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Types for Proofs and Programs

Overview of attention for book
Types for Proofs and Programs
Springer Berlin Heidelberg

Table of Contents

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    Book Overview
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    Chapter 1 Weyl’s Predicative Classical Mathematics as a Logic-Enriched Type Theory
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    Chapter 2 Crafting a Proof Assistant
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    Chapter 3 On Constructive Cut Admissibility in Deduction Modulo
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    Chapter 4 Fast Reflexive Arithmetic Tactics the Linear Case and Beyond
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    Chapter 5 Combining de Bruijn Indices and Higher-Order Abstract Syntax in Coq
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    Chapter 6 Deciding Equality in the Constructor Theory
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    Chapter 7 A Formalisation of a Dependently Typed Language as an Inductive-Recursive Family
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    Chapter 8 Truth Values Algebras and Proof Normalization
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    Chapter 9 Curry-Style Types for Nominal Terms
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    Chapter 10 (In)consistency of Extensions of Higher Order Logic and Type Theory
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    Chapter 11 Constructive Type Classes in Isabelle
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    Chapter 12 Zermelo’s Well-Ordering Theorem in Type Theory
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    Chapter 13 A Finite First-Order Theory of Classes
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    Chapter 14 Coinductive Correctness of Homographic and Quadratic Algorithms for Exact Real Numbers
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    Chapter 15 Using Intersection Types for Cost-Analysis of Higher-Order Polymorphic Functional Programs
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    Chapter 16 Subset Coercions in Coq
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    Chapter 17 A Certified Distributed Security Logic for Authorizing Code
Attention for Chapter 14: Coinductive Correctness of Homographic and Quadratic Algorithms for Exact Real Numbers
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Summary
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Chapter title
Coinductive Correctness of Homographic and Quadratic Algorithms for Exact Real Numbers
Chapter number 14
Book title
Types for Proofs and Programs
Published in
Lecture notes in computer science, April 2006
DOI 10.1007/978-3-540-74464-1_14
Book ISBNs
978-3-54-074463-4, 978-3-54-074464-1
Authors

Milad Niqui, Niqui, Milad

Editors

Thorsten Altenkirch, Conor McBride

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