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 A108382 Primes p such that p's set of distinct digits is {1,3,7}. 6
 137, 173, 317, 1373, 1733, 3137, 3371, 7331, 11173, 11317, 11731, 13171, 13177, 13337, 13711, 17137, 17317, 17333, 17377, 17713, 17737, 31177, 31337, 31771, 33317, 33713, 37117, 37171, 37313, 37717, 71317, 71333, 71713, 73133, 73331 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 LINKS Robert Israel, Table of n, a(n) for n = 1..10000 MAPLE S1[1] := {1}: S3[1]:= {3}: S7[1]:= {7}: S13[1]:= {}: S17[1]:= {}: S37[1]:={}: S137[1]:= {}: for n from 2 to 5 do   S1[n]:= map(t -> 10*t+1, S1[n-1]);   S3[n]:= map(t -> 10*t+3, S3[n-1]);   S7[n]:= map(t -> 10*t+7, S7[n-1]);   S13[n]:= map(t -> 10*t+1, S13[n-1] union S3[n-1]) union            map(t -> 10*t+3, S13[n-1] union S1[n-1]);   S17[n]:= map(t -> 10*t+1, S17[n-1] union S7[n-1]) union            map(t -> 10*t+7, S17[n-1] union S1[n-1]);   S37[n]:= map(t -> 10*t+3, S37[n-1] union S7[n-1]) union            map(t -> 10*t+7, S37[n-1] union S3[n-1]);   S137[n]:= map(t -> 10*t+1, S137[n-1] union S37[n-1]) union             map(t -> 10*t+3, S137[n-1] union S17[n-1]) union             map(t -> 10*t+7, S137[n-1] union S13[n-1]); od: sort(convert(`union`(seq(select(isprime, S137[n]), n=3..5)), list)); # Robert Israel, Jan 16 2019 MATHEMATICA Select[Prime[Range[7300]], Union[IntegerDigits[#]]=={1, 3, 7}&] (* Harvey P. Dale, Jun 11 2013 *) CROSSREFS Cf. A108383 ({1, 3, 9}), A108384 ({1, 7, 9}), A108385 ({3, 7, 9}), A108386 ({1, 3, 7, 9}), A030096 (Primes whose digits are all odd). Sequence in context: A114645 A057879 A179912 * A106280 A139510 A142651 Adjacent sequences:  A108379 A108380 A108381 * A108383 A108384 A108385 KEYWORD base,nonn AUTHOR Rick L. Shepherd, Jun 01 2005 STATUS approved

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Last modified August 8 10:26 EDT 2022. Contains 356009 sequences. (Running on oeis4.)