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level
int64
0
3
number
int64
10
99.8k
factors
listlengths
1
9
difficulty
listlengths
2
2
0
25
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297
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286
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269
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[ 307 ]
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415
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295
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310
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414
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0
32
[ 2, 2, 2, 2, 2 ]
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471
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0
431
[ 431 ]
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0
273
[ 3, 7, 13 ]
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0
303
[ 3, 101 ]
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491
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0
44
[ 2, 2, 11 ]
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287
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371
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319
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225
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410
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374
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151
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85
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477
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488
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401
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0
192
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211
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397
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342
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153
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186
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189
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391
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468
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152
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140
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360
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114
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241
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308
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58
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232
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275
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427
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495
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405
[ 3, 3, 3, 3, 5 ]
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171
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52
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221
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261
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373
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323
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190
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0
455
[ 5, 7, 13 ]
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0
72
[ 2, 2, 2, 3, 3 ]
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0
239
[ 239 ]
[ 10, 500 ]
0
271
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0
201
[ 3, 67 ]
[ 10, 500 ]
0
433
[ 433 ]
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0
375
[ 3, 5, 5, 5 ]
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51
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0
399
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87
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398
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[ 10, 500 ]
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413
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0
212
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289
[ 17, 17 ]
[ 10, 500 ]
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14
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274
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0
56
[ 2, 2, 2, 7 ]
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256
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[ 10, 500 ]
0
37
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0
421
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0
216
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0
262
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0
78
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0
314
[ 2, 157 ]
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0
484
[ 2, 2, 11, 11 ]
[ 10, 500 ]
0
213
[ 3, 71 ]
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0
76
[ 2, 2, 19 ]
[ 10, 500 ]
0
20
[ 2, 2, 5 ]
[ 10, 500 ]
0
136
[ 2, 2, 2, 17 ]
[ 10, 500 ]
0
304
[ 2, 2, 2, 2, 19 ]
[ 10, 500 ]
0
430
[ 2, 5, 43 ]
[ 10, 500 ]
0
112
[ 2, 2, 2, 2, 7 ]
[ 10, 500 ]
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Simple dataset to evalauate LLM's ability to solve prime factorization.

Details:

  • 500 samples
  • 5 levels (samples are nearly uniformly distributed across the levels):
    • 10-500
    • 500-1000
    • 1000-5000
    • 5000-10000
    • 10000-50000
  • Created with reasoning-gym
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