ICFP 2024
Mon 2 - Sat 7 September 2024 Milan, Italy
Mon 2 Sep 2024 16:30 - 17:00 at Orange 2 - Session 3

We extend a Coq formalization of monadic equational reasoning with a monad to represent typed stores. This leads us to design an original equational theory, that we experimented on a number of examples. The examples themselves are generated from OCaml programs using an experimental compiler from OCaml to Coq, which targets the typed store monad.

Extended abstract (friendly-hope.pdf)247KiB
Slides (friendly-slides-hope2024.pdf)230KiB

Mon 2 Sep

Displayed time zone: Amsterdam, Berlin, Bern, Rome, Stockholm, Vienna change

16:00 - 17:30
Session 3HOPE at Orange 2
16:00
30m
Talk
Arrows as applicatives in a monad
HOPE
Leo White Jane Street
File Attached
16:30
30m
Talk
Mechanized monadic equational reasoning for ML references
HOPE
Reynald Affeldt AIST, Jacques Garrigue Nagoya University, Takafumi Saikawa Nagoya University
File Attached
17:00
30m
Talk
Modularizing Reasoning about AI Capabilities via Abstract Dijkstra Monads
HOPE
Cyrus Omar University of Michigan, Patrick Ferris University of Cambridge, UK, Anil Madhavapeddy University of Cambridge, UK
File Attached