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RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS
RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS
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RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS
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RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS
RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS

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RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS
RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS
Journal Article

RIEMANN HYPOTHESIS: ON CLOSED SETS OF EQUATIONS FOR THE TREND, THE TINY AND COMPLETE LI-KEIPER COEFFICIENTS

2022
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Overview
In connection with the binomial transform, we establish a concrete asymptotic expression for the (trend, tiny part and complete) Li-Keiper coefficients in terms of elementary functions. The tiny fluctuations are computed up to n=5000 and a careful numerical analysis allows the derivation of an asymptotic formula using the extreme values of such fluctuations which is correct up to n=100000. Such an asymptotic expression - do not assume - but it is in agreement with the assumption of the truth of the Riemann Hypothesis.
Publisher
Nova Science Publishers, Inc