The Next 700 Challenge Problems for Reasoning with Higher-Order Abstract Syntax Representations
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[1] Brigitte Pientka,et al. First-class substitutions in contextual type theory , 2013, LFMTP '13.
[2] Amy P. Felty,et al. Hybrid - A Definitional Two-Level Approach to Reasoning with Higher-Order Abstract Syntax , 2012, J. Autom. Reason..
[3] Andrew W. Appel,et al. Verified Software Toolchain , 2012, NASA Formal Methods.
[4] Hans van Maaren,et al. Sat2000: Highlights of Satisfiability Research in the Year 2000 , 2000 .
[5] Alberto Momigliano,et al. Multi-level Meta-reasoning with Higher-Order Abstract Syntax , 2003, FoSSaCS.
[6] Benjamin C. Pierce,et al. Types and programming languages: the next generation , 2003, 18th Annual IEEE Symposium of Logic in Computer Science, 2003. Proceedings..
[7] Harperrobert,et al. Mechanizing metatheory in a logical framework , 2007 .
[8] Dale Miller,et al. A Logic Programming Language with Lambda-Abstraction, Function Variables, and Simple Unification , 1991, J. Log. Comput..
[9] Brigitte Pientka,et al. Programming with proofs and explicit contexts , 2008, PPDP '08.
[10] Brigitte Pientka,et al. Programming with binders and indexed data-types , 2012, POPL '12.
[11] Dale Miller,et al. Reasoning with higher-order abstract syntax in a logical framework , 2000, TOCL.
[12] Andrew Gacek,et al. A Framework for Specifying, Prototyping, and Reasoning about Computational Systems , 2009, ArXiv.
[13] David Baelde. On the Expressivity of Minimal Generic Quantification , 2009, Electron. Notes Theor. Comput. Sci..
[14] Robert Harper,et al. Mechanizing metatheory in a logical framework , 2007, Journal of Functional Programming.
[15] Journal of the Association for Computing Machinery , 1961, Nature.
[16] Karl Crary. Explicit Contexts in LF (Extended Abstract) , 2009, Electron. Notes Theor. Comput. Sci..
[17] Carsten Schürmann,et al. Practical Programming with Higher-Order Encodings and Dependent Types , 2008, ESOP.
[18] Brigitte Pientka. Verifying Termination and Reduction Properties about Higher-Order Logic Programs , 2005, Journal of Automated Reasoning.
[19] N. G. de Bruijn,et al. A plea for weaker frameworks , 1991 .
[20] Orna Grumberg,et al. A game-based framework for CTL counterexamples and 3-valued abstraction-refinement , 2007, TOCL.
[21] Patrick J. Hayes,et al. Computation and Deduction , 1973, MFCS.
[22] Matthias Felleisen,et al. Semantics Engineering with PLT Redex , 2009 .
[23] Brigitte Pientka. Programming Inductive Proofs - A New Approach Based on Contextual Types , 2010, Verification, Induction, Termination Analysis.
[24] Christian Urban,et al. Preface: Theory and Applications of Abstraction, Substitution and Naming , 2011, Journal of Automated Reasoning.
[25] Amy P. Felty,et al. Combining de Bruijn Indices and Higher-Order Abstract Syntax in Coq , 2006, TYPES.
[26] Amy P. Felty,et al. Translating Higher-Order Specifications to Coq Libraries Supporting Hybrid Proofs , 2013, PxTP@CADE.
[27] Roy L. Crole,et al. A definitional approach to primitivexs recursion over higher order abstract syntax , 2003, MERLIN '03.
[28] Carsten Schürmann,et al. The Twelf Proof Assistant , 2009, TPHOLs.
[29] Furio Honsell,et al. A framework for defining logics , 1993, JACM.
[30] Brigitte Pientka,et al. Well-Founded Recursion over Contextual Objects , 2015, TLCA.
[31] Tom Ridge,et al. Ott: effective tool support for the working semanticist , 2007, ICFP '07.
[32] Benjamin C. Pierce,et al. Mechanized Metatheory for the Masses: The PoplMark Challenge , 2005, TPHOLs.
[33] Geoff Sutcliffe. The TPTP Problem Library and Associated Infrastructure , 2009, Journal of Automated Reasoning.
[34] Gopalan Nadathur,et al. Nominal abstraction , 2011, Inf. Comput..
[35] Milo M. K. Martin,et al. Formalizing the LLVM intermediate representation for verified program transformations , 2012, POPL '12.
[36] Thomas Stützle,et al. SATLIB: An Online Resource for Research on SAT , 2000 .
[37] Frank Pfenning,et al. A Coverage Checking Algorithm for LF , 2003, TPHOLs.
[38] F. Pfenning,et al. Automating the meta theory of deductive systems , 2000 .
[39] Alberto Momigliano,et al. Elimination of Negation in a Logical Framework , 2000, CSL.
[40] Brigitte Pientka. A type-theoretic foundation for programming with higher-order abstract syntax and first-class substitutions , 2008, POPL '08.
[41] Jean-Christophe Filliâtre,et al. One Logic to Use Them All , 2013, CADE.
[42] Beniamino Accattoli. Proof Pearl: Abella Formalization of λ-Calculus Cube Property , 2012, CPP.
[43] J. Girard,et al. Proofs and types , 1989 .
[44] Alwen Tiu,et al. Programming in Higher-Order Logic , 2009 .
[45] Brigitte Pientka,et al. Compiling contextual objects: bringing higher-order abstract syntax to programmers , 2013, PLPV.
[46] Brigitte Pientka,et al. Case Analysis of Higher-Order Data , 2009, Electron. Notes Theor. Comput. Sci..
[47] Grigore Rosu,et al. An overview of the K semantic framework , 2010, J. Log. Algebraic Methods Program..
[48] Roy L. Crole,et al. A Hybrid Encoding of Howe's Method for Establishing Congruence of Bisimilarity , 2002, Electron. Notes Theor. Comput. Sci..
[49] Andrew Gacek. The Abella Interactive Theorem Prover (System Description) , 2008, IJCAR.
[50] Kaustuv Chaudhuri,et al. Automatically Deriving Schematic Theorems for Dynamic Contexts , 2014, LFMTP '14.
[51] Amy P. Felty,et al. Reasoning with hypothetical judgments and open terms in hybrid , 2009, PPDP '09.
[52] Brigitte Pientka. Proof Pearl: The Power of Higher-Order Encodings in the Logical Framework LF , 2007, TPHOLs.
[53] Frank Pfenning,et al. Mode and Termination Checking for Higher-Order Logic Programs , 1996, ESOP.
[54] P. Martin-Löf. On the meanings of the logical constants and the justi cations of the logical laws , 1996 .
[55] Amy P. Felty,et al. Two-Level Hybrid: A System for Reasoning Using Higher-Order Abstract Syntax , 2008, Electron. Notes Theor. Comput. Sci..
[56] Alberto Momigliano. A supposedly fun thing i may have to do again: a HOAS encoding of Howe's method , 2012, LFMTP '12.
[57] Carsten Schürmann,et al. Structural Logical Relations , 2008, 2008 23rd Annual IEEE Symposium on Logic in Computer Science.
[58] Gopalan Nadathur,et al. Towards extracting explicit proofs from totality checking in twelf , 2013, LFMTP '13.
[59] Gopalan Nadathur,et al. A Two-Level Logic Approach to Reasoning About Computations , 2011, Journal of Automated Reasoning.
[60] Dale Miller,et al. Foundational aspects of syntax , 1999, CSUR.
[61] Alberto Momigliano,et al. Cut elimination for a logic with induction and co-induction , 2012, J. Appl. Log..
[62] Amy P. Felty,et al. Reasoning with Higher-Order Abstract Syntax and Contexts: A Comparison , 2010, ITP.
[63] Gopalan Nadathur,et al. Reasoning about higher-order relational specifications , 2013, PPDP.
[64] Robert J. Simmons,et al. SASyLF: an educational proof assistant for language theory , 2008, FDPE '08.
[65] Geoff Sutcliffe,et al. THF0 - The Core of the TPTP Language for Higher-Order Logic , 2008, IJCAR.
[66] Frank Pfenning,et al. Automated Theorem Proving in a Simple Meta-Logic for LF , 1998, CADE.
[67] Xavier Leroy,et al. Formal verification of a realistic compiler , 2009, CACM.
[68] Frank Pfenning,et al. Contextual modal type theory , 2008, TOCL.
[69] Brigitte Pientka,et al. Beluga: A Framework for Programming and Reasoning with Deductive Systems (System Description) , 2010, IJCAR.
[70] Tom Ridge,et al. Ott: Effective tool support for the working semanticist , 2010, J. Funct. Program..
[71] Amy P. Felty. Two-Level Meta-reasoning in Coq , 2002, TPHOLs.
[72] Brigitte Pientka,et al. Structural Recursion over Contextual Objects , 2014 .