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Friedlander, Sifting short intervals II, Math

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A weaker but simpler sieve inequality

math.NT · 2026-07-07 · accept · novelty 4.0

A natural sum U of sieve weights is bounded by the product of (1-1/p) via an identity reducing it to a controlled sum of squared theta coefficients, sufficient for short-interval applications.

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  • A weaker but simpler sieve inequality math.NT · 2026-07-07 · accept · none · ref 2

    A natural sum U of sieve weights is bounded by the product of (1-1/p) via an identity reducing it to a controlled sum of squared theta coefficients, sufficient for short-interval applications.