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Unbound implicits are invertible in terms
Just like all other pi-bound things, if m is an unbound implicit and we have m ?x = m y as a unification problem, we can conclude ?x = y because it has to be true for all ms. This was implemented in Blodwen but I hadn't got around to it yet for Idris2... fortunately it's a bit easier in Idris2! Fixes idris-lang#44
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module Dep | ||
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interface Monad m => FooBar m where | ||
Foo : {0 a : Type} -> a -> m a -> Type | ||
Bar : {0 A : Type} -> m A -> Type | ||
foo : {0 A : Type} -> (x : A) -> (ma : m A) -> Foo x ma -> Bar ma | ||
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1/1: Building Dep (Dep.idr) |
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$1 Dep.idr --check | ||
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rm -rf build |