Jumping Champions

DOI10.1080/10586458.1999.10504393zbMath0993.11045OpenAlexW4236007337MaRDI QIDQ4523663

Marek Wolf, Andrew M. Odlyzko, Michael O. Rubinstein

Publication date: 14 January 2001

Published in: Experimental Mathematics (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/223761

zbMATH Keywords

consecutive primesjumping championprimorial numbersHardy-Littlewood prime \(k\)-tuples conjecture

Mathematics Subject Classification ID

Distribution of primes (11N05) Values of arithmetic functions; tables (11Y70)

Related Items

The \(k\)-tuple prime difference champion ⋮ JUMPING CHAMPIONS AND GAPS BETWEEN CONSECUTIVE PRIMES ⋮ THE JUMPING CHAMPION CONJECTURE ⋮ The most likely common difference of arithmetic progressions among primes ⋮ Empirical verification of the even Goldbach conjecture and computation of prime gaps up to 4⋅10¹⁸ ⋮ SMALL PRIMES OBTAINED FROM A SEQUENCE OF LARGER PRIMES ⋮ Prime numbers with a certain extremal type property ⋮ Integers and polynomials: comparing the close cousins \(\mathbb Z\) and \(\mathbb F_q[x\)]

Cites Work

• On the distribution of primes in short intervals
• Small differences between prime numbers
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