src/ZF/AC.thy

added ignored_consts, thms_containing, add_store_axioms(_i),
add_store_defs(_i), thms_of;
tuned pure thys;

(*  Title:      ZF/AC.thy
    ID:         $Id$
    Author:     Lawrence C Paulson, Cambridge University Computer Laboratory
    Copyright   1994  University of Cambridge

The Axiom of Choice

This definition comes from Halmos (1960), page 59.
*)

AC = func +
rules
  AC    "[| a: A;  !!x. x:A ==> (EX y. y:B(x)) |] ==> EX z. z : Pi(A,B)"
end