Hilbert's fifth problem (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Hilbert's fifth problem" in English language version.

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According to Morikuni (1961, p. i), "the final answer to Hilbert’s Fifth Problem"; however this is not so clear since there have been other such claims, based on different interpretations of Hilbert's statement of the problem given by various researchers. For a review of such claims (ignoring the contributions of Yamabe) see Rosinger (1998, pp. xiii–xiv and pp. 169–170) Morikuni, Goto (1961). "Hidehiko Yamabe (1923–1960)". Osaka Mathematical Journal. 13 (1): i–ii. MR 0126362. Zbl 0095.00505. Rosinger, Elemér E. (1998). Parametric Lie Group Actions on Global Generalised Solutions of Nonliear PDE. Including a solution to Hilbert's Fifth Problem. Mathematics and Its Applications. Vol. 452. Doerdrecht–Boston–London: Kluwer Academic Publishers. pp. xvii+234. ISBN 0-7923-5232-7. MR 1658516. Zbl 0934.35003.

According to Morikuni (1961, p. i), "the final answer to Hilbert’s Fifth Problem"; however this is not so clear since there have been other such claims, based on different interpretations of Hilbert's statement of the problem given by various researchers. For a review of such claims (ignoring the contributions of Yamabe) see Rosinger (1998, pp. xiii–xiv and pp. 169–170) Morikuni, Goto (1961). "Hidehiko Yamabe (1923–1960)". Osaka Mathematical Journal. 13 (1): i–ii. MR 0126362. Zbl 0095.00505. Rosinger, Elemér E. (1998). Parametric Lie Group Actions on Global Generalised Solutions of Nonliear PDE. Including a solution to Hilbert's Fifth Problem. Mathematics and Its Applications. Vol. 452. Doerdrecht–Boston–London: Kluwer Academic Publishers. pp. xvii+234. ISBN 0-7923-5232-7. MR 1658516. Zbl 0934.35003.

John, von Neumann (1933). "Die Einführung analytischer parameter in topologischen Gruppen". Annals of Mathematics. 34 (1): 170–190. doi:10.2307/1968347. JSTOR 1968347.

John, von Neumann (1933). "Die Einführung analytischer parameter in topologischen Gruppen". Annals of Mathematics. 34 (1): 170–190. doi:10.2307/1968347. JSTOR 1968347.

According to Morikuni (1961, p. i), "the final answer to Hilbert’s Fifth Problem"; however this is not so clear since there have been other such claims, based on different interpretations of Hilbert's statement of the problem given by various researchers. For a review of such claims (ignoring the contributions of Yamabe) see Rosinger (1998, pp. xiii–xiv and pp. 169–170) Morikuni, Goto (1961). "Hidehiko Yamabe (1923–1960)". Osaka Mathematical Journal. 13 (1): i–ii. MR 0126362. Zbl 0095.00505. Rosinger, Elemér E. (1998). Parametric Lie Group Actions on Global Generalised Solutions of Nonliear PDE. Including a solution to Hilbert's Fifth Problem. Mathematics and Its Applications. Vol. 452. Doerdrecht–Boston–London: Kluwer Academic Publishers. pp. xvii+234. ISBN 0-7923-5232-7. MR 1658516. Zbl 0934.35003.

According to Morikuni (1961, p. i), "the final answer to Hilbert’s Fifth Problem"; however this is not so clear since there have been other such claims, based on different interpretations of Hilbert's statement of the problem given by various researchers. For a review of such claims (ignoring the contributions of Yamabe) see Rosinger (1998, pp. xiii–xiv and pp. 169–170) Morikuni, Goto (1961). "Hidehiko Yamabe (1923–1960)". Osaka Mathematical Journal. 13 (1): i–ii. MR 0126362. Zbl 0095.00505. Rosinger, Elemér E. (1998). Parametric Lie Group Actions on Global Generalised Solutions of Nonliear PDE. Including a solution to Hilbert's Fifth Problem. Mathematics and Its Applications. Vol. 452. Doerdrecht–Boston–London: Kluwer Academic Publishers. pp. xvii+234. ISBN 0-7923-5232-7. MR 1658516. Zbl 0934.35003.
Tao 2014, Theorem 1.1.13. Tao, Terence (2014). Hilbert’s fifth problem and related topics. Graduate Studies in Mathematics. American Mathematical Society. pp. xiii+338. ISBN 978-1-4704-1564-8. Zbl 1298.22001.