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A303977
Number of inequivalent solutions to problem discussed in A286874.
2
1, 1, 1, 1, 1, 1, 1, 2, 4, 1, 5, 2, 5, 2, 788
OFFSET
0,8
COMMENTS
If one solution can be transformed to another by reordering the bits, they are considered to be equivalent.
EXAMPLE
List of inequivalent solutions (in hexadecimal format):
0: {0}
1: {0 1}
2: {1 2}
3: {1 2 4}
4: {1 2 4 8}
5: {1 2 4 8 10}
6: {1 2 4 8 10 20}
7: {1 2 4 8 10 20 40}
{7 19 2a 34 4c 52 61}
8: {1 2 4 8 10 20 40 80}
{1 e 32 54 68 98 a4 c2}
{3 d 31 54 68 98 a4 c1}
{7 19 2a 4c 70 92 a4 c1}
9: {7 19 2a 4c 70 92 a4 c1 114 121 142 188}
10: {1 e 32 54 98 e0 124 148 182 228 242 284 310}
{3 d 31 54 98 e0 124 148 181 228 241 284 310}
{7 19 2a 34 4c 92 c1 121 142 184 250 2a0 308}
{7 19 2a 34 4c 92 c1 121 142 188 250 2a0 304}
{7 19 2a 4c 92 e0 121 150 184 234 241 288 302}
11: {7 19 2a 34 4c 92 c1 121 142 184 250 2a0 308 460 488 510 601}
{7 19 2a 34 4c 92 c1 121 142 188 250 2a0 304 460 484 510 601}
12: {7 19 2a 34 4c 92 121 1c0 241 284 302 442 488 510 620 850 8a0 904 a08 c01}
{7 19 2a 34 4c 92 121 1c0 241 284 302 442 488 510 620 860 881 908 a10 c04}
{7 19 2a 34 4c 92 121 1c0 241 284 308 442 488 510 620 860 881 902 a10 c04}
{7 19 2a 34 4c 92 121 1c0 241 284 308 442 4a0 504 610 850 881 902 a20 c08}
{7 19 2a 34 4c 92 121 1c0 241 284 308 442 4a0 504 610 850 888 902 a20 c01}
13: {7 19 2a 34 4c 92 121 1c0 241 284 302 442 488 510 620 850 8a0 904 a08 c01 1060 1081 1108 1210 1404 1802}
{7 19 2a 34 4c 92 121 1c0 241 284 308 442 4a0 504 610 850 888 902 a20 c01 1060 1081 1110 1202 1408 1804}
14: {7 19 2a 34 4c 52 61 181 282 304 484 502 601 888 910 a20 c40 1090 1108 1240 1420 1801 20a0 2140 2208 2410 2802 3004}
{7 19 2a 4c 70 92 a4 114 221 302 441 508 680 842 980 a04 c10 1088 1120 1240 1404 1801 20c0 2101 2210 2420 2808 3002}
{1f e3 16c 2b4 351 38a 4d8 932 c86 d09 e60 1185 1431 1542 160c 1854 18a8 1a03 2229 2445 25a0 2612 284a 2891 2b04 3026 3118 32c0}
(785 more, see the attached file above)
CROSSREFS
Cf. A286874.
Sequence in context: A132042 A060370 A318704 * A165064 A299918 A390470
KEYWORD
nonn,hard,more
AUTHOR
Zhao Hui Du, May 03 2018
EXTENSIONS
a(12)-a(13) by Steinar H. Gunderson, Jul 17 2025
a(14) by Steinar H. Gunderson, Feb 18 2026
STATUS
approved