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A320061
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Numbers k such that A215240(k) is prime.
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2
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1, 2, 144, 264, 540, 720, 888, 928, 1012, 1368, 1452, 1476, 1656, 1764, 1800, 1836, 1960, 2024, 2392, 2664, 2712, 2968, 3444, 3680, 3720, 3808, 4248, 4284, 4352, 4368, 4776, 5060, 5412, 5600, 6516, 6624, 6840, 6984, 7040, 7168, 7176, 7600, 7836, 7860, 8052, 8160, 8196, 8304, 8496, 8848, 9144
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OFFSET
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1,2
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LINKS
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EXAMPLE
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a(3)=144 is in the sequence because phi(h)=144 for h = 185, 219, 273, 285, 292, 296, 304, 315, 364, 370, 380, 432, 438, 444, 456, 468, 504, 540, 546, 570, 630, and the sum of those is the prime 8311.
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MAPLE
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select(n -> isprime(convert(numtheory:-invphi(n), `+`)), [$1..10000]);
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PROG
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(PARI) isok(n) = isprime(vecsum(invphi(n))); \\ Michel Marcus, Oct 05 2018
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CROSSREFS
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KEYWORD
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nonn
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AUTHOR
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STATUS
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approved
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