# Certified programs and proofs : first International Conference, CPP 2011, Kenting, Taiwan, December 7-9, 2011. Proceedings / Jean-Pierre Jouannaud, Zhong Shao (eds.).

##### By: (1st : CPP (Conference) (1st : 2011 : Kʻen-ting, Taiwan)

##### Contributor(s): Jouannaud, Jean-Pierre | Shao, Zhong

Material type: TextSeries: SerienbezeichnungLecture notes in computer science: 7086.; LNCS sublibrary: Publisher: Berlin ; New York : Springer, ©2011Description: 1 online resource (xv, 399 pages)Content type: text Media type: computer Carrier type: online resourceISBN: 9783642253799; 3642253792Subject(s): Computer science -- Mathematics -- Congresses | Informatique | Computer science -- Mathematics | Computer science | Software engineering | Logic design | Artificial intelligence | Logics and Meanings of Programs | Mathematical Logic and Formal Languages | Programming Languages, Compilers, Interpreters | Symbolic and Algebraic Manipulation | Artificial Intelligence (incl. Robotics)Genre/Form: Electronic books. | Conference papers and proceedings. Additional physical formats: Printed edition:: No titleDDC classification: 004.01/51 LOC classification: QA76.9.M35 | C37 2011ebOnline resources: Click here to access onlineItem type | Current location | Collection | Call number | Status | Date due | Barcode | Item holds |
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Includes bibliographical references and author index.

Annotation This book constitutes the referred proceedings of the First International Conference on Certified Programs and Proofs, CPP 2011, held in Kenting, Taiwan, in December 2011. The 24 revised regular papers presented together with 4 invited talks were carefully reviewed and selected from 49 submissions. They are organized in topical sections on logic and types, certificates, formalization, proof assistants, teaching, programming languages, hardware certification, miscellaneous, and proof perls.

Intro; Title; Preface; Organization; Table of Contents; APLAS/CPP Invited Talks; Engineering Theories with Z3; Introduction; References; Algebra, Logic, Locality, Concurrency; References; Session 1: Logic and Types; Constructive Formalization of Hybrid Logic with Eventualities; Introduction; Propositional Logic; Mathematical Development; Decidability, Finite Types and Finite Sets; Formalization of Propositional Logic; Modal Logic; Mathematical Development; Demo Theorem; Formalization of Modal Logic; Hybrid Logic; Mathematical Development; Demo Theorem for Hybrid Logic

Formalization of Hybrid LogicConclusions; References; Proof-Carrying Code in a Session-Typed Process Calculus; Introduction; Dependent Session Types; Proof Irrelevance; Affirmation; Progress and Preservation; Concluding Remarks; References; Session 2: Certificates; Automated Certification of Implicit Induction Proofs; Introduction; Background and Notations; Noetherian Induction for Implicit Induction Proofs; Case Study: Validation of a Conformance Algorithm for the ABR Protocol; The Spike Specification; An Example of Implicit Induction Proof; Certifying Implicit Induction Proofs

ImprovementsConclusions and Future Work; References; A Proposal for Broad Spectrum Proof Certificates; Introduction; Proof Theory and Proof Certificates; The Basics of Sequent Calculus; Encoding Computation with the Sequent Calculus; Focused Proof Systems; LKF: A Focused Proof System for Classical Logic; Positive and Negative Macro Inference Rules; Some Examples of Proof Certificates; Non-Matrix Proof Systems; Fixed Points and Equality; Computation and Model Checking; Related Work; Future Work; Conclusion; References; Session 3: Invited Talk

Univalent Semantics of Constructive Type TheoriesSession 4: Formalization; Formalization of Wu's Simple Method in Coq; Introduction; Related Work; Overview of Wu's Method; Cartesian Geometry; Rings and Ideals; Pseudo-Division and Pseudo-Remainder; Formalization in Coq; Algebraization; Certified Implementation; Benchmark; Conclusion; References; Reasoning about Constants in Nominal Isabelle or How to Formalize the Second Fixed Point Theorem; Introduction; Nominal Logic Preliminaries; Lambda Terms and Conversion; Defining -Constants with Nominal Isabelle; Basic Constants in -Calculus

The Proof of the Second Fixed Point TheoremConclusion; Related Work; References; Simple, Functional, Sound and Complete Parsing for All Context-Free Grammars; Introduction; Types and Substrings; Grammars and Parse Trees; Parse Trees and the Parsing Context; Terminal Parsers and Parser Combinators; Updating the Parsing Context; Termination, Soundness and Prefix-Soundness; Completeness and Prefix-Completeness; Parser Generator Completeness; Implementation Issues; Related Work; Conclusion; References; A Decision Procedure for Regular Expression Equivalence in Type Theory

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