--- Example:
--- f :: (Eq a, Ix b) => a -> b -> Bool
--- {-# SPECIALISE f :: (Ix p, Ix q) => Int -> (p,q) -> Bool #-}
---
--- AbsBinds [ab] [d1,d2] [([ab], f, f_mono, prags)] binds
---
--- SpecPrag /\pq.\(dp:Ix p, dq:Ix q). f Int (p,q) dInt ($dfIxPair dp dq)
--- :: forall p q. (Ix p, Ix q) => Int -> (p,q) -> Bool
---
---
--- Rule: forall p,q,(dp:Ix p),(dq:Ix q).
--- f Int (p,q) dInt ($dfInPair dp dq) = f_spec p q dp dq
---
--- Spec bind: f_spec = Let f = /\ab \(d1:Eq a)(d2:Ix b). let binds in f_mono
--- /\pq.\(dp:Ix p, dq:Ix q). f Int (p,q) dInt ($dfIxPair dp dq)
--- The idea is that f occurs just once, so it'll be
--- inlined and specialised
---
--- Note that the LHS of the rule may mention dictionary *expressions*
--- (eg $dfIxPair dp dq), and that is essential because
--- the dp, dq are needed on the RHS.
---
--- In general, given SpecPrag (/\as.\ds. f es) t, we have
--- the defn f_spec as ds = let-nonrec f = /\fas\fds. let f_mono = <f-rhs> in f_mono
--- in f es
--- and the RULE forall as, ds. f es = f_spec as ds
---
--- It is *possible* that 'es' does not mention all of the dictionaries 'ds'
--- (a bit silly, because then the
-