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• W2562854264 abstract "Formal constructive type theory has proved to be an effective language for mechanized proof. By avoiding non-constructive principles, such as the law of the excluded middle, type theory admits sharper proofs and broader interpretations of results. From a computer science perspective, interest in type theory arises from its applications to programming languages. Standard constructive type theories used in mechanization admit computational interpretations based on meta-mathematical normalization theorems. These proofs are notoriously brittle; any change to the theory potentially invalidates its computational meaning. As a case in point, Voevodsky's univalence axiom raises questions about the computational meaning of proofs." @default.
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• W2562854264 date "2017-01-01" @default.
• W2562854264 modified "2023-10-17" @default.
• W2562854264 title "Computational higher-dimensional type theory" @default.
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• W2562854264 doi "https://doi.org/10.1145/3009837.3009861" @default.
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