exp-pre

Theorem.

Arguments:

phi (pr), psi (pr), chi (pr),

Assertions:

((lnot(phitolnotpsi)tochi)to(phito(psitochi)))

Proof:

Hyp Ref Line Expr
pm3.2im1(phito(psitolnot(phitolnotpsi)))
1syl>2(phito((lnot(phitolnotpsi)tochi)to(psitochi)))
2com12i3((lnot(phitolnotpsi)tochi)to(phito(psitochi)))