Substrate

#proof #lean
Mathematics in type theory
Mathematics in type theory
Constructing proof is an art, checking them is a science. Making a distinction between the statement of a theorem and the proof is important. It means that if we have a proof of P, we can make a proof of Q. It is a function from the proofs of P to the proofs of Q. It is a function sending an element of P to an element of Q. It is a term of type P → Q. …This is why in the natural number game we use the → symbol to denote implication.
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Mathematics in type theory
The Hitchhiker’s Guide to Logical Verification
The Hitchhiker’s Guide to Logical Verification
Companion files for Logical Verification 2020–2021 at VU Amsterdam - GitHub - blanchette/logical_verification_2020: Companion files for Logical Verification 2020–2021 at VU Amsterdam
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The Hitchhiker’s Guide to Logical Verification