Datasets:
task string | model string | model_key string | reasoning_level string | data_id int32 | seed int32 | prompt string | trigger string | has_trigger bool | sampling dict | text string | finish_reason string | num_prompt_tokens int32 | num_completion_tokens int32 | ground_truth string | ground_truth_accepted list | answer_is_set bool | extracted_answer string | extracted_answer_is_list bool | has_box int8 | is_correct int8 | prompt_logprob_sentinel bool | cv3b_label string | cv3b_prob float64 | cv3b_ctx_A float64 | cv3b_ctx_B float64 | cv3b_ctx_C float64 | cv7b_label string | cv7b_prob float64 | cv7b_ctx_A float64 | cv7b_ctx_B float64 | cv7b_ctx_C float64 | tokens dict |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,234 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1234
} | Okay, let's see. I have this system of logarithmic equations with variables x, y, and z. All of them are positive real numbers, so I don't have to worry about the domains of the logarithms. The equations are:
1. log₂(x/(yz)) = 1/2
2. log₂(y/(xz)) = 1/3
3. log₂(z/(xy)) = 1/4
And I need to find the absolute value of lo... | stop | 186 | 4,027 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.99989 | 0.523438 | 0.345703 | 0.131836 | A | 0.9999 | 0.613281 | 0.328125 | 0.059326 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -120.21600441707056,
"completion_avg_logprob": -0.029852496751197062,
"completion_ppl": 1.030302549771371
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,235 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1235
} | Okay, let's see. I have this problem with three logarithmic equations involving x, y, and z. I need to find the absolute value of log base 2 of (x^4 y^3 z^2) and express it as a fraction m/n where m and n are coprime, then find m + n. Hmm. Alright, let's start by writing down the given equations.
The first equation is... | stop | 186 | 3,960 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999935 | 0.617188 | 0.269531 | 0.112305 | A | 0.999865 | 0.640625 | 0.302734 | 0.059326 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -150.40085116825702,
"completion_avg_logprob": -0.03798001292127703,
"completion_ppl": 1.0387104718830507
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,236 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1236
} | Okay, so I need to solve this system of logarithmic equations and then find the absolute value of log base 2 of (x^4 y^3 z^2), right? Let me start by writing down the given equations again to make sure I have them right.
The equations are:
1. log₂(x/(y z)) = 1/2
2. log₂(y/(x z)) = 1/3
3. log₂(z/(x y)) = 1/4
Hmm, all... | stop | 186 | 3,619 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.99993 | 0.648438 | 0.259766 | 0.091797 | A | 0.999921 | 0.691406 | 0.263672 | 0.045898 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -173.01813095486517,
"completion_avg_logprob": -0.047808270504245694,
"completion_ppl": 1.0489695176463938
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,237 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1237
} | Okay, let's see. I need to solve this system of logarithmic equations and find the absolute value of log base 2 of (x^4 y^3 z^2), then express it as a reduced fraction m/n and find m + n. Hmm. Alright, let's start by writing down the given equations.
The equations are:
1. log₂(x/(y z)) = 1/2
2. log₂(y/(x z)) = 1/3
3.... | stop | 186 | 4,972 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999935 | 0.523438 | 0.318359 | 0.15625 | A | 0.99989 | 0.660156 | 0.285156 | 0.056396 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -261.54615835544774,
"completion_avg_logprob": -0.05260381302402408,
"completion_ppl": 1.0540119765697598
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,238 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1238
} | Okay, let's see. I have this system of logarithmic equations involving x, y, and z. The problem is asking for the absolute value of log base 2 of (x^4 y^3 z^2), and then to find m + n where that value is expressed as a reduced fraction m/n. Alright, let's break it down step by step.
First, the given equations are:
1.... | stop | 186 | 5,018 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999923 | 0.550781 | 0.308594 | 0.139648 | A | 0.999899 | 0.652344 | 0.294922 | 0.053711 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -205.50840391185292,
"completion_avg_logprob": -0.04095424549857571,
"completion_ppl": 1.0418044372123612
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,239 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1239
} | Okay, so I have this problem where I need to find the value of |log₂(x⁴y³z²)| given some logarithmic equations involving x, y, and z. The answer should be in the form m/n where m and n are coprime, and then I need to find m + n. Alright, let's start by breaking down the problem.
First, the problem gives me three equat... | stop | 186 | 5,150 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999923 | 0.511719 | 0.335938 | 0.152344 | A | 0.999879 | 0.679688 | 0.273438 | 0.045654 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -219.63634826577413,
"completion_avg_logprob": -0.04264783461471342,
"completion_ppl": 1.043570320786887
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,240 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1240
} | Okay, let's see. I need to solve this system of logarithmic equations involving x, y, and z. The problem gives three equations with logs base 2, and then asks for the absolute value of log base 2 of (x^4 y^3 z^2), expressed as a reduced fraction m/n, and then m + n. Hmm. Alright, let's start by writing down the equatio... | stop | 186 | 4,415 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999948 | 0.59375 | 0.279297 | 0.126953 | A | 0.999856 | 0.667969 | 0.28125 | 0.048828 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -232.82940751215233,
"completion_avg_logprob": -0.052735992641484104,
"completion_ppl": 1.054151304677586
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,241 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1241
} | Okay, let's see. I have this problem with three logarithmic equations involving x, y, and z. I need to find the absolute value of log base 2 of (x^4 y^3 z^2) and then express it as a reduced fraction m/n, finally adding m and n. Hmm, let's start by recalling some logarithm properties.
First, the equations given are:
... | stop | 186 | 3,392 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999939 | 0.664063 | 0.244141 | 0.09375 | A | 0.999878 | 0.507813 | 0.414063 | 0.078125 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -116.28735487570457,
"completion_avg_logprob": -0.03428282867797894,
"completion_ppl": 1.0348772583078751
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,242 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1242
} | Okay, let's see. I have this problem with three equations involving logarithms, and I need to find the absolute value of log base 2 of (x^4 y^3 z^2), then express that as a fraction m/n where m and n are coprime, and find m + n. Hmm. Alright, let's start by writing down the given equations.
The equations are:
1. log₂... | stop | 186 | 3,822 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999946 | 0.640625 | 0.255859 | 0.102539 | A | 0.9999 | 0.609375 | 0.326172 | 0.063965 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -179.16368673095607,
"completion_avg_logprob": -0.04687694576948092,
"completion_ppl": 1.0479930411675245
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,243 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1243
} | Okay, let's see. I need to solve this system of logarithmic equations involving x, y, and z. Then find the absolute value of log base 2 of (x^4 y^3 z^2) and express it as a fraction m/n where m and n are coprime, and then find m + n. Hmm.
First, the equations given are:
1. log₂(x/(y z)) = 1/2
2. log₂(y/(x z)) = 1/3
3... | stop | 186 | 4,162 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999926 | 0.585938 | 0.300781 | 0.11084 | A | 0.999878 | 0.632813 | 0.298828 | 0.066895 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -205.65469780774185,
"completion_avg_logprob": -0.04941246943963043,
"completion_ppl": 1.0506536238894102
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,244 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1244
} | Okay, let's see. I have this problem with three logarithmic equations involving x, y, and z. I need to find the absolute value of log base 2 of (x^4 y^3 z^2) and express it as a fraction m/n where m and n are coprime, then find m + n. Hmm. Alright, let's start by recalling some logarithm properties.
First, the equatio... | stop | 186 | 4,422 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999925 | 0.558594 | 0.3125 | 0.129883 | A | 0.999863 | 0.65625 | 0.287109 | 0.056396 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -163.85467041747185,
"completion_avg_logprob": -0.03705442569368427,
"completion_ppl": 1.0377494995375798
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,245 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1245
} | Okay, so I have this problem here with three logarithmic equations involving x, y, and z. I need to find the absolute value of log base 2 of (x^4 y^3 z^2) and express it as a fraction m/n where m and n are coprime, then find m + n. Alright, let me start by understanding the given equations.
The equations are:
1. log₂... | stop | 186 | 4,200 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999929 | 0.574219 | 0.294922 | 0.133789 | A | 0.999899 | 0.636719 | 0.300781 | 0.061523 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -163.9816694275777,
"completion_avg_logprob": -0.03904325462561374,
"completion_ppl": 1.0398154595058522
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,246 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1246
} | Okay, so I have this problem here with three logarithmic equations involving x, y, and z. I need to find the value of |log₂(x⁴y³z²)| and express it as a fraction m/n where m and n are coprime, then find m + n. Let me start by understanding what's given.
The equations are:
1. log₂(x/(yz)) = 1/2
2. log₂(y/(xz)) = 1/3
3... | stop | 186 | 4,723 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999927 | 0.511719 | 0.335938 | 0.152344 | A | 0.999847 | 0.664063 | 0.279297 | 0.057129 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -214.45511257002838,
"completion_avg_logprob": -0.04540654511328147,
"completion_ppl": 1.046453203878417
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,247 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1247
} | Okay, let's see. I need to solve this system of logarithmic equations and then find the absolute value of log base 2 of x^4 y^3 z^2. The answer should be a fraction m/n where m and n are coprime, and then find m + n. Alright, let's start by recalling some logarithm properties.
First, the equations given are:
1. log₂(... | stop | 186 | 3,808 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999945 | 0.679688 | 0.230469 | 0.088867 | A | 0.999902 | 0.625 | 0.308594 | 0.065918 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -155.5792704094678,
"completion_avg_logprob": -0.040855900842822424,
"completion_ppl": 1.0417019863514512
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,248 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1248
} | Okay, let's see. I need to solve this system of logarithmic equations involving x, y, and z. Then find the absolute value of log base 2 of (x⁴y³z²) and express it as a reduced fraction m/n, then find m + n. Alright, let's start by recalling some logarithm properties.
First, the equations given are:
1. log₂(x/(yz)) = ... | stop | 186 | 4,747 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999917 | 0.490234 | 0.351563 | 0.15918 | A | 0.999889 | 0.632813 | 0.3125 | 0.056396 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -193.90621981509764,
"completion_avg_logprob": -0.04084816090480254,
"completion_ppl": 1.041693923673844
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,249 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1249
} | Okay, let's see. I need to solve this system of logarithmic equations and then find the absolute value of log base 2 of (x^4 y^3 z^2), right? The problem gives three equations involving logs of ratios of x, y, z. Hmm. Let me write them down again to make sure I have them right.
The first equation is log₂(x/(y z)) = 1/... | stop | 186 | 4,407 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999946 | 0.597656 | 0.28125 | 0.12207 | A | 0.99987 | 0.675781 | 0.271484 | 0.051514 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -242.84237602276235,
"completion_avg_logprob": -0.05510378398519681,
"completion_ppl": 1.056650272361265
} |
aime24 | nvidia/AceReason-Nemotron-1.1-7B | AceReason-Nemotron-1.1-7B | null | 0 | 1,250 | Let $x,y$ and $z$ be positive real numbers that satisfy the following system of equations:
\[\log_2\left({x \over yz}\right) = {1 \over 2}\]
\[\log_2\left({y \over xz}\right) = {1 \over 3}\]
\[\log_2\left({z \over xy}\right) = {1 \over 4}\]
Then the value of $\left|\log_2(x^4y^3z^2)\right|$ is $\tfrac{m}{n}$ where $m$... | Please reason step by step, and put your final answer within \boxed{}. | true | {
"strategy": "top_p",
"temperature": 0.6,
"top_p": 0.95,
"n": 1,
"max_tokens": 32768,
"skip_special_tokens": false,
"seed": 1250
} | Okay, so I have this problem here with three logarithmic equations involving x, y, and z. I need to find the value of |log₂(x⁴y³z²)| and express it as a fraction m/n where m and n are coprime, then find m + n. Alright, let's break this down step by step.
First, let's recall some logarithm properties. The logarithm of ... | stop | 186 | 3,247 | 33 | [
"33"
] | false | 33 | false | 1 | 1 | false | A | 0.999955 | 0.71875 | 0.206055 | 0.075684 | A | 0.999878 | 0.710938 | 0.241211 | 0.049561 | {
"prompt_sum_logprob": -542.6197576433585,
"prompt_avg_logprob": -2.9330797710451812,
"prompt_ppl": 18.785396217760095,
"completion_sum_logprob": -126.69440115550346,
"completion_avg_logprob": -0.03901891011872604,
"completion_ppl": 1.0397901460193597
} |
Anonymous Reasoning Traces
This repository contains data accompanying an anonymous TMLR submission. It provides 192,000 sampled mathematical reasoning traces from 20 model configurations on four 30-question benchmarks. Each question has 80 sampled responses.
Contents
The repository provides two representations of the same attempts:
| Configuration | Rows | Approximate size | Contents |
|---|---|---|---|
meta |
192,000 | 1.36 GiB | All models without token-level arrays |
| 20 per-model configurations | 9,600 each | 11.72 GiB total | Full token-level data |
Every configuration has the splits aime24, aime25, brumo25, and hmmt25_feb.
data/<model>/<task>.parquet
meta/<task>/<model>.parquet
Loading
pip install -U datasets
from datasets import load_dataset
meta = load_dataset(
"AnonymizedTMLRSubmission/reasoning-traces",
"meta",
split="aime25",
streaming=True,
)
model_data = load_dataset(
"AnonymizedTMLRSubmission/reasoning-traces",
"Phi-4-reasoning",
split="hmmt25_feb",
streaming=True,
)
To select one 80-attempt candidate pool:
from itertools import islice
question_id = 7
start = question_id * 80
pool = list(islice(model_data, start, start + 80))
Data Format
| Field | Description |
|---|---|
task |
Benchmark or split identifier |
model |
Model identifier |
model_key |
Unique configuration key |
data_id, seed |
Question identifier and sampling seed |
prompt, trigger |
Problem text and generation instruction |
sampling |
Sampling configuration |
text, finish_reason |
Generated response and termination reason |
num_prompt_tokens, num_completion_tokens |
Token counts |
ground_truth |
Reference answer |
evalscope_extracted_answer, evalscope_is_correct |
Extracted answer and rule-based correctness |
cv3b_* |
Three-way verifier outputs and diagnostic values |
llmv_* |
Reference-free verifier criterion scores |
tokens |
Aggregate token statistics and, where present, token-level arrays |
Additional columns include has_trigger, ground_truth_accepted, answer_is_set,
extracted_answer, extracted_answer_is_list, has_box, is_correct, cv7b_*, and
prompt_logprob_sentinel.
The tokens struct always contains aggregate prompt and completion log-probability
statistics. Per-model configurations also contain token, log-probability, and rank arrays.
The meta configuration excludes those arrays for lower storage and faster analysis.
Sampling and Evaluation
Sampling used temperature 0.6, top-p 0.95, one response per call, and seeds 1234 through
1313. Build question-by-seed arrays from is_correct, extracted_answer, or verifier
scores for evaluation and answer selection. State any filtering of truncated attempts and
any handling of set-valued answers.
The response coverage differs across model families. For some models, text contains
only the final channel, while tokens.completion_token_list represents the full generated
sequence. Use text when reproducing verifier inputs.
License
The artifact is provided under the MIT License. Problem statements from the underlying competitions remain subject to their applicable terms.
Citation
Citation information will be added after anonymous review.
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