Automated theorem provers: a practical tool for the working mathematician?
暂无分享,去创建一个
[1] Alonzo Church,et al. A note on the Entscheidungsproblem , 1936, Journal of Symbolic Logic.
[2] A. Church. An Unsolvable Problem of Elementary Number Theory , 1936 .
[3] A. Turing. On Computable Numbers, with an Application to the Entscheidungsproblem. , 1937 .
[4] K. Appel,et al. Every planar map is four colorable. Part I: Discharging , 1977 .
[5] Richard J. Lipton,et al. Social processes and proofs of theorems and programs , 1977, POPL.
[6] Michael J. C. Gordon,et al. Edinburgh LCF: A mechanised logic of computation , 1979 .
[7] D. Gorenstein. Finite Simple Groups: An Introduction to Their Classification , 1982 .
[8] K. Appel,et al. Every Planar Map Is Four Colorable , 2019, Mathematical Solitaires & Games.
[9] Robin J. Wilson. EVERY PLANAR MAP IS FOUR COLORABLE , 1991 .
[10] Piotr Rudnicki,et al. An Overview of the MIZAR Project , 1992 .
[11] Lawrence C. Paulson,et al. Isabelle: The Next 700 Theorem Provers , 2000, ArXiv.
[12] Robert S. Boyer,et al. The QED Manifesto , 1994, CADE.
[13] Alan Bundy. Automated deduction, CADE-12 : 12th International Conference on Automated Deduction, Nancy, France, June 26-July 1, 1994 : proceedings , 1994 .
[14] Jacques D. Fleuriot,et al. Proving Newton's Propositio Kepleriana Using Geometry and Nonstandard Analysis in Isabelle , 1998, Automated Deduction in Geometry.
[15] Patrick Brézillon,et al. Lecture Notes in Artificial Intelligence , 1999 .
[16] Ursula Martin,et al. Computers, Reasoning and Mathematical Practice , 1999 .
[17] Donald MacKenzie,et al. Mechanizing Proof: Computing, Risk, and Trust , 2001 .
[18] Aaron Kans,et al. Formal Software Development , 2004 .
[19] Alan Bundy,et al. Rippling - meta-level guidance for mathematical reasoning , 2005, Cambridge tracts in theoretical computer science.
[20] T. Hales. The Kepler conjecture , 1998, math/9811078.
[21] Alan Bundy,et al. Ascertaining Mathematical Theorems , 2005, Calculemus.
[22] Dieter Hutter,et al. Formal Software Development in MAYA , 2005, Mechanizing Mathematical Reasoning.
[23] Ewen Denney,et al. Hiproofs: A Hierarchical Notion of Proof Tree , 2006, MFPS.
[24] Alan Bundy,et al. The Nature of Mathematical Proof , 2005 .
[25] Michael Aschbacher,et al. Highly complex proofs and implications of such proofs , 2005, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[26] Dieter Hutter,et al. Mechanizing Mathematical Reasoning, Essays in Honor of Jörg H. Siekmann on the Occasion of His 60th Birthday , 2005, Mechanizing Mathematical Reasoning.
[27] A. Macintyre,et al. Abstracts of additional presentations made at the Royal Society Discussion Meeting ‘The nature of mathematical proof’ , 2005, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[28] Makarius Wenzel. Isabelle/Isar — a Generic Framework for Human-Readable Proof Documents , 2007 .
[29] Roman. Matuszewski,et al. From insight to proof : Festschrift in honour of Andrzej Trybulec , 2007 .
[30] Georges Gonthier,et al. Formal Proof—The Four- Color Theorem , 2008 .
[31] T. Hales. Formal Proof , 2008 .
[32] W. T. Gowers,et al. Rough Structure and Classification , 2010 .
[33] Bogdan Grechuk,et al. Isabelle Primer for Mathematicians , 2010 .