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Theorem fsync-inode-keep-abs
files0 = (files ⊕ pcache) ⊕ icache, icache-cons(icache, dirs, files) ⊦ [cache_fsync-inode#(; inode, err, dirs, files, icache, asynced)] (files0 = (files ⊕ pcache) ⊕ icache)
Type: A user defined theorem
Validity: The proof is valid.
Features:
Comment:
Used by:
fsync-keep-abs
,
Used by units in proved state:
Proof exists?: Yes
View
the proof
Infos about the proof
Proved?: Yes
Interactions: 15
Proof steps: 137
Used lemmas:
at-icache-overwrite-other
,
Used spec theorems:
heap
/file-heap/
ext
cache-base
/
icache-cons
cache-base
/
at-icache-overwrite-no-file
cache-base
/
at-icache-overwrite
Used simplifier rules:
inode
/
elim
icache-entry
/
elim
abstract-dir
/
elim
abstract-file
/
elim
heap
/file-heap/
overwrite
afs-base
/
valid-dir-ino
afs-pre
/
valid-dir-inode
afs-pre
/
valid-wb-inode
afs-pre
/
pre-write-inode
abstract-file
/
upd-04
abstract-file
/
upd-06
heap
/file-heap/
in-write
cache-base
/
in-pcache-overwrite
cache-base
/
in-icache-overwrite
store
/icache/
in-neq
store
/icache/
At-other
afs-base
/
getinode
afs-base
/
valid-inode
afs-base
/
valid-ino
afs-base
/
valid-file-ino
afs-pre
/
valid-file-inode
cache-base
/
at-icache-overwrite-not-cached
store
/icache/
notmemlookup
inode
/
sel-10
icache-entry
/
sel-02
inode
/
sel-01
cache-base
/
at-icache-overwrite
heap
/file-heap/
at-write
store
/icache/
insin
inode
/
inj
icache-entry
/
inj
store
/icache/
At-same
abstract-file
/
inj
cache-base
/
at-pcache-overwrite
abstract-file
/
sel-01
icache-entry
/
sel-01
inode
/
sel-11
inode
/
sel-02
inode
/
sel-04
cache-base
/
at-icache-overwrite-no-file
abstract-file
/
sel-06
abstract-file
/
sel-07
abstract-file
/
sel-02
inode
/
sel-03
error-class
/
not-esuccess
icache-entry
/
upd-02
store
/icache/
ins