Subject: Ssreflect Users Discussion List
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- From: Pierre-Yves Strub <>
- To: Abhishek Kr Singh <>
- Cc: Ssreflect <>
- Subject: Re: [ssreflect] Theory of Finite sets on infinite (Countable Domain)
- Date: Wed, 22 Nov 2017 09:34:36 +0100
- Authentication-results: mail2-smtp-roc.national.inria.fr; spf=None ; spf=Pass ; spf=None
- Ironport-phdr: 9a23:K+ByZhIYrjlB6ifEadmcpTZWNBhigK39O0sv0rFitYgXIvrxwZ3uMQTl6Ol3ixeRBMOAtKIC1rKempujcFJDyK7JiGoFfp1IWk1NouQttCtkPvS4D1bmJuXhdS0wEZcKflZk+3amLRodQ56mNBWB6kG1uBcYGhTkNQd2bsfvUrXTicu3n7S78Z3SeAVFh3ygZqlaIxC/rAGXvc4T19hMMKE0nyPIr2FSdqFn225zbWmPhQv2rpOo/ZN56SkVquws7OZbTb/ndeI+UOoLX3wdL2kp6Ziz5lH4RgyV6y5EXw==
Hi,
This might solve your problem:
https://github.com/math-comp/finmap
Best. Pierre-Yves.
2017-11-22 6:04 GMT+01:00 Abhishek Kr Singh
<>:
> Hi,
>
> I am working on the formalisation of some results on finite structures
> (graphs and posets). I was trying to explore the possibility of using
> ssreflect library.
> All the structures which I want to talk about in the proofs are finite.
> However, in the very beginning I cannot assume the elements of my sets from
> finType.
> For example, I want to start reasoning with a finite simple graph where in
> the middle of the proof the nodes of the graphs are replaced with cliques of
> different sizes. Therefore the finite set type from ssreflect seems to be a
> little more restrictive. I cannot assume in the beginning all the vertices
> of the graph are from some finType.
> Is there some work which builds a finite set library (common results on
> finite sets) starting from the countable type in ssreflect ?
>
>
> --
> Thanks and Regards.
>
> Abhishek Kr. Singh,
> Research Scholar, STCS, TIFR Mumbai.
> Homepage: http://www.tcs.tifr.res.in/~abhishek/
>
> http://www.tcs.tifr.res.in/people/abhishek-singh
>
- [ssreflect] Theory of Finite sets on infinite (Countable Domain), Abhishek Kr Singh, 11/22/2017
- Re: [ssreflect] Theory of Finite sets on infinite (Countable Domain), Pierre-Yves Strub, 11/22/2017
- Re: [ssreflect] Theory of Finite sets on infinite (Countable Domain), Christian Doczkal, 11/22/2017
- Re: [ssreflect] Theory of Finite sets on infinite (Countable Domain), Abhishek Kr Singh, 11/22/2017
- [ssreflect] Publications, Laurent Thery, 11/23/2017
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