puzzle_id int64 1 549 | N int64 1 7 | K int64 3 3 | start_state stringclasses 361
values | goal_state stringclasses 365
values | current_state stringlengths 13 36 | next_state stringlengths 13 36 | move stringclasses 43
values | num_moves int64 1 13 |
|---|---|---|---|---|---|---|---|---|
1 | 1 | 3 | [[],['A'],[]] | [['A'],[],[]] | [[],['A'],[]] | [['A'],[],[]] | ['A',1,0] | 1 |
1 | 1 | 3 | [[],['A'],[]] | [['A'],[],[]] | [['A'],[],[]] | [['A'],[],[]] | [_,_,_] | 1 |
2 | 1 | 3 | [[],[],['A']] | [[],['A'],[]] | [[],[],['A']] | [[],['A'],[]] | ['A',2,1] | 1 |
2 | 1 | 3 | [[],[],['A']] | [[],['A'],[]] | [[],['A'],[]] | [[],['A'],[]] | [_,_,_] | 1 |
3 | 1 | 3 | [[],['A'],[]] | [[],[],['A']] | [[],['A'],[]] | [[],[],['A']] | ['A',1,2] | 1 |
3 | 1 | 3 | [[],['A'],[]] | [[],[],['A']] | [[],[],['A']] | [[],[],['A']] | [_,_,_] | 1 |
4 | 1 | 3 | [[],[],['A']] | [['A'],[],[]] | [[],[],['A']] | [['A'],[],[]] | ['A',2,0] | 1 |
4 | 1 | 3 | [[],[],['A']] | [['A'],[],[]] | [['A'],[],[]] | [['A'],[],[]] | [_,_,_] | 1 |
5 | 1 | 3 | [['A'],[],[]] | [[],['A'],[]] | [['A'],[],[]] | [[],['A'],[]] | ['A',0,1] | 1 |
5 | 1 | 3 | [['A'],[],[]] | [[],['A'],[]] | [[],['A'],[]] | [[],['A'],[]] | [_,_,_] | 1 |
6 | 1 | 3 | [['A'],[],[]] | [[],[],['A']] | [['A'],[],[]] | [[],[],['A']] | ['A',0,2] | 1 |
6 | 1 | 3 | [['A'],[],[]] | [[],[],['A']] | [[],[],['A']] | [[],[],['A']] | [_,_,_] | 1 |
7 | 2 | 3 | [[],['A'],['B']] | [['B'],[],['A']] | [[],['A'],['B']] | [['B'],['A'],[]] | ['B',2,0] | 2 |
7 | 2 | 3 | [[],['A'],['B']] | [['B'],[],['A']] | [['B'],['A'],[]] | [['B'],[],['A']] | ['A',1,2] | 2 |
7 | 2 | 3 | [[],['A'],['B']] | [['B'],[],['A']] | [['B'],[],['A']] | [['B'],[],['A']] | [_,_,_] | 2 |
8 | 2 | 3 | [[],['B'],['A']] | [['A'],[],['B']] | [[],['B'],['A']] | [['A'],['B'],[]] | ['A',2,0] | 2 |
8 | 2 | 3 | [[],['B'],['A']] | [['A'],[],['B']] | [['A'],['B'],[]] | [['A'],[],['B']] | ['B',1,2] | 2 |
8 | 2 | 3 | [[],['B'],['A']] | [['A'],[],['B']] | [['A'],[],['B']] | [['A'],[],['B']] | [_,_,_] | 2 |
9 | 2 | 3 | [['A','B'],[],[]] | [['B'],['A'],[]] | [['A','B'],[],[]] | [['A'],[],['B']] | ['B',0,2] | 3 |
9 | 2 | 3 | [['A','B'],[],[]] | [['B'],['A'],[]] | [['A'],[],['B']] | [[],['A'],['B']] | ['A',0,1] | 3 |
9 | 2 | 3 | [['A','B'],[],[]] | [['B'],['A'],[]] | [[],['A'],['B']] | [['B'],['A'],[]] | ['B',2,0] | 3 |
9 | 2 | 3 | [['A','B'],[],[]] | [['B'],['A'],[]] | [['B'],['A'],[]] | [['B'],['A'],[]] | [_,_,_] | 3 |
10 | 2 | 3 | [['A','B'],[],[]] | [['A'],['B'],[]] | [['A','B'],[],[]] | [['A'],['B'],[]] | ['B',0,1] | 1 |
10 | 2 | 3 | [['A','B'],[],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 1 |
11 | 2 | 3 | [['A'],[],['B']] | [['A'],['B'],[]] | [['A'],[],['B']] | [['A'],['B'],[]] | ['B',2,1] | 1 |
11 | 2 | 3 | [['A'],[],['B']] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 1 |
12 | 2 | 3 | [['B'],[],['A']] | [['A'],['B'],[]] | [['B'],[],['A']] | [[],['B'],['A']] | ['B',0,1] | 2 |
12 | 2 | 3 | [['B'],[],['A']] | [['A'],['B'],[]] | [[],['B'],['A']] | [['A'],['B'],[]] | ['A',2,0] | 2 |
12 | 2 | 3 | [['B'],[],['A']] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 2 |
13 | 2 | 3 | [['A'],['B'],[]] | [[],['A','B'],[]] | [['A'],['B'],[]] | [['A'],[],['B']] | ['B',1,2] | 3 |
13 | 2 | 3 | [['A'],['B'],[]] | [[],['A','B'],[]] | [['A'],[],['B']] | [[],['A'],['B']] | ['A',0,1] | 3 |
13 | 2 | 3 | [['A'],['B'],[]] | [[],['A','B'],[]] | [[],['A'],['B']] | [[],['A','B'],[]] | ['B',2,1] | 3 |
13 | 2 | 3 | [['A'],['B'],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [_,_,_] | 3 |
14 | 2 | 3 | [[],['A','B'],[]] | [['A'],['B'],[]] | [[],['A','B'],[]] | [[],['A'],['B']] | ['B',1,2] | 3 |
14 | 2 | 3 | [[],['A','B'],[]] | [['A'],['B'],[]] | [[],['A'],['B']] | [['A'],[],['B']] | ['A',1,0] | 3 |
14 | 2 | 3 | [[],['A','B'],[]] | [['A'],['B'],[]] | [['A'],[],['B']] | [['A'],['B'],[]] | ['B',2,1] | 3 |
14 | 2 | 3 | [[],['A','B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 3 |
15 | 2 | 3 | [['B'],[],['A']] | [['A'],[],['B']] | [['B'],[],['A']] | [[],['B'],['A']] | ['B',0,1] | 3 |
15 | 2 | 3 | [['B'],[],['A']] | [['A'],[],['B']] | [[],['B'],['A']] | [['A'],['B'],[]] | ['A',2,0] | 3 |
15 | 2 | 3 | [['B'],[],['A']] | [['A'],[],['B']] | [['A'],['B'],[]] | [['A'],[],['B']] | ['B',1,2] | 3 |
15 | 2 | 3 | [['B'],[],['A']] | [['A'],[],['B']] | [['A'],[],['B']] | [['A'],[],['B']] | [_,_,_] | 3 |
16 | 2 | 3 | [['B'],['A'],[]] | [[],['A'],['B']] | [['B'],['A'],[]] | [[],['A'],['B']] | ['B',0,2] | 1 |
16 | 2 | 3 | [['B'],['A'],[]] | [[],['A'],['B']] | [[],['A'],['B']] | [[],['A'],['B']] | [_,_,_] | 1 |
17 | 2 | 3 | [[],[],['A','B']] | [[],['A','B'],[]] | [[],[],['A','B']] | [['B'],[],['A']] | ['B',2,0] | 3 |
17 | 2 | 3 | [[],[],['A','B']] | [[],['A','B'],[]] | [['B'],[],['A']] | [['B'],['A'],[]] | ['A',2,1] | 3 |
17 | 2 | 3 | [[],[],['A','B']] | [[],['A','B'],[]] | [['B'],['A'],[]] | [[],['A','B'],[]] | ['B',0,1] | 3 |
17 | 2 | 3 | [[],[],['A','B']] | [[],['A','B'],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [_,_,_] | 3 |
18 | 2 | 3 | [['A','B'],[],[]] | [[],[],['A','B']] | [['A','B'],[],[]] | [['A'],['B'],[]] | ['B',0,1] | 3 |
18 | 2 | 3 | [['A','B'],[],[]] | [[],[],['A','B']] | [['A'],['B'],[]] | [[],['B'],['A']] | ['A',0,2] | 3 |
18 | 2 | 3 | [['A','B'],[],[]] | [[],[],['A','B']] | [[],['B'],['A']] | [[],[],['A','B']] | ['B',1,2] | 3 |
18 | 2 | 3 | [['A','B'],[],[]] | [[],[],['A','B']] | [[],[],['A','B']] | [[],[],['A','B']] | [_,_,_] | 3 |
19 | 2 | 3 | [['A'],['B'],[]] | [['A','B'],[],[]] | [['A'],['B'],[]] | [['A','B'],[],[]] | ['B',1,0] | 1 |
19 | 2 | 3 | [['A'],['B'],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [_,_,_] | 1 |
20 | 2 | 3 | [[],[],['A','B']] | [['B'],[],['A']] | [[],[],['A','B']] | [['B'],[],['A']] | ['B',2,0] | 1 |
20 | 2 | 3 | [[],[],['A','B']] | [['B'],[],['A']] | [['B'],[],['A']] | [['B'],[],['A']] | [_,_,_] | 1 |
21 | 2 | 3 | [['B'],['A'],[]] | [[],['A','B'],[]] | [['B'],['A'],[]] | [[],['A','B'],[]] | ['B',0,1] | 1 |
21 | 2 | 3 | [['B'],['A'],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [_,_,_] | 1 |
22 | 2 | 3 | [['B'],['A'],[]] | [['A','B'],[],[]] | [['B'],['A'],[]] | [[],['A'],['B']] | ['B',0,2] | 3 |
22 | 2 | 3 | [['B'],['A'],[]] | [['A','B'],[],[]] | [[],['A'],['B']] | [['A'],[],['B']] | ['A',1,0] | 3 |
22 | 2 | 3 | [['B'],['A'],[]] | [['A','B'],[],[]] | [['A'],[],['B']] | [['A','B'],[],[]] | ['B',2,0] | 3 |
22 | 2 | 3 | [['B'],['A'],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [_,_,_] | 3 |
23 | 2 | 3 | [[],['B'],['A']] | [['A'],['B'],[]] | [[],['B'],['A']] | [['A'],['B'],[]] | ['A',2,0] | 1 |
23 | 2 | 3 | [[],['B'],['A']] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 1 |
24 | 2 | 3 | [['A','B'],[],[]] | [[],['A','B'],[]] | [['A','B'],[],[]] | [['A'],[],['B']] | ['B',0,2] | 3 |
24 | 2 | 3 | [['A','B'],[],[]] | [[],['A','B'],[]] | [['A'],[],['B']] | [[],['A'],['B']] | ['A',0,1] | 3 |
24 | 2 | 3 | [['A','B'],[],[]] | [[],['A','B'],[]] | [[],['A'],['B']] | [[],['A','B'],[]] | ['B',2,1] | 3 |
24 | 2 | 3 | [['A','B'],[],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [[],['A','B'],[]] | [_,_,_] | 3 |
25 | 2 | 3 | [[],['A'],['B']] | [['A','B'],[],[]] | [[],['A'],['B']] | [['A'],[],['B']] | ['A',1,0] | 2 |
25 | 2 | 3 | [[],['A'],['B']] | [['A','B'],[],[]] | [['A'],[],['B']] | [['A','B'],[],[]] | ['B',2,0] | 2 |
25 | 2 | 3 | [[],['A'],['B']] | [['A','B'],[],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [_,_,_] | 2 |
26 | 2 | 3 | [[],['B'],['A']] | [[],['A'],['B']] | [[],['B'],['A']] | [['B'],[],['A']] | ['B',1,0] | 3 |
26 | 2 | 3 | [[],['B'],['A']] | [[],['A'],['B']] | [['B'],[],['A']] | [['B'],['A'],[]] | ['A',2,1] | 3 |
26 | 2 | 3 | [[],['B'],['A']] | [[],['A'],['B']] | [['B'],['A'],[]] | [[],['A'],['B']] | ['B',0,2] | 3 |
26 | 2 | 3 | [[],['B'],['A']] | [[],['A'],['B']] | [[],['A'],['B']] | [[],['A'],['B']] | [_,_,_] | 3 |
27 | 2 | 3 | [[],['A','B'],[]] | [['A','B'],[],[]] | [[],['A','B'],[]] | [[],['A'],['B']] | ['B',1,2] | 3 |
27 | 2 | 3 | [[],['A','B'],[]] | [['A','B'],[],[]] | [[],['A'],['B']] | [['A'],[],['B']] | ['A',1,0] | 3 |
27 | 2 | 3 | [[],['A','B'],[]] | [['A','B'],[],[]] | [['A'],[],['B']] | [['A','B'],[],[]] | ['B',2,0] | 3 |
27 | 2 | 3 | [[],['A','B'],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [_,_,_] | 3 |
28 | 2 | 3 | [[],['A','B'],[]] | [[],['A'],['B']] | [[],['A','B'],[]] | [[],['A'],['B']] | ['B',1,2] | 1 |
28 | 2 | 3 | [[],['A','B'],[]] | [[],['A'],['B']] | [[],['A'],['B']] | [[],['A'],['B']] | [_,_,_] | 1 |
29 | 2 | 3 | [['A'],[],['B']] | [['B'],['A'],[]] | [['A'],[],['B']] | [[],['A'],['B']] | ['A',0,1] | 2 |
29 | 2 | 3 | [['A'],[],['B']] | [['B'],['A'],[]] | [[],['A'],['B']] | [['B'],['A'],[]] | ['B',2,0] | 2 |
29 | 2 | 3 | [['A'],[],['B']] | [['B'],['A'],[]] | [['B'],['A'],[]] | [['B'],['A'],[]] | [_,_,_] | 2 |
30 | 2 | 3 | [['A'],[],['B']] | [['A','B'],[],[]] | [['A'],[],['B']] | [['A','B'],[],[]] | ['B',2,0] | 1 |
30 | 2 | 3 | [['A'],[],['B']] | [['A','B'],[],[]] | [['A','B'],[],[]] | [['A','B'],[],[]] | [_,_,_] | 1 |
31 | 2 | 3 | [['B'],['A'],[]] | [[],[],['A','B']] | [['B'],['A'],[]] | [['B'],[],['A']] | ['A',1,2] | 2 |
31 | 2 | 3 | [['B'],['A'],[]] | [[],[],['A','B']] | [['B'],[],['A']] | [[],[],['A','B']] | ['B',0,2] | 2 |
31 | 2 | 3 | [['B'],['A'],[]] | [[],[],['A','B']] | [[],[],['A','B']] | [[],[],['A','B']] | [_,_,_] | 2 |
32 | 2 | 3 | [[],[],['A','B']] | [['A'],['B'],[]] | [[],[],['A','B']] | [[],['B'],['A']] | ['B',2,1] | 2 |
32 | 2 | 3 | [[],[],['A','B']] | [['A'],['B'],[]] | [[],['B'],['A']] | [['A'],['B'],[]] | ['A',2,0] | 2 |
32 | 2 | 3 | [[],[],['A','B']] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 2 |
33 | 2 | 3 | [['B'],['A'],[]] | [['A'],['B'],[]] | [['B'],['A'],[]] | [[],['A'],['B']] | ['B',0,2] | 3 |
33 | 2 | 3 | [['B'],['A'],[]] | [['A'],['B'],[]] | [[],['A'],['B']] | [['A'],[],['B']] | ['A',1,0] | 3 |
33 | 2 | 3 | [['B'],['A'],[]] | [['A'],['B'],[]] | [['A'],[],['B']] | [['A'],['B'],[]] | ['B',2,1] | 3 |
33 | 2 | 3 | [['B'],['A'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [['A'],['B'],[]] | [_,_,_] | 3 |
34 | 2 | 3 | [[],['A','B'],[]] | [['B'],['A'],[]] | [[],['A','B'],[]] | [['B'],['A'],[]] | ['B',1,0] | 1 |
34 | 2 | 3 | [[],['A','B'],[]] | [['B'],['A'],[]] | [['B'],['A'],[]] | [['B'],['A'],[]] | [_,_,_] | 1 |
35 | 2 | 3 | [['B'],[],['A']] | [['B'],['A'],[]] | [['B'],[],['A']] | [['B'],['A'],[]] | ['A',2,1] | 1 |
35 | 2 | 3 | [['B'],[],['A']] | [['B'],['A'],[]] | [['B'],['A'],[]] | [['B'],['A'],[]] | [_,_,_] | 1 |
36 | 2 | 3 | [['A','B'],[],[]] | [['B'],[],['A']] | [['A','B'],[],[]] | [['A'],['B'],[]] | ['B',0,1] | 3 |
RecurrReason: Recurrent Reasoning on Symbolic Puzzles
A difficulty-controlled benchmark for evaluating multi-step reasoning in language models
π Table of Contents
π― Overview
RecurrReason is a benchmark of four recurrent logic puzzles with optimal trajectories and controlled difficulty scaling (N=1 to 10). It tests whether language models can:
- Find optimal (minimal-length) solutions
- Produce valid intermediate steps
- Generalize to harder out-of-distribution instances
| Metric | Value |
|---|---|
| Total Puzzles | 10,817 |
| Total Moves | 285,933 |
| Puzzle Types | 4 |
| Difficulty Range | N=1 to 10 |
Current reasoning benchmarks often test only final answer correctness. RecurrReason evaluates:
- Move validity: Are all intermediate steps legal?
- Optimality: Is the solution minimal-length?
- Length generalization: Does performance hold on longer sequences?
π Dataset Structure
Data Splits
| Split | N Range | Purpose |
|---|---|---|
| Train | N=1-7 | In-distribution training data |
| Test (OOD) | N=8-10 | Out-of-distribution evaluation |
Note: We provide train and test splits. Users can create their own validation split from the training data if needed.
File Structure
RecurrReason/
βββ Block World/
β βββ bw_train_1_7.csv
β βββ bw_test_8_10.csv
βββ Checkers Jumping/
β βββ cj_train_1_7.csv
β βββ cj_test_8_10.csv
βββ Tower of Hanoi/
β βββ toh_train_1_7.csv
β βββ toh_test_8_10.csv
βββ River Crossing/
β βββ rc_train_1_7.csv
β βββ rc_test_8_10.csv
βββ README.md (this file)
π§© Puzzles
RecurrReason contains four diverse logic puzzles with different structural properties:
| Puzzle | Difficulty | Solution Length | Transition Locality | Puzzles | Moves |
|---|---|---|---|---|---|
| Block World | ββ | O(N) | O(1) | 849 | 5,827 |
| Checkers Jumping | βββ | (N+1)Β²β1 | O(N) | 5,700 | 242,494 |
| Tower of Hanoi | βββββ | 2^Nβ1 | O(N) | 60 | 12,216 |
| River Crossing | ββββ | Variable | O(N) global | 4,208 | 25,396 |
Click on each puzzle name for detailed documentation including:
- Puzzle rules and constraints
- State representation format
- Example trajectories
- Column descriptions
Quick Puzzle Descriptions
Block World - Rearrange blocks in stacks
Goal: Move blocks from initial configuration to target configuration.
Rules:
- Only top block of a stack can be moved
- Can place on empty stack or on top of another block
Why interesting: O(1) transition locality makes it learnable and tests dependency reasoning.
Checkers Jumping - Swap red and blue checkers
Goal: Swap N red and N blue checkers on a 1D board with one empty space between them.
Rules:
- Red moves only right, blue only left (and vice versa based on starting configuration)
- Can slide to adjacent empty space or jump over opposite color
Why interesting: Quadratic solution length and tests avoiding dead-end configurations.
Tower of Hanoi - Transfer disks between pegs
Goal: Move N disks from source peg to target peg across 3 pegs.
Rules:
- Move one disk at a time
- Only topmost disk can be moved
- Larger disk cannot be on top of a smaller disk
Why interesting: Exponential solution length (2^Nβ1). It is a classic recursive problem.
River Crossing - Transport agents safely
Goal: Transport N actor-agent pairs across river using boat with capacity k.
Rules:
- Boat holds at most k individuals
- Actor aα΅’ cannot be with agent Aβ±Ό (jβ i) unless agent Aα΅’ is present
Why interesting: Global O(N) constraint verification and tests constraint satisfaction.
π Quick Start
Installation
pip install datasets
Loading the Dataset
from datasets import load_dataset
# Load a specific puzzle
dataset = load_dataset("gmannem/RecurrReason", "block_world")
# Access splits
train_data = dataset["train"] # N=1-7
test_data = dataset["test"] # N=8-10 (OOD)
# Iterate over examples
for example in train_data:
print(f"Difficulty N={example['N']}")
print(f"Current state: {example['current_state']}")
print(f"Next state: {example['next_state']}")
print(f"Move: {example['move']}")
print("---")
break
Loading All Puzzles
from datasets import load_dataset
puzzles = ["block_world", "checkers_jumping", "tower_of_hanoi", "river_crossing"]
datasets = {
puzzle: load_dataset("gmannem/RecurrReason", puzzle)
for puzzle in puzzles
}
# Access specific puzzle
bw_train = datasets["block_world"]["train"]
Example: Evaluating a Model
from datasets import load_dataset
# Load test data (OOD, N=8-10)
test_data = load_dataset("gmannem/RecurrReason", "block_world", split="test")
def evaluate_model(model, test_data):
"""
Evaluate model on RecurrReason benchmark.
Metrics:
- Success rate: % of puzzles solved correctly
- Move validity: % of generated moves that are legal
- Optimality gap: (model_length - optimal_length) / optimal_length
"""
success_count = 0
for example in test_data:
# Your model prediction logic here
predicted_next_state = model.predict(
current_state=example['current_state'],
goal_state=example['goal_state']
)
# Check if prediction matches ground truth
if predicted_next_state == example['next_state']:
success_count += 1
success_rate = success_count / len(test_data)
print(f"Success Rate: {success_rate:.2%}")
return success_rate
π Paper & Code
"Recurrent Reasoning on Symbolic Puzzles with Sequence Models"
Gowrav Mannem, Chowdhury Marzia Mahjabin, Jason Chen, Shivank Garg, Kevin Zhu
ICLR 2026 Workshop on Logical Reasoning of Large Language Models
π Read on OpenReview
π PDF
π GitHub Repository
π Citation
If you use RecurrReason in your research, please cite the following papers. This benchmark extends the puzzles introduced by Shojaee et al. (2025) with BFS-optimal trajectories, permutation augmentations, and systematic difficulty scaling.
@inproceedings{mannem2026recurrent,
title={Recurrent Reasoning on Symbolic Puzzles with Sequence Models},
author={Gowrav Mannem and Chowdhury Marzia Mahjabin and Jason Chen and Shivank Garg and Kevin Zhu},
booktitle={ICLR 2026 Workshop on Logical Reasoning of Large Language Models},
year={2026},
url={https://openreview.net/forum?id=ErgAON9dOW}
}
@article{shojaee2025illusion,
title={The illusion of thinking: Understanding the strengths and limitations of reasoning models via the lens of problem complexity},
author={Shojaee, Parshin and Mirzadeh, Iman and Alizadeh, Keivan and Horton, Maxwell and Bengio, Samy and Farajtabar, Mehrdad},
journal={arXiv preprint arXiv:2506.06941},
year={2025}
}
π License
This dataset is licensed under the Creative Commons Attribution 4.0 International License (CC BY 4.0).
You are free to:
- Share β copy and redistribute the dataset
- Adapt β remix, transform, and build upon the dataset
- For any purpose, even commercially
Under the following terms:
- Attribution β You must give appropriate credit by citing our paper
Full license text: https://creativecommons.org/licenses/by/4.0/
π€ Contributing
Found an issue or have suggestions? Please:
- Open an issue on GitHub
- Use the "Discussions" tab on HuggingFace
- Contact us at: gowravmannem@gmail.com
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