Re: Irreducibles (Ring theory )
- From: magidin@xxxxxxxxxxxxxxxxx (Arturo Magidin)
- Date: Wed, 4 May 2005 23:16:52 +0000 (UTC)
In article <d5bjo3$kf1$1@xxxxxxxxxxxxxxxxxx>, po <po@xxxxxx> wrote:
>
>> 4 is not equal to 0.
>> 4 is not invertible.
>> 4 = 2*2, and 2 is not invertible.
>Thank you...that has cleared a lot of things up!
>by the way do you know any decent books? or websites that have information
>on rings? (google searched, but no luck)
>
>Also
>the only units in the integers are 1 and -1
>all the primes (and their negatives ) are irreducibles
>what are all the other numbers called? or dont they have a special name?
In general, they are called "reducible." In the integers, they are
called "composites".
--
======================================================================
"It's not denial. I'm just very selective about
what I accept as reality."
--- Calvin ("Calvin and Hobbes")
======================================================================
Arturo Magidin
magidin@xxxxxxxxxxxxxxxxx
.
- References:
- Irreducibles (Ring theory )
- From: po
- Re: Irreducibles (Ring theory )
- From: Nathan
- Re: Irreducibles (Ring theory )
- From: po
- Irreducibles (Ring theory )
- Prev by Date: Re: Irreducibles (Ring theory )
- Next by Date: Re: Just started a blog on Fermat's Last Theorem
- Previous by thread: Re: Irreducibles (Ring theory )
- Next by thread: Re: Irreducibles (Ring theory )
- Index(es):
Relevant Pages
|