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MathGroup Archive 1998

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Re: the Chinese Remainder Theorem

  • To: mathgroup at smc.vnet.net
  • Subject: [mg14647] Re: the Chinese Remainder Theorem
  • From: fred at thp.Uni-Duisburg.DE (Fred Hucht)
  • Date: Sat, 7 Nov 1998 02:09:59 -0500
  • Organization: Theoretische Physik, Uni-GH-Duisburg, Germany
  • References: <71blgi$pvo@smc.vnet.net> <71jlo9$8p3@smc.vnet.net>
  • Sender: owner-wri-mathgroup at wolfram.com

"Robert G. Wilson v, PhD ATP" <rgwv at SouthWind.Net> writes:

>Et al,

>        Has any one out there programmed a NB for the Chinese Remainder
>Theorem?  Would very much appreciate the help on this and any other
>Number Theory apps.

>Sincerely,

>Bob.

Hi,

thats easy ;-)

In[1]:= <<NumberTheory`NumberTheoryFunctions`

In[2]:= ?ChineseRemainderTheorem

ChineseRemainderTheorem[list1, list2] gives the minimal non-negative
integer solution of Mod[r, list2] == list1.

Fred
--
Fred Hucht, Institute of Theoretical Physics, University of Duisburg,
Germany Email: fred at thp.Uni-Duisburg.DE              
http://WWW.thp.Uni-Duisburg.DE/ "Der Koerper der algebraischen Zahlen
ist kein algebraischer Zahlkoerper" (E. Landau, Zahlentheorie (1927),
Satz 718)


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