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Theorem abs-loc-no-w-no-fo-then-no-pending
⊦ absloc(events((h | l) | false), rset, fowl) ∧ fowl |W | t = [] ∧ ¬ FO(t) ∈ fowl ∧ ¬ t ∈ rset → ((h | l) | t) | false = []
Type: A user defined theorem
Validity: The proof is valid.
Features: s, ls,
Comment:
Used by:
abs-loc-no-w-last-firstfo-then-no-pending
,
abs-single-FO-no-pending
,
Used by units in proved state:
Proof exists?: Yes
View
the proof
Infos about the proof
Proved?: Yes
Interactions: 6
Proof steps: 30
Used lemmas:
absloc-recW-W
,
absloc-recW-FO
,
absloc-recW-empty
,
absloc-no-W-leading-W
,
absloc-recR
,
Used spec theorems:
Used simplifier rules:
PLIB-preds
/
restrict-l-empty
PLIB-preds
/
restrict-t-empty
PLIB-preds
/
restrict-b-empty
list
/
a
PLIB-preds
/
events-append
PLIB-preds
/
restrict-b-append
PLIB-preds
/
restrict-l-one
PLIB-preds
/
restrict-l-append
list
/
c
list
/
app-02
PLIB-preds
/
restrict-t-append
PLIB-preds
/
restrict-bool-one
PLIB-preds
/
restrict-t-one
PLIB-preds
/
events-one
list
/
e
RWevent
/
sel-W-dott
RWevent
/
sel-W-dotl
RWevent
/
sel-R-dotl
RWevent
/
sel-R-dott
FLITPSC-preds
/
filter-w-empty
FLITPSC-preds
/
filter-tid-empty
list
/
in-06
FLITPSC-preds
/
filter-t-append
FLITPSC-preds
/
filter-W-append
FOW
/
inj-FO
FLITPSC-preds
/
filter-W-one-fo
FOW
/
disj-FO-W
FOW
/
sel-W-dottid
FLITPSC-preds
/
filter-t-one
FLITPSC-preds
/
filter-W-one-w
list
/
Nil
PLIB-preds
/
events-empty