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Lecturas de programación funcional y demostración asistida por ordenador (2-feb-20). https://github.com/jaalonso/Lecturas_GLC#2-feb-20 …
#FunctionalProgramming#ITP#Coq#LeanProver#Prolog -
Beyond notations: Hygienic macro expansion for theorem proving languages. ~ Sebastian Ullrich, Leonardo de Moura. https://arxiv.org/abs/2001.10490
#ITP#LeanProver -
Resumen de lecturas compartidas del 25 al 31 de enero de 2020. https://www.glc.us.es/~jalonso/vestigium/resumen-de-lecturas-compartidas-del-25-al-31-de-enero-de-2020/ …
#ITP#Agda#Coq#HOL_LIght#Idris#IsabelleHOL#LeanProver#FunctionalProgramming#Haskell -
@pruvisto@derKha I'm on the way to the Hausdorff center@HCM_Bonn for the#leanprover / ForTheL weekender :-) See you there! -
It's not so much that I like classical logic, it's just that I don't understand any other kind! I don't know if P is true or false either -- that's why I checked all the cases ;-) Actually,
#leanprover taught me how to think constructively and I can check Chris' proof in Lean. -
Cambridge maths PhD student Bhavik Mehta has formalised around 1/3 of the Part III (MSc) combinatorics course https://www.b-mehta.co.uk/iii/mich/combinatorics.pdf … in
#leanprover . Thorough write-up at https://b-mehta.github.io/combinatorics/ . Finite sets are tricky, but this is evidence that the API is now there in Lean.Prikaži ovu nit -
Coherence via wellfoundedness. ~ Nicolai Kraus, Jakob von Raumer. https://arxiv.org/abs/2001.07655
#ITP#LeanProver#Math -
woo-hoo, done the first problem sheet question for my course using
#leanprover : https://github.com/ImperialCollegeLondon/M4P33/blob/01b3d6985742c3dc6c28dc1f847fb704ddd9f5a1/problem_sheets/sheet_1/question_1.lean#L16 … -
Resumen de lecturas de programación funcional y demostración asistida por ordenador del 19 al 24 de enero. https://www.glc.us.es/~jalonso/vestigium/resumen-de-lecturas-compartidas-del-19-al-24-de-enero-de-2020/ …
#FunctionalProgramming#Haskell#ITP#IsabelleHOL#Coq#LeanProver -
I wrote: “instance : applicative parser := {! !}” and with an editor command it popped in the methods with holes for me.
#LeanProver is great. I want this in#Haskell -
In my alg geom course I prove V(I(V(S)))=V(S), for S a subset of k[X_1,X_2,...,X_n] and V and I the usual functions in the theory of affine alg varieties. I abstracted it and turned it into a new Lean maths challenge http://tinyurl.com/LeanMathsChallenges …
#leanprover -
Tabled typeclass resolution. ~ D. Selsam, S. Ullrich, L. de Moura. https://arxiv.org/abs/2001.04301
#ITP#LeanProver -
Resumen de lecturas de programación funcional y demostración asistida por ordenador del 12 al 18 de enero. https://www.glc.us.es/~jalonso/vestigium/resumen-de-lecturas-compartidas-del-12-al-18-de-enero-de-2020/ …
#FunctionalProgramming#Haskell#ITP#IsabelleHOL#Coq#LeanProver -
Formalizing a sophisticated definition. ~ Patrick Massot, Kevin Buzzard, Johan Commelin. http://www.andrew.cmu.edu/user/avigad/meetings/fomm2020/slides/fomm_massot.pdf …
#ITP#LeanProver#Math -
Proof in Lean that there are infinitely many primes. ~ Neil Strickland. https://github.com/NeilStrickland/lean_primes …
#ITP#LeanProver#Math -
On a mathematician's attempts to formalize his own research in proof assistants. ~ Sébastien Gouëzel. http://www.andrew.cmu.edu/user/avigad/meetings/fomm2020/slides/fomm_gouezel.pdf …
#ITP#IsabelleHOL#LeanProver#Math -
Lean code formalising many of the proofs from the paper "Iterated chromatic localisation". ~ Neil Strickland, Nicola Bellumat. https://github.com/NeilStrickland/itloc …
#ITP#LeanProver#Math -
Iterated chromatic localisation. ~ Neil Strickland, Nicola Bellumat. https://arxiv.org/abs/1907.07801
#ITP#LeanProver#Math -
Using Lean for new research. ~ Neil Strickland. http://www.andrew.cmu.edu/user/avigad/meetings/fomm2020/slides/fomm_strickland.pdf …
#ITP#LeanProver#Math -
Talks from the formal methods in Mathematics / Lean together 2020 workshop. https://www.youtube.com/playlist?list=PLlF-CfQhukNkWwZt45vkNfWfuO-tBBqPN …
#ITP#LeanProver#IsabelleHOL#Coq
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