bv-distvar

Theorem.

Arguments:

z (sv), x (sv), y (sv),

Assertions:

(z bound in lnotforallx(xeqy))

Proof:

Hyp Ref Line Expr
bv-idvar1(z bound in forallx(xeqy))
1bv-¬2(z bound in lnotforallx(xeqy))