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 A046459 Dudeney numbers: integers equal to the sum of the digits of their cubes. 12
 0, 1, 8, 17, 18, 26, 27 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,3 COMMENTS This sequence was first found by the French mathematician Claude (SÃ©raphin) Moret-Blanc in 1879. See Le Lionnais page 27 for the last term of this sequence: 27. [Bernard Schott, Dec 07 2012] The name "Dudeney numbers" appears in the October 2018 issue of Mathematics Teacher (see reference). - N. J. A. Sloane, Oct 10 2018 REFERENCES H. E. Dudeney, 536 Puzzles & Curious Problems, reprinted by Souvenir Press, London, 1968, p. 36, #120. Italo Ghersi, Matematica dilettevole e curiosa, p. 115, Hoepli, Milano, 1967 [From Vincenzo Librandi, Jan 02 2009] F. Le Lionnais, Les nombres remarquables, Hermann, 1983. Mathematics Teacher, Volume 112, Number 2, October 2018, pages 120 and 122. J. Roberts, Lure of the Integers, The Mathematical Association of America, 1992, p. 172. LINKS Bernard Schott and Norbert Verdier, QDL 19: Quels beaux cubes ! (French mathematical forum les-mathematiques.net) Eric Weisstein's World of Mathematics, Cubic Number. EXAMPLE a(3) = 8 because 8^3 = 512 and 5 + 1 + 2 = 8. a(7) = 27 because 27^3 = 19683 and 1 + 9 + 6 + 8 + 3 = 27. MATHEMATICA Select[Range[0, 30], #==Total[IntegerDigits[#^3]]&] (* Harvey P. Dale, Dec 21 2014 *) PROG (MAGMA) [n: n in [0..100] | &+Intseq(n^3) eq n ]; // Vincenzo Librandi, Sep 16 2015 CROSSREFS Cf. A004164, A055569, A055575, A055576, A055577. Cf. A152147. Sequence in context: A066554 A302976 A244537 * A274770 A075485 A217433 Adjacent sequences:  A046456 A046457 A046458 * A046460 A046461 A046462 KEYWORD base,fini,full,nonn,changed AUTHOR Patrick De Geest, Aug 15 1998 EXTENSIONS Offset corrected by Arkadiusz Wesolowski, Aug 09 2013 STATUS approved

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Last modified October 21 20:29 EDT 2018. Contains 316428 sequences. (Running on oeis4.)