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[ { "content": "Return your final response within \\boxed{} and only include the letter choice (A, B, C, or D) as your final response.\nProblem: Identify the compound C9H11NO2 using the given data.\nIR: medium to strong intensity bands at 3420 cm-1, 3325 cm-1\nstrong band at 1720 cm-1\n1H NMR: 1.20 ppm (t, 3H); 4...
{ "do_sample": true, "max_new_tokens": 32768, "seed": 2, "temperature": 0.7 }
2
46
GPQADiamond
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
<|begin_of_thought|> Okay, let's try to figure out which compound C9H11NO2 is from the given data. The options are A to D. Let's start by analyzing the IR and NMR data step by step. First, the IR spectrum. The medium to strong bands around 3420 and 3325 cm-1. These are typically associated with hydroxyl (-OH) groups,...
[ { "content": "Problem: What is the product of all solutions to the equation\n\\[\\log_{7x}2023\\cdot \\log_{289x}2023=\\log_{2023x}2023\\]\nMark your solution with \\boxed\nAnswer:", "role": "user" } ]
{ "do_sample": false, "max_new_tokens": 32768, "seed": 3, "temperature": 0.7 }
3
8
AMC23
{ "expected_answer": "1", "problem_id": "10", "reference_solution": "", "subject": null, "type": null }
<|begin_of_thought|> Okay, so I need to solve this logarithmic equation: the product of log base 7x of 2023 and log base 289x of 2023 equals log base 2023x of 2023. Hmm, logarithms with different bases. Let me write down the equation again to make sure I have it right. The equation is: \[\log_{7x}2023 \cdot \log_{289...
[ { "content": "Generate an executable Python function generated from the given prompt. Return the function body without invoking it at the final solution.You are given a 0-indexed 2D integer array nums. Initially, your score is 0. Perform the following operations until the matrix becomes empty:\n\nFrom each row ...
{ "do_sample": false, "max_new_tokens": 32768, "seed": 0, "temperature": 0.7 }
0
10
LiveCodeBench
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
<|begin_of_thought|> Okay, let's see. I need to solve this problem where I have to compute a score based on selecting the largest numbers from each row in a matrix, then taking the maximum of those selected each time. Hmm. So the problem says, in each step, we pick the largest number from each row. Then among all tho...
[ { "content": "In this problem, multiple options can be correct. Give a detailed solution and end the solution with the final answer. Mark your solution, which should be one or more multiple-choice letter(s), with \\boxed\nAnswer:\n\nProblem: Addition of excess aqueous ammonia to a pink coloured aqueous solution...
{ "do_sample": false, "max_new_tokens": 32768, "seed": 0, "temperature": 0.7 }
0
78
JEEBench
{ "expected_answer": "BCD", "problem_id": "23", "reference_solution": null, "subject": "chem", "type": "MCQ(multiple)" }
<|begin_of_thought|> Okay, let's try to tackle this chemistry problem step by step. First, I need to understand what each part of the question is saying and figure out the possible identities of X, Y, and Z based on the given information. Then, I can analyze each option to determine which ones are correct. Starting w...
[ { "content": "Problem: The asymptotes of a hyperbola are $y = 2x - 3$ and $y = 17 - 2x.$ Also, the hyperbola passes through the point $(4,7).$ Find the distance between the foci of the hyperbola.\nMark your solution with \\boxed\nAnswer:", "role": "user" } ]
{ "do_sample": false, "max_new_tokens": 32768, "seed": 0, "temperature": 0.7 }
0
409
MATH500
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
<|begin_of_thought|> Okay, let's try to solve this hyperbola problem. The asymptotes are given as y = 2x - 3 and y = 17 - 2x, and the hyperbola passes through the point (4,7). We need to find the distance between the foci. Hmm, let's start by recalling what we know about hyperbolas and their asymptotes. First, hyperb...
[ { "content": "Problem: For how many integers $n$ does the expression\\[\\sqrt{\\frac{\\log (n^2) - (\\log n)^2}{\\log n - 3}}\\]represent a real number, where log denotes the base $10$ logarithm?\nMark your solution with \\boxed\nAnswer:", "role": "user" } ]
{ "do_sample": false, "max_new_tokens": 32768, "seed": 0, "temperature": 0.7 }
0
37
AMC23
{ "expected_answer": "901", "problem_id": "47", "reference_solution": "", "subject": null, "type": null }
<|begin_of_thought|> Okay, let's try to figure out for how many integers n the expression √[(log(n²) - (log n)²)/(log n - 3)] is a real number. Hmm, so the square root requires that the argument inside is non-negative. So, first, I need to make sure that the numerator divided by the denominator is greater than or equa...
[{"content":"Generate an executable Python function generated from the given prompt. Return the func(...TRUNCATED)
{ "do_sample": false, "max_new_tokens": 32768, "seed": 1, "temperature": 0.7 }
1
163
LiveCodeBench
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
"<|begin_of_thought|>\n\nOkay, let's see. I need to find all beautiful indices in the string s. A be(...TRUNCATED)
[{"content":"Generate an executable Python function generated from the given prompt. The function sh(...TRUNCATED)
{ "do_sample": false, "max_new_tokens": 32768, "seed": 2, "temperature": 0.7 }
2
410
LiveCodeBench
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
"<|begin_of_thought|>\n\nOkay, I need to solve this problem where I have to read some integers from (...TRUNCATED)
[{"content":"Generate an executable Python function generated from the given prompt. The function sh(...TRUNCATED)
{ "do_sample": false, "max_new_tokens": 32768, "seed": 1, "temperature": 0.7 }
1
313
LiveCodeBench
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
"<|begin_of_thought|>\n\nOkay, let's see. The problem is about choosing a half-open interval [x, x+M(...TRUNCATED)
[{"content":"Problem: Simplify $\\tan 100^\\circ + 4 \\sin 100^\\circ.$\nMark your solution with \\b(...TRUNCATED)
{ "do_sample": false, "max_new_tokens": 32768, "seed": 0, "temperature": 0.7 }
0
164
MATH500
{ "expected_answer": "", "problem_id": "", "reference_solution": "", "subject": null, "type": null }
"<|begin_of_thought|>\n\nOkay, so I need to simplify the expression tan 100° + 4 sin 100°. Let me (...TRUNCATED)
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mlfoundations-dev/OpenThinker-7B_1744681639_eval_1331

Precomputed model outputs for evaluation.

Evaluation Results

Summary

Metric AIME24 AMC23 MATH500 MMLUPro JEEBench GPQADiamond LiveCodeBench CodeElo
Accuracy 30.3 70.8 83.8 29.6 43.7 41.6 39.7 8.8

AIME24

  • Average Accuracy: 30.33% ± 1.45%
  • Number of Runs: 10
Run Accuracy Questions Solved Total Questions
1 33.33% 10 30
2 26.67% 8 30
3 26.67% 8 30
4 26.67% 8 30
5 26.67% 8 30
6 36.67% 11 30
7 23.33% 7 30
8 33.33% 10 30
9 33.33% 10 30
10 36.67% 11 30

AMC23

  • Average Accuracy: 70.75% ± 1.37%
  • Number of Runs: 10
Run Accuracy Questions Solved Total Questions
1 72.50% 29 40
2 70.00% 28 40
3 65.00% 26 40
4 75.00% 30 40
5 77.50% 31 40
6 72.50% 29 40
7 65.00% 26 40
8 75.00% 30 40
9 70.00% 28 40
10 65.00% 26 40

MATH500

  • Accuracy: 83.80%
    Accuracy Questions Solved Total Questions
    83.80% 419 500

MMLUPro

  • Average Accuracy: 29.60% ± 0.00%
  • Number of Runs: 1
Run Accuracy Questions Solved Total Questions
1 29.60% 148 500

JEEBench

  • Average Accuracy: 43.72% ± 1.19%
  • Number of Runs: 3
Run Accuracy Questions Solved Total Questions
1 40.83% 210.25 515
2 45.34% 233.5 515
3 45.00% 231.75 515

GPQADiamond

  • Average Accuracy: 41.58% ± 1.44%
  • Number of Runs: 3
Run Accuracy Questions Solved Total Questions
1 41.92% 83 198
2 44.44% 88 198
3 38.38% 76 198

LiveCodeBench

  • Average Accuracy: 39.73% ± 0.41%
  • Number of Runs: 3
Run Accuracy Questions Solved Total Questions
1 39.14% 200 511
2 39.53% 202 511
3 40.51% 207 511

CodeElo

  • Average Accuracy: 8.78% ± 0.45%
  • Number of Runs: 3
Run Accuracy Questions Solved Total Questions
1 7.93% 31 391
2 8.95% 35 391
3 9.46% 37 391
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