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Home>Articles>The Trigonometric Function Sin(n/2)π that Satisfies the Dirichlet Feature
The Trigonometric Function Sin(n/2)π that Satisfies the Dirichlet Feature

SQPreprints

Volume 1, Issue 1, Page 37-41, Publish Date: 2023-09-12
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Authors

  • Xiaohui Li(SouthWest University of Science and Technology)

Abstract

Find the trigonometric function sin(n/2)π that satisfies the Dirichlet feature, then analyze the real parts of non trivial zeros of the L-function, some are 1/2, some are not 1/2, and identify the reasons for this situation.We conclude that the Riemann hypothesis is correct, then, we use the Euler Beta function remainder formula to verify whether it is correct when the real part of the non trivial zero point s is 1/2.

Keywords

Exceptional zero, Dirichlet feature, Euler Beta function remainder formula

Citation

Xiaohui Li(2023). The Trigonometric Function Sin(n/2)π that Satisfies the Dirichlet Feature. SQPreprints, Volume 1, Issue 1, Page 37-41, Publish Date: 2023-09-12
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