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Download PDFOpen PDF in browserExploring the Connection Between Prime Numbers, Trigonometric Functions, and the Riemann Hypothesis Through ln(sec(π.nlog(n)))EasyChair Preprint 123336 pages•Date: February 29, 2024AbstractOne of the most important unresolved mysteries in mathematics is the Riemann Hypothesis, which suggests a fundamental connection between the non-trivial zeros of the Riemann zeta function and the distribution of prime numbers. Here, we explore the fascinating union of trigonometric functions, prime numbers, and the Riemann zeta function through an examination of the zeros in the statement ln(sec(π · n log(n))). We demonstrate a strong mathematical connection between these components, providing information on the mysterious properties of prime numbers and their complex relationships to basic mathematical operations. Our thorough investigation adds to the current discussion of the Riemann Hypothesis by offering possible solutions and deepening our comprehension of the intricate relationship between number theory and analytic functions. Keyphrases: Prime number, Riemann hypothesis, imtgers Download PDFOpen PDF in browser |
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