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Theorem reorder-rec-FO
⊦ reorder(l, FO(t) ' + fowl, fowl0, rfo) ↔ (∃ fowl1, fowl2. fowl0 = fowl1 + FO(t) ' + fowl2 ∧ fowl1 | t = [] ∧ reorder(l, fowl, fowl1 + fowl2, rfo)) ∨ fowl0 | t = [] ∧ FO(l) ∈ rfo(t) ∧ reorder(l, fowl, fowl0, rfo(t := rfo(t) -1l FO(l)))
Type: An axiom
Validity: The proof is valid.
Features: s, ls,
Comment:
Used by:
reorder-del-other-FO
,
reorder-firstPersistW-eq
,
reorder-firstPersistW-valid
,
reorder-fo-in-p
,
reorder-isPersistFO-exists
,
reorder-overwrite-p-eq
,
reorder-same-thread-events
,
reorder-same-writes
,
reorder-step-persistFO
,
reorder-step-persistW
,
reorder-step-propFO
,
reorder-step-propW
,
reorder-step-read-propFO
,
reorder-step-readPWB
,
reorder-step-readPWB-other
,
Used by units in proved state:
Proof exists?: No