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Eric Finster
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2020 – today
- 2024
- [c7]Eric Finster, Alex Rice, Jamie Vicary:
A Syntax for Strictly Associative and Unital ∞-Categories. LICS 2024: 34:1-34:13 - 2023
- [i7]Eric Finster, Alex Rice, Jamie Vicary:
Strictly Associative and Unital $\infty$-Categories as a Generalized Algebraic Theory. CoRR abs/2302.05303 (2023) - 2022
- [c6]Eric Finster, David Reutter, Jamie Vicary, Alex Rice:
A Type Theory for Strictly Unital ∞-Categories. LICS 2022: 48:1-48:12 - 2021
- [c5]Eric Finster, Antoine Allioux, Matthieu Sozeau:
Types Are Internal ∞-Groupoids. LICS 2021: 1-13 - [c4]Eric Finster, Samuel Mimram, Maxime Lucas, Thomas Seiller:
A Cartesian Bicategory of Polynomial Functors in Homotopy Type Theory. MFPS 2021: 67-83 - [i6]Antoine Allioux, Eric Finster, Matthieu Sozeau:
Types are Internal ∞-Groupoids. CoRR abs/2105.00024 (2021) - [i5]Thibaut Benjamin, Eric Finster, Samuel Mimram:
Globular weak ω-categories as models of a type theory. CoRR abs/2106.04475 (2021) - [i4]Eric Finster, Alex Rice, Jamie Vicary:
A Type Theory for Strictly Associative Infinity Categories. CoRR abs/2109.01513 (2021) - 2020
- [i3]Eric Finster, David Reutter, Jamie Vicary:
A Type Theory for Strictly Unital ∞-Categories. CoRR abs/2007.08307 (2020)
2010 – 2019
- 2017
- [c3]Eric Finster, Samuel Mimram:
A type-theoretical definition of weak ω-categories. LICS 2017: 1-12 - [i2]Eric Finster, Samuel Mimram:
A Type-Theoretical Definition of Weak ω-Categories. CoRR abs/1706.02866 (2017) - 2016
- [c2]Kuen-Bang Hou (Favonia), Eric Finster, Daniel R. Licata, Peter LeFanu Lumsdaine:
A Mechanization of the Blakers-Massey Connectivity Theorem in Homotopy Type Theory. LICS 2016: 565-574 - [i1]Kuen-Bang Hou (Favonia), Eric Finster, Daniel R. Licata, Peter LeFanu Lumsdaine:
A mechanization of the Blakers-Massey connectivity theorem in Homotopy Type Theory. CoRR abs/1605.03227 (2016) - 2014
- [c1]Daniel R. Licata, Eric Finster:
Eilenberg-MacLane spaces in homotopy type theory. CSL-LICS 2014: 66:1-66:9
Coauthor Index
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