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 A127629 Numbers n such that a divisor, together with its quotient and remainder, are consecutive terms (in that order) in a geometric sequence. 0
 9, 28, 34, 58, 65, 75, 110, 126, 132, 201, 205, 217, 224, 246, 254, 258, 294, 344, 384, 399, 436, 498, 502, 513, 516, 520, 579, 657, 680, 690, 730, 786, 810, 866, 880, 978, 979, 1001, 1008, 1028, 1038, 1105, 1128, 1164, 1330, 1332, 1365, 1370, 1374, 1388 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 COMMENTS The sequence misses the primes. LINKS C. Hughes, Geometric Division EXAMPLE 58 is in the sequence because 58 = 9*6 + 4, where 9, 6 and 4 are consecutive terms in a geometric sequence. PROG (PARI) a(n)={for(d=1, n, if((n\d)*(n%d)==d^2, return(1))); return(0)} CROSSREFS Sequence in context: A031454 A044999 A155473 * A267686 A024670 A141805 Adjacent sequences:  A127626 A127627 A127628 * A127630 A127631 A127632 KEYWORD easy,nonn AUTHOR Nick Hobson (nickh(AT)qbyte.org), Jan 20 2007 STATUS approved

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Last modified October 23 05:50 EDT 2018. Contains 316519 sequences. (Running on oeis4.)