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value | item_id stringlengths 1 4 | origin_id int64 2 3.04k | sample_seed int64 1.23k 1.23k | question stringlengths 48 670 | images images listlengths 1 1 | num_images int32 1 1 | ref_answer stringlengths 1 32 | category stringclasses 16
values | input_ids listlengths 286 2.58k | input_tokens_len int64 286 2.58k | generated_texts stringlengths 48 8.4k | generated_tokens_len int64 10 2.05k | n_prefill_tokens int64 276 535 | finish_reason stringclasses 2
values | seed int64 1.23k 1.23k | labels listlengths 286 2.58k | image_fingerprint stringlengths 64 64 | image_processor_config stringclasses 1
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value | sum_vision_tokens int64 240 276 | max_vision_tokens int64 240 276 | id stringlengths 1 4 | generation_model_name_or_path stringclasses 1
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|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
mathvision-test | 2852 | 2,851 | 1,234 | Charlotte is playing the hit new web number game, Primle. In this game, the objective is to guess a two-digit positive prime integer between $10$ and $99$, called the Primle. For each guess, a digit is highlighted blue if it is in the Primle, but not in the correct place. A digit is highlighted orange if it is in the P... | 1 | 79 | logic | [
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... | 2,451 | The user has provided an image showing the results of two guesses in a number guessing game called Primle.
**Game Rules Summary:**
The target number (Primle) is a two-digit prime number between 10 and 99.
* **Blue highlight:** The digit is in the Primle but in the wrong position.
* **Orange highlight:** The digit is i... | 2,048 | 403 | length | 1,234 | [
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mathvision-test | 2030 | 2,029 | 1,234 | A particular flag is in the shape of a rectangle divided into five smaller congruent rectangles as shown. When written in its lowest terms, the ratio of the side lengths of the smaller rectangle is $\lambda: 1$, where $\lambda<1$. What is the value of $360 \lambda$ ? <image1> | 1 | 120 | combinatorial geometry | [
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... | 2,385 | The image shows a large rectangle divided into five smaller, congruent rectangles.
Let the dimensions of each small, congruent rectangle be $w$ (width) and $h$ (height).
The ratio of the side lengths of the smaller rectangle is given as $\lambda: 1$, where $\lambda < 1$.
Since $\lambda < 1$, the ratio must be $\text{s... | 2,048 | 337 | length | 1,234 | [
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mathvision-test | 25 | 24 | 1,234 | A wooden block has 8 vertices. One vertex is cut off now (see the picture).
<image1>
How many vertices has the block now? | 1 | 10 | solid geometry | [
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... | 608 | Here is a step-by-step analysis to determine the new number of vertices:
**1. Analyze the Original Shape (Cube)**
* A standard cube has **8 vertices**.
* A cube has 6 faces, 12 edges, and 8 vertices.
**2. Analyze the Cut (Truncation)**
* The problem states that one vertex is "cut off" (truncated), as shown in the pic... | 308 | 300 | stop | 1,234 | [
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mathvision-test | 1325 | 1,324 | 1,234 | In the triangle illustrated one internal angle measures $68^{\circ}$. The three angle bisectors of the triangle are shown. What is the size of the angle indicated with a question mark?
<image1>
Choices:
(A) $120^{\circ}$
(B) $124^{\circ}$
(C) $128^{\circ}$
(D) $132^{\circ}$
(E) $136^{\circ}$ | 1 | B | metric geometry - angle | [
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... | 2,211 | The image shows a triangle with one internal angle measuring $68^{\circ}$. The three angle bisectors of the triangle are also shown. A question mark indicates an angle formed by two angle bisectors inside the triangle. We need to find the measure of this angle.
Let the vertices of the triangle be $A$, $B$, and $C$.
Le... | 1,847 | 364 | stop | 1,234 | [
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mathvision-test | 1987 | 1,986 | 1,234 | The figure shows two touching semicircles of radius 1 , with parallel diameters $P Q$ and $R S$. What is the square of the distance $P S$ ? <image1>
Choices:
(A) $16
(B) $8+4 \sqrt{3}$
(C) $12$
(D) $9$
(E) $5+2 \sqrt{3}$ | 1 | B | metric geometry - length | [
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... | 2,427 | The problem describes two touching semicircles, both with a radius of $r=1$.
The diameters are $PQ$ and $RS$, and they are parallel.
Let's set up a coordinate system. Since the diameters are parallel, we can align them horizontally.
Let the center of the semicircle with diameter $PQ$ be $C_1$, and the center of the s... | 2,048 | 379 | length | 1,234 | [
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mathvision-test | 2037 | 2,036 | 1,234 | In the adjoining figure, two circles of radii 6 and 8 are drawn with their centers 12 units apart. At $P$, one of the points of intersection, a line is drawn in such a way that the chords $QP$ and $PR$ have equal length. Find the square of the length of $QP$.
<image1> | 1 | 130 | metric geometry - length | [
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... | 2,394 | Here is a step-by-step solution to the problem:
### 1. Define the Geometry and Variables
Let the two circles be $C_1$ and $C_2$.
* Let $O_1$ be the center of $C_1$ and $O_2$ be the center of $C_2$.
* The radius of $C_1$ is $r_1 = 6$.
* The radius of $C_2$ is $r_2 = 8$.
* The distance between the centers is $d... | 2,048 | 346 | length | 1,234 | [
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mathvision-test | 642 | 641 | 1,234 | "When you put the 4 puzzle pieces together correctly, they form a rectangle with a calculation on it(...TRUNCATED) | [{"src":"https://datasets-server.huggingface.co/assets/skymizer/gemma-4-e4b-it-500-ref/--/{dataset_g(...TRUNCATED) | 1 | 15 | arithmetic | [2,105,2364,107,255999,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,(...TRUNCATED) | 915 | "The image shows four puzzle pieces with numbers and a symbol.\nThe pieces are:\n1. **3** (with a co(...TRUNCATED) | 622 | 293 | stop | 1,234 | [-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100(...TRUNCATED) | 69e4e82991cee97dd37731340a108733b5e58d4b3ffc9171fd0697ad5fda5389 | "{\"gemma4_processor_config\":{\"boi_token\":\"<|image>\",\"eoi_token\":\"<image|>\",\"image_seq_len(...TRUNCATED) | 38fcb910a29fac248c3bd347c9d33d12775e083510fb717fb96b816bf7009fd6 | 248 | 248 | 642 | google/gemma-4-E4B-it | false | false |
mathvision-test | 736 | 735 | 1,234 | "$|A B|=4 \\mathrm{~m},|B C|=1 \\mathrm{~m}$. $E$ is a midpoint of $A B, F$ is a midpoint of $A E, G(...TRUNCATED) | [{"src":"https://datasets-server.huggingface.co/assets/skymizer/gemma-4-e4b-it-500-ref/--/{dataset_g(...TRUNCATED) | 1 | A | metric geometry - area | [2,105,2364,107,255999,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,(...TRUNCATED) | 2,498 | "The problem provides a diagram of a grid with points labeled $A, B, C, D, E, F, G, H$.\nWe are give(...TRUNCATED) | 2,048 | 450 | length | 1,234 | [-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100(...TRUNCATED) | 35e2ed03eb1e075e1d1eefa891203516bcd00f5f0fc1a13fe8bea03b6174ef1a | "{\"gemma4_processor_config\":{\"boi_token\":\"<|image>\",\"eoi_token\":\"<image|>\",\"image_seq_len(...TRUNCATED) | 38fcb910a29fac248c3bd347c9d33d12775e083510fb717fb96b816bf7009fd6 | 270 | 270 | 736 | google/gemma-4-E4B-it | false | true |
mathvision-test | 1349 | 1,348 | 1,234 | "The cells of the $4 \\times 4$-table on the right should be coloured either in black or white. The (...TRUNCATED) | [{"src":"https://datasets-server.huggingface.co/assets/skymizer/gemma-4-e4b-it-500-ref/--/{dataset_g(...TRUNCATED) | 1 | 5 | logic | [2,105,2364,107,255999,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,(...TRUNCATED) | 2,370 | "The problem asks for the number of ways to color the cells of a $4 \\times 4$ table either black or(...TRUNCATED) | 2,048 | 322 | length | 1,234 | [-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100(...TRUNCATED) | c87bbf45578aa35e4da48092d982f89edb7ee4fbf6ce0d46936486dc6e21c327 | "{\"gemma4_processor_config\":{\"boi_token\":\"<|image>\",\"eoi_token\":\"<image|>\",\"image_seq_len(...TRUNCATED) | 38fcb910a29fac248c3bd347c9d33d12775e083510fb717fb96b816bf7009fd6 | 256 | 256 | 1349 | google/gemma-4-E4B-it | false | true |
mathvision-test | 1707 | 1,706 | 1,234 | "Werner wants to write a number at each vertex and on each edge of the rhombus shown. He wants the s(...TRUNCATED) | [{"src":"https://datasets-server.huggingface.co/assets/skymizer/gemma-4-e4b-it-500-ref/--/{dataset_g(...TRUNCATED) | 1 | 12 | algebra | [2,105,2364,107,255999,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,258880,(...TRUNCATED) | 1,946 | "Here is a step-by-step solution to the problem:\n\nLet the four vertices be labeled as follows:\n* (...TRUNCATED) | 1,604 | 342 | stop | 1,234 | [-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100,-100(...TRUNCATED) | ebab8dff75364121dfc915e3a81b1d8b798d0c9e454a124368827d2067edd55a | "{\"gemma4_processor_config\":{\"boi_token\":\"<|image>\",\"eoi_token\":\"<image|>\",\"image_seq_len(...TRUNCATED) | 38fcb910a29fac248c3bd347c9d33d12775e083510fb717fb96b816bf7009fd6 | 266 | 266 | 1707 | google/gemma-4-E4B-it | false | false |
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