Erdős conjecture on arithmetic progressions (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Erdős conjecture on arithmetic progressions" in English language version.

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7arxiv.org

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1quantamagazine.org

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ams.org (Global: 451^st place; English: 277^th place)

mathscinet.ams.org

Bloom, Thomas F. (2016). "A quantitative improvement for Roth's theorem on arithmetic progressions". Journal of the London Mathematical Society. Second Series. 93 (3): 643–663. arXiv:1405.5800. doi:10.1112/jlms/jdw010. MR 3509957. S2CID 27536138.

arxiv.org (Global: 69^th place; English: 59^th place)

Bloom, Thomas F. (2016). "A quantitative improvement for Roth's theorem on arithmetic progressions". Journal of the London Mathematical Society. Second Series. 93 (3): 643–663. arXiv:1405.5800. doi:10.1112/jlms/jdw010. MR 3509957. S2CID 27536138.
Bloom, Thomas F.; Sisask, Olof (2020). "Breaking the logarithmic barrier in Roth's theorem on arithmetic progressions". arXiv:2007.03528 [math.NT].
Kelley, Zander; Meka, Raghu (2023-11-06). "Strong Bounds for 3-Progressions". 2023 IEEE 64th Annual Symposium on Foundations of Computer Science (FOCS). IEEE. pp. 933–973. arXiv:2302.05537. doi:10.1109/FOCS57990.2023.00059. ISBN 979-8-3503-1894-4.
Kelley, Zander; Meka, Raghu (2023-02-10). "Strong Bounds for 3-Progressions". arXiv:2302.05537 [math.NT].
Bloom, Thomas F.; Sisask, Olof (2023-12-31). "The Kelley–Meka bounds for sets free of three-term arithmetic progressions". Essential Number Theory. 2 (1): 15–44. arXiv:2302.07211. doi:10.2140/ent.2023.2.15. ISSN 2834-4634.
Bloom, Thomas F.; Sisask, Olof (2023-02-14). "The Kelley–Meka bounds for sets free of three-term arithmetic progressions". Essential Number Theory. 2: 15–44. arXiv:2302.07211. doi:10.2140/ent.2023.2.15.
Bloom, Thomas F.; Sisask, Olof (2023-09-05). "An improvement to the Kelley-Meka bounds on three-term arithmetic progressions". arXiv:2309.02353 [math.NT].

doi.org (Global: 2^nd place; English: 2^nd place)

Erdős, Paul; Turán, Paul (1936), "On some sequences of integers" (PDF), Journal of the London Mathematical Society, 11 (4): 261–264, doi:10.1112/jlms/s1-11.4.261.
Bloom, Thomas F. (2016). "A quantitative improvement for Roth's theorem on arithmetic progressions". Journal of the London Mathematical Society. Second Series. 93 (3): 643–663. arXiv:1405.5800. doi:10.1112/jlms/jdw010. MR 3509957. S2CID 27536138.
Kelley, Zander; Meka, Raghu (2023-11-06). "Strong Bounds for 3-Progressions". 2023 IEEE 64th Annual Symposium on Foundations of Computer Science (FOCS). IEEE. pp. 933–973. arXiv:2302.05537. doi:10.1109/FOCS57990.2023.00059. ISBN 979-8-3503-1894-4.
Bloom, Thomas F.; Sisask, Olof (2023-12-31). "The Kelley–Meka bounds for sets free of three-term arithmetic progressions". Essential Number Theory. 2 (1): 15–44. arXiv:2302.07211. doi:10.2140/ent.2023.2.15. ISSN 2834-4634.
Bloom, Thomas F.; Sisask, Olof (2023-02-14). "The Kelley–Meka bounds for sets free of three-term arithmetic progressions". Essential Number Theory. 2: 15–44. arXiv:2302.07211. doi:10.2140/ent.2023.2.15.

msp.org (Global: low place; English: low place)

Bloom, Thomas F.; Sisask, Olof (2023-12-31). "The Kelley–Meka bounds for sets free of three-term arithmetic progressions". Essential Number Theory. 2 (1): 15–44. arXiv:2302.07211. doi:10.2140/ent.2023.2.15. ISSN 2834-4634.

quantamagazine.org (Global: 6,413^th place; English: 4,268^th place)

Sloman, Leila (2023-03-21). "Surprise Computer Science Proof Stuns Mathematicians". Quanta Magazine.

renyi.hu (Global: low place; English: low place)

Erdős, Paul; Turán, Paul (1936), "On some sequences of integers" (PDF), Journal of the London Mathematical Society, 11 (4): 261–264, doi:10.1112/jlms/s1-11.4.261.

semanticscholar.org (Global: 11^th place; English: 8^th place)

api.semanticscholar.org

Bloom, Thomas F. (2016). "A quantitative improvement for Roth's theorem on arithmetic progressions". Journal of the London Mathematical Society. Second Series. 93 (3): 643–663. arXiv:1405.5800. doi:10.1112/jlms/jdw010. MR 3509957. S2CID 27536138.

worldcat.org (Global: 5^th place; English: 5^th place)

search.worldcat.org

Bloom, Thomas F.; Sisask, Olof (2023-12-31). "The Kelley–Meka bounds for sets free of three-term arithmetic progressions". Essential Number Theory. 2 (1): 15–44. arXiv:2302.07211. doi:10.2140/ent.2023.2.15. ISSN 2834-4634.

Erdős conjecture on arithmetic progressions (English Wikipedia)

ams.org (Global: 451st place; English: 277th place)

mathscinet.ams.org

arxiv.org (Global: 69th place; English: 59th place)

doi.org (Global: 2nd place; English: 2nd place)