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Theorem pconttr-lifted
⊦ lifted(trlp)(trf, βf) ∧ pmon(trlp)(trf) → pcont(lift(trlp))(βf)
Type: A user defined theorem
Validity: The proof is valid.
Features:
Comment:
Used by:
Used by units in proved state:
Proof exists?: Yes
View
the proof
Infos about the proof
Proved?: Yes
Interactions: 53
Proof steps: 96
Used lemmas:
pbdtr-relative-def
,
lift-trp-inf
,
lifttr-inf
,
lift-trp-fin
,
lifttr-fin
,
montr-relative-def
,
conttr-relative-def
,
liftedtr-def
,
montrl-relative-def
,
Used spec theorems:
streamseq-mon-lim
/
lim-def
streamseq-mon-lim
/
mon-def
stream
/
to-unwind-end-inf
stream
/
to-unwind-end-inf2
stream
/
prefix-def
list-last
/
prefix
list-getput
/
extension
Used simplifier rules:
stream
/
size-fin
stream
/
prefix-bothfin-listprefix
stream
/
size-inf
nat-inf
/
add-inf2
nat-inf
/
add-assoc
nat-inf
/
add-comm
nat-inf
/
disj-rqui-infty
nat-inf
/
eq-natinf-to-nat-2-1
nat-inf
/
addeqinf-cancel
stream
/
sel-inf
nat-inf
/
less-inf2
stream
/
fun-nonempty
nat-basic
/
a
nat-basic
/
c
nat-inf
/
inf-less
nat-basic
/
eq-01
stream
/
size-inf-to
list-last
/
prefix-app-size-eq
list
/
a
stream
/
elim-fromto-inf
stream
/
append-assoc
stream
/
appinf-sel
stream
/
infapp-embed
stream
/
append-split-fin
stream
/
not-prefix-inf-fin
stream
/
prefix-inf-inf-equal
stream
/
leq-refl
stream
/
to-fin
nat-inf
/
less-fin
stream
/
fin-finlen-tolen
nat-basic
/
refl-Nat
list-last
/
prefix-size-eq
list-last
/
prefix-eq
stream
/
to-inf
nat-inf
/
less-inf1
list-last
/
prefix-trans
list
/
len
nat-basic
/
eq-02
nat-basic
/
z-01
stream
/
leq-trans