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A076941 Define a mapping for a reduced rational number p/q by f(p/q) = 2^p*3^q. +0
1
6, 18, 54, 108, 486, 972, 1944, 4374, 8748, 17496, 69984 (list; graph; listen)
OFFSET

1,1

COMMENT

(p,q) = 1,. p = A066657(n) and q = A066658(n). a(n) = 2^p*3^q.

The fact that rational numbers are countable directly follows from the 'unique factorization theorem'.

CROSSREFS

Cf. A066657, A066658, A076940.

Sequence in context: A015645 A001216 A079843 this_sequence A006779 A003208 A002933

Adjacent sequences: A076938 A076939 A076940 this_sequence A076942 A076943 A076944

KEYWORD

more,nonn

AUTHOR

Amarnath Murthy (amarnath_murthy(AT)yahoo.com), Oct 19 2002

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Last modified November 21 14:49 EST 2008. Contains 150807 sequences.


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