V. Capretta. Recursive families of inductive types. In M. Aagard and J. Harrison, editors, Proceedings of TPHOLs'00, volume 1869 of Lecture Notes in Computer Science, pages 7389. Springer-Verlag, 2000. Home/Search Document Details and Download
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Type Isomorphisms and Proof Reuse in Dependent Type Theory - Barthe, Pons (2001) (1 citation) (Correct)
.... : Set = vterm : N (Term S) j fterm : Pi f : S Delta fun) Fun (S Delta ar f) Term S) Note that the type of fterm does not t the oOEcial denition of constructor type but it is safe to extend the denition of constructor type for the above denition to be considered as legal (see [13] for an account of a similar mechanism) An alternative would be to use the type (Vec (S Delta ar f) Term S) Term S) instead of (Fun (S Delta ar f) Term S) but it would introduce unnecessary technicalities in our presentation. Problem Now assume that we want to instantiate the framework ....
V. Capretta. Recursive families of inductive types. In M. Aagard and J. Harrison, editors, Proceedings of TPHOLs'00, volume 1869 of Lecture Notes in Computer Science, pages 7389. Springer-Verlag, 2000.
Type Isomorphisms and Proof Reuse in Dependent Type Theory - Barthe, Pons (2001) (1 citation) (Correct)
.... : Set = vterm : N (Term S) j fterm : Pi f : S Delta fun) Fun (S Delta ar f) Term S) Note that the type of fterm does not t the oOEcial denition of constructor type but it is safe to extend the denition of constructor type for the above denition to be considered as legal (see [15] for an account of a similar mechanism) An alternative would be to use the type (Vec (S Delta ar f) Term S) Term S) instead of Fun (S Delta ar f) Term S) but it would introduce unnecessary technicalities in our presentation. Problem Now assume that we want to instantiate the framework to ....
V. Capretta. Recursive families of inductive types. In M. Aagard and J. Harrison, editors, Proceedings of TPHOLs'00, volume 1869 of Lecture Notes in Computer Science, pages 7389. Springer-Verlag, 2000.
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