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Books and Theses
- 2020
[b1]Jakob von Raumer:
Higher inductive types, inductive families, and inductive-inductive types. University of Nottingham, UK, 2020
Journal Articles
- 2022
- [j3]Nicolai Kraus
, Jakob von Raumer:
A rewriting coherence theorem with applications in homotopy type theory. Math. Struct. Comput. Sci. 32(7): 982-1014 (2022) - 2014
- [j2]Jakob von Raumer:
Secondary Sylow Theorems. Arch. Formal Proofs 2014 (2014) - [j1]Jakob von Raumer:
The Jordan-Hölder Theorem. Arch. Formal Proofs 2014 (2014)
Conference and Workshop Papers
- 2020
- [c6]Ambrus Kaposi, Jakob von Raumer:
A Syntax for Mutual Inductive Families. FSCD 2020: 23:1-23:21 - [c5]Nicolai Kraus, Jakob von Raumer:
Coherence via Well-Foundedness: Taming Set-Quotients in Homotopy Type Theory. LICS 2020: 662-675 - 2019
- [c4]Nicolai Kraus, Jakob von Raumer:
Path Spaces of Higher Inductive Types in Homotopy Type Theory. LICS 2019: 1-13 - 2017
- [c3]Floris van Doorn, Jakob von Raumer, Ulrik Buchholtz:
Homotopy Type Theory in Lean. ITP 2017: 479-495 - 2016
- [c2]Jakob von Raumer:
Formalizing Double Groupoids and Cross Modules in the Lean Theorem Prover. ICMS 2016: 28-33 - 2015
- [c1]Leonardo Mendonça de Moura, Soonho Kong, Jeremy Avigad, Floris van Doorn, Jakob von Raumer:
The Lean Theorem Prover (System Description). CADE 2015: 378-388
Informal and Other Publications
- 2021
- [i4]Nicolai Kraus, Jakob von Raumer:
A Rewriting Coherence Theorem with Applications in Homotopy Type Theory. CoRR abs/2107.01594 (2021) - 2020
- [i3]Nicolai Kraus, Jakob von Raumer:
Coherence via Wellfoundedness. CoRR abs/2001.07655 (2020) - 2019
- [i2]Nicolai Kraus, Jakob von Raumer:
Path Spaces of Higher Inductive Types in Homotopy Type Theory. CoRR abs/1901.06022 (2019) - 2017
- [i1]Ulrik Buchholtz, Floris van Doorn, Jakob von Raumer:
Homotopy Type Theory in Lean. CoRR abs/1704.06781 (2017)
Coauthor Index
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