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16Kant, Helmholtz, Riemann und der Ursprung der geometrischen AxiomePhilosophia Naturalis 45 (2): 236-269. 2008.
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Von der Realopposition zum Unendlichkleinen. Betrachtungen über das Verhältnis von Negation und Realität bei Kant und in der nachkantischen PhilosophieIn Pierfrancesco Fiorato (ed.), Verneinung, Andersheit Und Unendlichkeit Im Neukantianismus, Kã¶nigshausen Und Neumann. pp. 10--25. 2008.
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30Leibniz-Äquivalenz vs. Einstein-Äquivalenz. Was man von der Logisch-Empiristischen (Fehl-)Interpretation des Punkt-Koinzidenz-Arguments lernen kannPhilosophia Naturalis 50 (1): 115-164. 2013.The discovery that Einstein's celebrated argument for general covariance, the 'point-coincidence argument ', was actually a response to the ' hole argument ' has generated an intense philosophical debate in the last thirty years. Even if the philosophical consequences of Einstein's argument turned out to be highly controversial, the protagonists of such a debate seem to agree on considering Einstein's argument as an expression of 'Leibniz equivalence', a modern version of Leibniz's celebrated in…Read more
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92Hermann Cohen's Das Princip der Infinitesimal-Methode: The history of an unsuccessful bookStudies in History and Philosophy of Science Part A 58 9-23. 2016.This paper offers an introduction to Hermann Cohen’s Das Princip der Infinitesimal-Methode, and recounts the history of its controversial reception by Cohen’s early sympathizers, who would become the so-called ‘Marburg school’ of Neo-Kantianism, as well as the reactions it provoked outside this group. By dissecting the ambiguous attitudes of the best-known representatives of the school, as well as those of several minor figures, this paper shows that Das Princip der Infinitesimal-Methode is a un…Read more
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32By inserting the dialogue between Einstein, Schlick and Reichenbach in a wider network of debates about the epistemology of geometry, the paper shows, that not only Einstein and Logical Empiricists came to disagree about the role, principled or provisional, played by rods and clocks in General Relativity, but they actually, in their life-long interchange, never clearly identified the problem they were discussing. Einstein’s reflections on geometry can be understood only in the context of his “me…Read more
Turin, Piedmont, Italy
Areas of Specialization
1 more
Space and Time |
Special Relativity |
General Relativity |
Space and Time, Misc |
Logical Empiricism |
Neo-Kantianism |