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Ambrus Kaposi
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2020 – today
- 2024
- [j4]Thorsten Altenkirch
, Yorgo Chamoun
Internal Parametricity, without an Interval. Proc. ACM Program. Lang. 8(POPL): 2340-2369 (2024) - [c17]Ambrus Kaposi, Szumi Xie:
Second-Order Generalised Algebraic Theories: Signatures and First-Order Semantics. FSCD 2024: 10:1-10:24 - 2023
- [c16]Rafaël Bocquet, Ambrus Kaposi, Christian Sattler:
For the Metatheory of Type Theory, Internal Sconing Is Enough. FSCD 2023: 18:1-18:23 - [c15]Thorsten Altenkirch, Ambrus Kaposi, Artjoms Sinkarovs, Tamás Végh:
Combinatory Logic and Lambda Calculus Are Equal, Algebraically. FSCD 2023: 24:1-24:19 - [i7]Rafaël Bocquet, Ambrus Kaposi, Christian Sattler:
For the Metatheory of Type Theory, Internal Sconing Is Enough. CoRR abs/2302.05190 (2023) - [i6]Thorsten Altenkirch, Yorgo Chamoun, Ambrus Kaposi, Michael Shulman:
Internal parametricity, without an interval. CoRR abs/2307.06448 (2023) - 2022
- [c14]Thorsten Altenkirch, Ambrus Kaposi, Artjoms Sinkarovs, Tamás Végh:
The Münchhausen Method in Type Theory. TYPES 2022: 10:1-10:20 - 2021
- [c13]Thorsten Altenkirch
Constructing a universe for the setoid model. FoSSaCS 2021: 1-21 - [c12]István Donkó, Ambrus Kaposi:
Internal Strict Propositions Using Point-Free Equations. TYPES 2021: 6:1-6:21 - [i5]Rafaël Bocquet, Ambrus Kaposi, Christian Sattler:
Induction principles for type theories, internally to presheaf categories. CoRR abs/2102.11649 (2021) - 2020
- [j3]Ambrus Kaposi, András Kovács
Signatures and Induction Principles for Higher Inductive-Inductive Types. Log. Methods Comput. Sci. 16(1) (2020) - [c11]Ambrus Kaposi
A Syntax for Mutual Inductive Families. FSCD 2020: 23:1-23:21 - [c10]András Kovács
Large and Infinitary Quotient Inductive-Inductive Types. LICS 2020: 648-661 - [i4]András Kovács, Ambrus Kaposi:
Large and Infinitary Quotient Inductive-Inductive Types. CoRR abs/2006.11736 (2020)
2010 – 2019
- 2019
- [j2]Ambrus Kaposi
Constructing quotient inductive-inductive types. Proc. ACM Program. Lang. 3(POPL): 2:1-2:24 (2019) - [c9]Thorsten Altenkirch, Simon Boulier, Ambrus Kaposi, Nicolas Tabareau
Setoid Type Theory - A Syntactic Translation. MPC 2019: 155-196 - [c8]Ambrus Kaposi
Shallow Embedding of Type Theory is Morally Correct. MPC 2019: 329-365 - [c7]Ambrus Kaposi
Gluing for Type Theory. FSCD 2019: 25:1-25:19 - [c6]Ambrus Kaposi
For Finitary Induction-Induction, Induction Is Enough. TYPES 2019: 6:1-6:30 - [i3]Ambrus Kaposi, András Kovács:
Signatures and Induction Principles for Higher Inductive-Inductive Types. CoRR abs/1902.00297 (2019) - [i2]Ambrus Kaposi, András Kovács, Nicolai Kraus:
Shallow Embedding of Type Theory is Morally Correct. CoRR abs/1907.07562 (2019) - 2018
- [c5]Ambrus Kaposi, András Kovács
A Syntax for Higher Inductive-Inductive Types. FSCD 2018: 20:1-20:18 - [e1]Andreas Abel, Fredrik Nordvall Forsberg, Ambrus Kaposi:
23rd International Conference on Types for Proofs and Programs, TYPES 2017, May 29-June 1, 2017, Budapest, Hungary. LIPIcs 104, Schloss Dagstuhl - Leibniz-Zentrum für Informatik 2018, ISBN 978-3-95977-071-2 [contents] - 2017
- [b1]Ambrus Kaposi:
Type theory in a type theory with quotient inductive types. University of Nottingham, UK, 2017 - [j1]Thorsten Altenkirch
Normalisation by Evaluation for Type Theory, in Type Theory. Log. Methods Comput. Sci. 13(4) (2017) - 2016
- [c4]Thorsten Altenkirch
Type theory in type theory using quotient inductive types. POPL 2016: 18-29 - [c3]Thorsten Altenkirch
Normalisation by Evaluation for Dependent Types. FSCD 2016: 6:1-6:16 - [i1]Thorsten Altenkirch, Ambrus Kaposi:
Normalisation by Evaluation for Type Theory, in Type Theory. CoRR abs/1612.02462 (2016) - 2015
- [c2]Thorsten Altenkirch, Ambrus Kaposi:
Towards a Cubical Type Theory without an Interval. TYPES 2015: 3:1-3:27 - 2014
- [c1]Paolo Capriotti, Ambrus Kaposi
Free Applicative Functors. MSFP 2014: 2-30
Coauthor Index
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