bi.bldan>
Theorem.
Arguments:
(pr),
(pr),
(pr),
Hypotheses:
(
)
Assertions:
((
)
(
))
Proof:
Hyp
Ref
Line
Expr
Hypo
1
(
)
1
bi>
2
(
)
2
im.bldan>
3
((
)
(
))
1
bi<
4
(
)
4
im.bldan>
5
((
)
(
))
3, 5
>bii
6
((
)
(
))