ハーン–バナッハの定理 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "ハーン–バナッハの定理" in Japanese language version.

Last modified: 01:37:18, 2 July 2026 (UTC)

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リースの拡張定理を参照されたい。Gȧrding, L. (1970). “Marcel Riesz in memoriam”. Acta Math. 124 (1): I–XI. MR 0256837. によれば、1918年にはすでにリースはこの定理の内容について知っていたとされる。

doi.org (Global: 2^nd place; Japanese: 3^rd place)

Harvey, R.; Lawson, H. B. (1983). “An intrinsic characterisation of Kahler manifolds”. Invent. Math 74 (2): 169–198. doi:10.1007/BF01394312.
Brown, D. K.; Simpson, S. G. (1986). “Which set existence axioms are needed to prove the separable Hahn–Banach theorem?”. Annals of Pure and Applied Logic 31: 123–144. doi:10.1016/0168-0072(86)90066-7. Source of citation.

icm.edu.pl (Global: 1,395^th place; Japanese: low place)

matwbn.icm.edu.pl

Pincus, D. (1974). “The strength of Hahn–Banach's Theorem”. Victoria Symposium on Non-standard Analysis. Lecture notes in Math.. 369. New York: Springer. pp. 203–248. ISBN 0-387-06656-X Citation from Foreman, M.; Wehrung, F. (1991). “The Hahn–Banach theorem implies the existence of a non-Lebesgue measurable set”. Fundamenta Mathematicae 138: 13–19.

ksu.edu (Global: low place; Japanese: low place)

math.ksu.edu

Gabriel Nagy, Real Analysis lecture notes

psu.edu (Global: 299^th place; Japanese: 1,653^rd place)

math.psu.edu

Brown, D. K.; Simpson, S. G. (1986). “Which set existence axioms are needed to prove the separable Hahn–Banach theorem?”. Annals of Pure and Applied Logic 31: 123–144. doi:10.1016/0168-0072(86)90066-7. Source of citation.

st-andrews.ac.uk (Global: 1,053^rd place; Japanese: 2,515^th place)

mathshistory.st-andrews.ac.uk

O'Connor, John J.; Robertson, Edmund F., “ハーン–バナッハの定理”, MacTutor History of Mathematics archive, University of St Andrews .