Arithmetic Functions and Integer Products
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Arithmetic Functions and Integer Products  (English, Paperback, Elliott P.D.T.A.)

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    Highlights
    • Language: English
    • Binding: Paperback
    • Publisher: Springer-Verlag New York Inc.
    • Genre: Mathematics
    • ISBN: 9781461385509, 9781461385509
    • Pages: 461
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  • Description
    Every positive integer m has a product representation of the form where v, k and the ni are positive integers, and each Ei = +/- I. A value can be given for v which is uniform in the m. A representation can be computed so that no ni exceeds a certain fixed power of 2m, and the number k of terms needed does not exceed a fixed power of log 2m. Consider next the collection of finite probability spaces whose associated measures assume only rational values. Let hex) be a real-valued function which measures the information in an event, depending only upon the probability x with which that event occurs. Assuming hex) to be non- negative, and to satisfy certain standard properties, it must have the form -A(x log x + (I - x) 10g(I -x>>. Except for a renormalization this is the well-known function of Shannon. What do these results have in common? They both apply the theory of arithmetic functions. The two widest classes of arithmetic functions are the real-valued additive and the complex-valued multiplicative functions. Beginning in the thirties of this century, the work of Erdos, Kac, Kubilius, Turan and others gave a discipline to the study of the general value distribution of arithmetic func- tions by the introduction of ideas, methods and results from the theory of Probability. I gave an account of the resulting extensive and still developing branch of Number Theory in volumes 239/240 of this series, under the title Probabilistic Number Theory.
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    Imprint
    • Springer-Verlag New York Inc.
    Dimensions
    Height
    • 235 mm
    Length
    • 155 mm
    Weight
    • 727 gr
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