A216840 Smallest palindromic number of 3 digits in two bases differing by n.
46, 26, 121, 109, 157, 211, 209, 197, 257, 307, 381, 576, 463, 676, 601, 701, 757, 842, 929, 1086, 1123, 1445, 1333, 1717, 1297, 1801, 1522, 2092, 1765, 2393, 2026, 2026, 2305, 2696, 2501, 2701, 2757, 2971, 3133, 3600, 3421, 3718, 4411, 3845, 4551, 4031, 4691
Offset: 1
Examples
The first entry here, 46 in base 10, is represented as 222 in base 4 and 141 in base 5. The 2nd entry here, 26 in base 10, is represented as 222 in base 3 and 101 in base 5. The next is then the smallest in bases that differ by 3, bases 6 and 9 by what is in the comment. a(3) = 121 is 232 in base 7, a(5) = 157 is 313 in base 7 and 111 in base 12, a(6) = 211 is 323 in base 8 and 111 in base 14. - _Chai Wah Wu_, Aug 19 2015
Links
- Chai Wah Wu, Table of n, a(n) for n = 1..10000
Crossrefs
Extensions
More terms and corrected a(3), a(5) and a(6) by Chai Wah Wu, Aug 19 2015
Comments