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Theorem hidingok-def
⊦ hidingok(lext, rext, lren, rren, hideext) ↔ oinj(hideext) ∧ osurj(hideext) ∧ (∀ e. hideext(e) = None ↔ (∃ la, ra. lren(la) = rren(ra) ∧ Some(e) = lext(la) ∧ Some(e) = rext(ra)))
Type: An axiom
Validity: The proof is valid.
Features: ls,
Comment: mapping from 'e to 'f hides hides precisely the shared actions. Is bijective on the rest.
Used by:
PhIOAut
,
Used by units in proved state:
Proof exists?: No