Dataset Viewer
message_id
stringclasses 30
values | problem
stringclasses 30
values | answer
stringclasses 30
values | processed_answer
stringclasses 653
values | responses
stringlengths 3.73k
78.7k
| reward
bool 2
classes | prompt_len
int64 45
644
| response_len
int64 1.6k
16.4k
| classifier_scores
sequencelengths 1.71k
17k
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|---|---|---|---|---|---|---|---|---|
id_2
| "Given that $x, y$, and $z$ are positive real numbers such that\n\n$$\nx^{\\log _{2}(y z)}=2^{8} \\c(...TRUNCATED) |
\frac{1}{576}
| "Okay, so I have this problem where I need to find the smallest possible value of \\( xyz \\) given (...TRUNCATED) | false | 133 | 16,384 | [0.011687257327139378,0.009412589482963085,0.7620701193809509,0.7264255881309509,0.7082125544548035,(...TRUNCATED) |
|
id_5
| "Let $r$ be the remainder when $2017^{2025!}-1$ is divided by 2025!. Compute $\\frac{r}{2025!}$. (No(...TRUNCATED) |
\frac{1311}{2017}
| "Okay, so I have this problem where I need to find the remainder \\( r \\) when \\( 2017^{2025!} - 1(...TRUNCATED) | false | 75 | 16,384 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.3486451208591461,(...TRUNCATED) |
|
id_16
| "Compute the number of ways to arrange $3$ copies of each of the $26$ lowercase letters of the Engli(...TRUNCATED) |
2^{25} \cdot 26!
|
3\times26!
| "Alright, so I've got this problem here: I need to compute the number of ways to arrange 3 copies of(...TRUNCATED) | false | 109 | 14,130 | [0.011687257327139378,0.009412589482963085,0.7520125508308411,0.5921949744224548,0.5945512652397156,(...TRUNCATED) |
id_18
| "Two points are selected independently and uniformly at random inside a regular hexagon. Compute the(...TRUNCATED) |
\frac{4}{9}
| "Alright, so I have this probability problem: two points are selected independently and uniformly at(...TRUNCATED) | false | 57 | 16,384 | [0.011687257327139378,0.009412589482963085,0.8116759657859802,0.6601723432540894,0.6531268954277039,(...TRUNCATED) |
|
id_15
| "Compute the number of ways to pick two rectangles in a $5 \\times 5$ grid of squares such that the (...TRUNCATED) |
6300
| "Okay, so I need to figure out how many ways there are to pick two rectangles in a 5x5 grid such tha(...TRUNCATED) | false | 81 | 16,384 | [0.011687257327139378,0.009412589482963085,0.7520125508308411,0.5921949744224548,0.5945512652397156,(...TRUNCATED) |
|
id_15
| "Compute the number of ways to pick two rectangles in a $5 \\times 5$ grid of squares such that the (...TRUNCATED) |
6300
| "Okay, so I have this problem where I need to compute the number of ways to pick two rectangles in a(...TRUNCATED) | false | 81 | 16,384 | [0.011687257327139378,0.009412589482963085,0.7520125508308411,0.5921949744224548,0.5945512652397156,(...TRUNCATED) |
|
id_26
| "Point $P$ is inside triangle $\\triangle A B C$ such that $\\angle A B P=\\angle A C P$. Given that(...TRUNCATED) |
\frac{7}{18}
| "Okay, so I have this geometry problem here. Let me try to parse it step by step.\n\nWe have triangl(...TRUNCATED) | false | 118 | 16,384 | [0.011687257327139378,0.009412589482963085,0.6071974039077759,0.6842640042304993,0.5469801425933838,(...TRUNCATED) |
|
id_24
| "Let $\\triangle A B C$ be an equilateral triangle with side length $6$. Let $P$ be a point inside t(...TRUNCATED) |
\sqrt{23}-2 \sqrt{3}
| "Okay, so I have this geometry problem here, and I need to figure out the length of XP in this equil(...TRUNCATED) | false | 112 | 16,384 | [0.011687257327139378,0.009412589482963085,0.6592954993247986,0.6233768463134766,0.6884684562683105,(...TRUNCATED) |
|
id_11
| "Kevin the frog in on the bottom-left lily pad of a $3 \\times 3$ grid of lily pads, and his home is(...TRUNCATED) |
29
|
12
| "Alright, let's tackle this problem step by step. So, we have a 3x3 grid of lily pads, and Kevin the(...TRUNCATED) | false | 109 | 10,354 | [0.011687257327139378,0.009412589482963085,0.735641598701477,0.9019206762313843,0.8344069123268127,0(...TRUNCATED) |
id_17
| "Albert writes $2025$ numbers $a_{1}, \\ldots, a_{2025}$ in a circle on a blackboard. Initially, eac(...TRUNCATED) |
\frac{2025}{101}
|
1
| "Okay, so I have this problem where Albert writes 2025 numbers in a circle on a blackboard. Each num(...TRUNCATED) | false | 184 | 16,384 | [0.011687257327139378,0.009412589482963085,0.8606036305427551,0.7490872144699097,0.6740504503250122,(...TRUNCATED) |
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