Squares in Arithmetic Progressions and Infinitely Many Primes

DOI10.4169/amer.math.monthly.124.10.951zbMath1391.11115arXiv1708.06951OpenAlexW2964199598WikidataQ58165680 ScholiaQ58165680MaRDI QIDQ4575441

Andrew Granville

Publication date: 13 July 2018

Published in: The American Mathematical Monthly (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1708.06951

Mathematics Subject Classification ID

Distribution of primes (11N05) Arithmetic progressions (11B25) Primes (11A41)

Related Items (5)

Fermat's last theorem, Schur's theorem (in Ramsey theory), and the infinitude of the primes ⋮ Fermat’s Last Theorem Implies Euclid’s Infinitude of Primes ⋮ Powers in arithmetic progressions ⋮ Uniform bounds for the number of powers in arithmetic progressions ⋮ The Green-Tao Theorem and the Infinitude of Primes in Domains

Cites Work

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• Squares in arithmetic progressions
• A note on squares in arithmetic progressions. II
• van der Waerden and the Primes
• On sets of integers containing k elements in arithmetic progression
• A new proof of Szemerédi's theorem

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