116, step_time=27.68s, grad_norm=0.0944] Steps: 87%|████████▋ | 7852/9000 [40:43:49<8:48:28, 27.62s/it, loss=0.1116, step_time=27.68s, grad_norm=0.0944] Steps: 87%|████████▋ | 7852/9000 [40:44:16<8:48:28, 27.62s/it, loss=0.2089, step_time=27.03s, grad_norm=0.0612] Steps: 87%|████████▋ | 7853/9000 [40:44:16<8:44:36, 27.44s/it, loss=0.2089, step_time=27.03s, grad_norm=0.0612] Steps: 87%|████████▋ | 7853/9000 [40:44:47<8:44:36, 27.44s/it, loss=0.1844, step_time=31.47s, grad_norm=0.0894] Steps: 87%|████████▋ | 7854/9000 [40:44:47<9:07:16, 28.65s/it, loss=0.1844, step_time=31.47s, grad_norm=0.0894] Steps: 87%|████████▋ | 7854/9000 [40:45:17<9:07:16, 28.65s/it, loss=0.2382, step_time=29.57s, grad_norm=0.0872] Steps: 87%|████████▋ | 7855/9000 [40:45:17<9:12:03, 28.93s/it, loss=0.2382, step_time=29.57s, grad_norm=0.0872] Steps: 87%|████████▋ | 7855/9000 [40:45:47<9:12:03, 28.93s/it, loss=0.2721, step_time=29.92s, grad_norm=0.126] Steps: 87%|████████▋ | 7856/9000 [40:45:47<9:17:15, 29.23s/it, loss=0.2721, step_time=29.92s, grad_norm=0.126] Steps: 87%|████████▋ | 7856/9000 [40:46:16<9:17:15, 29.23s/it, loss=0.1264, step_time=29.29s, grad_norm=0.092] Steps: 87%|████████▋ | 7857/9000 [40:46:16<9:17:07, 29.25s/it, loss=0.1264, step_time=29.29s, grad_norm=0.092] Steps: 87%|████████▋ | 7857/9000 [40:46:46<9:17:07, 29.25s/it, loss=0.2214, step_time=30.13s, grad_norm=0.0781] Steps: 87%|████████▋ | 7858/9000 [40:46:46<9:21:40, 29.51s/it, loss=0.2214, step_time=30.13s, grad_norm=0.0781] Steps: 87%|████████▋ | 7858/9000 [40:47:16<9:21:40, 29.51s/it, loss=0.1234, step_time=29.42s, grad_norm=0.0758] Steps: 87%|████████▋ | 7859/9000 [40:47:16<9:20:41, 29.48s/it, loss=0.1234, step_time=29.42s, grad_norm=0.0758] Steps: 87%|████████▋ | 7859/9000 [40:47:45<9:20:41, 29.48s/it, loss=0.1401, step_time=29.26s, grad_norm=0.0758] Steps: 87%|████████▋ | 7860/9000 [40:47:45<9:18:56, 29.42s/it, loss=0.1401, step_time=29.26s, grad_norm=0.0758] Steps: 87%|████████▋ | 7860/9000 [40:48:15<9:18:56, 29.42s/it, loss=0.2180, step_time=30.08s, grad_norm=0.0748] Steps: 87%|████████▋ | 7861/9000 [40:48:15<9:22:13, 29.62s/it, loss=0.2180, step_time=30.08s, grad_norm=0.0748] Steps: 87%|████████▋ | 7861/9000 [40:48:45<9:22:13, 29.62s/it, loss=0.1434, step_time=29.98s, grad_norm=0.0706] Steps: 87%|████████▋ | 7862/9000 [40:48:45<9:23:48, 29.73s/it, loss=0.1434, step_time=29.98s, grad_norm=0.0706] Steps: 87%|████████▋ | 7862/9000 [40:49:14<9:23:48, 29.73s/it, loss=0.1142, step_time=29.03s, grad_norm=0.0753] Steps: 87%|████████▋ | 7863/9000 [40:49:14<9:19:23, 29.52s/it, loss=0.1142, step_time=29.03s, grad_norm=0.0753] Steps: 87%|████████▋ | 7863/9000 [40:49:42<9:19:23, 29.52s/it, loss=0.2379, step_time=28.18s, grad_norm=0.127] Steps: 87%|████████▋ | 7864/9000 [40:49:42<9:11:16, 29.12s/it, loss=0.2379, step_time=28.18s, grad_norm=0.127] Steps: 87%|████████▋ | 7864/9000 [40:50:09<9:11:16, 29.12s/it, loss=0.1712, step_time=27.36s, grad_norm=0.0693] Steps: 87%|████████▋ | 7865/9000 [40:50:09<9:00:50, 28.59s/it, loss=0.1712, step_time=27.36s, grad_norm=0.0693] Steps: 87%|████████▋ | 7865/9000 [40:50:36<9:00:50, 28.59s/it, loss=0.1949, step_time=26.45s, grad_norm=0.0774] Steps: 87%|████████▋ | 7866/9000 [40:50:36<8:48:15, 27.95s/it, loss=0.1949, step_time=26.45s, grad_norm=0.0774] Steps: 87%|████████▋ | 7866/9000 [40:51:04<8:48:15, 27.95s/it, loss=0.1594, step_time=28.27s, grad_norm=0.0662] Steps: 87%|████████▋ | 7867/9000 [40:51:04<8:49:36, 28.05s/it, loss=0.1594, step_time=28.27s, grad_norm=0.0662] Steps: 87%|████████▋ | 7867/9000 [40:51:32<8:49:36, 28.05s/it, loss=0.1846, step_time=27.41s, grad_norm=0.0967] Steps: 87%|████████▋ | 7868/9000 [40:51:32<8:45:32, 27.86s/it, loss=0.1846, step_time=27.41s, grad_norm=0.0967] Steps: 87%|████████▋ | 7868/9000 [40:51:58<8:45:32, 27.86s/it, loss=0.1243, step_time=26.79s, grad_norm=0.0789] Steps: 87%|████████▋ | 7869/9000 [40:51:58<8:39:04, 27.54s/it, loss=0.1243, step_time=26.79s, grad_norm=0.0789] Steps: 87%|████████▋ | 7869/9000 [40:52:27<8:39:04, 27.54s/it, loss=0.1993, step_time=28.26s, grad_norm=0.0615] Steps: 87%|████████▋ | 7870/9000 [40:52:27<8:42:42, 27.75s/it, loss=0.1993, step_time=28.26s, grad_norm=0.0615] Steps: 87%|████████▋ | 7870/9000 [40:52:55<8:42:42, 27.75s/it, loss=0.1364, step_time=28.03s, grad_norm=0.0878] Steps: 87%|████████▋ | 7871/9000 [40:52:55<8:43:49, 27.84s/it, loss=0.1364, step_time=28.03s, grad_norm=0.0878] Steps: 87%|████████▋ | 7871/9000 [40:53:22<8:43:49, 27.84s/it, loss=0.2039, step_time=26.78s, grad_norm=0.0695] Steps: 87%|████████▋ | 7872/9000 [40:53:22<8:37:24, 27.52s/it, loss=0.2039, step_time=26.78s, grad_norm=0.0695] Steps: 87%|████████▋ | 7872/9000 [40:53:50<8:37:24, 27.52s/it, loss=0.1397, step_time=28.24s, grad_norm=0.0692] Steps: 87%|████████▋ | 7873/9000 [40:53:50<8:40:59, 27.74s/it, loss=0.1397, step_time=28.24s, grad_norm=0.0692] Steps: 87%|████████▋ | 7873/9000 [40:54:17<8:40:59, 27.74s/it, loss=0.2393, step_time=27.61s, grad_norm=0.0803] Steps: 87%|████████▋ | 7874/9000 [40:54:17<8:39:50, 27.70s/it, loss=0.2393, step_time=27.61s, grad_norm=0.0803] Steps: 87%|████████▋ | 7874/9000 [40:54:45<8:39:50, 27.70s/it, loss=0.1502, step_time=27.53s, grad_norm=0.0955] Steps: 88%|████████▊ | 7875/9000 [40:54:45<8:38:25, 27.65s/it, loss=0.1502, step_time=27.53s, grad_norm=0.0955] Steps: 88%|████████▊ | 7875/9000 [40:55:14<8:38:25, 27.65s/it, loss=0.1930, step_time=28.68s, grad_norm=0.125] Steps: 88%|████████▊ | 7876/9000 [40:55:14<8:43:47, 27.96s/it, loss=0.1930, step_time=28.68s, grad_norm=0.125] Steps: 88%|████████▊ | 7876/9000 [40:55:41<8:43:47, 27.96s/it, loss=0.2601, step_time=27.15s, grad_norm=0.0617] Steps: 88%|████████▊ | 7877/9000 [40:55:41<8:38:48, 27.72s/it, loss=0.2601, step_time=27.15s, grad_norm=0.0617] Steps: 88%|████████▊ | 7877/9000 [40:56:07<8:38:48, 27.72s/it, loss=0.2611, step_time=26.24s, grad_norm=0.113] Steps: 88%|████████▊ | 7878/9000 [40:56:07<8:30:03, 27.28s/it, loss=0.2611, step_time=26.24s, grad_norm=0.113] Steps: 88%|████████▊ | 7878/9000 [40:56:35<8:30:03, 27.28s/it, loss=0.1737, step_time=28.42s, grad_norm=0.0809] Steps: 88%|████████▊ | 7879/9000 [40:56:35<8:36:01, 27.62s/it, loss=0.1737, step_time=28.42s, grad_norm=0.0809] Steps: 88%|████████▊ | 7879/9000 [40:57:03<8:36:01, 27.62s/it, loss=0.2087, step_time=27.26s, grad_norm=0.0865] Steps: 88%|████████▊ | 7880/9000 [40:57:03<8:33:33, 27.51s/it, loss=0.2087, step_time=27.26s, grad_norm=0.0865] Steps: 88%|████████▊ | 7880/9000 [40:57:30<8:33:33, 27.51s/it, loss=0.2045, step_time=27.60s, grad_norm=0.0929] Steps: 88%|████████▊ | 7881/9000 [40:57:30<8:33:34, 27.54s/it, loss=0.2045, step_time=27.60s, grad_norm=0.0929] Steps: 88%|████████▊ | 7881/9000 [40:57:59<8:33:34, 27.54s/it, loss=0.2195, step_time=28.93s, grad_norm=0.0707] Steps: 88%|████████▊ | 7882/9000 [40:57:59<8:40:55, 27.96s/it, loss=0.2195, step_time=28.93s, grad_norm=0.0707] Steps: 88%|████████▊ | 7882/9000 [40:58:26<8:40:55, 27.96s/it, loss=0.1752, step_time=27.25s, grad_norm=0.114] Steps: 88%|████████▊ | 7883/9000 [40:58:26<8:36:31, 27.75s/it, loss=0.1752, step_time=27.25s, grad_norm=0.114] Steps: 88%|████████▊ | 7883/9000 [40:58:53<8:36:31, 27.75s/it, loss=0.1788, step_time=26.58s, grad_norm=0.101] Steps: 88%|████████▊ | 7884/9000 [40:58:53<8:29:34, 27.40s/it, loss=0.1788, step_time=26.58s, grad_norm=0.101] Steps: 88%|████████▊ | 7884/9000 [40:59:21<8:29:34, 27.40s/it, loss=0.1810, step_time=27.69s, grad_norm=0.0854] Steps: 88%|████████▊ | 7885/9000 [40:59:21<8:30:44, 27.48s/it, loss=0.1810, step_time=27.69s, grad_norm=0.0854] Steps: 88%|████████▊ | 7885/9000 [40:59:47<8:30:44, 27.48s/it, loss=0.2346, step_time=26.43s, grad_norm=0.123] Steps: 88%|████████▊ | 7886/9000 [40:59:47<8:24:23, 27.17s/it, loss=0.2346, step_time=26.43s, grad_norm=0.123] Steps: 88%|████████▊ | 7886/9000 [41:00:15<8:24:23, 27.17s/it, loss=0.1756, step_time=27.58s, grad_norm=0.0799] Steps: 88%|████████▊ | 7887/9000 [41:00:15<8:26:13, 27.29s/it, loss=0.1756, step_time=27.58s, grad_norm=0.0799] Steps: 88%|████████▊ | 7887/9000 [41:00:42<8:26:13, 27.29s/it, loss=0.2297, step_time=27.69s, grad_norm=0.0599] Steps: 88%|████████▊ | 7888/9000 [41:00:42<8:27:59, 27.41s/it, loss=0.2297, step_time=27.69s, grad_norm=0.0599] Steps: 88%|████████▊ | 7888/9000 [41:01:09<8:27:59, 27.41s/it, loss=0.2041, step_time=26.87s, grad_norm=0.0678] Steps: 88%|████████▊ | 7889/9000 [41:01:09<8:24:34, 27.25s/it, loss=0.2041, step_time=26.87s, grad_norm=0.0678] Steps: 88%|████████▊ | 7889/9000 [41:01:38<8:24:34, 27.25s/it, loss=0.1503, step_time=28.31s, grad_norm=0.0657] Steps: 88%|████████▊ | 7890/9000 [41:01:38<8:30:00, 27.57s/it, loss=0.1503, step_time=28.31s, grad_norm=0.0657] Steps: 88%|████████▊ | 7890/9000 [41:02:05<8:30:00, 27.57s/it, loss=0.1754, step_time=27.91s, grad_norm=0.111] Steps: 88%|████████▊ | 7891/9000 [41:02:06<8:31:26, 27.67s/it, loss=0.1754, step_time=27.91s, grad_norm=0.111] Steps: 88%|████████▊ | 7891/9000 [41:02:32<8:31:26, 27.67s/it, loss=0.1954, step_time=26.97s, grad_norm=0.0495] Steps: 88%|████████▊ | 7892/9000 [41:02:32<8:27:07, 27.46s/it, loss=0.1954, step_time=26.97s, grad_norm=0.0495] Steps: 88%|████████▊ | 7892/9000 [41:03:00<8:27:07, 27.46s/it, loss=0.2106, step_time=27.81s, grad_norm=0.107] Steps: 88%|████████▊ | 7893/9000 [41:03:00<8:28:35, 27.57s/it, loss=0.2106, step_time=27.81s, grad_norm=0.107] Steps: 88%|████████▊ | 7893/9000 [41:03:27<8:28:35, 27.57s/it, loss=0.1671, step_time=26.84s, grad_norm=0.0616] Steps: 88%|████████▊ | 7894/9000 [41:03:27<8:24:08, 27.35s/it, loss=0.1671, step_time=26.84s, grad_norm=0.0616] Steps: 88%|████████▊ | 7894/9000 [41:03:53<8:24:08, 27.35s/it, loss=0.1638, step_time=25.56s, grad_norm=0.112] Steps: 88%|████████▊ | 7895/9000 [41:03:53<8:13:49, 26.81s/it, loss=0.1638, step_time=25.56s, grad_norm=0.112] Steps: 88%|████████▊ | 7895/9000 [41:04:20<8:13:49, 26.81s/it, loss=0.1922, step_time=27.66s, grad_norm=0.0718] Steps: 88%|████████▊ | 7896/9000 [41:04:20<8:18:01, 27.07s/it, loss=0.1922, step_time=27.66s, grad_norm=0.0718] Steps: 88%|████████▊ | 7896/9000 [41:04:46<8:18:01, 27.07s/it, loss=0.1603, step_time=25.58s, grad_norm=0.0626] Steps: 88%|████████▊ | 7897/9000 [41:04:46<8:09:23, 26.62s/it, loss=0.1603, step_time=25.58s, grad_norm=0.0626] Steps: 88%|████████▊ | 7897/9000 [41:05:13<8:09:23, 26.62s/it, loss=0.2774, step_time=27.47s, grad_norm=0.0741] Steps: 88%|████████▊ | 7898/9000 [41:05:13<8:13:36, 26.88s/it, loss=0.2774, step_time=27.47s, grad_norm=0.0741] Steps: 88%|████████▊ | 7898/9000 [41:05:39<8:13:36, 26.88s/it, loss=0.1583, step_time=25.86s, grad_norm=0.104] Steps: 88%|████████▊ | 7899/9000 [41:05:39<8:07:36, 26.57s/it, loss=0.1583, step_time=25.86s, grad_norm=0.104] Steps: 88%|████████▊ | 7899/9000 [41:06:06<8:07:36, 26.57s/it, loss=0.1164, step_time=26.75s, grad_norm=0.0731] Steps: 88%|████████▊ | 7900/9000 [41:06:06<8:08:09, 26.63s/it, loss=0.1164, step_time=26.75s, grad_norm=0.0731] Steps: 88%|████████▊ | 7900/9000 [41:06:33<8:08:09, 26.63s/it, loss=0.2231, step_time=26.77s, grad_norm=0.0711] Steps: 88%|████████▊ | 7901/9000 [41:06:33<8:08:31, 26.67s/it, loss=0.2231, step_time=26.77s, grad_norm=0.0711] Steps: 88%|████████▊ | 7901/9000 [41:06:58<8:08:31, 26.67s/it, loss=0.2300, step_time=25.56s, grad_norm=0.0542] Steps: 88%|████████▊ | 7902/9000 [41:06:58<8:02:00, 26.34s/it, loss=0.2300, step_time=25.56s, grad_norm=0.0542] Steps: 88%|████████▊ | 7902/9000 [41:07:26<8:02:00, 26.34s/it, loss=0.2023, step_time=27.98s, grad_norm=0.212] Steps: 88%|████████▊ | 7903/9000 [41:07:26<8:10:34, 26.83s/it, loss=0.2023, step_time=27.98s, grad_norm=0.212] Steps: 88%|████████▊ | 7903/9000 [41:07:52<8:10:34, 26.83s/it, loss=0.1657, step_time=25.86s, grad_norm=0.0572] Steps: 88%|████████▊ | 7904/9000 [41:07:52<8:04:47, 26.54s/it, loss=0.1657, step_time=25.86s, grad_norm=0.0572] Steps: 88%|████████▊ | 7904/9000 [41:08:20<8:04:47, 26.54s/it, loss=0.2010, step_time=28.13s, grad_norm=0.073] Steps: 88%|████████▊ | 7905/9000 [41:08:20<8:13:02, 27.02s/it, loss=0.2010, step_time=28.13s, grad_norm=0.073] Steps: 88%|████████▊ | 7905/9000 [41:08:49<8:13:02, 27.02s/it, loss=0.1733, step_time=28.33s, grad_norm=0.0827] Steps: 88%|████████▊ | 7906/9000 [41:08:49<8:19:48, 27.41s/it, loss=0.1733, step_time=28.33s, grad_norm=0.0827] Steps: 88%|████████▊ | 7906/9000 [41:09:17<8:19:48, 27.41s/it, loss=0.2556, step_time=28.27s, grad_norm=0.0954] Steps: 88%|████████▊ | 7907/9000 [41:09:17<8:24:03, 27.67s/it, loss=0.2556, step_time=28.27s, grad_norm=0.0954] Steps: 88%|████████▊ | 7907/9000 [41:09:46<8:24:03, 27.67s/it, loss=0.2001, step_time=29.39s, grad_norm=0.062] Steps: 88%|████████▊ | 7908/9000 [41:09:46<8:33:00, 28.19s/it, loss=0.2001, step_time=29.39s, grad_norm=0.062] Steps: 88%|████████▊ | 7908/9000 [41:10:15<8:33:00, 28.19s/it, loss=0.1656, step_time=28.94s, grad_norm=0.0646] Steps: 88%|████████▊ | 7909/9000 [41:10:15<8:36:37, 28.41s/it, loss=0.1656, step_time=28.94s, grad_norm=0.0646] Steps: 88%|████████▊ | 7909/9000 [41:10:43<8:36:37, 28.41s/it, loss=0.1473, step_time=28.11s, grad_norm=0.0945] Steps: 88%|████████▊ | 7910/9000 [41:10:43<8:34:31, 28.32s/it, loss=0.1473, step_time=28.11s, grad_norm=0.0945] Steps: 88%|████████▊ | 7910/9000 [41:11:12<8:34:31, 28.32s/it, loss=0.1727, step_time=28.60s, grad_norm=0.0767] Steps: 88%|████████▊ | 7911/9000 [41:11:12<8:35:34, 28.41s/it, loss=0.1727, step_time=28.60s, grad_norm=0.0767] Steps: 88%|████████▊ | 7911/9000 [41:11:41<8:35:34, 28.41s/it, loss=0.2002, step_time=29.05s, grad_norm=0.0812] Steps: 88%|████████▊ | 7912/9000 [41:11:41<8:38:35, 28.60s/it, loss=0.2002, step_time=29.05s, grad_norm=0.0812] Steps: 88%|████████▊ | 7912/9000 [41:12:10<8:38:35, 28.60s/it, loss=0.1980, step_time=28.76s, grad_norm=0.103] Steps: 88%|████████▊ | 7913/9000 [41:12:10<8:38:58, 28.65s/it, loss=0.1980, step_time=28.76s, grad_norm=0.103] Steps: 88%|████████▊ | 7913/9000 [41:12:38<8:38:58, 28.65s/it, loss=0.1969, step_time=28.07s, grad_norm=0.102] Steps: 88%|████████▊ | 7914/9000 [41:12:38<8:35:23, 28.48s/it, loss=0.1969, step_time=28.07s, grad_norm=0.102] Steps: 88%|████████▊ | 7914/9000 [41:13:08<8:35:23, 28.48s/it, loss=0.1384, step_time=30.33s, grad_norm=0.0837] Steps: 88%|████████▊ | 7915/9000 [41:13:08<8:45:00, 29.03s/it, loss=0.1384, step_time=30.33s, grad_norm=0.0837] Steps: 88%|████████▊ | 7915/9000 [41:13:32<8:45:00, 29.03s/it, loss=0.1818, step_time=24.26s, grad_norm=0.0617] Steps: 88%|████████▊ | 7916/9000 [41:13:32<8:18:40, 27.60s/it, loss=0.1818, step_time=24.26s, grad_norm=0.0617] Steps: 88%|████████▊ | 7916/9000 [41:13:55<8:18:40, 27.60s/it, loss=0.1796, step_time=22.47s, grad_norm=0.0754] Steps: 88%|████████▊ | 7917/9000 [41:13:55<7:50:24, 26.06s/it, loss=0.1796, step_time=22.47s, grad_norm=0.0754] Steps: 88%|████████▊ | 7917/9000 [41:14:17<7:50:24, 26.06s/it, loss=0.1958, step_time=21.91s, grad_norm=0.101] Steps: 88%|████████▊ | 7918/9000 [41:14:17<7:27:32, 24.82s/it, loss=0.1958, step_time=21.91s, grad_norm=0.101] Steps: 88%|████████▊ | 7918/9000 [41:14:40<7:27:32, 24.82s/it, loss=0.2590, step_time=23.53s, grad_norm=0.0738] Steps: 88%|████████▊ | 7919/9000 [41:14:40<7:20:11, 24.43s/it, loss=0.2590, step_time=23.53s, grad_norm=0.0738] Steps: 88%|████████▊ | 7919/9000 [41:15:03<7:20:11, 24.43s/it, loss=0.1803, step_time=22.65s, grad_norm=0.0954] Steps: 88%|████████▊ | 7920/9000 [41:15:03<7:10:09, 23.90s/it, loss=0.1803, step_time=22.65s, grad_norm=0.0954] Steps: 88%|████████▊ | 7920/9000 [41:15:26<7:10:09, 23.90s/it, loss=0.1688, step_time=23.05s, grad_norm=0.0983] Steps: 88%|████████▊ | 7921/9000 [41:15:26<7:05:11, 23.64s/it, loss=0.1688, step_time=23.05s, grad_norm=0.0983] Steps: 88%|████████▊ | 7921/9000 [41:15:50<7:05:11, 23.64s/it, loss=0.1873, step_time=23.79s, grad_norm=0.079] Steps: 88%|████████▊ | 7922/9000 [41:15:50<7:05:37, 23.69s/it, loss=0.1873, step_time=23.79s, grad_norm=0.079] Steps: 88%|████████▊ | 7922/9000 [41:16:12<7:05:37, 23.69s/it, loss=0.1711, step_time=22.45s, grad_norm=0.0851] Steps: 88%|████████▊ | 7923/9000 [41:16:12<6:58:33, 23.32s/it, loss=0.1711, step_time=22.45s, grad_norm=0.0851] Steps: 88%|████████▊ | 7923/9000 [41:16:37<6:58:33, 23.32s/it, loss=0.1339, step_time=25.10s, grad_norm=0.142] Steps: 88%|████████▊ | 7924/9000 [41:16:37<7:07:46, 23.85s/it, loss=0.1339, step_time=25.10s, grad_norm=0.142] Steps: 88%|████████▊ | 7924/9000 [41:17:00<7:07:46, 23.85s/it, loss=0.2387, step_time=22.48s, grad_norm=0.0903] Steps: 88%|████████▊ | 7925/9000 [41:17:00<6:59:58, 23.44s/it, loss=0.2387, step_time=22.48s, grad_norm=0.0903] Steps: 88%|████████▊ | 7925/9000 [41:17:25<6:59:58, 23.44s/it, loss=0.2058, step_time=24.74s, grad_norm=0.0923] Steps: 88%|████████▊ | 7926/9000 [41:17:25<7:06:33, 23.83s/it, loss=0.2058, step_time=24.74s, grad_norm=0.0923] Steps: 88%|████████▊ | 7926/9000 [41:17:48<7:06:33, 23.83s/it, loss=0.1997, step_time=23.57s, grad_norm=0.124] Steps: 88%|████████▊ | 7927/9000 [41:17:48<7:04:47, 23.75s/it, loss=0.1997, step_time=23.57s, grad_norm=0.124] Steps: 88%|████████▊ | 7927/9000 [41:18:13<7:04:47, 23.75s/it, loss=0.1842, step_time=24.83s, grad_norm=0.0856] Steps: 88%|████████▊ | 7928/9000 [41:18:13<7:10:10, 24.08s/it, loss=0.1842, step_time=24.83s, grad_norm=0.0856] Steps: 88%|████████▊ | 7928/9000 [41:18:36<7:10:10, 24.08s/it, loss=0.2612, step_time=23.14s, grad_norm=0.11] Steps: 88%|████████▊ | 7929/9000 [41:18:36<7:04:45, 23.80s/it, loss=0.2612, step_time=23.14s, grad_norm=0.11] Steps: 88%|████████▊ | 7929/9000 [41:19:01<7:04:45, 23.80s/it, loss=0.1410, step_time=25.10s, grad_norm=0.0805] Steps: 88%|████████▊ | 7930/9000 [41:19:01<7:11:21, 24.19s/it, loss=0.1410, step_time=25.10s, grad_norm=0.0805] Steps: 88%|████████▊ | 7930/9000 [41:19:25<7:11:21, 24.19s/it, loss=0.1825, step_time=24.00s, grad_norm=0.12] Steps: 88%|████████▊ | 7931/9000 [41:19:25<7:09:58, 24.13s/it, loss=0.1825, step_time=24.00s, grad_norm=0.12] Steps: 88%|████████▊ | 7931/9000 [41:19:51<7:09:58, 24.13s/it, loss=0.1239, step_time=25.96s, grad_norm=0.0808] Steps: 88%|████████▊ | 7932/9000 [41:19:51<7:19:21, 24.68s/it, loss=0.1239, step_time=25.96s, grad_norm=0.0808] Steps: 88%|████████▊ | 7932/9000 [41:20:15<7:19:21, 24.68s/it, loss=0.1517, step_time=24.12s, grad_norm=0.0868] Steps: 88%|████████▊ | 7933/9000 [41:20:15<7:15:57, 24.52s/it, loss=0.1517, step_time=24.12s, grad_norm=0.0868] Steps: 88%|████████▊ | 7933/9000 [41:20:40<7:15:57, 24.52s/it, loss=0.1728, step_time=24.79s, grad_norm=0.0896] Steps: 88%|████████▊ | 7934/9000 [41:20:40<7:17:01, 24.60s/it, loss=0.1728, step_time=24.79s, grad_norm=0.0896] Steps: 88%|████████▊ | 7934/9000 [41:21:06<7:17:01, 24.60s/it, loss=0.1855, step_time=25.40s, grad_norm=0.108] Steps: 88%|████████▊ | 7935/9000 [41:21:06<7:20:53, 24.84s/it, loss=0.1855, step_time=25.40s, grad_norm=0.108] Steps: 88%|████████▊ | 7935/9000 [41:21:30<7:20:53, 24.84s/it, loss=0.1472, step_time=24.92s, grad_norm=0.153] Steps: 88%|████████▊ | 7936/9000 [41:21:30<7:20:55, 24.86s/it, loss=0.1472, step_time=24.92s, grad_norm=0.153] Steps: 88%|████████▊ | 7936/9000 [41:21:58<7:20:55, 24.86s/it, loss=0.1575, step_time=27.31s, grad_norm=0.0883] Steps: 88%|████████▊ | 7937/9000 [41:21:58<7:33:29, 25.60s/it, loss=0.1575, step_time=27.31s, grad_norm=0.0883] Steps: 88%|████████▊ | 7937/9000 [41:22:23<7:33:29, 25.60s/it, loss=0.2526, step_time=25.53s, grad_norm=0.119] Steps: 88%|████████▊ | 7938/9000 [41:22:23<7:32:44, 25.58s/it, loss=0.2526, step_time=25.53s, grad_norm=0.119] Steps: 88%|████████▊ | 7938/9000 [41:22:48<7:32:44, 25.58s/it, loss=0.1390, step_time=24.85s, grad_norm=0.0704] Steps: 88%|████████▊ | 7939/9000 [41:22:48<7:28:28, 25.36s/it, loss=0.1390, step_time=24.85s, grad_norm=0.0704] Steps: 88%|████████▊ | 7939/9000 [41:23:14<7:28:28, 25.36s/it, loss=0.1540, step_time=26.21s, grad_norm=0.119] Steps: 88%|████████▊ | 7940/9000 [41:23:14<7:32:32, 25.62s/it, loss=0.1540, step_time=26.21s, grad_norm=0.119] Steps: 88%|████████▊ | 7940/9000 [41:23:38<7:32:32, 25.62s/it, loss=0.1386, step_time=24.08s, grad_norm=0.0874] Steps: 88%|████████▊ | 7941/9000 [41:23:38<7:24:01, 25.16s/it, loss=0.1386, step_time=24.08s, grad_norm=0.0874] Steps: 88%|████████▊ | 7941/9000 [41:24:05<7:24:01, 25.16s/it, loss=0.1282, step_time=26.27s, grad_norm=0.0866] Steps: 88%|████████▊ | 7942/9000 [41:24:05<7:29:29, 25.49s/it, loss=0.1282, step_time=26.27s, grad_norm=0.0866] Steps: 88%|████████▊ | 7942/9000 [41:24:30<7:29:29, 25.49s/it, loss=0.1053, step_time=24.84s, grad_norm=0.071] Steps: 88%|████████▊ | 7943/9000 [41:24:30<7:25:38, 25.30s/it, loss=0.1053, step_time=24.84s, grad_norm=0.071] Steps: 88%|████████▊ | 7943/9000 [41:24:56<7:25:38, 25.30s/it, loss=0.0867, step_time=26.05s, grad_norm=0.115] Steps: 88%|████████▊ | 7944/9000 [41:24:56<7:29:12, 25.52s/it, loss=0.0867, step_time=26.05s, grad_norm=0.115] Steps: 88%|████████▊ | 7944/9000 [41:25:21<7:29:12, 25.52s/it, loss=0.2524, step_time=25.71s, grad_norm=0.0915] Steps: 88%|████████▊ | 7945/9000 [41:25:21<7:29:45, 25.58s/it, loss=0.2524, step_time=25.71s, grad_norm=0.0915] Steps: 88%|████████▊ | 7945/9000 [41:25:47<7:29:45, 25.58s/it, loss=0.1852, step_time=25.66s, grad_norm=0.139] Steps: 88%|████████▊ | 7946/9000 [41:25:47<7:29:45, 25.60s/it, loss=0.1852, step_time=25.66s, grad_norm=0.139] Steps: 88%|████████▊ | 7946/9000 [41:26:15<7:29:45, 25.60s/it, loss=0.1533, step_time=27.95s, grad_norm=0.0617] Steps: 88%|████████▊ | 7947/9000 [41:26:15<7:41:43, 26.31s/it, loss=0.1533, step_time=27.95s, grad_norm=0.0617] Steps: 88%|████████▊ | 7947/9000 [41:26:40<7:41:43, 26.31s/it, loss=0.1421, step_time=24.99s, grad_norm=0.077] Steps: 88%|████████▊ | 7948/9000 [41:26:40<7:34:22, 25.91s/it, loss=0.1421, step_time=24.99s, grad_norm=0.077] Steps: 88%|████████▊ | 7948/9000 [41:27:08<7:34:22, 25.91s/it, loss=0.2329, step_time=27.65s, grad_norm=0.198] Steps: 88%|████████▊ | 7949/9000 [41:27:08<7:43:04, 26.44s/it, loss=0.2329, step_time=27.65s, grad_norm=0.198] Steps: 88%|████████▊ | 7949/9000 [41:27:32<7:43:04, 26.44s/it, loss=0.1660, step_time=24.19s, grad_norm=0.0772] Steps: 88%|████████▊ | 7950/9000 [41:27:32<7:30:49, 25.76s/it, loss=0.1660, step_time=24.19s, grad_norm=0.0772] Steps: 88%|████████▊ | 7950/9000 [41:27:57<7:30:49, 25.76s/it, loss=0.3014, step_time=24.69s, grad_norm=0.102] Steps: 88%|████████▊ | 7951/9000 [41:27:57<7:24:48, 25.44s/it, loss=0.3014, step_time=24.69s, grad_norm=0.102] Steps: 88%|████████▊ | 7951/9000 [41:28:22<7:24:48, 25.44s/it, loss=0.1294, step_time=25.64s, grad_norm=0.113] Steps: 88%|████████▊ | 7952/9000 [41:28:22<7:25:24, 25.50s/it, loss=0.1294, step_time=25.64s, grad_norm=0.113] Steps: 88%|████████▊ | 7952/9000 [41:28:46<7:25:24, 25.50s/it, loss=0.2332, step_time=23.95s, grad_norm=0.0865] Steps: 88%|████████▊ | 7953/9000 [41:28:46<7:16:51, 25.03s/it, loss=0.2332, step_time=23.95s, grad_norm=0.0865] Steps: 88%|████████▊ | 7953/9000 [41:29:14<7:16:51, 25.03s/it, loss=0.2205, step_time=27.65s, grad_norm=0.0696] Steps: 88%|████████▊ | 7954/9000 [41:29:14<7:30:06, 25.82s/it, loss=0.2205, step_time=27.65s, grad_norm=0.0696] Steps: 88%|████████▊ | 7954/9000 [41:29:40<7:30:06, 25.82s/it, loss=0.1458, step_time=25.99s, grad_norm=0.111] Steps: 88%|████████▊ | 7955/9000 [41:29:40<7:30:34, 25.87s/it, loss=0.1458, step_time=25.99s, grad_norm=0.111] Steps: 88%|████████▊ | 7955/9000 [41:30:04<7:30:34, 25.87s/it, loss=0.2419, step_time=24.24s, grad_norm=0.0663] Steps: 88%|████████▊ | 7956/9000 [41:30:04<7:21:38, 25.38s/it, loss=0.2419, step_time=24.24s, grad_norm=0.0663] Steps: 88%|████████▊ | 7956/9000 [41:30:30<7:21:38, 25.38s/it, loss=0.1378, step_time=25.85s, grad_norm=0.0701] Steps: 88%|████████▊ | 7957/9000 [41:30:30<7:23:40, 25.52s/it, loss=0.1378, step_time=25.85s, grad_norm=0.0701] Steps: 88%|████████▊ | 7957/9000 [41:30:54<7:23:40, 25.52s/it, loss=0.1480, step_time=24.56s, grad_norm=0.118] Steps: 88%|████████▊ | 7958/9000 [41:30:54<7:18:14, 25.23s/it, loss=0.1480, step_time=24.56s, grad_norm=0.118] Steps: 88%|████████▊ | 7958/9000 [41:31:21<7:18:14, 25.23s/it, loss=0.1482, step_time=26.72s, grad_norm=0.0788] Steps: 88%|████████▊ | 7959/9000 [41:31:21<7:25:32, 25.68s/it, loss=0.1482, step_time=26.72s, grad_norm=0.0788] Steps: 88%|████████▊ | 7959/9000 [41:31:46<7:25:32, 25.68s/it, loss=0.1217, step_time=24.97s, grad_norm=0.0836] Steps: 88%|████████▊ | 7960/9000 [41:31:46<7:21:25, 25.47s/it, loss=0.1217, step_time=24.97s, grad_norm=0.0836] Steps: 88%|████████▊ | 7960/9000 [41:32:09<7:21:25, 25.47s/it, loss=0.1781, step_time=22.90s, grad_norm=0.0665] Steps: 88%|████████▊ | 7961/9000 [41:32:09<7:07:40, 24.70s/it, loss=0.1781, step_time=22.90s, grad_norm=0.0665] Steps: 88%|████████▊ | 7961/9000 [41:32:32<7:07:40, 24.70s/it, loss=0.2025, step_time=22.73s, grad_norm=0.0877] Steps: 88%|████████▊ | 7962/9000 [41:32:32<6:57:04, 24.11s/it, loss=0.2025, step_time=22.73s, grad_norm=0.0877] Steps: 88%|████████▊ | 7962/9000 [41:32:54<6:57:04, 24.11s/it, loss=0.0813, step_time=22.60s, grad_norm=0.0733] Steps: 88%|████████▊ | 7963/9000 [41:32:54<6:48:52, 23.66s/it, loss=0.0813, step_time=22.60s, grad_norm=0.0733] Steps: 88%|████████▊ | 7963/9000 [41:33:17<6:48:52, 23.66s/it, loss=0.2402, step_time=22.66s, grad_norm=0.218] Steps: 88%|████████▊ | 7964/9000 [41:33:17<6:43:19, 23.36s/it, loss=0.2402, step_time=22.66s, grad_norm=0.218] Steps: 88%|████████▊ | 7964/9000 [41:33:38<6:43:19, 23.36s/it, loss=0.1409, step_time=20.97s, grad_norm=0.101] Steps: 88%|████████▊ | 7965/9000 [41:33:38<6:30:33, 22.64s/it, loss=0.1409, step_time=20.97s, grad_norm=0.101] Steps: 88%|████████▊ | 7965/9000 [41:34:01<6:30:33, 22.64s/it, loss=0.2416, step_time=23.08s, grad_norm=0.0843] Steps: 89%|████████▊ | 7966/9000 [41:34:01<6:32:26, 22.77s/it, loss=0.2416, step_time=23.08s, grad_norm=0.0843] Steps: 89%|████████▊ | 7966/9000 [41:34:23<6:32:26, 22.77s/it, loss=0.2769, step_time=21.71s, grad_norm=0.0952] Steps: 89%|████████▊ | 7967/9000 [41:34:23<6:26:34, 22.45s/it, loss=0.2769, step_time=21.71s, grad_norm=0.0952] Steps: 89%|████████▊ | 7967/9000 [41:34:45<6:26:34, 22.45s/it, loss=0.1150, step_time=22.74s, grad_norm=0.0982] Steps: 89%|████████▊ | 7968/9000 [41:34:45<6:27:39, 22.54s/it, loss=0.1150, step_time=22.74s, grad_norm=0.0982] Steps: 89%|████████▊ | 7968/9000 [41:35:07<6:27:39, 22.54s/it, loss=0.1059, step_time=21.47s, grad_norm=0.0802] Steps: 89%|████████▊ | 7969/9000 [41:35:07<6:21:48, 22.22s/it, loss=0.1059, step_time=21.47s, grad_norm=0.0802] Steps: 89%|████████▊ | 7969/9000 [41:35:31<6:21:48, 22.22s/it, loss=0.1627, step_time=24.11s, grad_norm=0.0499] Steps: 89%|████████▊ | 7970/9000 [41:35:31<6:31:10, 22.79s/it, loss=0.1627, step_time=24.11s, grad_norm=0.0499] Steps: 89%|████████▊ | 7970/9000 [41:35:53<6:31:10, 22.79s/it, loss=0.1153, step_time=21.47s, grad_norm=0.115] Steps: 89%|████████▊ | 7971/9000 [41:35:53<6:24:01, 22.39s/it, loss=0.1153, step_time=21.47s, grad_norm=0.115] Steps: 89%|████████▊ | 7971/9000 [41:36:15<6:24:01, 22.39s/it, loss=0.1777, step_time=22.84s, grad_norm=0.0704] Steps: 89%|████████▊ | 7972/9000 [41:36:15<6:25:58, 22.53s/it, loss=0.1777, step_time=22.84s, grad_norm=0.0704] Steps: 89%|████████▊ | 7972/9000 [41:36:37<6:25:58, 22.53s/it, loss=0.1986, step_time=21.64s, grad_norm=0.0752] Steps: 89%|████████▊ | 7973/9000 [41:36:37<6:21:02, 22.26s/it, loss=0.1986, step_time=21.64s, grad_norm=0.0752] Steps: 89%|████████▊ | 7973/9000 [41:37:01<6:21:02, 22.26s/it, loss=0.1085, step_time=24.10s, grad_norm=0.0613] Steps: 89%|████████▊ | 7974/9000 [41:37:01<6:30:07, 22.81s/it, loss=0.1085, step_time=24.10s, grad_norm=0.0613] Steps: 89%|████████▊ | 7974/9000 [41:37:24<6:30:07, 22.81s/it, loss=0.1488, step_time=22.83s, grad_norm=0.105] Steps: 89%|████████▊ | 7975/9000 [41:37:24<6:29:50, 22.82s/it, loss=0.1488, step_time=22.83s, grad_norm=0.105] Steps: 89%|████████▊ | 7975/9000 [41:37:47<6:29:50, 22.82s/it, loss=0.2208, step_time=22.99s, grad_norm=0.0784] Steps: 89%|████████▊ | 7976/9000 [41:37:47<6:30:20, 22.87s/it, loss=0.2208, step_time=22.99s, grad_norm=0.0784] Steps: 89%|████████▊ | 7976/9000 [41:38:08<6:30:20, 22.87s/it, loss=0.1845, step_time=21.30s, grad_norm=0.065] Steps: 89%|████████▊ | 7977/9000 [41:38:08<6:21:57, 22.40s/it, loss=0.1845, step_time=21.30s, grad_norm=0.065] Steps: 89%|████████▊ | 7977/9000 [41:38:32<6:21:57, 22.40s/it, loss=0.1714, step_time=23.48s, grad_norm=0.082] Steps: 89%|████████▊ | 7978/9000 [41:38:32<6:27:05, 22.73s/it, loss=0.1714, step_time=23.48s, grad_norm=0.082] Steps: 89%|████████▊ | 7978/9000 [41:38:53<6:27:05, 22.73s/it, loss=0.1763, step_time=21.00s, grad_norm=0.0813] Steps: 89%|████████▊ | 7979/9000 [41:38:53<6:17:53, 22.21s/it, loss=0.1763, step_time=21.00s, grad_norm=0.0813] Steps: 89%|████████▊ | 7979/9000 [41:39:17<6:17:53, 22.21s/it, loss=0.1721, step_time=24.38s, grad_norm=0.0869] Steps: 89%|████████▊ | 7980/9000 [41:39:17<6:28:37, 22.86s/it, loss=0.1721, step_time=24.38s, grad_norm=0.0869]INFO 05-21 15:35:27.840 [training_pipeline.py:254] Starting epoch 19 Steps: 89%|████████▊ | 7980/9000 [41:39:41<6:28:37, 22.86s/it, loss=0.1796, step_time=23.82s, grad_norm=0.0812] Steps: 89%|████████▊ | 7981/9000 [41:39:41<6:33:08, 23.15s/it, loss=0.1796, step_time=23.82s, grad_norm=0.0812] Steps: 89%|████████▊ | 7981/9000 [41:40:07<6:33:08, 23.15s/it, loss=0.0775, step_time=25.83s, grad_norm=0.0875] Steps: 89%|████████▊ | 7982/9000 [41:40:07<6:46:24, 23.95s/it, loss=0.0775, step_time=25.83s, grad_norm=0.0875] Steps: 89%|████████▊ | 7982/9000 [41:40:31<6:46:24, 23.95s/it, loss=0.1036, step_time=23.79s, grad_norm=0.0846] Steps: 89%|████████▊ | 7983/9000 [41:40:31<6:45:12, 23.91s/it, loss=0.1036, step_time=23.79s, grad_norm=0.0846] Steps: 89%|████████▊ | 7983/9000 [41:40:55<6:45:12, 23.91s/it, loss=0.1733, step_time=24.60s, grad_norm=0.291] Steps: 89%|████████▊ | 7984/9000 [41:40:55<6:48:21, 24.12s/it, loss=0.1733, step_time=24.60s, grad_norm=0.291] Steps: 89%|████████▊ | 7984/9000 [41:41:19<6:48:21, 24.12s/it, loss=0.1902, step_time=23.83s, grad_norm=0.0879] Steps: 89%|████████▊ | 7985/9000 [41:41:19<6:46:29, 24.03s/it, loss=0.1902, step_time=23.83s, grad_norm=0.0879] Steps: 89%|████████▊ | 7985/9000 [41:41:43<6:46:29, 24.03s/it, loss=0.1927, step_time=24.08s, grad_norm=0.0817] Steps: 89%|████████▊ | 7986/9000 [41:41:43<6:46:20, 24.04s/it, loss=0.1927, step_time=24.08s, grad_norm=0.0817] Steps: 89%|████████▊ | 7986/9000 [41:42:08<6:46:20, 24.04s/it, loss=0.1234, step_time=24.94s, grad_norm=0.137] Steps: 89%|████████▊ | 7987/9000 [41:42:08<6:50:30, 24.31s/it, loss=0.1234, step_time=24.94s, grad_norm=0.137] Steps: 89%|████████▊ | 7987/9000 [41:42:33<6:50:30, 24.31s/it, loss=0.1472, step_time=24.73s, grad_norm=0.0755] Steps: 89%|████████▉ | 7988/9000 [41:42:33<6:52:12, 24.44s/it, loss=0.1472, step_time=24.73s, grad_norm=0.0755] Steps: 89%|████████▉ | 7988/9000 [41:42:58<6:52:12, 24.44s/it, loss=0.2322, step_time=25.04s, grad_norm=0.067] Steps: 89%|████████▉ | 7989/9000 [41:42:58<6:54:50, 24.62s/it, loss=0.2322, step_time=25.04s, grad_norm=0.067] Steps: 89%|████████▉ | 7989/9000 [41:43:23<6:54:50, 24.62s/it, loss=0.1992, step_time=25.08s, grad_norm=0.108] Steps: 89%|████████▉ | 7990/9000 [41:43:23<6:56:45, 24.76s/it, loss=0.1992, step_time=25.08s, grad_norm=0.108] Steps: 89%|████████▉ | 7990/9000 [41:43:47<6:56:45, 24.76s/it, loss=0.2278, step_time=24.36s, grad_norm=0.0884] Steps: 89%|████████▉ | 7991/9000 [41:43:47<6:54:21, 24.64s/it, loss=0.2278, step_time=24.36s, grad_norm=0.0884] Steps: 89%|████████▉ | 7991/9000 [41:44:12<6:54:21, 24.64s/it, loss=0.1697, step_time=24.87s, grad_norm=0.0781] Steps: 89%|████████▉ | 7992/9000 [41:44:12<6:55:08, 24.71s/it, loss=0.1697, step_time=24.87s, grad_norm=0.0781] Steps: 89%|████████▉ | 7992/9000 [41:44:36<6:55:08, 24.71s/it, loss=0.1881, step_time=23.97s, grad_norm=0.0709] Steps: 89%|████████▉ | 7993/9000 [41:44:36<6:51:00, 24.49s/it, loss=0.1881, step_time=23.97s, grad_norm=0.0709] Steps: 89%|████████▉ | 7993/9000 [41:45:02<6:51:00, 24.49s/it, loss=0.1949, step_time=25.54s, grad_norm=0.101] Steps: 89%|████████▉ | 7994/9000 [41:45:02<6:55:52, 24.80s/it, loss=0.1949, step_time=25.54s, grad_norm=0.101] Steps: 89%|████████▉ | 7994/9000 [41:45:27<6:55:52, 24.80s/it, loss=0.1436, step_time=25.04s, grad_norm=0.0957] Steps: 89%|████████▉ | 7995/9000 [41:45:27<6:56:39, 24.88s/it, loss=0.1436, step_time=25.04s, grad_norm=0.0957] Steps: 89%|████████▉ | 7995/9000 [41:45:51<6:56:39, 24.88s/it, loss=0.2534, step_time=24.45s, grad_norm=0.0726] Steps: 89%|████████▉ | 7996/9000 [41:45:51<6:54:06, 24.75s/it, loss=0.2534, step_time=24.45s, grad_norm=0.0726] Steps: 89%|████████▉ | 7996/9000 [41:46:15<6:54:06, 24.75s/it, loss=0.1903, step_time=24.28s, grad_norm=0.145] Steps: 89%|████████▉ | 7997/9000 [41:46:15<6:51:21, 24.61s/it, loss=0.1903, step_time=24.28s, grad_norm=0.145] Steps: 89%|████████▉ | 7997/9000 [41:46:43<6:51:21, 24.61s/it, loss=0.2094, step_time=27.88s, grad_norm=0.0663] Steps: 89%|████████▉ | 7998/9000 [41:46:43<7:07:21, 25.59s/it, loss=0.2094, step_time=27.88s, grad_norm=0.0663] Steps: 89%|████████▉ | 7998/9000 [41:47:11<7:07:21, 25.59s/it, loss=0.1671, step_time=28.09s, grad_norm=0.162] Steps: 89%|████████▉ | 7999/9000 [41:47:11<7:19:27, 26.34s/it, loss=0.1671, step_time=28.09s, grad_norm=0.162]INFO 05-21 15:43:37.801 [training_utils.py:138] rank: 4, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:43:37.864 [training_utils.py:138] rank: 2, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:43:37.882 [training_utils.py:138] rank: 5, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:43:37.932 [training_utils.py:138] rank: 6, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint Steps: 89%|████████▉ | 7999/9000 [41:47:36<7:19:27, 26.34s/it, loss=0.1771, step_time=24.62s, grad_norm=0.0862] Steps: 89%|████████▉ | 8000/9000 [41:47:36<7:10:26, 25.83s/it, loss=0.1771, step_time=24.62s, grad_norm=0.0862]INFO 05-21 15:43:46.722 [training_utils.py:138] rank: 0, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:43:47.608 [training_utils.py:138] rank: 1, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:43:47.766 [training_utils.py:138] rank: 7, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:43:47.884 [training_utils.py:138] rank: 3, saving distributed checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/distributed_checkpoint INFO 05-21 15:44:03.254 [training_utils.py:144] rank: 0, distributed checkpoint saved in 16.53 seconds INFO 05-21 15:44:03.256 [training_utils.py:144] rank: 5, distributed checkpoint saved in 25.37 seconds INFO 05-21 15:44:03.258 [training_utils.py:144] rank: 4, distributed checkpoint saved in 25.46 seconds INFO 05-21 15:44:03.259 [training_utils.py:144] rank: 1, distributed checkpoint saved in 15.65 seconds INFO 05-21 15:44:03.264 [training_utils.py:144] rank: 3, distributed checkpoint saved in 15.38 seconds INFO 05-21 15:44:03.265 [training_utils.py:144] rank: 6, distributed checkpoint saved in 25.33 seconds INFO 05-21 15:44:04.142 [training_utils.py:144] rank: 7, distributed checkpoint saved in 16.38 seconds INFO 05-21 15:44:04.184 [training_utils.py:144] rank: 2, distributed checkpoint saved in 26.32 seconds INFO 05-21 15:44:20.003 [training_utils.py:155] rank: 0, saving consolidated checkpoint to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/transformer/diffusion_pytorch_model.safetensors INFO 05-21 15:44:51.122 [training_utils.py:161] rank: 0, consolidated checkpoint saved to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/transformer/diffusion_pytorch_model.safetensors INFO 05-21 15:44:51.127 [training_utils.py:171] --> checkpoint saved at step 8000 to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/checkpoint-8000/transformer/diffusion_pytorch_model.safetensors INFO 05-21 15:45:42.653 [training_pipeline.py:515] Saved EMA transformer weights to /scratch/user/yuhwang/artifacts/twoframe/pants_wan22_finetune/pants_b16_9k_20260519_215532/ema_checkpoint-8000 Steps: 89%|████████▉ | 8000/9000 [41:49:59<7:10:26, 25.83s/it, loss=0.1978, step_time=26.85s, grad_norm=0.167] Steps: 89%|████████▉ | 8001/9000 [41:49:59<16:57:06, 61.09s/it, loss=0.1978, step_time=26.85s, grad_norm=0.167] Steps: 89%|████████▉ | 8001/9000 [41:50:27<16:57:06, 61.09s/it, loss=0.1382, step_time=27.22s, grad_norm=0.141] Steps: 89%|████████▉ | 8002/9000 [41:50:27<14:07:06, 50.93s/it, loss=0.1382, step_time=27.22s, grad_norm=0.141] Steps: 89%|████████▉ | 8002/9000 [41:50:53<14:07:06, 50.93s/it, loss=0.1891, step_time=25.94s, grad_norm=0.0622] Steps: 89%|████████▉ | 8003/9000 [41:50:53<12:01:41, 43.43s/it, loss=0.1891, step_time=25.94s, grad_norm=0.0622] Steps: 89%|████████▉ | 8003/9000 [41:51:22<12:01:41, 43.43s/it, loss=0.1664, step_time=29.12s, grad_norm=0.117] Steps: 89%|████████▉ | 8004/9000 [41:51:22<10:49:42, 39.14s/it, loss=0.1664, step_time=29.12s, grad_norm=0.117] Steps: 89%|████████▉ | 8004/9000 [41:51:49<10:49:42, 39.14s/it, loss=0.2418, step_time=27.41s, grad_norm=0.0595] Steps: 89%|████████▉ | 8005/9000 [41:51:49<9:50:42, 35.62s/it, loss=0.2418, step_time=27.41s, grad_norm=0.0595] Steps: 89%|████████▉ | 8005/9000 [41:52:18<9:50:42, 35.62s/it, loss=0.2092, step_time=28.90s, grad_norm=0.0894] Steps: 89%|████████▉ | 8006/9000 [41:52:18<9:16:42, 33.60s/it, loss=0.2092, step_time=28.90s, grad_norm=0.0894] Steps: 89%|████████▉ | 8006/9000 [41:52:47<9:16:42, 33.60s/it, loss=0.2011, step_time=29.26s, grad_norm=0.0704] Steps: 89%|████████▉ | 8007/9000 [41:52:47<8:54:35, 32.30s/it, loss=0.2011, step_time=29.26s, grad_norm=0.0704] Steps: 89%|████████▉ | 8007/9000 [41:53:16<8:54:35, 32.30s/it, loss=0.2305, step_time=29.09s, grad_norm=0.0877] Steps: 89%|████████▉ | 8008/9000 [41:53:16<8:38:08, 31.34s/it, loss=0.2305, step_time=29.09s, grad_norm=0.0877] Steps: 89%|████████▉ | 8008/9000 [41:53:46<8:38:08, 31.34s/it, loss=0.1716, step_time=29.85s, grad_norm=0.0663] Steps: 89%|████████▉ | 8009/9000 [41:53:46<8:30:14, 30.89s/it, loss=0.1716, step_time=29.85s, grad_norm=0.0663] Steps: 89%|████████▉ | 8009/9000 [41:54:16<8:30:14, 30.89s/it, loss=0.1953, step_time=30.06s, grad_norm=0.0726] Steps: 89%|████████▉ | 8010/9000 [41:54:16<8:25:35, 30.64s/it, loss=0.1953, step_time=30.06s, grad_norm=0.0726] Steps: 89%|████████▉ | 8010/9000 [41:54:45<8:25:35, 30.64s/it, loss=0.2316, step_time=28.77s, grad_norm=0.106] Steps: 89%|████████▉ | 8011/9000 [41:54:45<8:15:50, 30.08s/it, loss=0.2316, step_time=28.77s, grad_norm=0.106] Steps: 89%|████████▉ | 8011/9000 [41:55:13<8:15:50, 30.08s/it, loss=0.1859, step_time=28.34s, grad_norm=0.0759] Steps: 89%|████████▉ | 8012/9000 [41:55:13<8:06:45, 29.56s/it, loss=0.1859, step_time=28.34s, grad_norm=0.0759] Steps: 89%|████████▉ | 8012/9000 [41:55:44<8:06:45, 29.56s/it, loss=0.1457, step_time=30.25s, grad_norm=0.0799] Steps: 89%|████████▉ | 8013/9000 [41:55:44<8:09:39, 29.77s/it, loss=0.1457, step_time=30.25s, grad_norm=0.0799] Steps: 89%|████████▉ | 8013/9000 [41:56:12<8:09:39, 29.77s/it, loss=0.3184, step_time=28.82s, grad_norm=0.0848] Steps: 89%|████████▉ | 8014/9000 [41:56:12<8:04:30, 29.48s/it, loss=0.3184, step_time=28.82s, grad_norm=0.0848] Steps: 89%|████████▉ | 8014/9000 [41:56:42<8:04:30, 29.48s/it, loss=0.2466, step_time=29.10s, grad_norm=0.106] Steps: 89%|████████▉ | 8015/9000 [41:56:42<8:02:06, 29.37s/it, loss=0.2466, step_time=29.10s, grad_norm=0.106] Steps: 89%|████████▉ | 8015/9000 [41:57:10<8:02:06, 29.37s/it, loss=0.1910, step_time=28.53s, grad_norm=0.0909] Steps: 89%|████████▉ | 8016/9000 [41:57:10<7:57:29, 29.12s/it, loss=0.1910, step_time=28.53s, grad_norm=0.0909]