Interactive Theorem Proving [electronic resource] : Third International Conference, ITP 2012, Princeton, NJ, USA, August 13-15, 2012. Proceedings / edited by Lennart Beringer, Amy Felty.
Material type:
TextLanguage: English Series: Lecture Notes in Computer Science ; 7406Publication details: Berlin, Heidelberg : Springer Berlin Heidelberg, 2012.Description: 1 online resource (XI, 419 p. 37 ill.)ISBN: - 9783642323478
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National Library of India | Available | EBK000024102ENG |
MetiTarski: Past and Future -- Computer-Aided Cryptographic Proofs -- A Differential Operator Approach to Equational Differential Invariants -- Abella: A Tutorial -- A Cantor Trio: Denumerability, the Reals, and the Real Algebraic Numbers -- Construction of Real Algebraic Numbers in Coq -- A Refinement-Based Approach to Computational Algebra in Coq -- Bridging the Gap: Automatic Verified Abstraction of C -- Abstract Interpretation of Annotated Commands -- Verifying and Generating WP Transformers for Procedures on Complex Data -- Bag Equivalence via a Proof-Relevant Membership Relation -- Applying Data Refinement for Monadic Programs to Hopcroft's Algorithm -- Synthesis of Distributed Mobile Programs Using Monadic Types in Coq -- Towards Provably Robust Watermarking -- Priority Inheritance Protocol Proved Correct -- Formalization of Shannon's Theorems in SSReflect-Coq -- Stop When You Are Almost-Full: Adventures in Constructive Termination -- Certification of Nontermination Proofs -- A Compact Proof of Decidability for Regular Expression Equivalence -- Using Locales to Define a Rely-Guarantee Temporal Logic -- Charge! - A Framework for Higher-Order Separation Logic in Coq -- Mechanised Separation Algebra -- Directions in ISA Specification -- More SPASS with Isabelle: Superposition with Hard Sorts and Configurable Simplification -- A Language of Patterns for Subterm Selection -- Numerical Analysis of Ordinary Differential Equations in Isabelle/HOL -- Proof Pearl: A Probabilistic Proof for the Girth-Chromatic Number Theorem -- Standalone Tactics Using OpenTheory -- Functional Programs: Conversions between Deep and Shallow Embeddings.
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