Exploring Felix Klein's contested modernism

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Mathematics made in Germany: on the background to Hilbert's Paris lecture
Anschauliche Geometrie.
David Hilbert on Poincaré, Klein, and the world of mathematics
Vorlesungen über die Entwicklung der Mathematik im 19. Jahrhundert. I. Für den Druck bearbeitet von \textit{R. Courant} und \textit{O. Neugebauer}.
Die Idee der Riemannschen Fläche.
The arithmetizing of mathematics.
The Evanston Colloquium. Lectures on mathematics delivered from Aug. 28 to Sept. 9, 1893 before members of the Congress of mathematics held in connection with the world's fair in Chicago at Northwestern University Evanston, III. Reported by Alexander Ziwet.
From lattices via social history to theories of modernity in mathematics. A biographical essay for Herbert Mehrtens (1946--2021)
Mathematics Ho! Which modern mathematics was modernist?
Interview with Pierre Cartier. Potsdam, December 4th, 2014
Klein vs Mehrtens: restoring the reputation of a great modern
Maximally twisted eleven-dimensional supergravity
Recollections of a Jewish Mathematician in Germany
A Revolution in Mathematics? What Really Happened a Century Ago and Why It Matters Today
“Theoretical mathematics”: toward a cultural synthesis of mathematics and theoretical physics
Mathematik als Programm Zum 150. Geburtstag von Felix Klein
Invariant variation problems
Responses to ``Theoretical Mathematics: Toward\\ a cultural synthesis of mathematics and\\ theoretical physics, by A. Jaffe and F. Quinn
Klein, Hilbert, and the Gottingen Mathematical Tradition
Mathematicians under the Nazis
Mathematical problems
A Richer Picture of Mathematics
Felix Klein
Ernst Zermelo
The Best Writing on Mathematics 2013
Elementary Mathematics from a Higher Standpoint
Metric structures for Riemannian and non-Riemannian spaces. Transl. from the French by Sean Michael Bates. With appendices by M. Katz, P. Pansu, and S. Semmes. Edited by J. LaFontaine and P. Pansu
Gesammelte mathematische Abhandlungen, hrsg. v. R. Fricke und H. Vernueil (von F. Klein mit ergänzenden Zusätzen versehen). 2. Bd.: Anschauliche Geometrie. Substitutionsgruppen und Gleichungstheorie. Zur mathematischen Physik.
What Makes a Theory of Infinitesimals Useful? A View by Klein and Fraenkel
Mathematical Conquerors, Unguru Polarity, and the Task of History

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