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Published online by Cambridge University Press: 22 January 2016
Let Γ denote the unit circle in the complex plane C, C(Γ) the set of complex valued continuous functions on Γ which is a Banach space by the sup-norm ‖·‖, A(z) the uniform closure of all polynomials in z on Γ, H(Γ) the set of homeomorphisms of Γ, H+(Γ) the set of direction-preserving homeomorphisms and H−(Γ) the set of direction-reversing homeomorphisms. For ψ ∈ H(Γ), let A(ψ) denote the uniform closure of all polynomials in ψ on Γ.