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Search: id:A056733
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| A056733 |
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Each number is the sum of the cubes of its 3 sections. |
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1
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| 153, 370, 371, 407, 165033, 221859, 336700, 336701, 340067, 341067, 407000, 407001, 444664, 487215, 982827, 983221, 166500333, 296584415, 333667000, 333667001, 334000667, 710656413, 828538472
(list; graph; listen)
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OFFSET
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0,1
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COMMENT
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The first four terms are also called Narcissistic or Armstrong numbers. The first 16 terms are found in the Spencer's book, pages 65 and 101. I calculated the last seven terms.
The sequence contains several infinite subsequences such as 153, 165033, 166500333, 166650003333, ...; 370, 336700, 333667000, 333366670000, ... or 371, 336701, 333667001, 333366670001, ... - Ulrich Schimke (ulrschimke(AT)aol.com), Jun 08, 2001
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REFERENCES
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Donald D. Spencer, "Exploring number theory with microcomputers", pp. 65 and 101, Camelot Publishing Co.
J. S. Madachy, Madachy's Mathematical Recreations, pp. 166 Dover NY 1979.
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EXAMPLE
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333667001 = 333^3+667^3+001^3
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CROSSREFS
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Cf. A005188.
Adjacent sequences: A056730 A056731 A056732 this_sequence A056734 A056735 A056736
Sequence in context: A104810 A066528 A046197 this_sequence A050209 A109142 A014576
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KEYWORD
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nonn,base
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AUTHOR
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Carlos B. Rivera F. (crivera(AT)primepuzzles.net), Aug 13 2000
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