Re: Algebra with quotient ring.
- From: Bill Dubuque <wgd@xxxxxxxxxxxxxxxxxxxx>
- Date: 08 Jul 2008 04:55:00 -0400
mina_world <mina_world@xxxxxxxxxxx> wrote:
A commutative ring A is called a principal ideal ring
if every ideal of A is principal.
Show that a quotient ring of a principal ideal ring
is principal ideal ring.
In fact, I want to know that Z_n is principal ideal ring.
so, If I can show above problem, this is trivial by Z/(nZ).
But... I can't. so, I need your advice.
See my prior post
http://google.com/groups?selm=y8z8yfyyhsn.fsf%40nestle.csail.mit.edu
--Bill Dubuque
.
- Follow-Ups:
- Re: Algebra with quotient ring.
- From: Pazuzu3000
- Re: Algebra with quotient ring.
- From: Tonico
- Re: Algebra with quotient ring.
- References:
- Algebra with quotient ring.
- From: mina_world
- Algebra with quotient ring.
- Prev by Date: Re: Cauchy-Schwarz inequality.
- Next by Date: Re: Looking for a cartoon
- Previous by thread: Algebra with quotient ring.
- Next by thread: Re: Algebra with quotient ring.
- Index(es):
Relevant Pages
|