exintr

Theorem.

Arguments:

x (sv), phi (pr), psi (pr),

Assertions:

(forallx(phitopsi)to(existsxphitoexistsx(phiwedgepsi)))

Proof:

Hyp Ref Line Expr
bv-∀b1(x bound in forallx(phitopsi))
anc<2((phitopsi)to(phito(phiwedgepsi)))
2ax43(forallx(phitopsi)to(phito(phiwedgepsi)))
1, 3im.bldexd4(forallx(phitopsi)to(existsxphitoexistsx(phiwedgepsi)))