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A297150
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Let b(k) denote A292081(k); the sequence lists numbers b(2n) where for all m > n, b(2m) > b(2n).
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3
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35, 65, 95, 115, 155, 185, 215, 235, 265, 305, 335, 365, 395, 415, 445, 485, 515, 545, 565, 635, 655, 695, 755, 785, 815, 835, 865, 905, 965, 995, 1055, 1115, 1145, 1165, 1205, 1255, 1285, 1315, 1355, 1385, 1415, 1465, 1535, 1565, 1585, 1655, 1685, 1745, 1765, 1795, 1835, 1865, 1895, 1915, 1945, 1985
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OFFSET
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1,1
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COMMENTS
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This is also an ascending subsequence of the even-indexed terms of A056240(2n) (of which A292081 is a subsequence). For n >= 1, a(n) is a semiprime of the form a(n)=5*A049591(n), and the index m in A056240 of any term in this sequence belongs to the sequence of even numbers m such that m-5 is prime and m-3 is not prime (A297925). See A297925 for explanation.
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LINKS
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FORMULA
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EXAMPLE
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MATHEMATICA
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5 Select[Prime[Range[3, 100]], ! PrimeQ[(# + 2)] &] (* Vincenzo Librandi, Nov 12 2018 *)
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PROG
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(Magma) [5*p: p in PrimesInInterval(3, 500) | not IsPrime(p + 2)]; // Vincenzo Librandi, Nov 12 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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