Infinite Motel
Hugo Pfoertner
all at abouthugo.de
Wed Aug 31 23:15:53 CEST 2005
Ray Chandler wrote:
>
> My results agree with Jack's:
>
> {1, 2, 13, 3, 6, 26, 4, 11, 205, 9, 5, 24, 7, 51, 22, 102, 20, 49, 18, 8, \
> 410, 10, 16, 12, 47, 14, 100, 45, 203, 43, 98, 41, 3277, 39, 96, 37, 201, 35, \
> 94, 15, 33, 17, 408, 19, 31, 21, 92, 23, 29, 25, 199, 27, 90, 819, 88, 197, \
> 86, 406, 84, 195, 82, 1638, 80, 193, 78, 404, 76, 191, 74, 817, 72, 189, 70, \
> 402, 68, 187, 66, 6554, 28, 64, 30, 185, 32, 62, 34, 400, 36, 60, 38, 183, \
> 40, 58, 42, 815, 44, 56, 46, 181, 48, 54}
>
I get the same numbers, using a short Fortran program written from
scratch:
1 2 13 3 6 26 4 11 205 9
5 24 7 51 22 102 20 49 18 8
410 10 16 12 47 14 100 45 203 43
98 41 3277 39 96 37 201 35 94 15
33 17 408 19 31 21 92 23 29 25
199 27 90 819 88 197 86 406 84 195
82 1638 80 193 78 404 76 191 74 817
72 189 70 402 68 187 66 6554 28 64
30 185 32 62 34 400 36 60 38 183
40 58 42 815 44 56 46 181 48 54
50 398 52 179 1636 177 396 175 813 173
394 171 3275 169 392 167 811 165 390 163
1634 161 388 159 809 157 386 155 ??? 153
384 151 807 149 382 147 1632 145 380 143
805 141 378 139 3273 137 376 135 803 133
374 131 1630 129 53 372 55 127 57 801
59 125 61 370 63 123 65 6552 67 121
69 368 71 119 73 799 75 117 77 366
79 115 81 1628 83 113 85 364 87 111
89 797 91 109 93 362 95 107 97 3271
but: can someone compute a(129)?
Hugo Pfoertner
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