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type-inference's Introduction

type-inference

Type inference algorithms for functional programing languages.

Generate types and substitution Propagate expected types inwards
No side effects Algorithm W Algorithm M
Side effects Algorithm J (Algorithm Z)

Type stack exec algorithmW to test some expressions

Type stack exec algorithmM to test some expressions

Type stack exec algorithmJ to test some expressions

Algorithm M with side effects. I named this algorithm.

Type stack exec algorithmZ to test some expressions

Type stack exec arbitrary-rank to test some expressions

Type inference of arbitrary rank types and System F translation

Type stack exec systemF to enter the interactive shell. If you input an semi-typed expression, then it is translated to System F-like term. For example:

$ stack exec systemF
>> \f -> let x = () in f x
/\a. \f : () -> a. let x : () = () in f x
>> \f -> f () :: (∀a. a -> a) -> ()
\f : ∀a. a -> a. (f [()]) ()

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