痩集合 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "痩集合" in Japanese language version.

refsWebsite

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1books.google.com

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6^th place

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2,656^th place

low place

1mathoverflow.net

low place

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1kyushu-u.ac.jp

8,612^th place

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archive.org

Baire, René (1899). “Sur les fonctions de variables réelles”. Annali di Mat. Pura ed Appl.. 3: 1-123. , page 65

arxiv.org

M. Quintanilla The real numbers in inner models of set theory (2022, p.25). Accessed 18 January 2023.

books.google.com

“Topological Vector Spaces”. Macmillan (1966年). 2023年2月15日閲覧。

doi.org

Oxtoby, J. (1961). “Cartesian products of Baire spaces”. Fundamenta Mathematicae 49 (2): 157–166. doi:10.4064/fm-49-2-157-166. "Following Bourbaki [...], a topological space is called a Baire space if ..."
Banach, S. (1931). “Über die Baire'sche Kategorie gewisser Funktionenmengen”. Studia Math. 3 (1): 174–179. doi:10.4064/sm-3-1-174-179. https://eudml.org/doc/217560.

eudml.org

Banach, S. (1931). “Über die Baire'sche Kategorie gewisser Funktionenmengen”. Studia Math. 3 (1): 174–179. doi:10.4064/sm-3-1-174-179. https://eudml.org/doc/217560.

icm.edu.pl

matwbn.icm.edu.pl

Oxtoby, J. (1961). “Cartesian products of Baire spaces”. Fundamenta Mathematicae 49 (2): 157–166. doi:10.4064/fm-49-2-157-166. "Following Bourbaki [...], a topological space is called a Baire space if ..."

kyushu-u.ac.jp

artsci.kyushu-u.ac.jp

S. Saito, The Erdos-Sierpinski Duality Theorem, notes . Accessed 18 January 2023.

mathoverflow.net

“Is there a measure zero set which isn't meagre?”. MathOverflow. 2023年2月15日閲覧。