The Coq Library as a Theory Graph

Author:

Müller Dennis,Rabe Florian,Sacerdoti Coen Claudio

Publisher

Springer International Publishing

Reference23 articles.

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2. Lecture Notes in Computer Science (Lecture Notes in Artificial Intelligence);A Asperti,2011

3. Assaf, A.: A framework for defining computational higher-order logics. Ph.D. thesis, École Polytechnique (2015)

4. Boespflug, M., Burel, G.: CoqInE: translating the calculus of inductive constructions into the lambda pi-calculus modulo. In: Pichardie, D., Weber, T. (eds.) Proof Exchange for Theorem Proving (2012)

5. Boespflug, M., Carbonneaux, Q., Hermant, O.: The $$\lambda \Pi $$ -calculus modulo as a universal proof language. In: Pichardie, D., Weber, T. (eds.) Proceedings of PxTP2012: Proof Exchange for Theorem Proving, pp. 28–43 (2012)

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