Markus Wenzel 0001

dblp:w/MarkusWenzel · also Makarius Wenzel · DBLP profile ↗
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15ranked-venue papers
4as first author
4since 2021 · last 2024
0000-0002-3753-8280ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 11 · 3 first-author · 4 since 2021Artificial intelligence and machine learning · 7 · 2 first-author · 2 since 2021Software engineering, systems software and programming languages · 4 · 1 first-author · 1 since 2021
YearPublicationVenuePosition
2024 Distributed Parallel Build for the Isabelle Archive of Formal Proofs
Fabian Huch, Markus Wenzel 0001
ITP2
2022 Seventeen Provers Under the Hammer
Martin Desharnais-Schäfer, Petar Vukmirovic, Jasmin Blanchette, Markus Wenzel 0001
ITP4
2021 The Isabelle/Naproche Natural Language Proof Assistant
abstract
Abstract "Image missing" is an emerging natural proof assistant that accepts input in the controlled natural language ForTheL. "Image missing" is included in the current version of the Isabelle/PIDE which allows comfortable editing and asynchronous proof-checking of ForTheL texts. The dialect of ForTheL can be typeset by "Image missing" into documents that approximate the language and appearance of ordinary mathematical texts.
Adrian De Lon, Peter Koepke, Anton Lorenzen, Adrian Marti, Marcel Schütz, Markus Wenzel 0001
CADE6
2021 CICM'21 Systems Entries
Martin Líska, Dávid Lupták, Vit Novotny, Michal Ruzicka, Boris Shminke, Petr Sojka, Michal Stefánik, Markus Wenzel 0001
CICM8
2019 Virtualization of HOL4 in Isabelle
abstract
We present a novel approach to combine the HOL4 and Isabelle theorem provers: both are implemented in SML and based on distinctive variants of HOL. The design of HOL4 allows to replace its inference kernel modules, and the system infrastructure of Isabelle allows to embed other applications of SML. That is the starting point to provide a virtual instance of HOL4 in the same run-time environment as Isabelle. Moreover, with an implementation of a virtual HOL4 kernel that operates on Isabelle/HOL terms and theorems, we can load substantial HOL4 libraries to make them Isabelle theories, but still disconnected from existing Isabelle content. Finally, we introduce a methodology based on the transfer package of Isabelle to connect the imported HOL4 material to that of Isabelle/HOL.
Fabian Immler, Jonas Rädle, Markus Wenzel 0001
ITP3
2019 Relational Data Across Mathematical Libraries
Andrea Condoluci, Michael Kohlhase, Dennis Müller 0001, Florian Rabe 0001, Claudio Sacerdoti Coen, Markus Wenzel 0001
CICM6
2019 Interaction with Formal Mathematical Documents in Isabelle/PIDE
Markus Wenzel 0001
CICM1
2019 From LCF to Isabelle/HOL
abstract
Abstract Interactive theorem provers have developed dramatically over the past four decades, from primitive beginnings to today’s powerful systems. Here, we focus on Isabelle/HOL and its distinctive strengths. They include automatic proof search, borrowing techniques from the world of first order theorem proving, but also the automatic search for counterexamples. They include a highly readable structured language of proofs and a unique interactive development environment for editing live proof documents. Everything rests on the foundation conceived by Robin Milner for Edinburgh LCF: a proof kernel, using abstract types to ensure soundness and eliminate the need to store proofs. Compared with the research prototypes of the 1970s, Isabelle is a practical and versatile tool. It is used by system designers, mathematicians and many others.
Lawrence C. Paulson, Tobias Nipkow, Markus Wenzel 0001
Formal Aspects Comput.3
2016 Eisbach: A Proof Method Language for Isabelle
Daniel Matichuk, Toby C. Murray, Markus Wenzel 0001
J. Autom. Reason.3
2014 An Isabelle Proof Method Language
Daniel Matichuk, Markus Wenzel 0001, Toby C. Murray
ITP2
2014 Asynchronous User Interaction and Tool Integration in Isabelle/PIDE
Markus Wenzel 0001
ITP1
2013 The Circus Testing Theory Revisited in Isabelle/HOL
Abderrahmane Feliachi, Marie-Claude Gaudel, Markus Wenzel 0001, Burkhart Wolff
ICFEM3
2013 Shared-Memory Multiprocessing for Interactive Theorem Proving
Markus Wenzel 0001
ITP1
2010 Preface
Jacques Carette, Markus Wenzel 0001, Freek Wiedijk
J. Autom. Reason.2
2002 A Comparison of Mizar and Isar
Markus Wenzel 0001, Freek Wiedijk
J. Autom. Reason.1