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    A Combinator is actually a much more general concept A Combinator is, quite literally, a thing that combines other things (Just like a Terminator is a thing that terminates other things ) The idea of a Combinator is that the things it combines and the combined thing have the same type, so that you can invoke the Combinator again on the result of the Combinator One of the popular areas where
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    The grammar must either be refactored to get rid of left-recursion or some other paradigm must be used I've been working on a parser combinator library and since I'm doing this in a language that allows for global side-effects it struck me that I can use some global store for tracking which rules have fired and which ones have not
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    The Y combinator can't be typed using Hindley-Milner types, the polymorphic lambda calculus on which Haskell's type system is based You can prove this by appeal to the rules of the type system I don't know if it's possible to type the Y combinator by giving it a higher-rank type It would surprise me, but I don't have a proof that it's not
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    I'm interested in actual examples of using fixed point combinators (such as the y-combinator in C++ Have you ever used a fixed point combinator with egg or bind in real live code?





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