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Proof step 6 from proof eq-bothsubset (
previous step
)
(∀ x. S(x) → S0(x)) ∧ (∀ x. S0(x) → S(x)) ⊦ S = S0
User applied rule expand right
And obtained the following new goals
Proof step 7
:
(∀ x. S(x) → S0(x)) ∧ (∀ x. S0(x) → S(x)) ⊦ S(x) ↔ S0(x)
Rule argument
pos: right 1
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