(* *)
(**************************************************************************)
+include "Q/q/q.ma".
include "Q/q.ma".
+include "Q/fraction/finv.ma".
theorem denominator_integral_factor_finv:
∀f. enumerator_integral_fraction f = denominator_integral_fraction (finv f).
| _ ⇒ False
].
+(*
theorem is_positive_denominator_Qinv:
∀q. is_positive q → enumerator q = denominator (Qinv q).
intro;
lapply (is_positive_denominator_Qinv (Qinv q));
[ rewrite > Qinv_Qinv in Hletin;
assumption
- | generalize in match H; elim q; assumption]
+ | elim q in H ⊢ %; assumption]
qed.
theorem is_negative_enumerator_Qinv:
lapply (is_negative_denominator_Qinv (Qinv q));
[ rewrite > Qinv_Qinv in Hletin;
assumption
- | generalize in match H; elim q; assumption]
+ | elim q in H ⊢ %; assumption]
qed.
+*)
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