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LARA
lisa
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3aa243f2
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3aa243f2
authored
7 months ago
by
Viktor Kunčak
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GitHub
7 months ago
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Update README.md with ITP 2024
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# LISA = LISA Is Sets Automated
LISA is a proof assistant based on first-order logic, sequent calculus, and set
theory. To get started, take a look at the
[
Reference
Manual
](
refman/lisa.pdf
)
.
LISA is a proof assistant based on first-order logic sequent calculus and set
theory. To get started, check the
[
Reference Manual
](
refman/lisa.pdf
)
.
LISA is developed and maintained by the
[
Laboratory for Automated Reasoning and
Analysis (LARA)
](
https://lara.epfl.ch
)
at the
[
EPFL
](
https://epfl.ch
)
.
For details regarding the design of LISA and techniques implemented here, you
can check the following publications:
-
Simon Guilloud, Sankalp Gambhir, and Viktor Kunčak.
LISA - A Modern Proof
System. In 14th International Conference on Interactive Theorem Proving (ITP
2023). Leibniz
International
Proceedings in Informatics (LIPIcs), Volume 268,
pp. 17:1-17:19, Schloss Dagstuhl - Leibniz-Zentrum für Informatik (2023)
-
Simon Guilloud, Sankalp Gambhir, and Viktor Kunčak.
LISA - A Modern Proof System.
In 14th
International
Conference on Interactive Theorem Proving
(ITP 2023). LIPIcs, Volume 268, pp. 17:1-17:19
https://doi.org/10.4230/LIPIcs.ITP.2023.17
-
Simon Guilloud, Sankalp Gambhir, Andrea Gilot, Viktor Kuncak:
Mechanized HOL Reasoning in Set Theory.
In 15th International Conference on Interactive Theorem Proving
(ITP 2024): 18:1-18:18
-
Guilloud, S., Bucev, M., Milovančević, D., Kunčak, V. (2023). Formula
Normalizations in Verification. In: Enea, C., Lal, A. (eds) Computer Aided
Verification. CAV 2023. Lecture Notes in Computer Science, vol 13966.
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