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<Anarchos>
What is the good framework to mimic first-order theories, and meta-theorems about their demonstrations in OCaml ? I tried modules and functors, but i wonder if classes would be better . What do people in the formal logic field use ?
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<companion_cube>
You mean to reflect proofs in ocaml itself?
<Anarchos>
yes (i try to code all the Bourbaki proofs, except those with the hilbert operator), to write a verifier. But i also want theories to be parametrized by their signatures, and the possible to consider temporary adjunction of a theorem (for hypothesis adjunction style of demonstration).
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<companion_cube>
my advice is to not tie the verified to whatever language it's implemented in
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<discocaml>
<lukstafi> It sounds like you are focusing on recent history? If not:
<discocaml>
<lukstafi> May 1996: OCaml 1.0 adds Object Oriented features to Caml Light Special.
<discocaml>
<lukstafi> August 1998: OCaml 2.0 rewrites the class sublanguage to make it more logical, expressive and convenient.
<discocaml>
<lukstafi> December 1999: OCaml 3.0 adds labeled and optional arguments (developed earlier as Objective Label), and polymorphic variants. (Non-beta in 2000.)
<discocaml>
<lukstafi> October 2012: OCaml 4.0 adds GADTs (and enhances first-class modules, added in OCaml 3.12).
<discocaml>
<lukstafi> December 2022: OCaml 5.0 adds a multicore runtime and effect handlers.
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<discocaml>
<astreamingcomesacrossthesky> if I need to expose a module from a library that it needs internally but I don't use myself, what's the best way to do that? I'm using `dune` and I thought adding the library to my `libraries` stanza would suffice, but that doesn't work...and I can't `open` the module and then leave it unused, afaik?
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