Pretentious multiplicative functions and an inequality for the zeta-function

Mathematics – Number Theory

Scientific paper

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8 pages

Scientific paper

We note how several central results in multiplicative number theory may be
rephrased naturally in terms of multiplicative functions $f$ that pretend to be
another multiplicative function $g$. We formalize a `distance' which gives a
measure of such {\sl pretentiousness}, and as one consequence obtain a curious
inequality for the zeta-function.

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