If case_def is the definition of a data type’s case constant, where
each clause is of the form
!a1 .. ai f1 .. fm. type_CASE (ctor_i a1 .. ai) f1 .. fm = f_i a1 .. ai
and if nchotomy is a theorem describing how a data type’s values are
classified by constructor, of the form
!v. (?a1 .. ai. v = ctor_1 a1 .. ai) \/
(?b1 .. bj. v = ctor_2 b1 .. bj) \/
...
then a call to prove_case_elim_thm{case_def = case_def, nchotomy = nchotomy}
will return a theorem of the form
(type_CASE u f1 .. fm = v) <=>
(?a1 .. ai. u = ctor_1 a1 .. ai /\ f1 a1 .. ai = v) \/
(?b1 .. bj. u = ctor_2 b1 .. bj /\ f2 b1 .. bj = v) \/
...