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ON UPPER BOUND OF DIFFERENCE BETWEEN CONSECUTIVE PRIMES

ON UPPER BOUND OF DIFFERENCE BETWEEN CONSECUTIVE PRIMES
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摘要 Let pn be the nth prime number, and dn=pn-pn-1. This letter researches the function f6(n) which satisfies dn<f6(n) (1)f or almost all the positive integrals. 'Almost all' in this context indicates that the numbers of n≤N for which (1) is false is o(N). Applying the theorem with respect to the distribution of zeros of Riemann’s ξ-fuuction in Huxley, (see Invent. Math., 15(1972), 164—170), it is easy to
作者 姚琦 楼世拓
出处 《Chinese Science Bulletin》 SCIE EI CAS 1985年第8期1127-1128,共2页
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