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- From: Assia Mahboubi <>
- To: Bas Spitters <>
- Cc: Ssreflect-mailinglist <>
- Subject: Re: [ssreflect] Localization of a ring
- Date: Fri, 9 Jun 2017 16:39:24 +0200
Hi Bas,
Le 09/06/2017 à 16:31, Bas Spitters a écrit :
> Hi Assia,
>
> Consider a ring R and d: R.
> We'd need the localization R[1/d] with respect to the multiplicative
> set S={1, d, d^2, ...}, the ring of fractions.
This looks indeed like the definition of the localization, in this special
case.
But I was wondering (out of sheer curiosity) about the more general context in
which you need this construction.
assia
> If it is not there, we'll probably just adapt if from the field of
> fractions.
>
> Best,
>
> Bas
>
- [ssreflect] Localization of a ring, Bas Spitters, 06/09/2017
- Re: [ssreflect] Localization of a ring, Assia Mahboubi, 06/09/2017
- Re: [ssreflect] Localization of a ring, Bas Spitters, 06/09/2017
- Re: [ssreflect] Localization of a ring, Assia Mahboubi, 06/09/2017
- Re: [ssreflect] Localization of a ring, Cyril, 06/09/2017
- Re: [ssreflect] Localization of a ring, Bas Spitters, 06/09/2017
- Re: [ssreflect] Localization of a ring, Cyril, 06/09/2017
- Re: [ssreflect] Localization of a ring, Bas Spitters, 06/09/2017
- Re: [ssreflect] Localization of a ring, Cyril, 06/09/2017
- Re: [ssreflect] Localization of a ring, Cyril, 06/09/2017
- Re: [ssreflect] Localization of a ring, Bas Spitters, 06/09/2017
- Re: [ssreflect] Localization of a ring, Cyril, 06/09/2017
- Re: [ssreflect] Localization of a ring, Assia Mahboubi, 06/09/2017
- Re: [ssreflect] Localization of a ring, Bas Spitters, 06/09/2017
- Re: [ssreflect] Localization of a ring, Assia Mahboubi, 06/09/2017
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