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A079543 Numbers n such that n has at least two distinct prime factors and if a prime p divides n then (p-1)|(n-1) and (p+1)|(n+1). +0
2
74431, 71528191, 125780831, 178708831, 4150390625 (list; graph; listen)
OFFSET

1,1

EXAMPLE

a(1) = 74431 = 7^4 * 31 because 6 and 30 divide 74430 and 8 and 32 divide 74432.

MATHEMATICA

Do[ f = Transpose[ FactorInteger[n]][[1]]; If[ Length[f] > 1 && Union[ Mod[n - 1, f - 1]] == {0} && Union[ Mod[n + 1, f + 1]] == {0}, Print[n]], {n, 6, 10^10}]

CROSSREFS

Intersection of A056729 and A080062.

Sequence in context: A023185 A105648 A122065 this_sequence A033450 A033448 A058415

Adjacent sequences: A079540 A079541 A079542 this_sequence A079544 A079545 A079546

KEYWORD

nonn

AUTHOR

Don Reble (djr(AT)nk.ca), Jan 22 2003

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Last modified November 24 23:16 EST 2009. Contains 167481 sequences.


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