op1_i = /\a. \(d:C a).
let this :: C [a]
this = df_i a d
+ -- Note [Subtle interaction of recursion and overlap]
local_op1 :: forall b. Ix b => [a] -> b -> b
- -- Note [Subtle interaction of recursion and overlap]
local_op1 = <rhs>
-- Source code; run the type checker on this
-- NB: Type variable 'a' (but not 'b') is in scope in <rhs>
-- newtype N a = MkN (Tree [a]) deriving( Foo Int )
--
-- The newtype gives an FC axiom looking like
--- axiom CoN a :: N a :=: Tree [a]
+-- axiom CoN a :: N a ~ Tree [a]
-- (see Note [Newtype coercions] in TyCon for this unusual form of axiom)
--
-- So all need is to generate a binding looking like:
-- Figure out bindings for the superclass context from dfun_dicts
-- Don't include this_dict in the 'givens', else
- -- sc_dicst get bound by just selecting from this_dict!!
+ -- sc_dicts get bound by just selecting from this_dict!!
; sc_binds <- addErrCtxt superClassCtxt $
- tcSimplifySuperClasses inst_loc dfun_dicts (rep_dict:sc_dicts)
+ tcSimplifySuperClasses inst_loc this_dict dfun_dicts
+ (rep_dict:sc_dicts)
-- It's possible that the superclass stuff might unified something
-- in the envt with one of the clas_tyvars
-- make_coercion
-- The inst_head looks like (C s1 .. sm (T a1 .. ak))
-- But we want the coercion (C s1 .. sm (sym (CoT a1 .. ak)))
- -- with kind (C s1 .. sm (T a1 .. ak) :=: C s1 .. sm <rep_ty>)
+ -- with kind (C s1 .. sm (T a1 .. ak) ~ C s1 .. sm <rep_ty>)
-- where rep_ty is the (eta-reduced) type rep of T
-- So we just replace T with CoT, and insert a 'sym'
-- NB: we know that k will be >= arity of CoT, because the latter fully eta-reduced
-- Don't include this_dict in the 'givens', else
-- sc_dicts get bound by just selecting from this_dict!!
sc_binds <- addErrCtxt superClassCtxt $
- tcSimplifySuperClasses inst_loc dfun_dicts sc_dicts
+ tcSimplifySuperClasses inst_loc this_dict dfun_dicts sc_dicts
-- Note [Recursive superclasses]
-- It's possible that the superclass stuff might unified something