data_type
stringclasses
5 values
answer_start_char
int64
18
266
tokens
list
id
int64
0
2.35k
answer_char_len
int64
1
19
tokens_len
int64
11
3.78k
shows_work
bool
1 class
tokenizer
stringclasses
1 value
char_len
int64
19
5.75k
rule
stringlengths
5
10
word_problem_type
stringclasses
3 values
kind
stringclasses
4 values
txt
stringlengths
19
5.75k
step_by_step_arithmetic
null
[ 2148, 482, 220, 972, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 2148, 198, 220, 220, 972, 198, 12, 40614, 220, 220, 2839, 271, 2839, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 2148, 198, 220, 220, 972, 198, 12, 40614, 220, 220,...
1,400
null
49
null
cl100k_base
79
null
null
subtraction
31 - 18 Borrow: 1 31 18 - -- 03 03 Borrow: 0 31 18 - -- 13 13
step_by_step_arithmetic
null
[ 26083, 482, 220, 2495, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 26083, 198, 220, 220, 24850, 198, 12, 55023, 220, 220, 8504, 271, 8504, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 26083, 198, 220, 220, 24850, 198, 12, 55023, 220...
1,401
null
71
null
cl100k_base
130
null
null
subtraction
763 - 78 Borrow: 1 763 078 - --- 005 005 Borrow: 1 763 078 - --- 085 085 Borrow: 0 763 078 - --- 685 685
step_by_step_arithmetic
null
[ 9079, 23110, 23, 482, 220, 25401, 18, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 9079, 23110, 23, 198, 220, 220, 931, 25401, 18, 198, 12, 39707, 220, 220, 931, 931, 20, 271, 931, 931, 20, 271, 33, 7924, 25, 220, 15, 198, 220, ...
1,402
null
218
null
cl100k_base
436
null
null
subtraction
1190368 - 9323 Borrow: 0 1190368 0009323 - ------- 0000005 0000005 Borrow: 0 1190368 0009323 - ------- 0000045 0000045 Borrow: 0 1190368 0009323 - ------- 0000045 0000045 Borrow: 1 1190368 0009323 - ------- 0001045 0001045 Borrow: 0 1190368 0009323 - ------- 0081045 0081045 Bor...
step_by_step_arithmetic
null
[ 1032, 482, 220, 717, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 1032, 198, 220, 220, 717, 198, 12, 40614, 220, 220, 1721, 271, 1721, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 1032, 198, 220, 220, 717, 198, 12, 40614, 220, 220,...
1,403
null
49
null
cl100k_base
79
null
null
subtraction
13 - 12 Borrow: 0 13 12 - -- 01 01 Borrow: 0 13 12 - -- 01 01
step_by_step_arithmetic
null
[ 5894, 16, 482, 220, 1272, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 5894, 16, 198, 220, 220, 8759, 15, 198, 12, 11556, 198, 220, 220, 931, 16, 271, 931, 16, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 5894, 16, 198, 220, 220,...
1,404
null
114
null
cl100k_base
191
null
null
subtraction
1301 - 40 Borrow: 0 1301 0040 - ---- 0001 0001 Borrow: 1 1301 0040 - ---- 0061 0061 Borrow: 0 1301 0040 - ---- 0261 0261 Borrow: 0 1301 0040 - ---- 1261 1261
step_by_step_arithmetic
null
[ 21985, 4103, 482, 220, 975, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 21985, 4103, 198, 220, 220, 931, 975, 198, 12, 81049, 220, 220, 931, 2318, 271, 931, 2318, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 21985, 4103, 198, 220, ...
1,405
null
136
null
cl100k_base
262
null
null
subtraction
61852 - 14 Borrow: 1 61852 00014 - ----- 00008 00008 Borrow: 0 61852 00014 - ----- 00038 00038 Borrow: 0 61852 00014 - ----- 00838 00838 Borrow: 0 61852 00014 - ----- 01838 01838 Borrow: 0 61852 00014 - ----- 61838 61838
step_by_step_arithmetic
null
[ 17168, 15, 482, 220, 6028, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 17168, 15, 198, 220, 220, 11194, 16, 198, 12, 11556, 198, 220, 220, 931, 24, 271, 931, 24, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 17168, 15, 198, 220, ...
1,406
null
114
null
cl100k_base
191
null
null
subtraction
2940 - 71 Borrow: 1 2940 0071 - ---- 0009 0009 Borrow: 1 2940 0071 - ---- 0069 0069 Borrow: 0 2940 0071 - ---- 0869 0869 Borrow: 0 2940 0071 - ---- 2869 2869
step_by_step_arithmetic
null
[ 11908, 482, 220, 717, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 11908, 198, 220, 220, 11531, 198, 12, 55023, 220, 220, 4119, 271, 4119, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 11908, 198, 220, 220, 11531, 198, 12, 55023, 220,...
1,407
null
71
null
cl100k_base
130
null
null
subtraction
173 - 12 Borrow: 0 173 012 - --- 001 001 Borrow: 0 173 012 - --- 061 061 Borrow: 0 173 012 - --- 161 161
step_by_step_arithmetic
null
[ 5894, 21, 482, 220, 868, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 5894, 21, 198, 220, 220, 4119, 20, 198, 12, 11556, 198, 220, 220, 931, 16, 271, 931, 16, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 5894, 21, 198, 220, 220, ...
1,408
null
114
null
cl100k_base
191
null
null
subtraction
1306 - 15 Borrow: 0 1306 0015 - ---- 0001 0001 Borrow: 1 1306 0015 - ---- 0091 0091 Borrow: 0 1306 0015 - ---- 0291 0291 Borrow: 0 1306 0015 - ---- 1291 1291
step_by_step_arithmetic
null
[ 17609, 482, 220, 10513, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 17609, 198, 220, 220, 10513, 198, 12, 55023, 220, 220, 6268, 271, 6268, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 17609, 198, 220, 220, 10513, 198, 12, 55023, 22...
1,409
null
71
null
cl100k_base
131
null
null
subtraction
337 - 164 Borrow: 0 337 164 - --- 003 003 Borrow: 1 337 164 - --- 073 073 Borrow: 0 337 164 - --- 173 173
step_by_step_arithmetic
null
[ 15741, 482, 220, 1032, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 15741, 198, 220, 220, 16368, 198, 12, 55023, 220, 220, 13858, 271, 13858, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 15741, 198, 220, 220, 16368, 198, 12, 55023, 2...
1,410
null
71
null
cl100k_base
130
null
null
subtraction
272 - 13 Borrow: 1 272 013 - --- 009 009 Borrow: 0 272 013 - --- 059 059 Borrow: 0 272 013 - --- 259 259
step_by_step_arithmetic
null
[ 10288, 482, 220, 1419, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 10288, 198, 220, 220, 20063, 198, 12, 55023, 220, 220, 8759, 271, 8759, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 10288, 198, 220, 220, 20063, 198, 12, 55023, 220...
1,411
null
71
null
cl100k_base
130
null
null
subtraction
147 - 23 Borrow: 0 147 023 - --- 004 004 Borrow: 0 147 023 - --- 024 024 Borrow: 0 147 023 - --- 124 124
step_by_step_arithmetic
null
[ 15726, 17, 482, 220, 914, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 15726, 17, 198, 220, 220, 6726, 20, 198, 12, 11556, 198, 220, 220, 931, 22, 271, 931, 22, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 15726, 17, 198, 220, 22...
1,412
null
114
null
cl100k_base
191
null
null
subtraction
3232 - 25 Borrow: 1 3232 0025 - ---- 0007 0007 Borrow: 0 3232 0025 - ---- 0007 0007 Borrow: 0 3232 0025 - ---- 0207 0207 Borrow: 0 3232 0025 - ---- 3207 3207
step_by_step_arithmetic
null
[ 26058, 20, 482, 220, 1644, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 26058, 20, 198, 220, 220, 6268, 18, 198, 12, 11556, 198, 220, 220, 931, 17, 271, 931, 17, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 26058, 20, 198, 220, 2...
1,413
null
114
null
cl100k_base
191
null
null
subtraction
8875 - 33 Borrow: 0 8875 0033 - ---- 0002 0002 Borrow: 0 8875 0033 - ---- 0042 0042 Borrow: 0 8875 0033 - ---- 0842 0842 Borrow: 0 8875 0033 - ---- 8842 8842
step_by_step_arithmetic
null
[ 11286, 2075, 482, 220, 9690, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 11286, 2075, 198, 220, 220, 4119, 3971, 198, 12, 81049, 220, 220, 931, 2371, 271, 931, 2371, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 11286, 2075, 198, 220...
1,414
null
136
null
cl100k_base
263
null
null
subtraction
15875 - 151 Borrow: 0 15875 00151 - ----- 00004 00004 Borrow: 0 15875 00151 - ----- 00024 00024 Borrow: 0 15875 00151 - ----- 00724 00724 Borrow: 0 15875 00151 - ----- 05724 05724 Borrow: 0 15875 00151 - ----- 15724 15724
step_by_step_arithmetic
null
[ 508, 482, 220, 777, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 508, 198, 220, 220, 777, 198, 12, 40614, 220, 220, 1721, 271, 1721, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 508, 198, 220, 220, 777, 198, 12, 40614, 220, 220, ...
1,415
null
49
null
cl100k_base
79
null
null
subtraction
20 - 19 Borrow: 1 20 19 - -- 01 01 Borrow: 0 20 19 - -- 01 01
step_by_step_arithmetic
null
[ 14590, 1313, 482, 220, 7529, 19, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 14590, 1313, 198, 220, 220, 18089, 975, 198, 12, 81049, 220, 220, 931, 2318, 271, 931, 2318, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 14590, 1313, 198,...
1,416
null
137
null
cl100k_base
264
null
null
subtraction
23722 - 1914 Borrow: 1 23722 01914 - ----- 00008 00008 Borrow: 0 23722 01914 - ----- 00008 00008 Borrow: 1 23722 01914 - ----- 00808 00808 Borrow: 0 23722 01914 - ----- 01808 01808 Borrow: 0 23722 01914 - ----- 21808 21808
step_by_step_arithmetic
null
[ 1591, 482, 220, 508, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 1591, 198, 220, 220, 508, 198, 12, 40614, 220, 220, 2318, 271, 2318, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 1591, 198, 220, 220, 508, 198, 12, 40614, 220, 220,...
1,417
null
49
null
cl100k_base
79
null
null
subtraction
28 - 20 Borrow: 0 28 20 - -- 08 08 Borrow: 0 28 20 - -- 08 08
step_by_step_arithmetic
null
[ 12754, 482, 220, 5245, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 12754, 198, 220, 220, 5245, 198, 12, 55023, 220, 220, 6726, 271, 6726, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 12754, 198, 220, 220, 5245, 198, 12, 55023, 220, ...
1,418
null
71
null
cl100k_base
131
null
null
subtraction
242 - 180 Borrow: 0 242 180 - --- 002 002 Borrow: 1 242 180 - --- 062 062 Borrow: 0 242 180 - --- 062 062
step_by_step_arithmetic
null
[ 1419, 482, 220, 975, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 1419, 198, 220, 220, 975, 198, 12, 40614, 220, 220, 2545, 271, 2545, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 1419, 198, 220, 220, 975, 198, 12, 40614, 220, 220,...
1,419
null
49
null
cl100k_base
79
null
null
subtraction
23 - 14 Borrow: 1 23 14 - -- 09 09 Borrow: 0 23 14 - -- 09 09
step_by_step_arithmetic
null
[ 25399, 6843, 482, 220, 9795, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 25399, 6843, 198, 220, 220, 931, 9795, 198, 12, 11556, 7233, 220, 220, 931, 8759, 271, 931, 8759, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 25399, 6843, 198...
1,420
null
168
null
cl100k_base
344
null
null
subtraction
886360 - 136 Borrow: 1 886360 000136 - ------ 000004 000004 Borrow: 0 886360 000136 - ------ 000024 000024 Borrow: 0 886360 000136 - ------ 000224 000224 Borrow: 0 886360 000136 - ------ 006224 006224 Borrow: 0 886360 000136 - ------ 086224 086224 Borrow: 0 886360 000136 - ...
step_by_step_arithmetic
null
[ 11242, 18, 482, 220, 1591, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 11242, 18, 198, 220, 220, 6726, 23, 198, 12, 11556, 198, 220, 220, 931, 20, 271, 931, 20, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 11242, 18, 198, 220, 2...
1,421
null
114
null
cl100k_base
191
null
null
subtraction
1773 - 28 Borrow: 1 1773 0028 - ---- 0005 0005 Borrow: 0 1773 0028 - ---- 0045 0045 Borrow: 0 1773 0028 - ---- 0745 0745 Borrow: 0 1773 0028 - ---- 1745 1745
step_by_step_arithmetic
null
[ 10841, 25665, 23545, 482, 220, 20691, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 10841, 25665, 23545, 198, 220, 220, 931, 931, 20691, 198, 12, 220, 29547, 220, 220, 931, 931, 6268, 271, 931, 931, 6268, 271, 33, 7924, 25, 220, 16, ...
1,422
null
286
null
cl100k_base
647
null
null
subtraction
401871051 - 588 Borrow: 1 401871051 000000588 - --------- 000000003 000000003 Borrow: 1 401871051 000000588 - --------- 000000063 000000063 Borrow: 1 401871051 000000588 - --------- 000000463 000000463 Borrow: 0 401871051 000000588 - --------- 000000463 000000463 Borrow: 0 401871051 ...
step_by_step_arithmetic
null
[ 17592, 19, 482, 220, 975, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 17592, 19, 198, 220, 220, 4119, 19, 198, 12, 11556, 198, 220, 220, 931, 15, 271, 931, 15, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 17592, 19, 198, 220, 22...
1,423
null
114
null
cl100k_base
191
null
null
subtraction
3184 - 14 Borrow: 0 3184 0014 - ---- 0000 0000 Borrow: 0 3184 0014 - ---- 0070 0070 Borrow: 0 3184 0014 - ---- 0170 0170 Borrow: 0 3184 0014 - ---- 3170 3170
step_by_step_arithmetic
null
[ 18017, 410, 482, 220, 868, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 18017, 410, 198, 220, 220, 931, 868, 198, 12, 81049, 220, 220, 931, 2304, 271, 931, 2304, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 18017, 410, 198, 220, 22...
1,424
null
136
null
cl100k_base
262
null
null
subtraction
37300 - 15 Borrow: 1 37300 00015 - ----- 00005 00005 Borrow: 1 37300 00015 - ----- 00085 00085 Borrow: 0 37300 00015 - ----- 00285 00285 Borrow: 0 37300 00015 - ----- 07285 07285 Borrow: 0 37300 00015 - ----- 37285 37285
step_by_step_arithmetic
null
[ 975, 482, 220, 1032, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 975, 198, 220, 220, 1032, 198, 12, 40614, 220, 220, 1721, 271, 1721, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 975, 198, 220, 220, 1032, 198, 12, 40614, 220, 220,...
1,425
null
49
null
cl100k_base
79
null
null
subtraction
14 - 13 Borrow: 0 14 13 - -- 01 01 Borrow: 0 14 13 - -- 01 01
step_by_step_arithmetic
null
[ 18625, 7467, 482, 220, 843, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 18625, 7467, 198, 220, 220, 931, 21040, 198, 12, 11556, 7233, 220, 220, 931, 11436, 271, 931, 11436, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 18625, 7467, 1...
1,426
null
168
null
cl100k_base
343
null
null
subtraction
511900 - 32 Borrow: 1 511900 000032 - ------ 000008 000008 Borrow: 1 511900 000032 - ------ 000068 000068 Borrow: 0 511900 000032 - ------ 000868 000868 Borrow: 0 511900 000032 - ------ 001868 001868 Borrow: 0 511900 000032 - ------ 011868 011868 Borrow: 0 511900 000032 - -...
step_by_step_arithmetic
null
[ 10410, 15951, 1187, 482, 220, 1313, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 10410, 15951, 1187, 198, 220, 220, 931, 931, 1313, 198, 12, 90238, 220, 220, 931, 931, 2437, 271, 931, 931, 2437, 271, 33, 7924, 25, 220, 15, 198, 220...
1,427
null
247
null
cl100k_base
535
null
null
subtraction
14836424 - 22 Borrow: 0 14836424 00000022 - -------- 00000002 00000002 Borrow: 0 14836424 00000022 - -------- 00000002 00000002 Borrow: 0 14836424 00000022 - -------- 00000402 00000402 Borrow: 0 14836424 00000022 - -------- 00006402 00006402 Borrow: 0 14836424 00000022 - -------- ...
step_by_step_arithmetic
null
[ 22782, 16, 482, 220, 1958, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 22782, 16, 198, 220, 220, 6268, 19, 198, 12, 11556, 198, 220, 220, 931, 22, 271, 931, 22, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 22782, 16, 198, 220, 2...
1,428
null
114
null
cl100k_base
191
null
null
subtraction
5491 - 34 Borrow: 1 5491 0034 - ---- 0007 0007 Borrow: 0 5491 0034 - ---- 0057 0057 Borrow: 0 5491 0034 - ---- 0457 0457 Borrow: 0 5491 0034 - ---- 5457 5457
step_by_step_arithmetic
null
[ 18044, 15, 482, 220, 1114, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 18044, 15, 198, 220, 220, 4119, 22, 198, 12, 11556, 198, 220, 220, 931, 18, 271, 931, 18, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 18044, 15, 198, 220, 2...
1,429
null
114
null
cl100k_base
191
null
null
subtraction
3660 - 17 Borrow: 1 3660 0017 - ---- 0003 0003 Borrow: 0 3660 0017 - ---- 0043 0043 Borrow: 0 3660 0017 - ---- 0643 0643 Borrow: 0 3660 0017 - ---- 3643 3643
step_by_step_arithmetic
null
[ 24939, 482, 220, 1927, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 24939, 198, 220, 220, 23110, 198, 12, 55023, 220, 220, 13858, 271, 13858, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 24939, 198, 220, 220, 23110, 198, 12, 55023, 2...
1,430
null
71
null
cl100k_base
130
null
null
subtraction
735 - 36 Borrow: 1 735 036 - --- 009 009 Borrow: 1 735 036 - --- 099 099 Borrow: 0 735 036 - --- 699 699
step_by_step_arithmetic
null
[ 25073, 10861, 17608, 1806, 482, 220, 25527, 21, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 25073, 10861, 17608, 1806, 198, 220, 220, 931, 931, 25779, 4218, 198, 12, 220, 26999, 220, 220, 931, 931, 931, 1721, 271, 931, 931, 931, 172...
1,431
null
394
null
cl100k_base
900
null
null
subtraction
69217261037 - 7386 Borrow: 0 69217261037 00000007386 - ----------- 00000000001 00000000001 Borrow: 1 69217261037 00000007386 - ----------- 00000000051 00000000051 Borrow: 1 69217261037 00000007386 - ----------- 00000000651 00000000651 Borrow: 1 69217261037 00000007386 - ----------- 00000...
step_by_step_arithmetic
null
[ 21789, 482, 220, 806, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 21789, 198, 220, 220, 10731, 198, 12, 55023, 220, 220, 6726, 271, 6726, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 21789, 198, 220, 220, 10731, 198, 12, 55023, 220,...
1,432
null
71
null
cl100k_base
130
null
null
subtraction
563 - 11 Borrow: 0 563 011 - --- 002 002 Borrow: 0 563 011 - --- 052 052 Borrow: 0 563 011 - --- 552 552
step_by_step_arithmetic
null
[ 21177, 21, 482, 220, 2148, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 21177, 21, 198, 220, 220, 6268, 16, 198, 12, 11556, 198, 220, 220, 931, 20, 271, 931, 20, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 21177, 21, 198, 220, 2...
1,433
null
114
null
cl100k_base
191
null
null
subtraction
5246 - 31 Borrow: 0 5246 0031 - ---- 0005 0005 Borrow: 0 5246 0031 - ---- 0015 0015 Borrow: 0 5246 0031 - ---- 0215 0215 Borrow: 0 5246 0031 - ---- 5215 5215
step_by_step_arithmetic
null
[ 966, 482, 220, 1419, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 966, 198, 220, 220, 1419, 198, 12, 40614, 220, 220, 2589, 271, 2589, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 966, 198, 220, 220, 1419, 198, 12, 40614, 220, 220,...
1,434
null
49
null
cl100k_base
79
null
null
subtraction
30 - 23 Borrow: 1 30 23 - -- 07 07 Borrow: 0 30 23 - -- 07 07
step_by_step_arithmetic
null
[ 14125, 482, 220, 679, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 14125, 198, 220, 220, 679, 198, 12, 55023, 220, 220, 11030, 271, 11030, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 14125, 198, 220, 220, 679, 198, 12, 55023, 220, ...
1,435
null
71
null
cl100k_base
131
null
null
subtraction
247 - 201 Borrow: 0 247 201 - --- 006 006 Borrow: 0 247 201 - --- 046 046 Borrow: 0 247 201 - --- 046 046
step_by_step_arithmetic
null
[ 966, 482, 220, 1591, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 966, 198, 220, 220, 1591, 198, 12, 40614, 220, 220, 2437, 271, 2437, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 966, 198, 220, 220, 1591, 198, 12, 40614, 220, 220,...
1,436
null
49
null
cl100k_base
79
null
null
subtraction
30 - 28 Borrow: 1 30 28 - -- 02 02 Borrow: 0 30 28 - -- 02 02
step_by_step_arithmetic
null
[ 11123, 22, 482, 220, 868, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 11123, 22, 198, 220, 220, 4119, 20, 198, 12, 11556, 198, 220, 220, 931, 17, 271, 931, 17, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 11123, 22, 198, 220, 22...
1,437
null
114
null
cl100k_base
191
null
null
subtraction
1717 - 15 Borrow: 0 1717 0015 - ---- 0002 0002 Borrow: 0 1717 0015 - ---- 0002 0002 Borrow: 0 1717 0015 - ---- 0702 0702 Borrow: 0 1717 0015 - ---- 1702 1702
step_by_step_arithmetic
null
[ 10967, 23, 482, 220, 8258, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 10967, 23, 198, 220, 220, 17248, 15, 198, 12, 11556, 198, 220, 220, 931, 23, 271, 931, 23, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 10967, 23, 198, 220, ...
1,438
null
114
null
cl100k_base
192
null
null
subtraction
1768 - 170 Borrow: 0 1768 0170 - ---- 0008 0008 Borrow: 1 1768 0170 - ---- 0098 0098 Borrow: 0 1768 0170 - ---- 0598 0598 Borrow: 0 1768 0170 - ---- 1598 1598
step_by_step_arithmetic
null
[ 1399, 482, 220, 1691, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 1399, 198, 220, 220, 1691, 198, 12, 40614, 220, 220, 2545, 271, 2545, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 1399, 198, 220, 220, 1691, 198, 12, 40614, 220, 2...
1,439
null
49
null
cl100k_base
79
null
null
subtraction
60 - 21 Borrow: 1 60 21 - -- 09 09 Borrow: 0 60 21 - -- 39 39
step_by_step_arithmetic
null
[ 24579, 482, 220, 1774, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 24579, 198, 220, 220, 23785, 198, 12, 55023, 220, 220, 13858, 271, 13858, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 24579, 198, 220, 220, 23785, 198, 12, 55023, 2...
1,440
null
71
null
cl100k_base
130
null
null
subtraction
914 - 45 Borrow: 1 914 045 - --- 009 009 Borrow: 1 914 045 - --- 069 069 Borrow: 0 914 045 - --- 869 869
step_by_step_arithmetic
null
[ 1041, 6640, 9588, 26223, 482, 220, 21741, 25505, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 1041, 6640, 9588, 26223, 198, 220, 220, 931, 931, 21741, 25505, 198, 12, 33658, 198, 220, 220, 931, 931, 931, 11436, 271, 931, 931, 931, 11...
1,441
null
429
null
cl100k_base
1,043
null
null
subtraction
100108320834 - 690856 Borrow: 1 100108320834 000000690856 - ------------ 000000000008 000000000008 Borrow: 1 100108320834 000000690856 - ------------ 000000000078 000000000078 Borrow: 1 100108320834 000000690856 - ------------ 000000000978 000000000978 Borrow: 1 100108320834 000000690856 -...
step_by_step_arithmetic
null
[ 17228, 20, 482, 220, 868, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 17228, 20, 198, 220, 220, 4119, 20, 198, 12, 11556, 198, 220, 220, 931, 15, 271, 931, 15, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 17228, 20, 198, 220, 22...
1,442
null
114
null
cl100k_base
191
null
null
subtraction
3535 - 15 Borrow: 0 3535 0015 - ---- 0000 0000 Borrow: 0 3535 0015 - ---- 0020 0020 Borrow: 0 3535 0015 - ---- 0520 0520 Borrow: 0 3535 0015 - ---- 3520 3520
step_by_step_arithmetic
null
[ 21144, 482, 220, 5313, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 21144, 198, 220, 220, 24646, 198, 12, 55023, 220, 220, 6726, 271, 6726, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 21144, 198, 220, 220, 24646, 198, 12, 55023, 220...
1,443
null
71
null
cl100k_base
130
null
null
subtraction
477 - 85 Borrow: 0 477 085 - --- 002 002 Borrow: 1 477 085 - --- 092 092 Borrow: 0 477 085 - --- 392 392
step_by_step_arithmetic
null
[ 24199, 2721, 482, 220, 13762, 22, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 24199, 2721, 198, 220, 220, 11592, 3534, 198, 12, 81049, 220, 220, 931, 2318, 271, 931, 2318, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 24199, 2721, 19...
1,444
null
137
null
cl100k_base
264
null
null
subtraction
66295 - 2197 Borrow: 1 66295 02197 - ----- 00008 00008 Borrow: 1 66295 02197 - ----- 00098 00098 Borrow: 0 66295 02197 - ----- 00098 00098 Borrow: 0 66295 02197 - ----- 04098 04098 Borrow: 0 66295 02197 - ----- 64098 64098
step_by_step_arithmetic
null
[ 19068, 482, 220, 4278, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 19068, 198, 220, 220, 4278, 198, 12, 55023, 220, 220, 11436, 271, 11436, 271, 33, 7924, 25, 220, 15, 198, 220, 220, 19068, 198, 220, 220, 4278, 198, 12, 55023, 220...
1,445
null
71
null
cl100k_base
131
null
null
subtraction
980 - 102 Borrow: 1 980 102 - --- 008 008 Borrow: 0 980 102 - --- 078 078 Borrow: 0 980 102 - --- 878 878
step_by_step_arithmetic
null
[ 8259, 482, 220, 1627, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 8259, 198, 220, 220, 21641, 198, 12, 55023, 220, 220, 11030, 271, 11030, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 8259, 198, 220, 220, 21641, 198, 12, 55023, 220,...
1,446
null
71
null
cl100k_base
130
null
null
subtraction
122 - 26 Borrow: 1 122 026 - --- 006 006 Borrow: 1 122 026 - --- 096 096 Borrow: 0 122 026 - --- 096 096
step_by_step_arithmetic
null
[ 8258, 24, 482, 220, 4767, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 8258, 24, 198, 220, 220, 11194, 21, 198, 12, 11556, 198, 220, 220, 931, 18, 271, 931, 18, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 8258, 24, 198, 220, 220...
1,447
null
114
null
cl100k_base
191
null
null
subtraction
1709 - 76 Borrow: 0 1709 0076 - ---- 0003 0003 Borrow: 1 1709 0076 - ---- 0033 0033 Borrow: 0 1709 0076 - ---- 0633 0633 Borrow: 0 1709 0076 - ---- 1633 1633
step_by_step_arithmetic
null
[ 25150, 482, 220, 1691, 1432, 33, 7924, 25, 220, 15, 198, 220, 220, 25150, 198, 220, 220, 11592, 198, 12, 55023, 220, 220, 11030, 271, 11030, 271, 33, 7924, 25, 220, 16, 198, 220, 220, 25150, 198, 220, 220, 11592, 198, 12, 55023, 2...
1,448
null
71
null
cl100k_base
130
null
null
subtraction
717 - 21 Borrow: 0 717 021 - --- 006 006 Borrow: 1 717 021 - --- 096 096 Borrow: 0 717 021 - --- 696 696
step_by_step_arithmetic
null
[ 17521, 17458, 21, 482, 220, 20555, 7854, 24, 1432, 33, 7924, 25, 220, 16, 198, 220, 220, 17521, 17458, 21, 198, 220, 220, 20555, 7854, 24, 198, 12, 39707, 220, 220, 931, 931, 22, 271, 931, 931, 22, 271, 33, 7924, 25, 220, 15, 19...
1,449
null
219
null
cl100k_base
439
null
null
subtraction
7686786 - 4542049 Borrow: 1 7686786 4542049 - ------- 0000007 0000007 Borrow: 0 7686786 4542049 - ------- 0000037 0000037 Borrow: 0 7686786 4542049 - ------- 0000737 0000737 Borrow: 0 7686786 4542049 - ------- 0004737 0004737 Borrow: 0 7686786 4542049 - ------- 0044737 0044737 ...
boolean
null
[ 18902, 25, 1819, 56, 75078, 816, 8, 12264, 101, 320, 83193, 35, 595, 12264, 101, 1819, 35, 12264, 101, 220, 15, 8, 12264, 101, 320, 56, 75078, 220, 15, 4489, 3883, 512, 1209, 35, 12264, 101, 220, 15, 8, 12264, 101, 320, 56, 75078,...
1,450
null
1,352
null
cl100k_base
1,956
null
null
null
Original: ((Y ∧ Y) ∨ (¬D)) ∨ ((D ∨ 0) ∨ (Y ∧ 0)) Options: ((D ∨ 0) ∨ (Y ∧ 0)) ∨ ((Y ∧ Y) ∨ (¬D)) (((Y ∧ Y) ∨ (¬D)) ∨ (D ∨ 0)) ∨ (Y ∧ 0) (Y ∧ Y) ∨ ((¬D) ∨ ((D ∨ 0) ∨ (Y ∧ 0))) ((Y ∧ Y) ∨ (¬D)) ∨ ((Y ∧ 0) ∨ (D ∨ 0)) ((Y ∧ Y) ∨ (¬D)) ∨ (D ∨ (0 ∨ (Y ∧ 0))) ((Y ∧ Y) ∨ (¬D)) ∨ (((D ∨ 0) ∨ Y) ∧ ((D ∨ 0) ∨ 0)) ((Y ∧ Y) ∨ (¬D)...
boolean
null
[ 18902, 25, 97265, 1209, 83193, 35, 8, 12264, 101, 320, 83193, 41, 4489, 3883, 512, 7, 83193, 7, 83193, 35, 595, 75078, 320, 83193, 7, 83193, 41, 1192, 83193, 1209, 83193, 41, 8, 12264, 101, 320, 83193, 35, 1192, 1163, 8477, 25, 9726...
1,451
null
161
null
cl100k_base
288
null
null
null
Original: ¬((¬D) ∨ (¬J)) Options: (¬(¬D)) ∧ (¬(¬J)) ¬((¬J) ∨ (¬D)) Chosen: ¬((¬J) ∨ (¬D)) Options: (¬(¬J)) ∧ (¬(¬D)) Chosen: (¬(¬J)) ∧ (¬(¬D)) Options: (¬(¬D)) ∧ (¬(¬J)) (¬(¬J)) ∧ D J ∧ (¬(¬D)) Chosen: (¬(¬J)) ∧ D Options: D ∧ (¬(¬J)) J ∧ D Chosen: J ∧ D Options: D ∧ J Chosen: D ∧ J
boolean
null
[ 18902, 25, 97265, 1209, 15, 75078, 1229, 8, 12264, 101, 320, 46, 12264, 101, 220, 15, 4489, 3883, 512, 7, 83193, 7, 15, 75078, 1229, 595, 75078, 320, 83193, 7, 46, 12264, 101, 220, 15, 1192, 83193, 1209, 46, 12264, 101, 220, 15, 8...
1,452
null
429
null
cl100k_base
657
null
null
null
Original: ¬((0 ∧ Q) ∨ (O ∨ 0)) Options: (¬(0 ∧ Q)) ∧ (¬(O ∨ 0)) ¬((O ∨ 0) ∨ (0 ∧ Q)) ¬(((0 ∧ Q) ∨ O) ∨ 0) ¬((0 ∧ Q) ∨ O) ¬((0 ∧ Q) ∨ (0 ∨ O)) ¬(0 ∨ (O ∨ 0)) ¬((Q ∧ 0) ∨ (O ∨ 0)) Chosen: ¬(((0 ∧ Q) ∨ O) ∨ 0) Options: (¬((0 ∧ Q) ∨ O)) ∧ (¬0) ¬((0 ∧ Q) ∨ O) ¬(0 ∨ ((0 ∧ Q) ∨ O)) ¬((O ∨ (0 ∧ Q)) ∨ 0) ¬((0 ∨ O) ∨ 0) ¬(((Q ...
boolean
null
[ 18902, 25, 97265, 1209, 47, 12264, 101, 386, 8, 75078, 320, 15, 12264, 101, 393, 4489, 3883, 512, 7, 83193, 7, 47, 12264, 101, 386, 595, 12264, 101, 320, 83193, 7, 15, 12264, 101, 393, 1192, 83193, 1209, 15, 12264, 101, 393, 8, 75...
1,453
null
614
null
cl100k_base
966
null
null
null
Original: ¬((P ∨ M) ∧ (0 ∨ P)) Options: (¬(P ∨ M)) ∨ (¬(0 ∨ P)) ¬((0 ∨ P) ∧ (P ∨ M)) ¬(((P ∨ M) ∧ 0) ∨ ((P ∨ M) ∧ P)) ¬((P ∨ M) ∧ P) ¬((P ∨ M) ∧ (P ∨ 0)) ¬((M ∨ P) ∧ (0 ∨ P)) Chosen: ¬((0 ∨ P) ∧ (P ∨ M)) Options: (¬(0 ∨ P)) ∨ (¬(P ∨ M)) ¬(((0 ∨ P) ∧ P) ∨ ((0 ∨ P) ∧ M)) ¬((0 ∨ P) ∧ (M ∨ P)) ¬(P ∧ (P ∨ M)) ¬((P ∨ 0) ∧ ...
boolean
null
[ 18902, 25, 1819, 50, 12264, 101, 220, 16, 8, 75078, 320, 83193, 16, 595, 75078, 1819, 16, 12264, 101, 328, 8, 12264, 101, 320, 16, 12264, 101, 328, 4489, 3883, 512, 1209, 16, 12264, 101, 328, 8, 12264, 101, 320, 16, 12264, 101, 32...
1,454
null
1,027
null
cl100k_base
1,503
null
null
null
Original: ((S ∨ 1) ∧ (¬1)) ∧ ((1 ∨ S) ∨ (1 ∨ S)) Options: ((1 ∨ S) ∨ (1 ∨ S)) ∧ ((S ∨ 1) ∧ (¬1)) (S ∨ 1) ∧ ((¬1) ∧ ((1 ∨ S) ∨ (1 ∨ S))) (((S ∨ 1) ∧ (¬1)) ∧ (1 ∨ S)) ∨ (((S ∨ 1) ∧ (¬1)) ∧ (1 ∨ S)) ((S ∨ 1) ∧ (¬1)) ∧ (((1 ∨ S) ∨ 1) ∨ S) ((S ∨ 1) ∧ (¬1)) ∧ (1 ∨ (S ∨ (1 ∨ S))) ((S ∨ 1) ∧ (¬1)) ∧ ((1 ∨ S) ∨ 1) ((S ∨ 1) ∧ (...
boolean
null
[ 18902, 25, 320, 83193, 7, 83193, 33, 595, 12264, 101, 320, 83193, 7, 83193, 33, 4489, 3883, 512, 7, 83193, 7, 83193, 33, 595, 12264, 101, 426, 198, 33, 12264, 101, 320, 83193, 7, 83193, 33, 1192, 1163, 8477, 25, 320, 83193, 7, 831...
1,455
null
82
null
cl100k_base
145
null
null
null
Original: (¬(¬B)) ∨ (¬(¬B)) Options: (¬(¬B)) ∨ B B ∨ (¬(¬B)) Chosen: (¬(¬B)) ∨ B Options: B ∨ (¬(¬B)) B ∨ B Chosen: B ∨ B Options: B Chosen: B
boolean
null
[ 18902, 25, 1819, 15, 12264, 101, 220, 16, 8, 75078, 320, 83193, 15, 595, 75078, 1819, 16, 12264, 101, 220, 15, 8, 12264, 101, 320, 83193, 34, 4489, 3883, 512, 1209, 16, 12264, 101, 220, 15, 8, 12264, 101, 320, 83193, 34, 595, 7507...
1,456
null
841
null
cl100k_base
1,224
null
null
null
Original: ((0 ∨ 1) ∧ (¬0)) ∧ ((1 ∨ 0) ∨ (¬C)) Options: ((1 ∨ 0) ∨ (¬C)) ∧ ((0 ∨ 1) ∧ (¬0)) (0 ∨ 1) ∧ ((¬0) ∧ ((1 ∨ 0) ∨ (¬C))) (((0 ∨ 1) ∧ (¬0)) ∧ (1 ∨ 0)) ∨ (((0 ∨ 1) ∧ (¬0)) ∧ (¬C)) ((0 ∨ 1) ∧ (¬0)) ∧ ((¬C) ∨ (1 ∨ 0)) ((0 ∨ 1) ∧ (¬0)) ∧ (1 ∨ (0 ∨ (¬C))) ((0 ∨ 1) ∧ (¬0)) ∧ (1 ∨ (¬C)) ((0 ∨ 1) ∧ (¬0)) ∧ ((0 ∨ 1) ∨ (¬C...
boolean
null
[ 18902, 25, 1819, 47, 75078, 220, 16, 8, 12264, 101, 320, 15, 12264, 101, 220, 16, 595, 12264, 101, 320, 83193, 7, 16, 12264, 101, 507, 4489, 3883, 512, 7, 83193, 7, 16, 12264, 101, 507, 595, 12264, 101, 1819, 47, 75078, 220, 16, ...
1,457
null
652
null
cl100k_base
892
null
null
null
Original: ((P ∧ 1) ∨ (0 ∨ 1)) ∨ (¬(1 ∨ O)) Options: (¬(1 ∨ O)) ∨ ((P ∧ 1) ∨ (0 ∨ 1)) (P ∧ 1) ∨ ((0 ∨ 1) ∨ (¬(1 ∨ O))) ((P ∧ 1) ∨ (0 ∨ 1)) ∨ ((¬1) ∧ (¬O)) ((P ∧ 1) ∨ (0 ∨ 1)) ∨ (¬1) ((P ∧ 1) ∨ (0 ∨ 1)) ∨ (¬(O ∨ 1)) ((0 ∨ 1) ∨ (P ∧ 1)) ∨ (¬(1 ∨ O)) (((P ∧ 1) ∨ 0) ∨ 1) ∨ (¬(1 ∨ O)) ((P ∧ 1) ∨ 1) ∨ (¬(1 ∨ O)) ((P ∧ 1) ∨ (...
boolean
null
[ 18902, 25, 1819, 16, 75078, 220, 15, 8, 75078, 320, 83193, 15, 595, 75078, 320, 83193, 7, 16, 12264, 101, 452, 4489, 3883, 512, 7, 83193, 7, 16, 12264, 101, 452, 595, 75078, 1819, 16, 75078, 220, 15, 8, 75078, 320, 83193, 15, 1192...
1,458
null
836
null
cl100k_base
1,303
null
null
null
Original: ((1 ∧ 0) ∧ (¬0)) ∧ (¬(1 ∨ N)) Options: (¬(1 ∨ N)) ∧ ((1 ∧ 0) ∧ (¬0)) (1 ∧ 0) ∧ ((¬0) ∧ (¬(1 ∨ N))) ((1 ∧ 0) ∧ (¬0)) ∧ ((¬1) ∧ (¬N)) ((1 ∧ 0) ∧ (¬0)) ∧ (¬1) ((1 ∧ 0) ∧ (¬0)) ∧ (¬(N ∨ 1)) ((¬0) ∧ (1 ∧ 0)) ∧ (¬(1 ∨ N)) (1 ∧ (0 ∧ (¬0))) ∧ (¬(1 ∨ N)) ((1 ∧ 0) ∧ 1) ∧ (¬(1 ∨ N)) (0 ∧ (¬0)) ∧ (¬(1 ∨ N)) ((0 ∧ 1) ∧ (...
boolean
null
[ 18902, 25, 320, 83193, 7, 16, 75078, 507, 595, 12264, 101, 1819, 83193, 38, 8, 12264, 101, 320, 46, 75078, 220, 15, 4489, 3883, 512, 1209, 83193, 38, 8, 12264, 101, 320, 46, 75078, 220, 15, 595, 12264, 101, 320, 83193, 7, 16, 7507...
1,459
null
820
null
cl100k_base
1,194
null
null
null
Original: (¬(1 ∧ O)) ∨ ((¬G) ∨ (O ∧ 0)) Options: ((¬G) ∨ (O ∧ 0)) ∨ (¬(1 ∧ O)) ((¬(1 ∧ O)) ∨ (¬G)) ∨ (O ∧ 0) (¬(1 ∧ O)) ∨ ((O ∧ 0) ∨ (¬G)) (¬(1 ∧ O)) ∨ (((¬G) ∨ O) ∧ ((¬G) ∨ 0)) (¬(1 ∧ O)) ∨ ((¬G) ∨ 0) (¬(1 ∧ O)) ∨ ((¬G) ∨ (0 ∧ O)) ((¬1) ∨ (¬O)) ∨ ((¬G) ∨ (O ∧ 0)) (¬O) ∨ ((¬G) ∨ (O ∧ 0)) (¬(O ∧ 1)) ∨ ((¬G) ∨ (O ∧ 0)) ...
boolean
null
[ 18902, 25, 1819, 83193, 15, 8, 75078, 320, 43, 75078, 220, 15, 595, 12264, 101, 1819, 37, 12264, 101, 220, 16, 8, 12264, 101, 320, 83193, 37, 4489, 3883, 512, 1209, 37, 12264, 101, 220, 16, 8, 12264, 101, 320, 83193, 37, 595, 1226...
1,460
null
1,537
null
cl100k_base
2,265
null
null
null
Original: ((¬0) ∧ (L ∧ 0)) ∨ ((F ∨ 1) ∨ (¬F)) Options: ((F ∨ 1) ∨ (¬F)) ∨ ((¬0) ∧ (L ∧ 0)) (((¬0) ∧ (L ∧ 0)) ∨ (F ∨ 1)) ∨ (¬F) ((¬0) ∧ (L ∧ 0)) ∨ ((¬F) ∨ (F ∨ 1)) ((¬0) ∧ (L ∧ 0)) ∨ (F ∨ (1 ∨ (¬F))) ((¬0) ∧ (L ∧ 0)) ∨ (1 ∨ (¬F)) ((¬0) ∧ (L ∧ 0)) ∨ ((1 ∨ F) ∨ (¬F)) ((L ∧ 0) ∧ (¬0)) ∨ ((F ∨ 1) ∨ (¬F)) (((¬0) ∧ L) ∧ 0) ∨...
boolean
null
[ 18902, 25, 1819, 38, 12264, 101, 220, 16, 8, 12264, 101, 320, 38, 75078, 480, 595, 75078, 1819, 15, 12264, 101, 220, 16, 8, 12264, 101, 320, 53, 75078, 480, 4489, 3883, 512, 1209, 15, 12264, 101, 220, 16, 8, 12264, 101, 320, 53, ...
1,461
null
1,569
null
cl100k_base
2,295
null
null
null
Original: ((G ∨ 1) ∨ (G ∧ G)) ∧ ((0 ∨ 1) ∨ (V ∧ G)) Options: ((0 ∨ 1) ∨ (V ∧ G)) ∧ ((G ∨ 1) ∨ (G ∧ G)) (((G ∨ 1) ∨ (G ∧ G)) ∧ (0 ∨ 1)) ∨ (((G ∨ 1) ∨ (G ∧ G)) ∧ (V ∧ G)) ((G ∨ 1) ∨ (G ∧ G)) ∧ ((V ∧ G) ∨ (0 ∨ 1)) ((G ∨ 1) ∨ (G ∧ G)) ∧ (0 ∨ (1 ∨ (V ∧ G))) ((G ∨ 1) ∨ (G ∧ G)) ∧ (((0 ∨ 1) ∨ V) ∧ ((0 ∨ 1) ∨ G)) ((G ∨ 1) ∨ (...
boolean
null
[ 18902, 25, 1819, 51, 75078, 220, 15, 8, 75078, 320, 37, 75078, 350, 595, 12264, 101, 1819, 37, 75078, 220, 16, 8, 75078, 320, 15, 12264, 101, 350, 4489, 3883, 512, 1209, 37, 75078, 220, 16, 8, 75078, 320, 15, 12264, 101, 350, 595,...
1,462
null
2,007
null
cl100k_base
3,279
null
null
null
Original: ((T ∧ 0) ∧ (F ∧ T)) ∨ ((F ∧ 1) ∧ (0 ∨ T)) Options: ((F ∧ 1) ∧ (0 ∨ T)) ∨ ((T ∧ 0) ∧ (F ∧ T)) (((T ∧ 0) ∧ (F ∧ T)) ∨ (F ∧ 1)) ∧ (((T ∧ 0) ∧ (F ∧ T)) ∨ (0 ∨ T)) ((T ∧ 0) ∧ (F ∧ T)) ∨ ((0 ∨ T) ∧ (F ∧ 1)) ((T ∧ 0) ∧ (F ∧ T)) ∨ (F ∧ (1 ∧ (0 ∨ T))) ((T ∧ 0) ∧ (F ∧ T)) ∨ (((F ∧ 1) ∧ 0) ∨ ((F ∧ 1) ∧ T)) ((T ∧ 0) ∧ (...
boolean
null
[ 18902, 25, 320, 83193, 7, 83193, 15, 595, 75078, 1819, 16, 12264, 101, 220, 15, 8, 12264, 101, 320, 83193, 36, 4489, 3883, 512, 1209, 16, 12264, 101, 220, 15, 8, 12264, 101, 320, 83193, 36, 595, 75078, 320, 83193, 7, 83193, 15, 11...
1,463
null
414
null
cl100k_base
625
null
null
null
Original: (¬(¬0)) ∧ ((1 ∨ 0) ∨ (¬E)) Options: ((1 ∨ 0) ∨ (¬E)) ∧ (¬(¬0)) ((¬(¬0)) ∧ (1 ∨ 0)) ∨ ((¬(¬0)) ∧ (¬E)) (¬(¬0)) ∧ ((¬E) ∨ (1 ∨ 0)) (¬(¬0)) ∧ (1 ∨ (0 ∨ (¬E))) (¬(¬0)) ∧ (1 ∨ (¬E)) (¬(¬0)) ∧ ((0 ∨ 1) ∨ (¬E)) 0 ∧ ((1 ∨ 0) ∨ (¬E)) (¬1) ∧ ((1 ∨ 0) ∨ (¬E)) Chosen: (¬(¬0)) ∧ (1 ∨ (¬E)) Options: (1 ∨ (¬E)) ∧ (¬(¬0)) ...
boolean
null
[ 18902, 25, 97265, 7, 83193, 7, 32, 12264, 101, 220, 15, 4489, 3883, 512, 32, 12264, 101, 220, 15, 198, 83193, 1209, 83193, 32, 8, 75078, 320, 83193, 15, 1192, 83193, 7, 83193, 32, 340, 83193, 7, 83193, 7, 15, 12264, 101, 362, 1192...
1,464
null
60
null
cl100k_base
106
null
null
null
Original: ¬(¬(A ∨ 0)) Options: A ∨ 0 ¬((¬A) ∧ (¬0)) ¬(¬A) ¬(¬(0 ∨ A)) Chosen: ¬(¬A) Options: A Chosen: A
boolean
null
[ 18902, 25, 1819, 15, 12264, 101, 220, 16, 8, 75078, 320, 15, 12264, 101, 220, 15, 595, 12264, 101, 1819, 52, 75078, 549, 8, 12264, 101, 320, 15, 12264, 101, 220, 15, 4489, 3883, 512, 1209, 52, 75078, 549, 8, 12264, 101, 320, 15, ...
1,465
null
1,371
null
cl100k_base
1,881
null
null
null
Original: ((0 ∨ 1) ∧ (0 ∨ 0)) ∨ ((U ∧ U) ∨ (0 ∨ 0)) Options: ((U ∧ U) ∨ (0 ∨ 0)) ∨ ((0 ∨ 1) ∧ (0 ∨ 0)) (((0 ∨ 1) ∧ (0 ∨ 0)) ∨ (U ∧ U)) ∨ (0 ∨ 0) ((0 ∨ 1) ∧ (0 ∨ 0)) ∨ ((0 ∨ 0) ∨ (U ∧ U)) ((0 ∨ 1) ∧ (0 ∨ 0)) ∨ (((U ∧ U) ∨ 0) ∨ 0) ((0 ∨ 1) ∧ (0 ∨ 0)) ∨ ((U ∧ U) ∨ 0) ((0 ∨ 1) ∧ (0 ∨ 0)) ∨ (U ∨ (0 ∨ 0)) ((0 ∨ 0) ∧ (0 ∨ 1)...
boolean
null
[ 18902, 25, 97265, 1209, 83193, 16, 8, 75078, 320, 54, 12264, 101, 432, 4489, 3883, 512, 7, 83193, 7, 83193, 16, 595, 12264, 101, 320, 83193, 7, 54, 12264, 101, 432, 1192, 83193, 1209, 54, 12264, 101, 432, 8, 75078, 320, 83193, 16, ...
1,466
null
236
null
cl100k_base
391
null
null
null
Original: ¬((¬1) ∧ (W ∨ R)) Options: (¬(¬1)) ∨ (¬(W ∨ R)) ¬((W ∨ R) ∧ (¬1)) ¬(((¬1) ∧ W) ∨ ((¬1) ∧ R)) ¬((¬1) ∧ (R ∨ W)) ¬(0 ∧ (W ∨ R)) Chosen: ¬((¬1) ∧ (R ∨ W)) Options: (¬(¬1)) ∨ (¬(R ∨ W)) ¬((R ∨ W) ∧ (¬1)) ¬(((¬1) ∧ R) ∨ ((¬1) ∧ W)) ¬(0 ∧ (R ∨ W)) Chosen: ¬(0 ∧ (R ∨ W)) Options: (¬0) ∨ (¬(R ∨ W)) ¬0 ¬((R ∨ W) ∧ ...
boolean
null
[ 18902, 25, 320, 83193, 7, 83193, 35, 595, 12264, 101, 320, 83193, 7, 83193, 35, 4489, 3883, 512, 7, 83193, 7, 83193, 35, 595, 12264, 101, 423, 198, 35, 12264, 101, 320, 83193, 7, 83193, 35, 1192, 1163, 8477, 25, 423, 12264, 101, 3...
1,467
null
82
null
cl100k_base
145
null
null
null
Original: (¬(¬D)) ∨ (¬(¬D)) Options: (¬(¬D)) ∨ D D ∨ (¬(¬D)) Chosen: D ∨ (¬(¬D)) Options: (¬(¬D)) ∨ D D ∨ D Chosen: D ∨ D Options: D Chosen: D
boolean
null
[ 18902, 25, 97265, 1209, 38, 12264, 101, 480, 8, 12264, 101, 320, 38, 75078, 650, 4489, 3883, 512, 7, 83193, 7, 38, 12264, 101, 480, 595, 75078, 320, 83193, 7, 38, 75078, 650, 1192, 83193, 1209, 38, 75078, 650, 8, 12264, 101, 320, ...
1,468
null
397
null
cl100k_base
651
null
null
null
Original: ¬((G ∨ G) ∨ (G ∧ V)) Options: (¬(G ∨ G)) ∧ (¬(G ∧ V)) ¬((G ∧ V) ∨ (G ∨ G)) ¬(G ∨ (G ∨ (G ∧ V))) ¬(((G ∨ G) ∨ G) ∧ ((G ∨ G) ∨ V)) ¬((G ∨ G) ∨ (V ∧ G)) ¬(G ∨ (G ∧ V)) Chosen: ¬((G ∧ V) ∨ (G ∨ G)) Options: (¬(G ∧ V)) ∧ (¬(G ∨ G)) ¬(((G ∧ V) ∨ G) ∨ G) ¬((G ∧ V) ∨ G) ¬((V ∧ G) ∨ (G ∨ G)) Chosen: (¬(G ∧ V)) ∧ (¬(...
boolean
null
[ 18902, 25, 1819, 16, 12264, 101, 393, 8, 12264, 101, 320, 83193, 15, 595, 12264, 101, 1819, 47, 75078, 393, 8, 12264, 101, 320, 15, 12264, 101, 220, 16, 4489, 3883, 512, 1209, 47, 75078, 393, 8, 12264, 101, 320, 15, 12264, 101, 22...
1,469
null
955
null
cl100k_base
1,346
null
null
null
Original: ((1 ∨ P) ∨ (¬0)) ∨ ((P ∧ P) ∨ (0 ∨ 1)) Options: ((P ∧ P) ∨ (0 ∨ 1)) ∨ ((1 ∨ P) ∨ (¬0)) (((1 ∨ P) ∨ (¬0)) ∨ (P ∧ P)) ∨ (0 ∨ 1) (1 ∨ P) ∨ ((¬0) ∨ ((P ∧ P) ∨ (0 ∨ 1))) ((1 ∨ P) ∨ (¬0)) ∨ ((0 ∨ 1) ∨ (P ∧ P)) ((1 ∨ P) ∨ (¬0)) ∨ (((P ∧ P) ∨ 0) ∨ 1) ((1 ∨ P) ∨ (¬0)) ∨ ((P ∧ P) ∨ 1) ((1 ∨ P) ∨ (¬0)) ∨ ((P ∧ P) ∨ (1 ...
boolean
null
[ 18902, 25, 1819, 83193, 53, 8, 75078, 320, 15, 75078, 220, 16, 595, 12264, 101, 1819, 15, 12264, 101, 445, 8, 75078, 320, 83193, 16, 4489, 3883, 512, 1209, 15, 12264, 101, 445, 8, 75078, 320, 83193, 16, 595, 12264, 101, 1819, 83193,...
1,470
null
1,148
null
cl100k_base
1,764
null
null
null
Original: ((¬V) ∧ (0 ∧ 1)) ∨ ((0 ∨ L) ∧ (¬1)) Options: ((0 ∨ L) ∧ (¬1)) ∨ ((¬V) ∧ (0 ∧ 1)) (((¬V) ∧ (0 ∧ 1)) ∨ (0 ∨ L)) ∧ (((¬V) ∧ (0 ∧ 1)) ∨ (¬1)) ((¬V) ∧ (0 ∧ 1)) ∨ ((¬1) ∧ (0 ∨ L)) ((¬V) ∧ (0 ∧ 1)) ∨ ((0 ∨ L) ∧ 0) ((¬V) ∧ (0 ∧ 1)) ∨ (L ∧ (¬1)) ((¬V) ∧ (0 ∧ 1)) ∨ ((L ∨ 0) ∧ (¬1)) ((0 ∧ 1) ∧ (¬V)) ∨ ((0 ∨ L) ∧ (¬1)) ...
boolean
null
[ 18902, 25, 1819, 33, 12264, 101, 220, 16, 8, 12264, 101, 320, 15, 12264, 101, 220, 16, 595, 12264, 101, 320, 83193, 7, 16, 75078, 220, 16, 4489, 3883, 512, 7, 83193, 7, 16, 75078, 220, 16, 595, 12264, 101, 1819, 33, 12264, 101, ...
1,471
null
1,324
null
cl100k_base
1,754
null
null
null
Original: ((B ∨ 1) ∨ (0 ∨ 1)) ∨ (¬(1 ∧ 1)) Options: (¬(1 ∧ 1)) ∨ ((B ∨ 1) ∨ (0 ∨ 1)) (B ∨ 1) ∨ ((0 ∨ 1) ∨ (¬(1 ∧ 1))) ((B ∨ 1) ∨ (0 ∨ 1)) ∨ ((¬1) ∨ (¬1)) ((B ∨ 1) ∨ (0 ∨ 1)) ∨ (¬1) ((0 ∨ 1) ∨ (B ∨ 1)) ∨ (¬(1 ∧ 1)) (((B ∨ 1) ∨ 0) ∨ 1) ∨ (¬(1 ∧ 1)) (B ∨ (1 ∨ (0 ∨ 1))) ∨ (¬(1 ∧ 1)) ((B ∨ 1) ∨ 1) ∨ (¬(1 ∧ 1)) ((B ∨ 1) ∨ (...
boolean
null
[ 18902, 25, 97265, 7, 83193, 7, 83193, 36, 4489, 3883, 512, 83193, 36, 198, 1163, 8477, 25, 97265, 36 ]
1,472
null
19
null
cl100k_base
42
null
null
null
Original: ¬(¬(¬E)) Options: ¬E Chosen: ¬E
boolean
null
[ 18902, 25, 320, 83193, 7, 83193, 39, 595, 75078, 320, 83193, 7, 15, 12264, 101, 220, 15, 4489, 3883, 512, 7, 83193, 7, 15, 12264, 101, 220, 15, 595, 75078, 320, 83193, 7, 83193, 39, 1192, 7, 83193, 7, 83193, 39, 595, 75078, 1819, ...
1,473
null
179
null
cl100k_base
307
null
null
null
Original: (¬(¬H)) ∧ (¬(0 ∨ 0)) Options: (¬(0 ∨ 0)) ∧ (¬(¬H)) (¬(¬H)) ∧ ((¬0) ∧ (¬0)) (¬(¬H)) ∧ (¬0) H ∧ (¬(0 ∨ 0)) Chosen: H ∧ (¬(0 ∨ 0)) Options: (¬(0 ∨ 0)) ∧ H H ∧ ((¬0) ∧ (¬0)) H ∧ (¬0) Chosen: H ∧ (¬0) Options: (¬0) ∧ H H ∧ 1 Chosen: (¬0) ∧ H Options: 1 ∧ H Chosen: 1 ∧ H Options: H H ∧ 1 Chosen: H
boolean
null
[ 18902, 25, 320, 83193, 7, 57, 12264, 101, 1901, 595, 12264, 101, 320, 83193, 7, 83193, 49, 4489, 3883, 512, 7, 83193, 7, 83193, 49, 595, 12264, 101, 320, 83193, 7, 57, 12264, 101, 1901, 1192, 7, 83193, 7, 57, 12264, 101, 1901, 595...
1,474
null
156
null
cl100k_base
243
null
null
null
Original: (¬(Z ∨ Z)) ∨ (¬(¬R)) Options: (¬(¬R)) ∨ (¬(Z ∨ Z)) (¬(Z ∨ Z)) ∨ R ((¬Z) ∧ (¬Z)) ∨ (¬(¬R)) (¬Z) ∨ (¬(¬R)) Chosen: (¬(Z ∨ Z)) ∨ R Options: R ∨ (¬(Z ∨ Z)) ((¬Z) ∧ (¬Z)) ∨ R (¬Z) ∨ R Chosen: (¬Z) ∨ R Options: R ∨ (¬Z) Chosen: R ∨ (¬Z)
boolean
null
[ 18902, 25, 320, 83193, 7, 55, 75078, 1229, 595, 12264, 101, 1819, 15, 12264, 101, 1630, 8, 12264, 101, 320, 83193, 16, 4489, 3883, 512, 1209, 15, 12264, 101, 1630, 8, 12264, 101, 320, 83193, 16, 595, 12264, 101, 320, 83193, 7, 55, ...
1,475
null
769
null
cl100k_base
1,134
null
null
null
Original: (¬(X ∧ Q)) ∨ ((0 ∨ X) ∨ (¬1)) Options: ((0 ∨ X) ∨ (¬1)) ∨ (¬(X ∧ Q)) ((¬(X ∧ Q)) ∨ (0 ∨ X)) ∨ (¬1) (¬(X ∧ Q)) ∨ ((¬1) ∨ (0 ∨ X)) (¬(X ∧ Q)) ∨ (0 ∨ (X ∨ (¬1))) (¬(X ∧ Q)) ∨ ((0 ∨ X) ∨ 0) (¬(X ∧ Q)) ∨ (X ∨ (¬1)) (¬(X ∧ Q)) ∨ ((X ∨ 0) ∨ (¬1)) ((¬X) ∨ (¬Q)) ∨ ((0 ∨ X) ∨ (¬1)) (¬(Q ∧ X)) ∨ ((0 ∨ X) ∨ (¬1)) Chosen...
boolean
null
[ 18902, 25, 97265, 7, 83193, 7, 50, 12264, 101, 220, 15, 4489, 3883, 512, 50, 12264, 101, 220, 15, 198, 83193, 1209, 83193, 50, 8, 75078, 320, 83193, 15, 1192, 83193, 7, 83193, 50, 340, 83193, 7, 83193, 7, 15, 12264, 101, 328, 1192...
1,476
null
66
null
cl100k_base
112
null
null
null
Original: ¬(¬(S ∨ 0)) Options: S ∨ 0 ¬((¬S) ∧ (¬0)) ¬(¬S) ¬(¬(0 ∨ S)) Chosen: S ∨ 0 Options: S 0 ∨ S Chosen: S
boolean
null
[ 18902, 25, 1819, 15, 12264, 101, 220, 16, 8, 12264, 101, 320, 15, 12264, 101, 220, 16, 595, 12264, 101, 1819, 83193, 16, 8, 75078, 320, 16, 75078, 622, 4489, 3883, 512, 1209, 83193, 16, 8, 75078, 320, 16, 75078, 622, 595, 12264, 1...
1,477
null
1,730
null
cl100k_base
2,382
null
null
null
Original: ((0 ∨ 1) ∨ (0 ∨ 1)) ∨ ((¬1) ∧ (1 ∧ J)) Options: ((¬1) ∧ (1 ∧ J)) ∨ ((0 ∨ 1) ∨ (0 ∨ 1)) (0 ∨ 1) ∨ ((0 ∨ 1) ∨ ((¬1) ∧ (1 ∧ J))) (((0 ∨ 1) ∨ (0 ∨ 1)) ∨ (¬1)) ∧ (((0 ∨ 1) ∨ (0 ∨ 1)) ∨ (1 ∧ J)) ((0 ∨ 1) ∨ (0 ∨ 1)) ∨ ((1 ∧ J) ∧ (¬1)) ((0 ∨ 1) ∨ (0 ∨ 1)) ∨ (((¬1) ∧ 1) ∧ J) ((0 ∨ 1) ∨ (0 ∨ 1)) ∨ ((¬1) ∧ J) ((0 ∨ 1) ...
boolean
null
[ 18902, 25, 320, 83193, 7, 15, 75078, 220, 15, 595, 75078, 320, 83193, 7, 15, 75078, 220, 16, 4489, 3883, 512, 7, 83193, 7, 15, 75078, 220, 16, 595, 75078, 320, 83193, 7, 15, 75078, 220, 15, 1192, 7, 83193, 7, 15, 75078, 220, 15,...
1,478
null
445
null
cl100k_base
675
null
null
null
Original: (¬(0 ∧ 0)) ∧ (¬(0 ∧ 1)) Options: (¬(0 ∧ 1)) ∧ (¬(0 ∧ 0)) (¬(0 ∧ 0)) ∧ ((¬0) ∨ (¬1)) (¬(0 ∧ 0)) ∧ (¬0) (¬(0 ∧ 0)) ∧ (¬(1 ∧ 0)) ((¬0) ∨ (¬0)) ∧ (¬(0 ∧ 1)) (¬0) ∧ (¬(0 ∧ 1)) Chosen: (¬(0 ∧ 0)) ∧ (¬0) Options: (¬0) ∧ (¬(0 ∧ 0)) (¬(0 ∧ 0)) ∧ 1 ((¬0) ∨ (¬0)) ∧ (¬0) (¬0) ∧ (¬0) Chosen: (¬0) ∧ (¬(0 ∧ 0)) Options: ...
boolean
null
[ 18902, 25, 320, 83193, 7, 15, 75078, 220, 15, 595, 12264, 101, 320, 83193, 7, 83193, 15, 4489, 3883, 512, 7, 83193, 7, 83193, 15, 595, 12264, 101, 320, 83193, 7, 15, 75078, 220, 15, 1192, 7, 83193, 7, 15, 75078, 220, 15, 595, 12...
1,479
null
193
null
cl100k_base
292
null
null
null
Original: (¬(0 ∧ 0)) ∨ (¬(¬0)) Options: (¬(¬0)) ∨ (¬(0 ∧ 0)) (¬(0 ∧ 0)) ∨ 0 (¬(0 ∧ 0)) ∨ (¬1) ((¬0) ∨ (¬0)) ∨ (¬(¬0)) (¬0) ∨ (¬(¬0)) Chosen: (¬(0 ∧ 0)) ∨ 0 Options: ¬(0 ∧ 0) 0 ∨ (¬(0 ∧ 0)) ((¬0) ∨ (¬0)) ∨ 0 (¬0) ∨ 0 Chosen: ¬(0 ∧ 0) Options: (¬0) ∨ (¬0) ¬0 Chosen: ¬0 Options: 1 Chosen: 1
boolean
null
[ 18902, 25, 320, 83193, 7, 16, 12264, 101, 468, 595, 75078, 320, 83193, 7, 15, 75078, 220, 16, 4489, 3883, 512, 7, 83193, 7, 15, 75078, 220, 16, 595, 75078, 320, 83193, 7, 16, 12264, 101, 468, 1192, 7, 83193, 7, 16, 12264, 101, 4...
1,480
null
512
null
cl100k_base
768
null
null
null
Original: (¬(1 ∨ W)) ∧ (¬(0 ∧ 1)) Options: (¬(0 ∧ 1)) ∧ (¬(1 ∨ W)) (¬(1 ∨ W)) ∧ ((¬0) ∨ (¬1)) (¬(1 ∨ W)) ∧ (¬0) (¬(1 ∨ W)) ∧ (¬(1 ∧ 0)) ((¬1) ∧ (¬W)) ∧ (¬(0 ∧ 1)) (¬1) ∧ (¬(0 ∧ 1)) (¬(W ∨ 1)) ∧ (¬(0 ∧ 1)) Chosen: (¬(W ∨ 1)) ∧ (¬(0 ∧ 1)) Options: (¬(0 ∧ 1)) ∧ (¬(W ∨ 1)) (¬(W ∨ 1)) ∧ ((¬0) ∨ (¬1)) (¬(W ∨ 1)) ∧ (¬0) (¬(...
boolean
null
[ 18902, 25, 1819, 83193, 55, 8, 12264, 101, 320, 83193, 36, 595, 12264, 101, 320, 83193, 7, 15, 75078, 220, 16, 4489, 3883, 512, 7, 83193, 7, 15, 75078, 220, 16, 595, 12264, 101, 1819, 83193, 55, 8, 12264, 101, 320, 83193, 36, 1192...
1,481
null
637
null
cl100k_base
921
null
null
null
Original: ((¬X) ∨ (¬E)) ∨ (¬(0 ∧ 1)) Options: (¬(0 ∧ 1)) ∨ ((¬X) ∨ (¬E)) (¬X) ∨ ((¬E) ∨ (¬(0 ∧ 1))) ((¬X) ∨ (¬E)) ∨ ((¬0) ∨ (¬1)) ((¬X) ∨ (¬E)) ∨ (¬0) ((¬X) ∨ (¬E)) ∨ (¬(1 ∧ 0)) ((¬E) ∨ (¬X)) ∨ (¬(0 ∧ 1)) Chosen: (¬X) ∨ ((¬E) ∨ (¬(0 ∧ 1))) Options: ((¬E) ∨ (¬(0 ∧ 1))) ∨ (¬X) (¬X) ∨ ((¬(0 ∧ 1)) ∨ (¬E)) (¬X) ∨ ((¬E) ∨ ...
boolean
null
[ 18902, 25, 320, 83193, 7, 48, 75078, 1229, 595, 75078, 1819, 48, 75078, 220, 16, 8, 12264, 101, 320, 48, 12264, 101, 220, 16, 4489, 3883, 512, 1209, 48, 75078, 220, 16, 8, 12264, 101, 320, 48, 12264, 101, 220, 16, 595, 75078, 320,...
1,482
null
873
null
cl100k_base
1,326
null
null
null
Original: (¬(Q ∧ Q)) ∧ ((Q ∧ 1) ∨ (Q ∨ 1)) Options: ((Q ∧ 1) ∨ (Q ∨ 1)) ∧ (¬(Q ∧ Q)) ((¬(Q ∧ Q)) ∧ (Q ∧ 1)) ∨ ((¬(Q ∧ Q)) ∧ (Q ∨ 1)) (¬(Q ∧ Q)) ∧ ((Q ∨ 1) ∨ (Q ∧ 1)) (¬(Q ∧ Q)) ∧ (((Q ∧ 1) ∨ Q) ∨ 1) (¬(Q ∧ Q)) ∧ ((Q ∧ 1) ∨ 1) (¬(Q ∧ Q)) ∧ ((Q ∧ 1) ∨ (1 ∨ Q)) (¬(Q ∧ Q)) ∧ (Q ∨ (Q ∨ 1)) (¬(Q ∧ Q)) ∧ ((1 ∧ Q) ∨ (Q ∨ 1)) ...
boolean
null
[ 18902, 25, 97265, 1209, 40, 75078, 650, 8, 75078, 320, 83193, 40, 4489, 3883, 512, 7, 83193, 7, 40, 75078, 650, 595, 12264, 101, 320, 83193, 7, 83193, 40, 1192, 83193, 1209, 83193, 40, 8, 75078, 320, 40, 75078, 650, 1192, 83193, 7, ...
1,483
null
270
null
cl100k_base
471
null
null
null
Original: ¬((I ∧ V) ∧ (¬I)) Options: (¬(I ∧ V)) ∨ (¬(¬I)) ¬((¬I) ∧ (I ∧ V)) ¬(I ∧ (V ∧ (¬I))) ¬((V ∧ I) ∧ (¬I)) Chosen: ¬((¬I) ∧ (I ∧ V)) Options: (¬(¬I)) ∨ (¬(I ∧ V)) ¬(((¬I) ∧ I) ∧ V) ¬((¬I) ∧ (V ∧ I)) Chosen: ¬(((¬I) ∧ I) ∧ V) Options: (¬((¬I) ∧ I)) ∨ (¬V) ¬(V ∧ ((¬I) ∧ I)) ¬(0 ∧ V) ¬((I ∧ (¬I)) ∧ V) Chosen: ¬((I...
boolean
null
[ 18902, 25, 1819, 37, 12264, 101, 435, 8, 75078, 320, 83193, 37, 595, 75078, 1819, 15, 12264, 101, 220, 15, 8, 12264, 101, 320, 83193, 15, 4489, 3883, 512, 1209, 15, 12264, 101, 220, 15, 8, 12264, 101, 320, 83193, 15, 595, 75078, 1...
1,484
null
967
null
cl100k_base
1,439
null
null
null
Original: ((F ∨ F) ∧ (¬F)) ∧ ((0 ∨ 0) ∨ (¬0)) Options: ((0 ∨ 0) ∨ (¬0)) ∧ ((F ∨ F) ∧ (¬F)) (F ∨ F) ∧ ((¬F) ∧ ((0 ∨ 0) ∨ (¬0))) (((F ∨ F) ∧ (¬F)) ∧ (0 ∨ 0)) ∨ (((F ∨ F) ∧ (¬F)) ∧ (¬0)) ((F ∨ F) ∧ (¬F)) ∧ ((¬0) ∨ (0 ∨ 0)) ((F ∨ F) ∧ (¬F)) ∧ (0 ∨ (0 ∨ (¬0))) ((F ∨ F) ∧ (¬F)) ∧ ((0 ∨ 0) ∨ 1) ((F ∨ F) ∧ (¬F)) ∧ (0 ∨ (¬0)) ...
boolean
null
[ 18902, 25, 97265, 7, 83193, 7, 54, 75078, 220, 15, 4489, 3883, 512, 54, 75078, 220, 15, 198, 83193, 1209, 83193, 54, 8, 12264, 101, 320, 83193, 15, 1192, 83193, 7, 83193, 15, 340, 83193, 7, 83193, 7, 15, 75078, 468, 1192, 1163, 84...
1,485
null
95
null
cl100k_base
166
null
null
null
Original: ¬(¬(W ∧ 0)) Options: W ∧ 0 ¬((¬W) ∨ (¬0)) ¬(¬0) ¬(¬(0 ∧ W)) Chosen: ¬(¬(0 ∧ W)) Options: 0 ∧ W ¬((¬0) ∨ (¬W)) ¬(¬0) Chosen: ¬(¬0) Options: 0 ¬1 Chosen: 0
boolean
null
[ 18902, 25, 320, 83193, 7, 83193, 44, 595, 75078, 320, 83193, 7, 83193, 16, 4489, 3883, 512, 7, 83193, 7, 83193, 16, 595, 75078, 320, 83193, 7, 83193, 44, 1192, 7, 83193, 7, 83193, 44, 595, 75078, 220, 16, 198, 7, 83193, 7, 83193, ...
1,486
null
151
null
cl100k_base
253
null
null
null
Original: (¬(¬M)) ∧ (¬(¬1)) Options: (¬(¬1)) ∧ (¬(¬M)) (¬(¬M)) ∧ 1 (¬(¬M)) ∧ (¬0) M ∧ (¬(¬1)) Chosen: (¬(¬M)) ∧ (¬0) Options: (¬0) ∧ (¬(¬M)) (¬(¬M)) ∧ 1 M ∧ (¬0) Chosen: (¬(¬M)) ∧ 1 Options: ¬(¬M) 1 ∧ (¬(¬M)) M ∧ 1 Chosen: ¬(¬M) Options: M Chosen: M
boolean
null
[ 18902, 25, 1819, 48, 12264, 101, 1229, 8, 75078, 320, 55, 75078, 220, 16, 595, 12264, 101, 1819, 48, 75078, 220, 16, 8, 12264, 101, 320, 83193, 16, 4489, 3883, 512, 1209, 48, 75078, 220, 16, 8, 12264, 101, 320, 83193, 16, 595, 122...
1,487
null
1,319
null
cl100k_base
2,016
null
null
null
Original: ((Q ∨ Q) ∧ (X ∧ 1)) ∨ ((Q ∧ 1) ∨ (¬1)) Options: ((Q ∧ 1) ∨ (¬1)) ∨ ((Q ∨ Q) ∧ (X ∧ 1)) (((Q ∨ Q) ∧ (X ∧ 1)) ∨ (Q ∧ 1)) ∨ (¬1) ((Q ∨ Q) ∧ (X ∧ 1)) ∨ ((¬1) ∨ (Q ∧ 1)) ((Q ∨ Q) ∧ (X ∧ 1)) ∨ ((Q ∧ 1) ∨ 0) ((Q ∨ Q) ∧ (X ∧ 1)) ∨ (Q ∨ (¬1)) ((Q ∨ Q) ∧ (X ∧ 1)) ∨ ((1 ∧ Q) ∨ (¬1)) ((X ∧ 1) ∧ (Q ∨ Q)) ∨ ((Q ∧ 1) ∨ (¬1...
boolean
null
[ 18902, 25, 1819, 16, 75078, 393, 8, 75078, 320, 33, 12264, 101, 393, 595, 75078, 1819, 83193, 16, 8, 12264, 101, 320, 33, 75078, 220, 16, 4489, 3883, 512, 1209, 83193, 16, 8, 12264, 101, 320, 33, 75078, 220, 16, 595, 75078, 1819, ...
1,488
null
3,452
null
cl100k_base
5,751
null
null
null
Original: ((1 ∧ P) ∧ (B ∨ P)) ∧ ((¬1) ∨ (B ∧ 1)) Options: ((¬1) ∨ (B ∧ 1)) ∧ ((1 ∧ P) ∧ (B ∨ P)) (1 ∧ P) ∧ ((B ∨ P) ∧ ((¬1) ∨ (B ∧ 1))) (((1 ∧ P) ∧ (B ∨ P)) ∧ (¬1)) ∨ (((1 ∧ P) ∧ (B ∨ P)) ∧ (B ∧ 1)) ((1 ∧ P) ∧ (B ∨ P)) ∧ ((B ∧ 1) ∨ (¬1)) ((1 ∧ P) ∧ (B ∨ P)) ∧ (((¬1) ∨ B) ∧ ((¬1) ∨ 1)) ((1 ∧ P) ∧ (B ∨ P)) ∧ ((¬1) ∨ B) ...
boolean
null
[ 18902, 25, 97265, 1209, 15, 12264, 101, 480, 8, 12264, 101, 320, 38, 12264, 101, 220, 15, 4489, 3883, 512, 7, 83193, 7, 15, 12264, 101, 480, 595, 75078, 320, 83193, 7, 38, 12264, 101, 220, 15, 1192, 83193, 1209, 38, 12264, 101, 22...
1,489
null
301
null
cl100k_base
447
null
null
null
Original: ¬((0 ∨ G) ∨ (G ∨ 0)) Options: (¬(0 ∨ G)) ∧ (¬(G ∨ 0)) ¬((G ∨ 0) ∨ (0 ∨ G)) ¬(((0 ∨ G) ∨ G) ∨ 0) ¬(0 ∨ (G ∨ (G ∨ 0))) ¬((0 ∨ G) ∨ G) ¬((0 ∨ G) ∨ (0 ∨ G)) ¬(G ∨ (G ∨ 0)) ¬((G ∨ 0) ∨ (G ∨ 0)) Chosen: ¬((0 ∨ G) ∨ G) Options: (¬(0 ∨ G)) ∧ (¬G) ¬(G ∨ (0 ∨ G)) ¬(0 ∨ (G ∨ G)) ¬(G ∨ G) ¬((G ∨ 0) ∨ G) Chosen: ¬((G ∨ ...
boolean
null
[ 18902, 25, 1819, 83193, 16, 8, 75078, 320, 83193, 15, 595, 75078, 320, 83193, 7, 83193, 15, 4489, 3883, 512, 7, 83193, 7, 83193, 15, 595, 75078, 1819, 83193, 16, 8, 75078, 320, 83193, 15, 1192, 7, 83193, 16, 8, 75078, 1819, 83193, ...
1,490
null
395
null
cl100k_base
610
null
null
null
Original: ((¬1) ∧ (¬0)) ∧ (¬(¬0)) Options: (¬(¬0)) ∧ ((¬1) ∧ (¬0)) (¬1) ∧ ((¬0) ∧ (¬(¬0))) ((¬1) ∧ (¬0)) ∧ 0 ((¬1) ∧ (¬0)) ∧ (¬1) ((¬0) ∧ (¬1)) ∧ (¬(¬0)) ((¬1) ∧ 1) ∧ (¬(¬0)) (0 ∧ (¬0)) ∧ (¬(¬0)) Chosen: ((¬1) ∧ (¬0)) ∧ (¬1) Options: (¬1) ∧ ((¬1) ∧ (¬0)) (¬1) ∧ ((¬0) ∧ (¬1)) ((¬1) ∧ (¬0)) ∧ 0 ((¬0) ∧ (¬1)) ∧ (¬1) ((¬...
boolean
null
[ 18902, 25, 1819, 15, 12264, 101, 220, 16, 8, 12264, 101, 320, 40, 12264, 101, 423, 595, 75078, 1819, 16, 12264, 101, 358, 8, 12264, 101, 320, 83193, 16, 4489, 3883, 512, 1209, 16, 12264, 101, 358, 8, 12264, 101, 320, 83193, 16, 59...
1,491
null
971
null
cl100k_base
1,378
null
null
null
Original: ((0 ∨ 1) ∨ (I ∨ D)) ∧ ((1 ∨ I) ∨ (¬1)) Options: ((1 ∨ I) ∨ (¬1)) ∧ ((0 ∨ 1) ∨ (I ∨ D)) (((0 ∨ 1) ∨ (I ∨ D)) ∧ (1 ∨ I)) ∨ (((0 ∨ 1) ∨ (I ∨ D)) ∧ (¬1)) ((0 ∨ 1) ∨ (I ∨ D)) ∧ ((¬1) ∨ (1 ∨ I)) ((0 ∨ 1) ∨ (I ∨ D)) ∧ (1 ∨ (I ∨ (¬1))) ((0 ∨ 1) ∨ (I ∨ D)) ∧ ((1 ∨ I) ∨ 0) ((0 ∨ 1) ∨ (I ∨ D)) ∧ (1 ∨ (¬1)) ((0 ∨ 1) ∨ (...
boolean
null
[ 18902, 25, 1819, 45, 12264, 101, 220, 16, 8, 75078, 320, 16, 12264, 101, 386, 595, 12264, 101, 1819, 83193, 15, 8, 12264, 101, 320, 44, 75078, 220, 15, 4489, 3883, 512, 1209, 83193, 15, 8, 12264, 101, 320, 44, 75078, 220, 15, 595,...
1,492
null
2,399
null
cl100k_base
3,399
null
null
null
Original: ((N ∨ 1) ∧ (1 ∨ M)) ∨ ((¬0) ∨ (M ∧ 0)) Options: ((¬0) ∨ (M ∧ 0)) ∨ ((N ∨ 1) ∧ (1 ∨ M)) (((N ∨ 1) ∧ (1 ∨ M)) ∨ (¬0)) ∨ (M ∧ 0) ((N ∨ 1) ∧ (1 ∨ M)) ∨ ((M ∧ 0) ∨ (¬0)) ((N ∨ 1) ∧ (1 ∨ M)) ∨ (((¬0) ∨ M) ∧ ((¬0) ∨ 0)) ((N ∨ 1) ∧ (1 ∨ M)) ∨ ((¬0) ∨ 0) ((N ∨ 1) ∧ (1 ∨ M)) ∨ ((¬0) ∨ (0 ∧ M)) ((N ∨ 1) ∧ (1 ∨ M)) ∨ (1...
boolean
null
[ 18902, 25, 97265, 1209, 83193, 16, 8, 75078, 320, 55, 75078, 220, 16, 4489, 3883, 512, 7, 83193, 7, 83193, 16, 595, 12264, 101, 320, 83193, 7, 55, 75078, 220, 16, 1192, 83193, 1209, 55, 75078, 220, 16, 8, 75078, 320, 83193, 16, 11...
1,493
null
256
null
cl100k_base
429
null
null
null
Original: ¬((¬1) ∧ (X ∧ 1)) Options: (¬(¬1)) ∨ (¬(X ∧ 1)) ¬((X ∧ 1) ∧ (¬1)) ¬(((¬1) ∧ X) ∧ 1) ¬((¬1) ∧ X) ¬((¬1) ∧ (1 ∧ X)) ¬(0 ∧ (X ∧ 1)) Chosen: ¬((¬1) ∧ (1 ∧ X)) Options: (¬(¬1)) ∨ (¬(1 ∧ X)) ¬((1 ∧ X) ∧ (¬1)) ¬(((¬1) ∧ 1) ∧ X) ¬((¬1) ∧ X) ¬(0 ∧ (1 ∧ X)) Chosen: ¬((¬1) ∧ X) Options: (¬(¬1)) ∨ (¬X) ¬(X ∧ (¬1)) ¬(0...
boolean
null
[ 18902, 25, 1819, 15, 12264, 101, 220, 15, 8, 75078, 320, 34, 12264, 101, 549, 595, 12264, 101, 1819, 52, 75078, 549, 8, 12264, 101, 320, 52, 12264, 101, 549, 4489, 3883, 512, 1209, 52, 75078, 549, 8, 12264, 101, 320, 52, 12264, 10...
1,494
null
829
null
cl100k_base
1,269
null
null
null
Original: ((0 ∨ 0) ∧ (C ∨ U)) ∨ ((U ∧ U) ∨ (U ∨ U)) Options: ((U ∧ U) ∨ (U ∨ U)) ∨ ((0 ∨ 0) ∧ (C ∨ U)) (((0 ∨ 0) ∧ (C ∨ U)) ∨ (U ∧ U)) ∨ (U ∨ U) ((0 ∨ 0) ∧ (C ∨ U)) ∨ ((U ∨ U) ∨ (U ∧ U)) ((0 ∨ 0) ∧ (C ∨ U)) ∨ (((U ∧ U) ∨ U) ∨ U) ((0 ∨ 0) ∧ (C ∨ U)) ∨ ((U ∧ U) ∨ U) ((0 ∨ 0) ∧ (C ∨ U)) ∨ (U ∨ (U ∨ U)) ((C ∨ U) ∧ (0 ∨ 0)...
boolean
null
[ 18902, 25, 1819, 83193, 16, 8, 75078, 320, 33, 75078, 507, 595, 75078, 1819, 16, 75078, 220, 16, 8, 12264, 101, 320, 15, 12264, 101, 426, 4489, 3883, 512, 1209, 16, 75078, 220, 16, 8, 12264, 101, 320, 15, 12264, 101, 426, 595, 750...
1,495
null
1,215
null
cl100k_base
1,977
null
null
null
Original: ((¬1) ∧ (B ∧ O)) ∧ ((1 ∧ 1) ∨ (0 ∨ B)) Options: ((1 ∧ 1) ∨ (0 ∨ B)) ∧ ((¬1) ∧ (B ∧ O)) (¬1) ∧ ((B ∧ O) ∧ ((1 ∧ 1) ∨ (0 ∨ B))) (((¬1) ∧ (B ∧ O)) ∧ (1 ∧ 1)) ∨ (((¬1) ∧ (B ∧ O)) ∧ (0 ∨ B)) ((¬1) ∧ (B ∧ O)) ∧ ((0 ∨ B) ∨ (1 ∧ 1)) ((¬1) ∧ (B ∧ O)) ∧ (((1 ∧ 1) ∨ 0) ∨ B) ((¬1) ∧ (B ∧ O)) ∧ ((1 ∧ 1) ∨ B) ((¬1) ∧ (B ∧...
boolean
null
[ 18902, 25, 1819, 45, 12264, 101, 452, 8, 75078, 320, 45, 12264, 101, 220, 16, 595, 75078, 1819, 83193, 15, 8, 12264, 101, 320, 83193, 16, 4489, 3883, 512, 1209, 83193, 15, 8, 12264, 101, 320, 83193, 16, 595, 75078, 1819, 45, 12264, ...
1,496
null
1,005
null
cl100k_base
1,506
null
null
null
Original: ((N ∨ N) ∧ (N ∨ 1)) ∧ ((¬0) ∨ (¬1)) Options: ((¬0) ∨ (¬1)) ∧ ((N ∨ N) ∧ (N ∨ 1)) (N ∨ N) ∧ ((N ∨ 1) ∧ ((¬0) ∨ (¬1))) (((N ∨ N) ∧ (N ∨ 1)) ∧ (¬0)) ∨ (((N ∨ N) ∧ (N ∨ 1)) ∧ (¬1)) ((N ∨ N) ∧ (N ∨ 1)) ∧ ((¬1) ∨ (¬0)) ((N ∨ N) ∧ (N ∨ 1)) ∧ ((¬0) ∨ 0) ((N ∨ N) ∧ (N ∨ 1)) ∧ (1 ∨ (¬1)) ((N ∨ 1) ∧ (N ∨ N)) ∧ ((¬0) ∨ ...
boolean
null
[ 18902, 25, 97265, 1209, 46, 12264, 101, 220, 16, 8, 12264, 101, 320, 46, 12264, 101, 328, 4489, 3883, 512, 7, 83193, 7, 46, 12264, 101, 220, 16, 595, 75078, 320, 83193, 7, 46, 12264, 101, 328, 1192, 83193, 1209, 46, 12264, 101, 32...
1,497
null
280
null
cl100k_base
424
null
null
null
Original: ¬((O ∨ 1) ∨ (O ∨ S)) Options: (¬(O ∨ 1)) ∧ (¬(O ∨ S)) ¬((O ∨ S) ∨ (O ∨ 1)) ¬(((O ∨ 1) ∨ O) ∨ S) ¬(O ∨ (1 ∨ (O ∨ S))) ¬((O ∨ 1) ∨ (S ∨ O)) ¬(1 ∨ (O ∨ S)) ¬((1 ∨ O) ∨ (O ∨ S)) Chosen: ¬(O ∨ (1 ∨ (O ∨ S))) Options: (¬O) ∧ (¬(1 ∨ (O ∨ S))) ¬((1 ∨ (O ∨ S)) ∨ O) ¬(O ∨ 1) ¬(O ∨ ((O ∨ S) ∨ 1)) ¬(O ∨ ((1 ∨ O) ∨ S)) ...
boolean
null
[ 18902, 25, 320, 83193, 7, 35, 12264, 101, 220, 16, 595, 75078, 1819, 15, 75078, 423, 8, 75078, 320, 83193, 16, 4489, 3883, 512, 1209, 15, 75078, 423, 8, 75078, 320, 83193, 16, 595, 75078, 320, 83193, 7, 35, 12264, 101, 220, 16, 11...
1,498
null
687
null
cl100k_base
1,070
null
null
null
Original: (¬(D ∨ 1)) ∧ ((0 ∧ D) ∧ (¬1)) Options: ((0 ∧ D) ∧ (¬1)) ∧ (¬(D ∨ 1)) ((¬(D ∨ 1)) ∧ (0 ∧ D)) ∧ (¬1) (¬(D ∨ 1)) ∧ ((¬1) ∧ (0 ∧ D)) (¬(D ∨ 1)) ∧ (0 ∧ (D ∧ (¬1))) (¬(D ∨ 1)) ∧ ((0 ∧ D) ∧ 0) (¬(D ∨ 1)) ∧ (0 ∧ (¬1)) (¬(D ∨ 1)) ∧ ((D ∧ 0) ∧ (¬1)) ((¬D) ∧ (¬1)) ∧ ((0 ∧ D) ∧ (¬1)) (¬1) ∧ ((0 ∧ D) ∧ (¬1)) (¬(1 ∨ D)) ∧...
boolean
null
[ 18902, 25, 97265, 1209, 34, 12264, 101, 220, 15, 8, 75078, 320, 83193, 34, 4489, 3883, 512, 7, 83193, 7, 34, 12264, 101, 220, 15, 595, 12264, 101, 320, 83193, 7, 83193, 34, 1192, 83193, 1209, 83193, 34, 8, 75078, 320, 34, 12264, 1...
1,499
null
146
null
cl100k_base
247
null
null
null
Original: ¬((C ∨ 0) ∧ (¬C)) Options: (¬(C ∨ 0)) ∨ (¬(¬C)) ¬((¬C) ∧ (C ∨ 0)) ¬(C ∧ (¬C)) ¬((0 ∨ C) ∧ (¬C)) Chosen: ¬(C ∧ (¬C)) Options: (¬C) ∨ (¬(¬C)) ¬0 ¬((¬C) ∧ C) Chosen: ¬((¬C) ∧ C) Options: (¬(¬C)) ∨ (¬C) ¬0 Chosen: ¬0 Options: 1 Chosen: 1