answer string | kind string | origin string | prompt string | source_id string | split string | task_id string | task_type string |
|---|---|---|---|---|---|---|---|
277 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Patrick started walking at a constant rate along a straight road from school to the park. One hour after Patrick left, Tanya started running along the same road from school to the park. One hour after... | 2026_1 | test | aime_2026/test-2026_1 | aime_2026 |
62 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the number of positive integer palindromes written in base $10$ with no zero digits, and whose digits add up to $13$. For example, $42124$ has these properties. Recall that a palindrome is a numb... | 2026_2 | test | aime_2026/test-2026_2 | aime_2026 |
79 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
A hemisphere with radius $200$ sits on top of a horizontal circular disk with radius $200,$ and the hemisphere and disk have the same center. Let $\mathcal T$ be the region of points P in the disk suc... | 2026_3 | test | aime_2026/test-2026_3 | aime_2026 |
70 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the number of integers less than or equal to 100 that are equal to $a+b+ab$ for some choice of distinct positive integers a and b. | 2026_4 | test | aime_2026/test-2026_4 | aime_2026 |
65 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
A plane contains points $A$ and $B$ with $AB = 1$. Point $A$ is rotated in the plane counterclockwise through an acute angle $\theta$ around point $B$ to point $A^\prime$. Then $B$ is rotated in the p... | 2026_5 | test | aime_2026/test-2026_5 | aime_2026 |
441 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
A real number $x$ satisfies $\sqrt[20]{x^{\log_{2026}x}}=26x$. What is the number of positive divisors of the product of all possible positive values of $x$? | 2026_6 | test | aime_2026/test-2026_6 | aime_2026 |
396 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the number of functions $\pi$ mapping the set $A =\{1,2,3,4,5,6\}$ onto $A$ such that for every $a \in A,$
\[
\pi(\pi(\pi(\pi(\pi(\pi(a)))))) = a.
\] | 2026_7 | test | aime_2026/test-2026_7 | aime_2026 |
244 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Let $N$ be the number of positive integer divisors of $17017^{17}$ that leave a remainder of $5$ when divided by $12$. Find the remainder when $N$ is divided by $1000$. | 2026_8 | test | aime_2026/test-2026_8 | aime_2026 |
29 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Joanne has a blank fair six-sided die and six stickers each displaying a different integer from 1 to 6. Joanne rolls the die and then places the sticker labeled 1 on the top face of the die. She then ... | 2026_9 | test | aime_2026/test-2026_9 | aime_2026 |
156 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Let $\triangle ABC$ have side lengths $AB = 13, BC = 14,$ and $CA = 15.$ Triangle $\triangle A'B'C'$ is obtained by rotating $\triangle ABC$ about its circumcenter so that ${}\overline{AC}$ is perpend... | 2026_10 | test | aime_2026/test-2026_10 | aime_2026 |
896 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
The integers from $1$ to $64$ are placed in some order into an $8 \times 8$ grid of cells with one number in each cell. Let $a_{i,j}$ be the number placed in the cell in row $i$ and column $j,$ and le... | 2026_11 | test | aime_2026/test-2026_11 | aime_2026 |
161 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Triangle $\triangle ABC$ lies in plane $\mathcal P$ with $AB = 6, AC = 4,$ and $\angle BAC = 90^\circ.$ Let $D$ be the reflection across $\overline{BC}$ of the centroid of $\triangle ABC. {}$ Four sph... | 2026_12 | test | aime_2026/test-2026_12 | aime_2026 |
39 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
For each positive integer $r$ less than $502,$ define
\[
S_r=\sum_{m\ge 0}\dbinom{10000}{502n+r},
\]
where $\binom{10000}{n}$ is defined to be $0$ when $n>10000.$ That is, $S_r$ is the sum of all bino... | 2026_13 | test | aime_2026/test-2026_13 | aime_2026 |
681 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
In an equiangular pentagon, the sum of the squares of the side lengths equals $308,$ and the sum of the squares of the diagonal lengths equals $800.$ The square of the perimeter of the pentagon can be... | 2026_14 | test | aime_2026/test-2026_14 | aime_2026 |
83 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Let $a, b,$ and $n$ be positive integers with both $a$ and $b$ greater than or equal to $2$ and less than or equal to $2n$. Define an $a \times b$ cell loop in a $2n \times 2n$ grid of cells to be the... | 2026_15 | test | aime_2026/test-2026_15 | aime_2026 |
178 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the sum of the $10$th terms of all arithmetic sequences of integers that have first term equal to $4$ and include both $24$ and $34$ as terms. | 2026_16 | test | aime_2026/test-2026_16 | aime_2026 |
243 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
The figure below shows a grid of $10$ squares in a row. Each square has a diagonal connecting its lower left vertex to its upper right vertex. A bug moves along the line segments from vertex to vertex... | 2026_17 | test | aime_2026/test-2026_17 | aime_2026 |
503 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Let $ABCDE$ be a nonconvex pentagon with internal angles $\angle A = \angle E = 90^\circ$ and $\angle B = \angle D = 45^\circ.$ Suppose that $DE < AB, AE = 20, BC = 14\sqrt2,$ and points $B,C,$ and $D... | 2026_18 | test | aime_2026/test-2026_18 | aime_2026 |
279 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
For each positive integer $n$ let $f(n)$ be the value of the base-ten numeral $n$ viewed in base $b$, where $b$ is the least integer greater than the greatest digit in $n$. For example, if $n=72$, the... | 2026_19 | test | aime_2026/test-2026_19 | aime_2026 |
190 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
An urn contains $n$ marbles. Each marble is either red or blue, and there are at least $7$ marbles of each color. When $7$ marbles are drawn randomly from the urn without replacement, the probability ... | 2026_20 | test | aime_2026/test-2026_20 | aime_2026 |
50 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the sum of all real numbers $r$ such that there is at least one point where the circle with radius $r$ centered at $(4, 39)$ is tangent to the parabola with equation $2y = x^2 - 8x + 12.$ | 2026_21 | test | aime_2026/test-2026_21 | aime_2026 |
754 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
A standard fair six-sided die is rolled repeatedly. Each time the die reads 1 or 2, Alice gets a coin; each time it reads 3 or 4, Bob gets a coin; and each time it reads 5 or 6, Carol gets a coin. The... | 2026_22 | test | aime_2026/test-2026_22 | aime_2026 |
245 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Isosceles triangle $\triangle ABC$ has $AB = BC.$ Let $I$ be the incenter of $\triangle ABC.$ The perimeters of $\triangle ABC$ and $\triangle AIC$ are in the ratio $125:6,$ and all the sides of both ... | 2026_23 | test | aime_2026/test-2026_23 | aime_2026 |
669 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Let $S$ denote the value of the infinite sum
\[
\frac{1}{9} + \frac{1}{99} + \frac{1}{999} + \frac{1}{9999} + \cdots
\]
Find the remainder when the greatest integer less than or equal to $10^{100} S$... | 2026_24 | test | aime_2026/test-2026_24 | aime_2026 |
850 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Let $\triangle ABC$ be a triangle with $D$ on $\overline{BC}$ such that $\overline{AD}$ bisects $\angle BAC.$ Let $\omega$ be the circle that passes through $A$ and is tangent to segment $\overline{BC... | 2026_25 | test | aime_2026/test-2026_25 | aime_2026 |
132 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the greatest integer $n$ such that the cubic polynomial
\[
x^{3} - \displaystyle\frac{n}{6}x^{2} + (n - 11)x - 400
\]
has roots $\alpha^{2}$, $\beta^{2}$, and $\gamma^{2}$, where $\alpha$, $\beta... | 2026_26 | test | aime_2026/test-2026_26 | aime_2026 |
223 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Consider a tetrahedron with two isosceles triangle faces with side lengths $5\sqrt{10}, 5\sqrt{10},$ and $10$ and two isosceles triangle faces with side lengths $5\sqrt{10}, 5\sqrt{10},$ and $18.$ The... | 2026_27 | test | aime_2026/test-2026_27 | aime_2026 |
107 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Call finite sets of integers $S$ and $T$ cousins if
- $S$ and $T$ have the same number of elements,
- $S$ and $T$ are disjoint, and
- the elements of $S$ can be paired with the elements of $T$ so that... | 2026_28 | test | aime_2026/test-2026_28 | aime_2026 |
157 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
For integers $a$ and $b,$ let $a \circ b = a - b$ if $a$ is odd and $b$ is even, and $a+b$ otherwise. Find the number of sequences $a_1, a_2, a_3, \ldots, a_n$ of positive integers such that
\[
a_1 + ... | 2026_29 | test | aime_2026/test-2026_29 | aime_2026 |
393 | aime_2026 | MathArena/aime_2026/default/train | Solve the following competition math problem. The answer is an integer from 0 to 999. Put the final answer in \boxed{}.
Find the number of ordered 7-tuples $(a_1, a_2, a_3, \ldots, a_7)$ having the following properties:
- $a_k \in \{1,2,3\}$ for all $k.$
- $a_1+a_2+a_3+a_4+a_5+a_6+a_7$ is a multiple of $3.$
- $a_1a_2 a... | 2026_30 | test | aime_2026/test-2026_30 | aime_2026 |
EvoSteer Dataset
Training and test splits of EvoSteer: Online Self-Evolving Graph Orchestration via Reference-Anchored Credit Assignment (code: beita6969/evosteer).
Six in-distribution (IID) benchmarks supply the training tasks and the IID test sets. Six out-of-distribution (OOD) benchmarks are evaluation-only; each is posed as one IID task type. Every test set has 128 items (AIME 2026: all 30 problems) and is disjoint from training. There is no separate validation split.
| Benchmark | Role | Training | Test | Test source | Metric |
|---|---|---|---|---|---|
| HotpotQA | IID | 1,280 from distractor train | 128 | distractor validation | Ans EM |
| NQ-Open | IID | 1,280 from train | 128 | validation | Ans EM |
| MedQA (USMLE, 4 options) | IID | 1,280 from train | 128 | test | Acc. |
| AIME | IID | 1,280 (977 problems, AIME 1983–2025) | 30 | AIME 2026, all problems | Acc. |
| MBPP+ | IID | 1,280 (247 problems) | 128 | 128 of the 378 problems | Pass@1 |
| ALFWorld | IID | 1,280 games from train | 128 | valid_unseen | SR (≤ 50 steps) |
| TriviaQA | OOD | – | 128 | rc.nocontext validation | Ans EM |
| MuSiQue | OOD | – | 128 | MuSiQue-Ans v1.0 dev | Ans EM |
| GPQA | OOD | – | 128 (IDs only) | Diamond | Acc. |
| MATH-Hard | OOD | – | 128 | MATH test, level 5 | Acc. |
| SWE-Bench Verified | OOD | – | 128 | 128 of the 500 instances | Resolved |
| WebShop | OOD | – | 128 | official human-goal test range (0–499) | SR |
Files
data/train_pool.jsonl— the full training pool (7,680 rows) exactly as read by the training code. The same rows, split by benchmark, are indata/train/<task type>.jsonl(configstrain_*).data/test/iid/<task type>.jsonl— IID test sets (configsiid_*).data/test/ood/<benchmark>.jsonl— OOD test sets (configsood_*).data/test/ood/gpqa_diamond.ids.json— GPQA Record IDs and option-order seeds (see below).data/test/ood/ood_text_sources.json— machine-readable provenance of the text OOD sets.scripts/— the builders that regenerate every file from pinned public sources.
Training pool
EvoSteer trains for 240 steps of 32 tasks, i.e. 7,680 task draws. The pool has exactly that size and is split equally over the six IID benchmarks (1,280 each).
- Each benchmark's candidates are ranked by
sha256("train:<task type>:<source id>")and the first 1,280 are kept, which is a fixed random sample. - A benchmark with fewer than 1,280 usable problems is cycled in the same order: AIME has 977 problems
(1.31 passes) and MBPP+ has 247 problems left after removing its test set and near-duplicates (5.18 passes). A repeated copy has
the task id suffix
~r<k>andrepeat = k. - Removed before ranking: every item whose question text equals a test item of the same task type (IID or OOD); the MBPP+ problems whose task statement matches an IID test problem up to numbers (MBPP 71 and 762); the three AIME problems that reappear in the MATH-Hard test set (2003 II #9, 2005 I #2, 2013 I #14); answers that are empty or contain a line break.
- AIME problems come from
di-zhang-fdu/AIME_1983_2024,AI-MO/aimo-validation-aime(2022–2024) andMathArena/aime_2025. Public collections lack about 55 of the 1,035 problems of 1983–2025, mostly ones that depend on a figure.
Test sets
Each test set holds the first 128 candidates by sha256("test:<benchmark>:<source id>") (AIME 2026:
all 30). OOD rows carry the IID task type they are posed as in task_type.
- GPQA questions are not redistributed.
gpqa_diamond.ids.jsonlists the 128 Record IDs and the seeds of their option order. Accept the terms ofIdavidrein/gpqa, downloadgpqa_diamond.csv, and runpython scripts/build_ood_text_test.py gpqa <gpqa_diamond.csv> data/test/ood/gpqa_diamond.ids.json <out.jsonl>. - SWE-Bench Verified rows identify the instance (
source_id=instance_id,repo,base_commit); score them with the official harness. - WebShop rows identify official human goals (
goal_indexafter the officialrandom.seed(233)shuffle of the 12,087 human goals, plusasinand the instruction); score them in the WebShop environment. - Ans EM uses SQuAD-style normalization and the maximum over the reference aliases (
answers). MATH-Hard answers are LaTeX expressions and need an equivalence checker.
Licenses
Each subset keeps the license and terms of its source dataset; see the source dataset cards listed
in data/test/ood/ood_text_sources.json and in the builders. GPQA text is not included.
Citation
@article{zhang2026evosteer,
title = {EvoSteer: Online Self-Evolving Graph Orchestration via Reference-Anchored Credit Assignment},
author = {Zhang, Mingda and Zhang, Hanwen and Huang, Qiang and Wang, Zijia and Guo, Pengfei and
Zhang, Yuchen and Zhu, Jionghao and Tang, Xiaoying},
year = {2026}
}
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