Bi-intuitionistic logics through the abstract algebraic logic lens. ~ Jonte Deakin, Ian Shillito. https://arxiv.org/abs/2503.17159 #ITP #Coq #Rocq #Logic
PHOASでshift/resetのCPS変換 in Rocq(旧Coq)
https://qiita.com/mrkbc/items/89b034dadc69df2ad274?utm_campaign=popular_items&utm_medium=feed&utm_source=popular_items
As part of our (@sarantja@mastodon.social and yt) research on the usability of interactive theorem provers, we are conducting a study on the usage and state of tools and languages for type-driven development. We are interested in tools that encourage and facilitate type-driven development, especially in cases when they can help us reason about complex problems.
We are hoping to use your responses to identify the characteristic language features and tool interactions that enable type-driven development, with the eventual goals of enhancing them and bringing their benefits to a wider range of programmers.
Please fill in our anonymous, 10-minute survey here: https://tudelft.fra1.qualtrics.com/jfe/form/SV_bIsMxYTKUJkhVuS
You are welcome to participate if you have experience with any type-driven development tool, including dependently-typed languages (e.g., Coq, Lean, Agda), refinement types (e.g., Liquid Haskell), or even other static type systems (e.g., in Rust or Haskell).
P.S. In case you remember signing up for an interview with us in a previous survey and are now wondering whether that study will still go on, the answer is: yes! We’ve had to revise our schedule, but we are still excited to talk to you and will start inviting people for an interview soon.
MiniF2F in Rocq: Automatic translation between proof assistants (a case study). ~ Jules Viennot, Guillaume Baudart, Emilio Jesúss Gallego Arias, Marc Lelarge. https://arxiv.org/abs/2503.04763 #LLMs #Rocq #LeanProver #IsabelleHOL #Math
Readings shared March 7, 2025. https://jaalonso.github.io/vestigium/posts/2025/03/07-readings_shared_03-07-25 #Agda #CategoryTheory #Coq #HoTT #ITP #LLMs #LeanProver #Math #Programming #Reasoning #Rocq #TypeTheory
A formalisation of addition chains. ~ Laurent Théry. https://hal.science/hal-04971933/document #ITP #Coq #Rocq
QED in context (An observation study of proof assistant users). ~ Jessica Shi, Cassia Torczon, Harrison Goldstein, Benjamin C. Pierce, Andrew Head.https://jwshii.github.io/OOPSLA25.pdf #ITP #LeanProver #Coq #Rocq
Readings shared March 6, 2025. https://jaalonso.github.io/vestigium/posts/2025/03/06-readings_shared_03-06-25 #ITP #LeanProver #Coq #Rocq #LLMs
Cryptis: Cryptographic reasoning in separation logic. ~ Arthur Azevedo de Amorim, Amal Ahmed, Marco Gaboardi. https://arxiv.org/abs/2502.21156 #ITP #Coq #Rocq
Readings shared March 2, 2025. https://jaalonso.github.io/vestigium/posts/2025/03/02-readings_shared_03-02-25 #ITP #IsabelleHOL #Coq #Rocq
BiCoq: Bigraphs formalisation with Coq. ~ Cécile Marcon et als. https://www.dcs.gla.ac.uk/~michele/papers/SAC2025.pdf #ITP #Coq #Rocq
Readings shared February 25, 2025. https://jaalonso.github.io/vestigium/posts/2025/02/25-readings_shared_02-25-25 #Coq #ITP #LLMs #LeanProver #Logic #Math #PhDThesis #Rocq #SAT #SMT
Prove your colorings: Formal verification of cache coloring of Bao hypervisor. ~ Axel Ferréol, Laurent Corbin, Nikolai Kosmatov. https://www.nikolai-kosmatov.eu/publications/ferreol_ck_fase_2025.pdf #ITP #Coq #Rocq
Readings shared February 23, 2025. https://jaalonso.github.io/vestigium/posts/2025/02/23-readings_shared_02-23-25 #ATP #Coq #ITP #IsabelleHOL #Mace4 #Math #Mizar #Prover9 #Rocq
Strands Rocq: Why is a security protocol correct, mechanically? ~ Matteo Busi, Riccardo Focardi, Flaminia L. Luccio. https://arxiv.org/abs/2502.12848 #ITP #Rocq #Coq
Readings shared February 21, 2025. https://jaalonso.github.io/vestigium/posts/2025/02/21-readings_shared_02-21-25 #AI #Autoformalization #Coq #FunctionalProgramming #ITP #IsabelleHOL #LLMs #LeanProver #Math #OCaml #Rocq
A Coq implementation of a theory of tagged objects. ~ Matthew Gates, Alex Potanin. https://arxiv.org/abs/2502.11344 #ITP #Coq #Rocq