Titlebook: Extensional Constructs in Intensional Type Theory; Martin Hofmann Book 1997 Springer-Verlag London Limited 1997 calculus.decidability.equa

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书目名称Extensional Constructs in Intensional Type Theory影响因子(影响力)




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书目名称Extensional Constructs in Intensional Type Theory网络公开度学科排名




书目名称Extensional Constructs in Intensional Type Theory被引频次




书目名称Extensional Constructs in Intensional Type Theory被引频次学科排名




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书目名称Extensional Constructs in Intensional Type Theory年度引用学科排名




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书目名称Extensional Constructs in Intensional Type Theory读者反馈学科排名

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Applications,give actual Lego syntax here. The main purpose of the examples is to explain the usefulness of extensional constructs as intermediate “macro language” rather than working with setoids or deliverables directly.

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Syntactic properties of propositional equality,ous thing, which is nevertheless not completely trivial to prove (Section 3.2.2). The second property is the conservativity of extensional type theory over intensional type theory with extensional constructs (Section 3.2.5). These two properties constitute the major justification for the use of intensional type theory with extensional constructs.

BRAND

Proof irrelevance and subset types,tions (ECC) [68]. Under the first one specifications and types are freely mixed using .-types. This methodology underpins a project for development of correct software at the University of Ulm [112]. It is also the most natural approach and is probably employed by most users of type systems like the ones under consideration.

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Book 1997ith identity types. The book will be of interest particularly to researchers with mainly theoretical interests and implementors of type theory based proof assistants, and also fourth year undergraduates who will find it useful as part of an advanced course on type theory.

FLIRT

ies deal with identity types. The book will be of interest particularly to researchers with mainly theoretical interests and implementors of type theory based proof assistants, and also fourth year undergraduates who will find it useful as part of an advanced course on type theory.978-1-4471-1243-3978-1-4471-0963-1

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FOIL

https://doi.org/10.1007/978-981-10-2510-5ous thing, which is nevertheless not completely trivial to prove (Section 3.2.2). The second property is the conservativity of extensional type theory over intensional type theory with extensional constructs (Section 3.2.5). These two properties constitute the major justification for the use of intensional type theory with extensional constructs.

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