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Theorem restrict-W

⊦ h |W = h.filter(λ vpe. vpe._1.W?)

Type: An axiom
Validity: The proof is valid.
Features: ls,
Comment:
Used by: allReadsOK-nowrites-allpersisted, allReadsOK-nowrites-allpersisted-ind, allwritesOK-ind-at-most-one-write, allwritesOK-ind-one-unpersisted-write-no-persisted-after, allwritesOK-ind-pending-not-in, allwritesOK-ind-pending-zero-write, allwritesOK-ind-persist-one-write, allwritesOK-one-unpersisted-write-no-persisted-after, allwritesOK-persist-one-write, at-overwrite-no-write, first-vol-write-head-restricted, first-vol-write-size, first-vol-write-size2, lastwrite-to-update, nowrites-lastPersistedtrue, overwrite-persist-one-write-restrict-true, persist-dependent-reads-unchanged-writes, restrict-W-append, restrict-W-empty, restrict-w-b-swap, restrict-w-l-swap, restrict-w-t-swap, restrict-write-R, restrict-write-W, restrict-write-attach-R, restrict-write-one, take-first-vol-write-no-unpersisted-writes,
Used by units in proved state:
Proof exists?: No