messages list | ground_truth string | dataset string | completions list | pass_count int64 | pass_rate string | num_samples int64 | generator_model string | generator_chat_template string | generator_temperature float64 | generator_top_p float64 | generator_max_tokens int64 | source_split string |
|---|---|---|---|---|---|---|---|---|---|---|---|---|
[{"content":"Every morning Aya goes for a $9$-kilometer-long walk and stops at a coffee shop afterwa(...TRUNCATED) | 204 | math | [".\n\nThis is the problem in form: Answer: $Answer$.\n\nOkay, let's try to figure out this problem (...TRUNCATED) | 20 | 20/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Let $ABC$ be a triangle inscribed in circle $\\omega$. Let the tangents to $\\omega$ at(...TRUNCATED) | 113 | math | [".\n\nOkay, let's try to solve this geometry problem. Hmm, we have triangle ABC inscribed in a circ(...TRUNCATED) | 0 | 0/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Each vertex of a regular octagon is independently colored either red or blue with equal(...TRUNCATED) | 371 | math | [" line. You MUST have the form: \"Answer: $Answer (without quotes) where $Answer is the answer to t(...TRUNCATED) | 0 | 0/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Define $f(x)=|| x|-\\tfrac{1}{2}|$ and $g(x)=|| x|-\\tfrac{1}{4}|$. Find the number of (...TRUNCATED) | 385 | math | [".\n\nThis is the same process we've been using for these interactive problems.\n\ni.e. Write your (...TRUNCATED) | 0 | 0/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Let $p$ be the least prime number for which there exists a positive integer $n$ such th(...TRUNCATED) | 110 | math | [".\n\nThis is the problem in form: Answer: $Answer$.\n\nOkay, so I need to find the least prime num(...TRUNCATED) | 3 | 3/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Let $ABCD$ be a tetrahedron such that $AB=CD= \\sqrt{41}$, $AC=BD= \\sqrt{80}$, and $BC(...TRUNCATED) | 104 | math | [".\n\nThe problem asks for the distance from an interior point $I$ to the faces of a tetrahedron $A(...TRUNCATED) | 1 | 1/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Let $\\mathcal{B}$ be the set of rectangular boxes with surface area $54$ and volume $2(...TRUNCATED) | 721 | math | [".\n\nOkay, let's try to figure out this problem. So, we have a set of rectangular boxes, each with(...TRUNCATED) | 14 | 14/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"There exist real numbers $x$ and $y$, both greater than 1, such that $\\log_x\\left(y^x(...TRUNCATED) | 025 | math | [".\n\nThis is the problem in form: Answer: $Answer$.\n\nOkay, let's tackle this problem step by ste(...TRUNCATED) | 0 | 0/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Alice and Bob play the following game. A stack of $n$ tokens lies before them. The play(...TRUNCATED) | 809 | math | [" line. You MUST have the form: Answer: $Answer$.\n\nOkay, so Alice and Bob are playing this game w(...TRUNCATED) | 7 | 7/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
[{"content":"Jen enters a lottery by picking $4$ distinct numbers from $S=\\{1,2,3,\\cdots,9,10\\}.$(...TRUNCATED) | 116 | math | [" line. You MUST have the form: Answer: $Answer$.\n\nOkay, let's tackle this probability problem. S(...TRUNCATED) | 22 | 22/64 | 64 | allenai/Olmo-3-1025-7B | olmo_thinker_rlzero | 1 | 1 | 32,768 | test_2024 |
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