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Select[Range[48000], PrimeQ[Times@@Range[#, 1, -6]+27]&] (* Harvey P. Dale, Aug 10 2021 *)
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allocated for Robert PriceNumbers k such that k!6 + 27 is prime, where k!6 is the sextuple factorial number (A085158 ).
2, 4, 8, 10, 14, 20, 22, 26, 32, 40, 110, 116, 142, 148, 200, 370, 854, 1166, 1594, 2164, 4424, 5942, 9086, 13300, 15224, 20482, 22940, 27478, 47486
1,1
Corresponding primes are: 29, 31, 43, 67, 251, 4507, 14107, 116507, 3727387, 536166427, ...
a(30) > 50000.
Terms > 40 correspond to probable primes.
Henri & Renaud Lifchitz, <a href="http://www.primenumbers.net/prptop/searchform.php?form=n!6+27&action=Search
Joe McLean, <a href="http://web.archive.org/web/20091027034731/http://uk.geocities.com/nassarawa
OpenPFGW Project, <a href="http://sourceforge.net/projects/openpfgw/">Primality Tester</a>
10!6 + 27 = 10*4 + 27 = 67 is prime, so 10 is in the sequence.
MultiFactorial[n_, k_] := If[n < 1, 1, n*MultiFactorial[n - k, k]];
Select[Range[0, 50000], PrimeQ[MultiFactorial[#, 6] + 27] &]
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Robert Price, Jun 09 2017
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allocated for Robert Price
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