By Kraus D.
A boundary model of Ahlfors' Lemma is validated and used to teach that the classical Schwarz-Carathéodory mirrored image precept for holomorphic capabilities has a merely conformal geometric formula when it comes to Riemannian metrics. This conformally invariant mirrored image precept generalizes obviously to analytic maps among Riemann surfaces and includes between different effects a characterization of finite Blaschke items because of M. Heins.
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