A Consistent Foundation for Isabelle/HOL
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Publication:2945636
DOI10.1007/978-3-319-22102-1_16zbMath1433.68556OpenAlexW2791394679MaRDI QIDQ2945636
Publication date: 14 September 2015
Published in: Interactive Theorem Proving (Search for Journal in Brave)
Full work available at URL: https://eprints.mdx.ac.uk/16073/1/isabelleHOL.pdf
Mechanization of proofs and logical operations (03B35) Higher-order logic (03B16) Theorem proving (automated and interactive theorem provers, deduction, resolution, etc.) (68V15)
Related Items (13)
Automating change of representation for proofs in discrete mathematics (extended version) ⋮ CryptHOL: game-based proofs in higher-order logic ⋮ A Consistent Foundation for Isabelle/HOL ⋮ Formalising Mathematics in Simple Type Theory ⋮ An Axiomatic Value Model for Isabelle/UTP ⋮ Comprehending Isabelle/HOL’s Consistency ⋮ A consistent foundation for Isabelle/HOL ⋮ Distilling the requirements of Gödel's incompleteness theorems with a proof assistant ⋮ Isabelle's metalogic: formalization and proof checker ⋮ A formally verified abstract account of Gödel's incompleteness theorems ⋮ Semantics of Mizar as an Isabelle object logic ⋮ Model-theoretic conservative extension for definitional theories ⋮ A formalization and proof checker for Isabelle's metalogic
Uses Software
Cites Work
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- Interactive theorem proving and program development. Coq'Art: the calculus of inductive constructions. Foreword by Gérard Huet and Christine Paulin-Mohring.
- Nominal techniques in Isabelle/HOL
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- Towards a Formally Verified Proof Assistant
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- The Reflective Milawa Theorem Prover Is Sound
- Concrete Semantics
- A Consistent Foundation for Isabelle/HOL
- Foundational extensible corecursion: a proof assistant perspective
- A Brief Overview of Agda – A Functional Language with Dependent Types
- Checking Conservativity of Overloaded Definitions in Higher-Order Logic
- First-Class Type Classes
- Constructive Type Classes in Isabelle
- Towards Self-verification of HOL Light
- HOLCF = HOL + LCF
- Light-Weight Containers for Isabelle: Efficient, Extensible, Nestable
- Type Classes and Filters for Mathematical Analysis in Isabelle/HOL
- A New Foundation for Nominal Isabelle
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