Flyspeck i: Tame graphs (2006)

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by Tobias Nipkow , Gertrud Bauer , Paula Schultz
Venue:International Joint Conference on Automated Reasoning, volume 4130 of LNCS
Citations:11 - 2 self

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3 Formalizing Plane Graph Theory -- Towards a Formalized Proof of the Kepler Conjecture – Gertrud Josefine Bauer - 2006
7 Bounds for local density of sphere packings and the Kepler conjecture, Discrete Comput – Jeffrey C. Lagarias
5 A proof of the dodecahedral conjecture – Thomas C. Hales, Sean Mclaughlin - 1998
2 Flyspeck in a Semantic Wiki Collaborating on a Large Scale Formalization of the Kepler Conjecture – Christoph Lange, Sean Mclaughlin, Florian Rabe
112 A proof of the Kepler conjecture – Thomas C. Hales - 1994
Verification formelle pour . . . – Ioana Pasca
doi:10.1112/S0025579312001039 ON A STRONG VERSION OF THE KEPLER CONJECTURE – Károly Bezdek
13 Computer Assisted Proof of Optimal Approximability Results – Uri Zwick - 2002
1 Reflecting Quantifier Elimination for Linear Arithmetic – Tobias Nipkow
3 Proof Assistants: history, ideas and future – H. Geuvers, Gl Nijmegen
2 An interpretation of isabelle/hol in hol light – Sean Mclaughlin
α Code generation from Isabelle/HOL theories – Florian Haftmann
A Solution to the PoplMark Challenge in Isabelle/HOL – Stefan Berghofer, Technische Universität München
for Higher-Order Procedural Variables – Tristan Crolard, Emmanuel Polonowski, T. Crolard, E. Polonowski - 2009
6 Proof synthesis and reflection for linear arithmetic. Submitted – Amine Chaieb, Tobias Nipkow, Technische Universität München - 2006
Noname manuscript No. (will be inserted by the editor) A Solution to the PoplMark Challenge using de Bruijn indices in Isabelle/HOL – Stefan Berghofer
1 Mechanized quantifier elimination for linear real-arithmetic in Isabelle/HOL – Amine Chaieb, Technische Universität München
8 Structure of a proof-producing compiler for a subset of higher order logic – Guodong Li, Scott Owens, Konrad Slind - 2007
15 Verified Bytecode Subroutines – G. Klein, M. Wildmoser - 2003