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problem
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18
7.47k
solution
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2
12k
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1
117
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8 values
question_type
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4 values
source
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8 values
uuid
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3
36
is_reasoning_complete
listlengths
2
6
generations
listlengths
2
6
correctness_math_verify
listlengths
2
6
correctness_llama
null
finish_reasons
listlengths
2
6
⌀
correctness_count
int64
1
6
messages
listlengths
2
2
questa_index
int64
0
12.5k
questa_problem
stringlengths
18
7.47k
questa_answer
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117
questa_generation
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855
69k
openr1_config
stringclasses
2 values
openr1_source_index
int64
10
131k
"If there are several heaps of stones on the table, it is said that there are $\\textit{many}$ stone(...TRUNCATED)
"1. **Initial Setup:**\n - We start with 100 piles of 100 stones each.\n - We need to find the l(...TRUNCATED)
5099
Combinatorics
math-word-problem
aops_forum
2f6e1419-dd73-5692-bd5a-9e8647c87160
[ true, true ]
["<think>\nOkay, so I need to find the largest number n (where n is up to 10,000) such that if I rem(...TRUNCATED)
[ true, true ]
null
null
2
[{"content":"If there are several heaps of stones on the table, it is said that there are $\\textit{(...TRUNCATED)
0
"If there are several heaps of stones on the table, it is said that there are $\\textit{many}$ stone(...TRUNCATED)
5099
"<think>\nOkay, so I need to find the largest number n (where n is up to 10,000) such that if I remo(...TRUNCATED)
extended
107,748
"Three, (13 points) As shown in Figure 4, two planes $m \\parallel n$, line segment $AD$ intersects (...TRUNCATED)
"Three, it is known that $B M / / C P, B N / / C Q$. Then $\\sin \\angle M B N=\\sin \\angle P C Q$,(...TRUNCATED)
3+\sqrt{3}
Geometry
math-word-problem
cn_contest
83a37a6f-eef9-51ea-be2d-73068e2d2564
[ true, true ]
["<think>\nOkay, so I have this geometry problem here. Let me try to visualize it first. There are t(...TRUNCATED)
[ true, false ]
null
null
1
[{"content":"Three, (13 points) As shown in Figure 4, two planes $m \\parallel n$, line segment $AD$(...TRUNCATED)
1
"Three, (13 points) As shown in Figure 4, two planes $m \\parallel n$, line segment $AD$ intersects (...TRUNCATED)
3+\sqrt{3}
"<think>\nOkay, so I have this geometry problem here. Let me try to visualize it first. There are tw(...TRUNCATED)
default
81,050
"Given the hyperbola $C$: $\\frac{x^{2}}{a^{2}} - \\frac{y^{2}}{b^{2}} = 1$, its right latus rectum (...TRUNCATED)
"The equation of the right latus rectum of the hyperbola $C$: $\\frac{x^{2}}{a^{2}} - \\frac{y^{2}}{(...TRUNCATED)
2
Geometry
math-word-problem
cn_k12
2834719c-91ba-5ccc-9bdb-c603d8aa0ad1
[ true, true ]
["<think>\nOkay, so I need to find the eccentricity of the hyperbola given that the triangle formed (...TRUNCATED)
[ true, true ]
null
null
2
[{"content":"Given the hyperbola $C$: $\\frac{x^{2}}{a^{2}} - \\frac{y^{2}}{b^{2}} = 1$, its right l(...TRUNCATED)
2
"Given the hyperbola $C$: $\\frac{x^{2}}{a^{2}} - \\frac{y^{2}}{b^{2}} = 1$, its right latus rectum (...TRUNCATED)
2
"<think>\nOkay, so I need to find the eccentricity of the hyperbola given that the triangle formed b(...TRUNCATED)
extended
105,707
"Question 206, Given the pair of positive integers $(a, b)$ with the greatest common divisor $(a, b)(...TRUNCATED)
"Question 206, Solution: Let $a=2015c, b=2015d$, then $(c, d)=1$. Thus, $a+b=2015(c+d)$, and\n$(c+d)(...TRUNCATED)
10075
Number Theory
math-word-problem
olympiads
f5b317fd-4d23-5c42-b09f-bc8f83a8414b
[ true, true ]
["<think>\nOkay, so I need to find two positive integers a and b such that their greatest common div(...TRUNCATED)
[ true, true ]
null
null
2
[{"content":"Question 206, Given the pair of positive integers $(a, b)$ with the greatest common div(...TRUNCATED)
3
"Question 206, Given the pair of positive integers $(a, b)$ with the greatest common divisor $(a, b)(...TRUNCATED)
10075
"<think>\nOkay, so I need to find two positive integers a and b such that their greatest common divi(...TRUNCATED)
default
66,793
"8. (10 points) Five children $A, B, C, D,$ and $E$ participate in the \"Happy Read Pinyin\" competi(...TRUNCATED)
"【Analysis】Since \"the sum of the numbers of the players standing to the right of $E$, $D$, $A$,(...TRUNCATED)
24
Logic and Puzzles
math-word-problem
olympiads
a26e8339-a065-509a-ac68-0053a0c1d992
[ true, true ]
["<think>\nAlright, let me try to figure out this problem. So, there are five children: A, B, C, D, (...TRUNCATED)
[ true, true ]
null
null
2
[{"content":"8. (10 points) Five children $A, B, C, D,$ and $E$ participate in the \"Happy Read Piny(...TRUNCATED)
4
"8. (10 points) Five children $A, B, C, D,$ and $E$ participate in the \"Happy Read Pinyin\" competi(...TRUNCATED)
24
"<think>\nAlright, let me try to figure out this problem. So, there are five children: A, B, C, D, a(...TRUNCATED)
default
19,370
"Find the largest integer $k$ ($k \\ge 2$), for which there exists an integer $n$ ($n \\ge k$) such (...TRUNCATED)
"To solve this problem, we need to find the largest integer \\( k \\) such that for any collection o(...TRUNCATED)
108
Number Theory
math-word-problem
aops_forum
899b636b-14e1-5f57-a6d3-6a0f61bbea74
[ true, true ]
["<think>\nOkay, so I have this problem here where I need to find the largest integer k (with k bein(...TRUNCATED)
[ true, true ]
null
null
2
[{"content":"Find the largest integer $k$ ($k \\ge 2$), for which there exists an integer $n$ ($n \\(...TRUNCATED)
5
"Find the largest integer $k$ ($k \\ge 2$), for which there exists an integer $n$ ($n \\ge k$) such (...TRUNCATED)
108
"<think>\nOkay, so I have this problem here where I need to find the largest integer k (with k being(...TRUNCATED)
default
34,484
"11.088. A sphere, a cylinder with a square axial section, and a cone are given. The cylinder and th(...TRUNCATED)
"Solution.\n\n$$\nS_{\\mathrm{ocH}_{\\mathrm{u}}}=S_{\\mathrm{och}_{\\mathrm{k}}} ; \\quad H_{\\math(...TRUNCATED)
3:2:1
Geometry
math-word-problem
olympiads
cffa27ba-b807-55e7-9ae2-5f7b2d1e2a62
[ true, true ]
["<think>\nAlright, so I've got this geometry problem here. Let me read it again to make sure I unde(...TRUNCATED)
[ true, true ]
null
[ "stop", "stop" ]
2
[{"content":"11.088. A sphere, a cylinder with a square axial section, and a cone are given. The cyl(...TRUNCATED)
6
"11.088. A sphere, a cylinder with a square axial section, and a cone are given. The cylinder and th(...TRUNCATED)
3:2:1
"<think>\nAlright, so I've got this geometry problem here. Let me read it again to make sure I under(...TRUNCATED)
default
69,830
"Given a sequence of positive terms $\\{a_{n}\\}$ that satisfies: $a_{1}=1$, ${a}_{n}=\\frac{{na}_{n(...TRUNCATED)
"Given the sequence $\\{a_{n}\\}$ with $a_{1}=1$ and the recursive formula ${a}_{n}=\\frac{{na}_{n+1(...TRUNCATED)
BCD
Algebra
MCQ
cn_k12
2b927c3f-d903-5bd4-85dc-69810b5f61e4
[ true, true ]
["<think>\nOkay, let's see. I need to figure out which of the options A, B, C, D are correct given t(...TRUNCATED)
[ false, true ]
null
null
1
[{"content":"Given a sequence of positive terms $\\{a_{n}\\}$ that satisfies: $a_{1}=1$, ${a}_{n}=\\(...TRUNCATED)
7
"Given a sequence of positive terms $\\{a_{n}\\}$ that satisfies: $a_{1}=1$, ${a}_{n}=\\frac{{na}_{n(...TRUNCATED)
BCD
"<think>\nOkay, let's see. I have this sequence problem here. The sequence is defined by a₁ = 1, a(...TRUNCATED)
extended
128,537
"Example 5 (2005 National High School Mathematics League Test Question) Define the function $f(k)=\\(...TRUNCATED)
"Solve $15^{2}<240<16^{2}$.\nSince $k$ is a perfect square when $f(k)=0$, we have\n$$\n\\begin{align(...TRUNCATED)
768
Number Theory
math-word-problem
olympiads
80852989-cb27-5e4a-90fe-a23730571fb1
[ true, false ]
["<think>\nOkay, let me try to figure out this problem step by step. So, we have this function f(k) (...TRUNCATED)
[ true, false ]
null
null
1
[{"content":"Example 5 (2005 National High School Mathematics League Test Question) Define the funct(...TRUNCATED)
8
"Example 5 (2005 National High School Mathematics League Test Question) Define the function $f(k)=\\(...TRUNCATED)
768
"<think>\nOkay, let me try to figure out this problem step by step. So, we have this function f(k) d(...TRUNCATED)
default
30,170
"Problem 12. (6 points)\n\nVictor received a large sum of money as a birthday gift in the amount of (...TRUNCATED)
"Answer: 873 USD.\n\n## Comment:\n\n45000 RUB / 56.60 RUB $\\times(1+4.7\\% / 4 \\text { quarters })(...TRUNCATED)
873
Algebra
math-word-problem
olympiads
0f2b1c92-dc02-50dd-96c9-a02d791b2f2b
[ true, true ]
["<think>\nOkay, let me try to figure out how to solve this problem. So, Victor has 45 thousand rubl(...TRUNCATED)
[ true, true ]
null
null
2
[{"content":"Problem 12. (6 points)\n\nVictor received a large sum of money as a birthday gift in th(...TRUNCATED)
9
"Problem 12. (6 points)\n\nVictor received a large sum of money as a birthday gift in the amount of (...TRUNCATED)
873
"<think>\nOkay, let me try to figure out how to solve this problem. So, Victor has 45 thousand ruble(...TRUNCATED)
default
35,100
End of preview. Expand in Data Studio

QuestA joined with OpenR1-Math-220k

This dataset joins foreverlasting1202/QuestA back to the corresponding rows in open-r1/OpenR1-Math-220k.

Contents

Each row contains the complete OpenR1 fields, including:

  • solution
  • problem_type, question_type, and source
  • uuid
  • all original generations
  • correctness_math_verify and correctness_llama
  • finish_reasons and correctness_count
  • messages

The original QuestA values are retained explicitly as:

  • questa_index
  • questa_problem
  • questa_answer
  • questa_generation

The provenance of the selected OpenR1 row is recorded in openr1_config and openr1_source_index.

Join procedure

Rows were matched by exact problem text and answer, with Unicode/whitespace normalization needed for only seven candidate matches. When the same UUID appeared in both OpenR1 configs, the config containing the exact QuestA generation was selected. Seven QuestA rows had the same problem and answer but multiple distinct OpenR1 UUIDs; these ambiguous rows were dropped.

  • QuestA source rows: 12,506
  • Joined rows: 12,499
  • Dropped ambiguous rows: 7
  • Exact retained-generation matches: 12,499

The dropped QuestA indices are recorded in manifest.json.

Files

  • data/train.parquet: joined dataset
  • manifest.json: provenance and recovery statistics

Sources

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