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A lot of functions can be reduced to point to the free form - but is this true for everyone?

For example, I do not think how this can be done: 

  apply2 fx = fxx    
 
 
  is the compositor for your  apply2  function (if I'm reading things correctly):   
  () Of (s (s (s)) (k (s (s (s))) ((SK)))))   
 "lark", page To  
 ( Edit-In: ) Ends  1   \ fx -> F (xx) . According to the comments of "@GearRatator" given below, it is known as "lark", whereas the function  \ f x -> Fx = S (S (K (S (S (K)) (KK) SI Fx = S Q & A;  request is requested in the book (aka) made before "Warbler", ( S (KB) S) (KK) SI Fx = CSI Fx = SFIX = FXA .  
  here:  
  (s (s (s) of s (k) (k (s (s))) ((s))))) fx = s (s (s) (k) SK K) (SK K) (SKK)) Fx = - SKK == IS (S (K) K) (K Ii) Fx = = BSB (K) of S. (K) Fx = BF (K) S) X = BF (SIi) X = F (Sii X) = F (XX)

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