fv-negt

Theorem.

Arguments:

x (sv), phi (pr),

Assertions:

(forallx(phitoforallxphi)to(lnotphitoforallxlnotphi))

Proof:

Hyp Ref Line Expr
con1((phitoforallxphi)to(lnotforallxphitolnotphi))
12im.bldal2(forallx(phitoforallxphi)to(forallxlnotforallxphitoforallxlnotphi))
ax63(lnotforallxlnotforallxphitophi)
3con<4(lnotphitoforallxlnotforallxphi)
2, 4rpi325(forallx(phitoforallxphi)to(lnotphitoforallxlnotphi))