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Theorem Extension
⊦ st1 = st2 ↔ (∀ a. (a ∈ st1 ↔ a ∈ st2) ∧ st1[a] = st2[a])
Type: An axiom
Validity: The proof is valid.
Features: nokodkodax, nokodkodax, nokodkodax,
Comment:
Used by:
del-exists
,
del-put
,
deldel
,
delete-put-rew
,
empty-01
,
eq-shift-put
,
exnotempty
,
ext-rec
,
indef
,
indef-01
,
inj-put
,
inj-put-01
,
ins
,
ins-same
,
ins3
,
insert
,
insins
,
k-Del-rec2
,
k-Extension
,
neq
,
notin-del-notin
,
put-neq
,
rem-eq
,
rew
,
subset-empty-01
,
sw
,
sw-01
,
Used by units in proved state:
ostore
,
store+set
,
compat-store
,
Proof exists?: No