Re: How to decompose ideals with primary ideals?
- From: quasi <quasi@xxxxxxxx>
- Date: Tue, 08 May 2007 08:41:43 -0500
On Tue, 08 May 2007 02:53:05 EDT, Hagen <knaf@xxxxxxxxxxx> wrote:
Z is a principal ideal domain. Hence ideal intersection
and product are equal.
Only for relatively prime ideals.
Consequently ideal decomposition
corresponds to factorization of generators.
quasi
.
- References:
- How to decompose ideals with primary ideals?
- From: Cooper
- Re: How to decompose ideals with primary ideals?
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- How to decompose ideals with primary ideals?
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