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Proof step 25 from proof cont-iterate-fix (previous step)

f(λ x0. ∃ n. ((f ^ n))(λ x. false)(x0))(x), f(λ x0. ∃ n. ((f ^ n))(λ x. false)(x0))(x) ↔ (∃ n. f(((f ^ n))(λ x. false))(x)), ∀ x. f(λ x0. ∃ n. ((f ^ n))(λ x. false)(x0))(x) ↔ (∃ n. f(((f ^ n))(λ x. false))(x)), monotone(f) ⊦ ∃ n. ((f ^ n))(λ x. false)(x)

User applied rule case distinction

And obtained the following new goals

Rule argument

pos: left 2

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