excomim

Theorem.

Arguments:

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

Assertions:

(existsxexistsyphitoexistsyexistsxphi)

Proof:

Hyp Ref Line Expr
spec-ex1(phitoexistsxphi)
1im.bldex2(existsyphitoexistsyexistsxphi)
2im.bldex3(existsxexistsyphitoexistsxexistsyexistsxphi)
bv-∃b4(x bound in existsxphi)
4bv-∃5(x bound in existsyexistsxphi)
5fv.eqex6(existsyexistsxphileftrightarrowexistsxexistsyexistsxphi)
3, 6brpi22<7(existsxexistsyphitoexistsyexistsxphi)