haskell - What is the general case of QuickCheck's promote function? -


QuickCheck's to promote function, such as with a structure for a fun physician What is the term work of the form: Promote :: (a -> fb) - & gt; F (A -> B)

(This is the inverse of the flip $ FMAP (flip ($)): F (A -> B) - & Gt; (A -> FB) ). Are there any factors with any operator other than (->> r and id )? (I'm sure there should be). Googling 'quickcheck promotion' only triggers QuickCheck documentation, which does not promote in any general context AFAICS ; No result is produced as a result of 'Quick check boost' for search.

So far I have a <

  • f = identification
  • to promote in both F and G then the pair-thrower HT = (Feet , GT also does
  • If there is to promote in both F and G then HT = F (GT) also does
  • If there is a booster in in the F, and any type of forfformer HT = GT - & gt;

    Very useful, unless you only need suppliers.

    Now, using these four constructs, we can find many examples for f for which is promoted exists: / P> Feet = (T, T) Feet = (T, B -> T) Feet = (T -> A) -> TFT = ((T, T) -> B) - & gt; (T, T, T) FT = ((T, T, C - T; (T -> B) -> T) -> A) - & gt;

    Also keep in mind that boost means the property that is indicated by f .

      Points:: T -> FT Point X = FMAP (CUSTOM) (Promote ID)   

    Essentially the same question:

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