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2021-05-27 21:56:39 <monochrom> You may like to know that the word "schema" can carry connotation about how instantiation is achieved, not just that it is allowed.
2021-05-27 21:57:37 <monochrom> So for example suppose you try to state induction in first-order logic. It's first-order so you can't start with "for all predicate p".
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2021-05-27 21:58:49 <monochrom> The workaround is you move that forall to the meta level. You say: for every predicate p, this sentence is an axiom: "p(0) and (forall n. p(n) implies p(n+1)) implies (forall n. p(n))"
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2021-05-27 21:59:36 <monochrom> In addition you actually don't want to commit to the stance "I have infinitely many axioms". Every proof should use only finitely many axioms.
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2021-05-27 22:00:23 <davean> monochrom: if i have infinite many axioms, do I get to choose from them?
2021-05-27 22:00:32 <monochrom> So they call their approach "axiom schema", and the intention is to instantiate it on demand, instantiate only what you need.
2021-05-27 22:01:57 <monochrom> As opposed to in higher-order logic, you just add one axiom, and it goes "forall p. ...", and it's instantiated inside the logic, not at the meta level.
2021-05-27 22:02:33 <monochrom> So "schema" carries the connotation that you instantiate at a meta level, and I would associate it with how C++ does it.
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2021-05-27 22:19:20 <ski> yes, and this parallels inferring a type schema, for an expfression/term in the simply-typed lambda calculus. the `forall' is on the meta-level
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2021-05-27 22:22:43 <ski> you interpret `\ f. \ x. f x x : (alpha -> (alpha -> beta)) -> (alpha -> beta)' as claiming that for every actual two types (iow with no variables in them) we replace the schematic / meta variables `alpha' and `beta' with, the given term (`\ f. \ x. f x x') can be assigned the resulting type (with no variables left)
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2021-05-27 22:24:08 <ski> then you can compare this with `reverse :: [a] -> [a]', or `map :: (a -> b) -> ([a] -> [b])', in Haskell
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2021-05-27 22:41:33 <boxscape> oh, wow, in HEAD you can have actual `String`s, i.e. [Char], on the type level
2021-05-27 22:41:41 <boxscape> they're still distinct from Symbol though
2021-05-27 22:41:45 <safinaskar> monochrom: "such that the only kinds are * and *^n -> *, such as Java and C++" - c++ allows quite complicated kinds. for example, one could write "template <template <typename> typename T> class X { ... }". this means "data X (T :: * -> *) = ...", i. e. X will have kind ((* -> *) -> *)
2021-05-27 22:43:45 <boxscape> hmm looking at the merge request it might even be in a released ghc version
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2021-05-27 22:45:25 <safinaskar> monochrom: also, in c++20 we can pass compile-time struct values as template parameters, this can be used to implement very ugly ad hoc theorem checker in type-level compilation-type c++, similary to how this is possible in type-level haskell
2021-05-27 22:45:50 <safinaskar> monochrom: type system of c++ is quite complicated
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2021-05-27 22:58:37 <chisui> Hey, is there a special name for categories that have `a -> (a, a)` for all `a`?
2021-05-27 22:59:22 <dolio> If (a, a) means product, then every category with products has that.
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2021-05-27 23:00:41 <tonyday> Hello haskellers, how would I programmatically get core for a particular function, or just all of core if that's too hard?
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2021-05-27 23:01:18 <boxscape> tonyday -ddump-simpl
2021-05-27 23:02:30 <chisui> dolio: Yes, sorry I meant Product. Thank you, after looking again it's kind of in the Definition.
2021-05-27 23:02:32 <tonyday> thx, and if I'm sitting inside a haskell program, analysing some code?
2021-05-27 23:02:55 <monochrom> No.
2021-05-27 23:03:09 <boxscape> (I overread the "programmatically" part I think)
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2021-05-27 23:03:29 <boxscape> (and by overread I mean "missed")
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2021-05-27 23:04:33 <tonyday> I dont even know if it's a thing. But I'd like to add the core for a function as a comment above the function itself.
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2021-05-27 23:05:03 <monochrom> Manual copy-paste.
2021-05-27 23:05:48 <tonyday> Yep, that's what I'm doing now - just getting bored!

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