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🔗 Source: researchmap.jp

📊 Size: 115 KB

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Summary

Chebyshev's bias on algebraic curves was demonstrated under the Deep Riemann Hypothesis, and a specific example was examined. The bias refers to the phenomenon where prime numbers of a certain form appear more frequently than others. In this case, the bias is related to the distribution of prime numbers on algebraic curves. The research showed that the bias can be described by an asymptotic formula, which was proven under the Deep Riemann Hypothesis. The formula describes the distribution of prime numbers on algebraic curves, and the research provided a specific example of a Fermat curve to illustrate the bias. The results suggest that the bias is present in the distribution of prime numbers on algebraic curves, and that it can be described by the asymptotic formula.

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Description

Chebyshev's bias on algebraic curves was demonstrated under the Deep Riemann Hypothesis, and a specific example was examined.

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File Format: PDF
File Size: 115 KB
Pages: 2
Language: EN
Total Downloads: 478
Last Updated: 3 weeks ago

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