Implementing a normalizer using sized heterogeneous types
暂无分享,去创建一个
[1] Andreas Abel,et al. Type-based termination: a polymorphic lambda-calculus with sized higher-order types , 2006 .
[2] Andreas Abel. Semi-continuous Sized Types and Termination , 2006, CSL.
[3] S. Maclane,et al. Categories for the Working Mathematician , 1971 .
[4] Roberto M. Amadio,et al. Analysis of a Guard Condition in Type Theory (Extended Abstract) , 1998, FoSSaCS.
[5] D. Walker,et al. A concurrent logical framework I: Judgments and properties , 2003 .
[6] Andreas Abel. Termination checking with types , 2004, RAIRO Theor. Informatics Appl..
[7] Thorsten Altenkirch,et al. Monadic Presentations of Lambda Terms Using Generalized Inductive Types , 1999, CSL.
[8] Robert Harper,et al. Mechanizing metatheory in a logical framework , 2007, Journal of Functional Programming.
[9] Luís Pinto,et al. Type-based termination of recursive definitions , 2004, Mathematical Structures in Computer Science.
[10] Andreas Abel,et al. Normalization for the Simply-Typed Lambda-Calculus in Twelf , 2008, LFM@IJCAR.
[11] Eduardo Giménez,et al. Structural Recursive Definitions in Type Theory , 1998, ICALP.
[12] Amr Sabry,et al. Proving the correctness of reactive systems using sized types , 1996, POPL '96.
[13] Benjamin Grégoire,et al. CIC[^( )]: Type-Based Termination of Recursive Definitions in the Calculus of Inductive Constructions , 2006, LPAR.
[14] Richard S. Bird,et al. de Bruijn notation as a nested datatype , 1999, Journal of Functional Programming.
[15] Robin Adams. Formalized Metatheory with Terms Represented by an Indexed Family of Types , 2004, TYPES.
[16] W. V. Quine,et al. Natural deduction , 2021, An Introduction to Proof Theory.
[17] N. P. Mendler,et al. Inductive Types and Type Constraints in the Second-Order lambda Calculus , 1991, Ann. Pure Appl. Log..
[18] Frédéric Blanqui,et al. Decidability of Type-Checking in the Calculus of Algebraic Constructions with Size Annotations , 2005, CSL.
[19] Stefan Berghofer. Extracting a Normalization Algorithm in Isabelle/HOL , 2004, TYPES.
[20] René David,et al. Arithmetical Proofs of Strong Normalization Results for the Symmetric lambda-µ-Calculus , 2007, TLCA.
[21] Ralph Matthes,et al. Short proofs of normalization for the simply- typed λ-calculus, permutative conversions and Gödel's T , 2003, Arch. Math. Log..
[22] William W. Tait,et al. Intensional interpretations of functionals of finite type I , 1967, Journal of Symbolic Logic.
[23] Benjamin Grégoire,et al. Practical Inference for Type-Based Termination in a Polymorphic Setting , 2005, TLCA.
[24] Andreas Abel. Implementing a normalizer using sized heterogeneous types , 2006 .
[25] Ralph Matthes,et al. Short Proofs of Normalization , 2002 .
[26] David Walker,et al. A Concurrent Logical Framework: The Propositional Fragment , 2003, TYPES.
[27] Ralph Matthes,et al. Iteration and coiteration schemes for higher-order and nested datatypes , 2005, Theor. Comput. Sci..
[28] Thorsten Altenkirch. A Formalization of the Strong Normalization Proof for System F in LEGO , 1993, TLCA.
[29] Frédéric Blanqui. A Type-Based Termination Criterion for Dependently-Typed Higher-Order Rewrite Systems , 2004, RTA.
[30] Christine Paulin-Mohring,et al. Types for Proofs and Programs , 2008, Lecture Notes in Computer Science.
[31] N. P. Mendler,et al. Recursive Types and Type Constraints in Second-Order Lambda Calculus , 1987, LICS.
[32] Julio Herrera,et al. Type-based termination of recursive denitions , 2004 .
[33] James Hook,et al. Substitution: A Formal Methods Case Study Using Monads and Transformations , 1994, Sci. Comput. Program..
[34] Andreas Abel. Polarized Subtyping for Sized Types , 2006, CSR.
[35] S. Lane. Categories for the Working Mathematician , 1971 .