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A059092 Zeroless pandigitals expressible as a product of five factors that concatenate to another zeroless pandigital. +0
1
129473856, 138729456, 162378594, 164597832, 167495328, 169857324, 172349856, 173429568, 175349286 (list; graph; listen)
OFFSET

1,1

REFERENCES

J. S. Madachy, Madachy's Mathematical Recreations, pp. 161, Dover NY 1979

EXAMPLE

We have, for instance, the five-factor pandigital decomposition for 172349856 = 6*7*84*92*531

a(1) = 129473856 = 4*6*8*93*7251

a(2) = 138729456 = 6*8*9*71*4523

a(3) = 162378594 = 6*7*9*51*8423

a(4) = 164597832 = 6*7*9*524*831

a(5) = 167495328 = 6*7*52*84*913

a(6) = 169857324 = 6*7*54*91*823

a(7) = 172349856 = 6*7*84*92*531

a(8) = 173429568 = 6*8*53*92*741

a(9) = 175349286 = 7*9*54*83*621

CROSSREFS

Sequence in context: A162450 A115301 A036341 this_sequence A147715 A011577 A017001

Adjacent sequences: A059089 A059090 A059091 this_sequence A059093 A059094 A059095

KEYWORD

fini,base,nonn

AUTHOR

Lekraj Beedassy (blekraj(AT)yahoo.com), Jun 13 2002, Dec 18 2007

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Last modified December 5 08:23 EST 2009. Contains 170348 sequences.


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