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A Type Theorem for ∫z (t)/t dt and Applications to Entire Functions
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Let P(z) = Σ akzk be an entire series. Let M (r), n{r), v(r), and μ(r) stand, as usual [1] for the 'Maximum modulus' etc. of P and let I(r) be the 'logarithmic mean of P' viz. (l/2π) ∫ log|P(r etθ)| dθ.
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