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Topic review - MinAssChar |
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Re MinAssChar |
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Use several primes, throw away solutions which are "unlucky" (diffenrent behaviour as for all the other primes...) and combine the results via chinrem. You have either do know a bound for all the solutions (product of all the primes must be bigger as 2 times the bound) or you have to check the combination.
Hans Schoenemann
Use several primes, throw away solutions which are "unlucky" (diffenrent behaviour as for all the other primes...) and combine the results via chinrem. You have either do know a bound for all the solutions (product of all the primes must be bigger as 2 times the bound) or you have to check the combination.
Hans Schoenemann
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Posted: Tue May 06, 2008 6:49 pm |
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MinAssChar |
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Dear all;
I'm using MinAssChar in the ring of characteristic p=prime. The obtained solutions of a system modulo p are not the solutions of the original polynomial system. My question is : How to obtain the solutions in the ring of characteristic zero from those obtained in the ring of characteristic p=prime?
Thank's2
Dear all;
I'm using MinAssChar in the ring of characteristic p=prime. The obtained solutions of a system modulo p are not the solutions of the original polynomial system. My question is : How to obtain the solutions in the ring of characteristic zero from those obtained in the ring of characteristic p=prime?
Thank's2
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Posted: Fri Apr 25, 2008 12:49 pm |
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