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Create (or find a library) for First Order Logic encodings in Coq.
The following main theorems should be provable within it:
Soundness $\forall \Gamma, A, \Gamma \vdash A \implies \Gamma \vDash A$
Particularly we want stuff regarding closed terms since that is what we would likely use a lot
The following book "Sets, Logic, Computation: An Open Introduction to Metalogic" (free online I think) chapters 6-8 has a very good guiding principle for FOL, its syntax, and semantics if encoding our own is the decision
The text was updated successfully, but these errors were encountered:
Create (or find a library) for First Order Logic encodings in Coq.
The following main theorems should be provable within it:
closed
terms since that is what we would likely use a lotThe following book "Sets, Logic, Computation: An Open Introduction to Metalogic" (free online I think) chapters 6-8 has a very good guiding principle for FOL, its syntax, and semantics if encoding our own is the decision
The text was updated successfully, but these errors were encountered: