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- From: Abhishek Anand <abhishek.anand.iitg AT gmail.com>
- To: coq-club <coq-club AT inria.fr>, coqdev AT inria.fr
- Subject: [Coq-Club] Coq's typehood rules as a sequent calculus?
- Date: Fri, 25 Jul 2014 17:42:38 -0400
Is there a presentation of all the typehood rules of Coq
as a sequent calculus such that the
coq's typechecker accepts that a term t has type T iff
there is a a derivation of the judgement t:T in the above calculus?
We're mainly concerned about a core fragment Coq which
includes Pi types, a cumulative hierarchy of universes and inductive types/match construct.
We're asking because if this collection of rules is not huge, we
might be interested in adapting the proofs in [1] to prove
the consistency of these rules.
[1] : Abhishek Anand, and Vincent Rahli. Towards a Formally Verified Proof Assistant. ITP 2014
Regards,
Abhishek and Vincent
- [Coq-Club] Coq's typehood rules as a sequent calculus?, Abhishek Anand, 07/25/2014
- Re: [Coq-Club] Coq's typehood rules as a sequent calculus?, Arnaud Spiwack, 07/28/2014
- Re: [Coq-Club] Coq's typehood rules as a sequent calculus?, Arnaud Spiwack, 07/28/2014
- Re: [Coq-Club] Coq's typehood rules as a sequent calculus?, Randy Pollack, 07/28/2014
- Re: [Coq-Club] Coq's typehood rules as a sequent calculus?, Arnaud Spiwack, 07/28/2014
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