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Theorem nodes-no-change-eq
⊦ (∀ n. (n ∈ gstore0 ↔ n ∈ gstore1) ∧ (n ∈ gstore0 → gstore1[n].gndlist = gstore0[n].gndlist ∧ gstore1[n].ladrlist = gstore0[n].ladrlist)) → nodes(gstore0, ginval) = nodes(gstore1, ginval)
Type: A user defined theorem
Validity: The proof is valid.
Features:
Comment:
Used by:
Used by units in proved state:
Proof exists?: Yes
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the proof
Infos about the proof
Proved?: Yes
Interactions: 9
Proof steps: 25
Used lemmas:
nodes-gstore-at
,
nodes-gstore-in
,
Used spec theorems:
store
/node-store/
k-Extension
ablock-store-inv
/group-store/
in
ablock-store-inv
/group-store/
at
Used simplifier rules:
address-data
/
elim
ablock
/group-store/
elim
store
/node-store/
notmemlookup
ablock-store-inv
/group-store/
in-in-adr
groupnode
/
elim
address-data
/
sel-03
address-data
/
sel-04
address-data
/
sel-05
ablock
/group-store/
sel-01
ablock
/group-store/
sel-02
groupnode
/
inj