Next
Prev
Up
BoxCSEqvBox
⊢
w
∧
(
w
)
∗
≡
w
BoxCSEqvBox
Proof for
⊃
:
1
⊢
(
w
)
∗
≡
empty
∨
(
w
∧
more
) ; (
w
)
∗
CSEqv
2
⊢
(
w
)
∗
⊃
empty
∨
(
w
∧
more
) ; (
w
)
∗
1
,
Prop
3
⊢
w
∧
(
w
)
∗
⊃
w
2
,
CSImpBox
qed
Proof for
⊂
:
1
⊢
w
⊃
w
PTL
2
⊢
w
⊃
(
w
)
∗
ImpCS
3
⊢
w
⊃
w
∧
(
w
)
∗
1
,
2
,
Prop
qed
Next
Prev
Up
2024-08-03
Contact
|
Home
|
ITL home
|
Course
|
Proofs
|
Algebra
|
FL
© 1996-2024