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Re:Monoids, Functors, Applicatives, and Monads: Main Ideas by dllthomas on Monday January 05, 2015 @02:32PM (#8840611)
'there’s no such thing as the “IO monad” or the “List monad”'

I don't think I agree (depending on just what is meant by "such thing as")... I would say there is such thing as "the IO monad" in the same sense as there is such thing as "the rational field" or "the Z/5 group". It's a particular example of a more general algebraic structure, and you'd use the phrase when you're talking particularly about the structure as it occurs in that instance.

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