By Herbert Seifert, William Threlfall

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Eq. (7) is equivalent to Fy (z) = Fx (z)/(1 + (y − x)Fx (z)). By using this relation we June 2, 2009 17:11 WSPC - Proceedings Trim Size: 9in x 6in 00Procs2008 Asymptotics of generalized value distribution for Herglotz functions 39 can take any one of the family {Fy (z)} and define the others in terms of that function. The discrete spectrum of µy is determined by the boundary behaviour of F as follows. If λ is a discrete point of the measure µy , for some y ∈ R, then F+ (λ) = y, and we have lim ε→0+ F (λ + iε) − F+ (λ) = bF + iε ∞ −∞ 1 dρ(t) = .

This property is called local triviality. Therefore, we give sufficient conditions for the generalized conjugate connection to have a local triviality. 1. Generalizations of conjugate connections We assume that all the objects are smooth throughout this paper. We may also assume that a manifold is simply connected since we discuss local geometric properties on a manifold. Let (M, g) be a semi-Riemannian manifold, and ∇ an affine connection on M . We can define another affine connection ∇∗ by Xg(Y, Z) = g(∇X Y, Z) + g(Y, ∇∗X Z).

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