A proof of Higman's lemma by structural induction (1993)

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by Thierry Coquand , Daniel Fridlender
Citations:8 - 1 self

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1 Applications of inductive definitions and choice principles to program synthesis – Ulrich Berger, Monika Seisenberger
1 A constructive proof of Higman’s lemma – Stefan Berghofer, Technische Universität München - 1984
5 Higman's Lemma in Type Theory – Daniel Fridlender - 1997
A Proof-Theoretical Investigation of Zantema's Problem – Thierry Coquand, Henrik Persson - 1998
2 Extending Homeomorphic Embedding in the Context of Logic Programming – Michael Leuschel - 1997
Regularity for ω-Languages Based on Well-Quasi-Orders – Mizuhito Ogawa - 1997
3 An Inductive Version of Nash-Williams’ Minimal-BadSequence Argument for Higman’s Lemma – Monika Seisenberger - 2001
57 Homeomorphic Embedding for Online Termination – Michael Leuschel - 1998
4 Ramsey's Theorem in Type Theory – Daniel Fridlender - 1993
2 Integrated Development of Algebra in Type Theory – Thierry Coquand, Henrik Persson - 1998
5 Well-foundedness of the higher-order recursive path ordering in Coq – Adam Koprowski - 2004
1 Coq formalization of the higher-order recursive path ordering – Adam Koprowski
Stop when you are Almost-Full Adventures in constructive termination – Dimitrios Vytiniotis, Thierry Coquand
21 Type Theory and Programming – Thierry Coquand , Bengt Nordström, Jan M. Smith, Björn von Sydow - 1994
32 Reference Counting as a Computational Interpretation of Linear Logic – Jawahar Chirimar, Carl A. Gunter, Jon G. Riecke - 1996
3 Program Extraction in a Logical Framework Setting – Penny Anderson - 1994
57 The origins of structural operational semantics – Gordon D. Plotkin - 2004
Finitization Procedures and Finite Model Property. – Jacques Riche
1 Infinite strings generated by insertions – O. D. Golubitsky, S. Falconer