[math-fun] Re: Euclid numbers
Karol PENSON
penson at lptl.jussieu.fr
Thu Apr 15 20:09:22 CEST 2004
Dear all,
Interpretation of A005425 as switchboard problem with n subscribers
appears problematic. It seems that A00085 describes correctly that
problem. A005425 describes a switchboard problem where a subscriber who is
not talking can be of either of two sexes. Subscribers who are talking
cannot be distinguished by sex. Am I right ?
Karol
--
_________________________________________________________________________
Karol A. PENSON
Universite Paris 6 | Internet : penson at lptl.jussieu.fr.
Lab. Physique Theorique des |
Liquides | http://www.lptl.jussieu.fr/users/penson
4, place Jussieu, Tour 16, Et. 5| Tel : (33 1) 44 27 72 33
75252 Paris Cedex 05, France | Fax : (33 1) 44 27 51 00
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