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Theorem sep
⊦ ((P0 * P1))(H) ↔ (∃ H0, H1. H0 ⊥ H1 ∧ H = H0 ∪ H1 ∧ P0(H0) ∧ P1(H1))
Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by:
Imp2
,
adjunction
,
and-imp
,
and-split
,
emp-sep
,
false-sep
,
imp-mono
,
introduce-sharing
,
precise-disj
,
precise-sep
,
precise-split-l
,
prop-sep
,
sep-Mp
,
sep-ass
,
sep-com
,
sep-inj2-imp
,
sep-mp
,
sep-mp-p
,
sep-partial-mp
,
sep-split-interactive
,
split-union
,
stability
,
true-elim
,
wand-flatten
,
wand-same-emp-p
,
wand-shift
,
wand-shift-p
,
Used by units in proved state:
separation-rg
,
separation
,
maplet
,
linked-list-aux
,
linked-list
,
iter-store
,
iter-set
,
heap-fun
,
existential
,
embed-aux
,
calculus
,
Proof exists?: No