The prime factors of the places where the first two sequences of length 1124 differ
The following numbers, which are given with their prime factorizations, are the places where the first two sequences of length 1124 take different values. The information was obtained from a table of the two sequences superimposed.
First, here are the numbers bunched up:
1 7 37 41 47 49=7x7 61 67 74=2x37 82=2x41 101 103 107 109 191 193 262=2x131 263 271 274=2x137 289=17x17 295=5x59 305=5x61 307 319=11x29 329=7x47 341=11x31 343=7x7x7 358=2x179 359 361=19x19 362=2x181 377=13x29 379 383 391=17x23 393=3x131 397 403 409 411=3x137 413=7x59 419 421 433 437=19x23 467 469=7x67 537=3x179 541 542=2x271 543=3x181 554=2x277 571 599 607 641 643 653 661 701 709 811 813=3x7x13 821 823 827 831=3x277 857 859 883 887 932=2x2x233 934=2x467 955=5x191 958=2x479 964=2x2x241 965=5x193 1051 1055=5x211 1065=3x5x71 1069 1074=2x3x179 1076=2x2x269 1081=23x47 1084=2x2x271 1094=2x547 1097 1109
And here they are a bit more spread out.
1
7
37
41
47
49=7x7
61
67
74=2x37
82=2x41
101
103
107
109
191
193
262=2x131
263
271
274=2x137
289=17x17
295=5x59
305=5x61
307
319=11x29
329=7x47
341=11x31
343=7x7x7
358=2x179
359
361=19x19
362=2x181
377=13x29
379
383
391=17x23
393=3x131
397
403
409
411=3x137
413=7x59
419
421
433
437=19x23
467
469=7x67
537=3x179
541
542=2x271
543=3x181
554=2x277
571
599
607
641
643
653
661
701
709
811
813=3x7x13
821
823
827
831=3x277
857
859
883
887
932=2x2x233
934=2x467
955=5x191
958=2x479
964=2x2x241
965=5x193
1051
1055=5x211
1065=3x5x71
1069
1074=2x3x179
1076=2x2x269
1081=23x47
1084=2x2x271
1094=2x547
1097
1109
