Jakob von Raumer
Jakob von Raumer
Karlsruhe Institute of Technology
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The Lean theorem prover (system description)
L de Moura, S Kong, J Avigad, F Van Doorn, J von Raumer
Automated Deduction-CADE-25: 25th International Conference on Automated …, 2015
Homotopy type theory in Lean
F van Doorn, J von Raumer, U Buchholtz
Interactive Theorem Proving: 8th International Conference, ITP 2017 …, 2017
Path spaces of higher inductive types in homotopy type theory
N Kraus, J von Raumer
2019 34th Annual ACM/IEEE Symposium on Logic in Computer Science (LICS), 1-13, 2019
Coherence via well-foundedness: Taming set-quotients in homotopy type theory
N Kraus, J Von Raumer
Proceedings of the 35th Annual ACM/IEEE Symposium on Logic in Computer …, 2020
A syntax for mutual inductive families
A Kaposi, J von Raumer
Schloss Dagstuhl--Leibniz-Zentrum für Informatik 167, 23, 2020
Formalization of non-abelian topology for homotopy type theory
J von Raumer, S Awodey, F Herrlich
MA thesis. Karlsruhe Institute of Technology, 2015. url: http://vonraumer …, 2015
A rewriting coherence theorem with applications in homotopy type theory
N Kraus, J von Raumer
Mathematical Structures in Computer Science 32 (7), 982-1014, 2022
Higher inductive types, inductive families, and inductive-inductive types
J von Raumer
University of Nottingham, 2020
Reducing inductive-inductive types to indexed inductive types
T Altenkirch, A Kaposi, A Kovács, J von Raumer
24th International Conference on Types for Proofs and Programs, TYPES, 2018
Formalizing double groupoids and cross modules in the lean theorem prover
J von Raumer
Mathematical Software–ICMS 2016: 5th International Conference, Berlin …, 2016
The Jordan-Hölder Theorem
J von Raumer
Archive of Formal Proofs, 2014
Clara Löh: Exploring Formalisation. A primer in human-readable mathematics in Lean 3 with examples from simplicial topology: Surveys and Tutorials in the Applied Mathematical …
J von Raumer
Mathematische Semesterberichte, 1-3, 2023
An Induction Principle for Cycles
N Kraus, J von Raumer
EUTYPES-TYPES 2020-Abstracts, 0
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