excom13

Theorem.

Arguments:

x (sv), y (sv), z (sv), phi (pr),

Assertions:

(existsxexistsyexistszphileftrightarrowexistszexistsyexistsxphi)

Proof:

Hyp Ref Line Expr
excom1(existsxexistsyexistszphileftrightarrowexistsyexistsxexistszphi)
excom2(existsxexistszphileftrightarrowexistszexistsxphi)
2eqt-∃-i3(existsyexistsxexistszphileftrightarrowexistsyexistszexistsxphi)
excom4(existsyexistszexistsxphileftrightarrowexistszexistsyexistsxphi)
1, 3, 42bitr5(existsxexistsyexistszphileftrightarrowexistszexistsyexistsxphi)