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task
string
model
string
model_key
string
data_id
int32
seed
int32
prompt
string
trigger
string
sampling
dict
text
string
finish_reason
string
num_prompt_tokens
int32
num_completion_tokens
int32
ground_truth
string
schema_version
int32
evalscope_extracted_answer
string
evalscope_is_correct
int8
grading_status
string
grader_id
string
extracted_answer
string
extracted_answer_is_list
bool
boxed_answer_raw
string
has_box
int8
has_valid_box
int8
num_boxes
int32
box_status
string
boxed_is_correct
int8
evalscope_extraction_method
string
cv3b_label
string
cv3b_label_meaning
string
cv3b_prob
float64
cv3b_abc_A
float64
cv3b_abc_B
float64
cv3b_abc_C
float64
cv3b_ctx_A
float64
cv3b_ctx_B
float64
cv3b_ctx_C
float64
llmv_model
string
llmv_model_revision
string
llmv_problem_understanding_expected
float64
llmv_reasoning_validity_expected
float64
llmv_conclusion_support_expected
float64
llmv_mean_score_token_entropy_nats
float64
llmv_mean_scale_probability_mass_before_renormalization
float64
llmv_n_fine_grained_scores
int32
llmv_score_definition
string
logprob_sentinel
bool
tokens
dict
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
0
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 0 }
Here's a thinking process to solve the problem: 1. **Understand the Goal:** The objective is to find the distance from school to the park, expressed as a fraction $m/n$, and then calculate $m+n$. The problem involves three people (Patrick, Tanya, Jose) traveling at different speeds and starting at different times, bu...
stop
186
7,206
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999934
0.999947
0.000051
0.000002
0.404471
0.404471
0.191058
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
16.754517
19.705077
19.124362
0.279957
0.995849
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -456.3643849330583, "prompt_avg_logprob": -2.4668345131516665, "prompt_ppl": 11.785082221445515, "completion_sum_logprob": -1253.5036824007116, "completion_avg_logprob": -0.17395277302258, "completion_ppl": 1.1899993644201488 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
1
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 1 }
Here's a thinking process to solve the problem: 1. **Understand the Goal:** The objective is to find the distance from school to the park, expressed as a fraction $\frac{m}{n}$ in simplest form, and then calculate $m+n$. 2. **Identify the Variables and Relationships:** * **People:** Patrick (P), Tanya (T), Jo...
stop
186
8,766
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999895
0.999902
0.000096
0.000002
0.489621
0.381317
0.129063
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
19.114918
19.271282
18.965031
0.225135
0.998018
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -1473.8150084849622, "completion_avg_logprob": -0.1681285658778191, "completion_ppl": 1.1830887057084711 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
2
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 2 }
Let $D$ be the distance from school to the park in miles. Let $P$ be Patrick's walking speed. Let $T$ be Tanya's running speed. Let $J$ be Jose's bicycling speed. We are given the following relationships between their speeds: 1. Tanya ran at a constant rate of 2 miles per hour faster than Patrick walked. So, $T = P...
stop
186
8,446
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999892
0.999902
0.000096
0.000002
0.478422
0.372596
0.148982
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
19.302777
19.655474
18.520716
0.209746
0.998478
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -1588.1218469332957, "completion_avg_logprob": -0.1880324232693933, "completion_ppl": 1.2068726454721461 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
3
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 3 }
Here's a thinking process: 1. **Understand the Problem:** - Patrick starts walking first at a constant rate. Let his speed be $v_P$. - One hour later, Tanya starts running at a constant rate $v_T = v_P + 2$. - One hour after Tanya leaves (so 2 hours after Patrick left), Jose starts bicycling at a constant ra...
stop
186
3,563
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
5
ok
1
boxed
A
correct
0.999969
0.999975
0.000024
0.000001
0.548958
0.306338
0.144704
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
19.055456
19.819565
19.598634
0.153353
0.998302
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -375.97354525228826, "completion_avg_logprob": -0.1055216237025788, "completion_ppl": 1.1112901344703894 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
4
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 4 }
Here's a thinking process to solve the problem: 1. **Understand the Goal:** The objective is to find the distance from the school to the park, expressed as a fraction $\frac{m}{n}$, and then calculate $m+n$. 2. **Identify the Variables and Constants:** * **Locations:** School ($S$) and Park ($P$). Distance $d...
stop
186
6,489
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999946
0.999954
0.000045
0.000001
0.531245
0.350218
0.118537
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
19.456228
19.44978
19.813829
0.129694
0.99779
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -1064.8650395060035, "completion_avg_logprob": -0.16410310363784922, "completion_ppl": 1.1783357995374106 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
5
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 5 }
Let $d$ be the distance from the school to the park in miles. Let $v_P$ be Patrick's walking rate in miles per hour. Let $v_T$ be Tanya's running rate in miles per hour. Let $v_J$ be Jose's bicycling rate in miles per hour. Let $t_P$ be the time Patrick took to reach the park. Let $t_T$ be the time Tanya took to reach...
stop
186
13,866
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999906
0.999914
0.000085
0.000001
0.445927
0.445927
0.108147
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
17.404558
19.689516
16.388924
0.389624
0.997381
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -3121.825799742245, "completion_avg_logprob": -0.22514249240893158, "completion_ppl": 1.2525011753866926 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
6
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 6 }
Let $d$ be the distance from the school to the park in miles. Let $v_P$, $v_T$, and $v_J$ be the speeds of Patrick, Tanya, and Jose, respectively. Let $t_P$, $t_T$, and $t_J$ be the time taken by Patrick, Tanya, and Jose to reach the park, respectively. The problem states that they start at different times but arrive ...
stop
186
12,278
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
3
ok
1
boxed
A
correct
0.99978
0.999794
0.000203
0.000003
0.377087
0.48419
0.138723
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
17.176286
19.328116
17.575119
0.396967
0.996986
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -2791.719092295778, "completion_avg_logprob": -0.2273757201739516, "completion_ppl": 1.2553014214170715 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
7
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 Tanya left, Jose started bicycling along the same road from school to the park. Tanya ran at a constant rate of $2$ mil...
Solve the following math problem step by step. Put your answer inside \boxed{}. {question} Remember to put your answer inside \boxed{}.
{ "strategy": "top_p", "temperature": 1, "top_p": 0.95, "top_k": 20, "min_p": 0, "presence_penalty": 1.5, "repetition_penalty": 1, "n": 1, "max_tokens": 81920, "skip_special_tokens": false, "reasoning_effort": null, "seed": 7 }
Here is a thinking process to solve the problem: 1. **Understand the Goal:** The objective is to find the distance from school to the park, expressed as a fraction $m/n$, and then calculate $m+n$. 2. **Identify the Variables and Given Information:** * Path: Straight road from School ($S$) to Park ($P$). Dista...
stop
186
6,447
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999944
0.999953
0.000045
0.000001
0.499242
0.357723
0.143035
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
19.331191
19.430897
18.270543
0.233432
0.991629
3
mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to [0,1]
false
{ "prompt_sum_logprob": -470.98194338182657, "prompt_avg_logprob": -2.545848342604468, "prompt_ppl": 12.75404329622253, "completion_sum_logprob": -888.5191973783641, "completion_avg_logprob": -0.13781901619022244, "completion_ppl": 1.147767804085474 }
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
8
"Patrick started walking at a constant rate along a straight road from school to the park. One hour (...TRUNCATED)
"\nSolve the following math problem step by step. Put your answer inside \\boxed{}.\n\n{question}\n\(...TRUNCATED)
{"strategy":"top_p","temperature":1.0,"top_p":0.95,"top_k":20,"min_p":0.0,"presence_penalty":1.5,"re(...TRUNCATED)
"Here is a thinking process to solve the problem:\n\n1. **Understand the Goal:** The objective is t(...TRUNCATED)
stop
186
7,039
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
1
ok
1
boxed
A
correct
0.999894
0.999902
0.000096
0.000002
0.407368
0.44277
0.149862
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
18.272433
19.465021
19.353396
0.229031
0.99593
3
"mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to(...TRUNCATED)
false
{"prompt_sum_logprob":-470.98194338182657,"prompt_avg_logprob":-2.545848342604468,"prompt_ppl":12.75(...TRUNCATED)
aime_2026
Qwen/Qwen3.6-35B-A3B
Qwen3.6-35B-A3B
0
9
"Patrick started walking at a constant rate along a straight road from school to the park. One hour (...TRUNCATED)
"\nSolve the following math problem step by step. Put your answer inside \\boxed{}.\n\n{question}\n\(...TRUNCATED)
{"strategy":"top_p","temperature":1.0,"top_p":0.95,"top_k":20,"min_p":0.0,"presence_penalty":1.5,"re(...TRUNCATED)
"Here is a thinking process:\n\n1. **Understand the Goal**: The problem asks for the distance from (...TRUNCATED)
stop
186
4,115
277
1
277
1
ok
evalscope-1.8.1-aime-rule-v1
277
false
277
1
1
2
ok
1
boxed
A
correct
0.99996
0.999968
0.000031
0.000001
0.592982
0.280105
0.126913
Qwen/Qwen3.6-35B-A3B
995ad96eacd98c81ed38be0c5b274b04031597b0
19.575949
19.760702
19.634127
0.111477
0.99636
3
"mean over three criterion-specific pointwise expected A--T score-token distributions; normalized to(...TRUNCATED)
false
{"prompt_sum_logprob":-470.98194338182657,"prompt_avg_logprob":-2.545848342604468,"prompt_ppl":12.75(...TRUNCATED)
End of preview. Expand in Data Studio

Anonymous Reasoning Lite

This repository contains data accompanying an anonymous TMLR submission. It provides 1,211,520 sampled reasoning attempts from four model configurations on competition-math and field-balanced multiple-choice questions. The data omits top-20 alternative-token distributions while retaining realized-token log probabilities and ranks.

Contents

The same attempts are available in full and metadata-only representations:

Configuration group Rows Approximate size Contents
meta-math 59,520 0.44 GiB Four models and five math splits without token arrays
meta-gpqa 1,152,000 1.45 GiB Four models on multiple-choice questions without token arrays
Four <model>-math configs 14,880 each 6.28 GiB total Math rows with realized-token arrays
Four <model>-gpqa configs 288,000 each 27.05 GiB total Multiple-choice rows with realized-token arrays
math/<model>/<task>.parquet
gpqa/<model>/super_gpqa-NNNNN.parquet
meta-math/<model>/<task>.parquet
meta-gpqa/<model>/super_gpqa-NNNNN.parquet

One Parquet row group contains one question's 80 attempts, ordered by seed.

Loading

pip install -U datasets
from datasets import load_dataset

math_meta = load_dataset(
    "AnonymizedTMLRSubmission/reasoning-lite",
    "meta-math",
    split="aime_2026",
    streaming=True,
)

gpqa_meta = load_dataset(
    "AnonymizedTMLRSubmission/reasoning-lite",
    "meta-gpqa",
    split="super_gpqa",
    streaming=True,
)

model_data = load_dataset(
    "AnonymizedTMLRSubmission/reasoning-lite",
    "gpt-oss-20b_medium-math",
    split="cmimc_2025",
    streaming=True,
)

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

Math rows additionally include boxed-answer parsing fields. Multiple-choice rows include stage, full_data_id, uuid, selection_hash, and field taxonomy columns.

cv3b_label is the emitted A, B, or C verifier label. cv3b_prob is the full-vocabulary probability of that emitted label. cv3b_abc_A/B/C is normalized over the three labels. cv3b_ctx_A/B/C contains null-prompt-calibrated diagnostics and should not be interpreted as correctness probabilities.

The reference-free verifier scores problem understanding, reasoning validity, and conclusion support from 1 to 20. Convert an expected criterion score to the retained reward scale with (expected - 1) / 19; average the three criterion rewards for a pointwise score.

The tokens struct contains six aggregate log-probability statistics. Per-model configs also include realized-token, log-probability, and rank arrays. Metadata-only configs omit the arrays.

Reproducibility

Every question has 80 attempts. Use model_key rather than model to distinguish the three reasoning levels of the shared checkpoint. State filtering of aborted or truncated attempts and the verifier score used in any answer-selection analysis.

License

The artifact is provided under the MIT License. Questions and problem statements from the underlying benchmarks remain subject to their applicable terms. The SuperGPQA question content is provided under ODC-BY 1.0 and requires upstream credit.

Upstream Attribution

The multiple-choice questions are derived from the SuperGPQA benchmark, published by the M-A-P Team. Users should credit that benchmark and its paper, "SuperGPQA: Scaling LLM Evaluation across 285 Graduate Disciplines" (2025), when using the question content.

Citation

Citation information will be added after anonymous review.

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