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Proof step 9 from proof iterate-subseq-mu (
previous step
)
monotone(f), monotone(f), monotone(f) → ((f ^ n0))(λ x. false) ⊆ μ(f) ⊦ ((f ^ (n0 + 1)))(λ x. false) ⊆ f(μ(f))
Heuristic simplifier applied rule simplifier
And obtained the following new goals
Proof step 10
:
monotone(f), ((f ^ n0))(λ x. false) ⊆ μ(f) ⊦ ((f ^ (n0 + 1)))(λ x. false) ⊆ f(μ(f))
Rule argument
Additional information