Quantitative Angular Separation of Zeros on the Critical Line via Baker-type Bounds
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Abstract
Quantitative angular separation of zeros on the critical line via Baker-type bounds. Derives effective lower bounds on angular distances of zeta zeros; the two-prime Baker bound is unconditional, the single-prime case is a documented negative result.
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Keywords
- Upper and lower bounds
- Separation (statistics)
- Critical line
- Line (geometry)
- Angular displacement
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