exalswap

Theorem.

Arguments:

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

Assertions:

(existsxforallyphitoforallyexistsxphi)

Proof:

Hyp Ref Line Expr
fv-alx1(forallyphitoforallyforallyphi)
1fv-exy2(existsxforallyphitoforallyexistsxforallyphi)
ax43(forallyphitophi)
3im.bldex4(existsxforallyphitoexistsxphi)
4im.bldal5(forallyexistsxforallyphitoforallyexistsxphi)
2, 5syl6(existsxforallyphitoforallyexistsxphi)