fvbi<
Theorem.
Arguments:
(sv),
(pr),
(pr),
Hypotheses:
(
bound in
)
Assertions:
(
(
)
(
))
Proof:
Hyp
Ref
Line
Expr
Hypo
1
(
bound in
)
eqt-∀
2
(
(
)
(
))
1
fv.eqal
3
(
)
2, 3
rpb32>>
4
(
(
)
(
))