Combining higher order abstract syntax with tactical theorem proving and (co)induction (2002)

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by S. J. Ambler , R. L. Crole , A. Momigliano
Venue:In TPHOLs ’02: Proceedings of the 15th International Conference on Theorem Proving in Higher Order Logics
Citations:32 - 15 self

Active Bibliography

1 The Representational Adequacy of HYBRID – R. L. Crole
A Formalised First-Order . . . – René Vestergaard, James Brotherston - 2002
5 A proof of the church-rosser theorem for the lambda calculus in higher order logic – Peter V. Homeier - 2001
5 On generic context lemmas for lambda calculi with sharing – Manfred Schmidt-Schauß, David Sabel - 2008
62 Engineering formal metatheory – Brian Aydemir, Randy Pollack - 2008
Formalization of a Concurrent Object Calculus Up to Alpha-Conversion – Gillard Guillaume, Inria Sophia Antipolis - 1999
3 A Formalization of a Concurrent Object Calculus Up to Alpha-Conversion – Guillaume Gillard, Inria Sophia Antipolis - 1999
1 A Deep Embedding of Z_C in Isabelle/HOL – Norbert Völker - 2001
5 A Higher-Order Specification of the π-Calculus – Joëlle Despeyroux - 2000
HIGHER-ORDER ABSTRACT SYNTAX IN TYPE THEORY – Venanzio Capretta, Amy, P. Felty
RISC-Linz Report Series No. 08-08 – Bruno Buchberger, Tetsuo Ida, Temur Kutsia, B. Buchberger, R. Hemmecke, T. Jebelean, M. Kauers, T. Kutsia, F. Lichtenberger, P. Paule, H. Rolletschek, J. Schicho, C. Schneider, W. Schreiner, W. Windsteiger, F. Winkler - 2008
Proving Correctness of Modular Functional Programs – Christopher Andrew Owens
11 A formal treatment of the Barendregt Variable Convention in rule inductions – Christian Urban - 2005
3 Coding binding and substitution explicitly in isabelle – Christopher Owens - 1995
3 Basic category theory for models of syntax, Course notes for – R. L. Crole - 2002
11 Combining de Bruijn indices and higher-order abstract syntax in Coq – Venanzio Capretta, Amy P. Felty - 2006
49 Five axioms of alpha-conversion – Andrew D. Gordon, Tom Melham - 1996
22 Closure Under Alpha-Conversion – Randy Pollack - 1993
7 A Mechanized Theory of the pi-calculus in HOL – T. F. Melham - 1992