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Titlebook: Ergodic Theory and Dynamical Systems in their Interactions with Arithmetics and Combinatorics; CIRM Jean-Morlet Cha Sébastien Ferenczi,Joan

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E Camilo La Rotta H.,Elba P. S. Bonarbitrary number fields .. More precisely, we introduce a logarithmic density for sets of integral ideals in . and provide a formula for the logarithmic density of the set of so-called .-free ideals, i.e. integral ideals that are not multiples of any ideal from a fixed set ..
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Biotechnology for Pharmaceutical Sciences .. The trivial bound for the implied summation is ., while the Prime Number Theorem tells us that it is .(1). Our starting estimate thus lies in-between, a fact that we explore under different lights.
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On the Logarithmic Probability That a Random Integral Ideal Is ,-Freearbitrary number fields .. More precisely, we introduce a logarithmic density for sets of integral ideals in . and provide a formula for the logarithmic density of the set of so-called .-free ideals, i.e. integral ideals that are not multiples of any ideal from a fixed set ..
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Lecture Notes in Mathematicshttp://image.papertrans.cn/e/image/314492.jpg
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