Web Reference: If one abstracts on the peculiarities of either formalism, the following generalization arises: a proof is a program, and the formula it proves is the type for the program. According to the Curry-Howard correspondence, the notions of programs correspond to proofs, and a program proves its type according to the typing rules of the programming language. Types and propositions Logical propositions can be read as program types, and vice versa ... False and negation also possible; see slides at end
YouTube Excerpt: The Curry-Howard correspondence is a deep relationship between logic, computation, and type theory. It views

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Celebrity An Introduction to Mathematical Proofs Wealth
An Introduction to Mathematical Proofs
Programs are Proofs: the Curry-Howard Correspondence Wealth
Programs are Proofs: the Curry-Howard Correspondence
Celebrity Intro To Math Proofs (Full Course) Wealth
Intro To Math Proofs (Full Course)
Celebrity When Computers Write Proofs, What's the Point of Mathematicians? Profile
When Computers Write Proofs, What's the Point of Mathematicians?
Proofs as Programs | Curry-Howard Correspondence Wealth
Proofs as Programs | Curry-Howard Correspondence
Famous Program Proofs and Loop Invariants Profile
Program Proofs and Loop Invariants
Celebrity Program Correctness - Computerphile Wealth
Program Correctness - Computerphile
Famous Proofs as Programs: Unifying Logic and Code Wealth
Proofs as Programs: Unifying Logic and Code
Famous Discrete Math Proofs in 22 Minutes (5 Types, 9 Examples) Wealth
Discrete Math Proofs in 22 Minutes (5 Types, 9 Examples)

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