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Theorem wand
⊦ ((hP0 -* hP1))(h) ↔ (∀ h1. h1 ⊥ h ∧ hP0(h1) → hP1(h1 ∪ h))
Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by:
Frame
,
adjunction
,
introduce-sharing
,
sep-mp
,
sep-mp-subset
,
sep-partial-mp
,
septract-dual
,
wand-dual
,
wand-flatten
,
wand-same-emp
,
wand-shift
,
Used by units in proved state:
maplet
,
separation
,
calculus
,
existential
,
Proof exists?: No