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 A094534 3n(n-1)+1 ends in n (similar to the automorphic or curious numbers, 3n(n-1)+1 is the n-th hexagonal number rather than the n-th square; see A003226). 1
 1, 7, 17, 51, 67, 167, 251, 417, 501, 667, 751, 917, 1251, 1667, 5001, 5417, 6251, 6667, 10417, 16667, 50001, 56251, 60417, 66667, 166667, 260417, 406251, 500001, 666667, 760417, 906251, 1406251, 1666667, 5000001, 5260417, 6406251, 6666667, 16666667 (list; graph; refs; listen; history; text; internal format)
 OFFSET 0,2 COMMENTS Given any number in the sequence, if you remove one or more digits from the beginning you always get another number in the sequence. This makes it easy to find higher terms -- just take an existing term and try adding a digit (with perhaps additional 0's) at the beginning. For example, to 6251 prepend 5 to get a 5-digit term, or 40 or 90 to get a 6-digit term. LINKS Cliff Pickover, Centered Hexamorphic Numbers. FORMULA 10^(d-1) <= n < 10^d; 3n(n-1)+1 == n mod 10^d EXAMPLE 417 is in the sequence because if n=417, 3n(n-1)+1=520417, which ends in 417. CROSSREFS Cf. A003215, A003226. Sequence in context: A045821 A262754 A115914 * A262106 A081632 A276907 Adjacent sequences:  A094531 A094532 A094533 * A094535 A094536 A094537 KEYWORD base,easy,nonn AUTHOR Robert Munafo, May 07 2004 STATUS approved

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Last modified November 24 07:58 EST 2017. Contains 295173 sequences.