"Jewish Mathematics" at Gottingen in the Era of Felix Klein

Analytic functions in a unit ball of bounded $\mathbf{L}$-index: asymptotic and local properties

“…Dingler's pamphlet; J-type and S-type. In his pamphlet, Dingler claims that Klein was half-Jewish, that Klein filled Göttingen with Jews and foreigners, and that Klein was hungry for power to control German mathematics and re-make it along Jewish lines and in sum was un-German; see Rowe [52].…”

Historiography of Mathematics in the 19th and 20th Centuries

“…In particular, both men were deeply influenced by the universalism advocated by Göttingen's two aging sages, Felix Klein (1849Klein ( -1925 and David Hilbert (1862 who broke with an older German tradition in which mathematical research was largely isolated from developments in neighboring disciplines, like astronomy and physics. Hilbert's strong epistemic claims for mathematics had also deeply alienated conservative humanists on the Göttingen faculty, many of whom feared a realignment of traditional disciplinary boundaries (Rowe 1986). Neugebauer's personal relationship with Courant reflects many of the broader mathematical and scientific interests the two men shared.…”

Otto Neugebauer’s Vision for Rewriting the History of Ancient Mathematics

“…In particular, both men were deeply influenced by the universalism advocated by Göttingen's two aging sages, Felix Klein and David Hilbert, who broke with an older German tradition in which mathematical research was largely isolated from developments in neighboring disciplines, like astronomy and physics. Hilbert's strong epistemic claims for mathematics had also deeply alienated conservative humanists on the Göttingen faculty, many of whom feared a realignment of traditional disciplinary boundaries (Rowe, 1986). Neugebauer's personal relationship with Richard Courant reflects many of the broader mathematical and scientific interests the two men shared.…”