A Machine-Checked Proof of the Odd Order Theorem
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Jeremy Avigad | Andrea Asperti | Enrico Tassi | Russell O'Connor | Assia Mahboubi | Stéphane Le Roux | Georges Gonthier | Alexey Solovyev | Yves Bertot | Laurent Théry | Cyril Cohen | Sidi Ould Biha | Laurence Rideau | Ioana Pasca | François Garillot | Georges Gonthier | Yves Bertot | François Garillot | A. Mahboubi | E. Tassi | L. Rideau | Laurent Théry | C. Cohen | J. Avigad | A. Asperti | Russell O'Connor | I. Pasca | A. Solovyev | L. Théry | Enrico Tassi
[1] A. Tarski. A Decision Method for Elementary Algebra and Geometry , 2023 .
[2] B. Huppert,et al. Finite Groups II , 1982 .
[3] P. M. Neumann. FINITE GROUPS II, III (Grundlehren der mathematischen Wissenschaften, 242, 243) , 1985 .
[4] Wim Ruitenburg,et al. A Course in Constructive Algebra , 1987 .
[5] Thierry Coquand,et al. The Calculus of Constructions , 1988, Inf. Comput..
[6] Thierry Coquand,et al. Inductively defined types , 1988, Conference on Computer Logic.
[7] J. C. McConnell. GALOIS THEORY (Universitext) , 1991 .
[8] G. Glauberman,et al. Local Analysis for the Odd Order Theorem: Maximal Subgroups , 1995 .
[9] Michael Hedberg,et al. A coherence theorem for Martin-Löf's type theory , 1998, Journal of Functional Programming.
[10] P. M. Neumann,et al. The collected papers of William Burnside , 1999 .
[11] M. Aschbacher. Finite Group Theory: Index , 2000 .
[12] T. Peterfalvi. Character theory for the odd order theorem , 2000 .
[13] M. Thesis. Proof as Method: A New Case for Proof in Mathematics Curricula , 2003 .
[14] Ralf Hinze,et al. Fun with phantom types , 2003 .
[15] Jessi Berkelhammer. From Reducibility to Extensionality The two editions of Principia Mathematica , 2003 .
[16] Harm Derksen. The Fundamental Theorem of Algebra and Linear Algebra , 2003, Am. Math. Mon..
[17] H. Kurzweil,et al. The theory of finite groups : an introduction , 2004 .
[18] Pierre Castéran,et al. Interactive Theorem Proving and Program Development , 2004, Texts in Theoretical Computer Science An EATCS Series.
[19] Aaron Hertz May. A Constructive Version of the Hilbert Basis Theorem , 2004 .
[20] D. White. Axiomatics, methodology, and Dedekind’s theory of ideals , 2004 .
[21] J. Avigad,et al. Aspects of Ergodic Theory in Subsystems of , 2004 .
[22] Xavier Leroy,et al. Formal certification of a compiler back-end or: programming a compiler with a proof assistant , 2006, POPL '06.
[23] Enrico Tassi,et al. A Modular Formalisation of Finite Group Theory , 2007, TPHOLs.
[24] David Aspinall,et al. Formalising Java's Data Race Free Guarantee , 2007, TPHOLs.
[25] Ioana Pasca,et al. Canonical Big Operators , 2008, TPHOLs.
[26] Enrico Tassi,et al. A Small Scale Reflection Extension for the Coq system , 2008 .
[27] Georges Gonthier,et al. Formal Proof—The Four- Color Theorem , 2008 .
[28] T. Hales. Formal Proof , 2008 .
[29] The Review of Symbolic Logic , 2008, Rev. Symb. Log..
[30] H. Towsner. Some results in logic and ergodic theory , 2008 .
[31] Jeremy Avigad,et al. A Language for Mathematical Knowledge Management , 2008 .
[32] Michael Norrish,et al. seL4: formal verification of an OS kernel , 2009, SOSP '09.
[33] David Corwin. Galois Theory , 2009 .
[34] Erwin Schrödinger International,et al. Supported by the Austrian Federal Ministry of Education, Science and Culture , 1689 .
[35] John Harrison,et al. Without Loss of Generality , 2009, TPHOLs.
[36] Assia Mahboubi,et al. Packaging Mathematical Structures , 2009, TPHOLs.
[37] A. Mahboubi,et al. A formal quantier elimination for algebraically closed elds , 2010 .
[38] D. Passman,et al. Character Theory of Finite Groups , 2010 .
[39] Assia Mahboubi,et al. An introduction to small scale reflection in Coq , 2010, J. Formaliz. Reason..
[40] Assia Mahboubi,et al. A formal quantifier elimination for algebraically closed fields , 2010, AISC'10/MKM'10/Calculemus'10.
[41] Yves Bertot,et al. Interactive Theorem Proving and Program Development: Coq'Art The Calculus of Inductive Constructions , 2010 .
[42] Georges Gonthier. Point-Free, Set-Free Concrete Linear Algebra , 2011, ITP.
[43] Benjamin Grégoire,et al. A Modular Integration of SAT/SMT Solvers to Coq through Proof Witnesses , 2011, CPP.
[44] Derek Dreyer,et al. How to make ad hoc proof automation less ad hoc , 2011, ICFP '11.
[45] Russell O'Connor,et al. Classical mathematics for a constructive world , 2010, Mathematical Structures in Computer Science.
[46] Jeremy Avigad,et al. Type inference in mathematics , 2011, Bull. EATCS.
[47] Cyril Cohen,et al. Construction of Real Algebraic Numbers in Coq , 2012, ITP.
[48] W. Feit,et al. SOLVABILITY OF GROUPS OF ODD ORDER , 2012 .
[49] Brian Campbell,et al. An Executable Semantics for CompCert C , 2012, CPP.
[50] Stephen M. Watt,et al. Intelligent Computer Mathematics , 2014, Lecture Notes in Computer Science.
[51] Jeremy Avigad,et al. Formally verified mathematics , 2014, Commun. ACM.