The philosophical background of Weyl's mathematical constructivism
Philosophia Mathematica 8 (3):274-301 (2000)
| Abstract | Weyl's inclination toward constructivism in the foundations of mathematics runs through his entire career, starting with Das Kontinuum. Why was Weyl inclined toward constructivism? I argue that Weyl's general views on foundations were shaped by a type of transcendental idealism in which it is held that mathematical knowledge must be founded on intuition. Kant and Fichte had an impact on Weyl but HusserFs transcendental idealism was even more influential. I discuss Weyl's views on vicious circularity, existence claims, meaning, the continuum and choice sequences, and the intuitive-symbolic distinction against the background of his transcendental idealism and general intuitionism. | |||||||||
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Richard Feist (2002). Weyl's Appropriation of Husserl's and Poincaré's Thought. Synthese 132 (3):273 - 301.
John L. Bell (2000). Hermann Weyl on Intuition and the Continuum. Philosophia Mathematica 8 (3):259-273.
Paolo Mancosu & T. A. Ryckman (2002). Mathematics and Phenomenology: The Correspondence Between O. Becker and H. Weyl. Philosophia Mathematica 10 (2):130-202.
Yvon Gauthier (2005). Hermann Weyl on Minkowskian Space-Time and Riemannian Geometry. International Studies in the Philosophy of Science 19 (3):261 – 269.
Mark van Atten, Dirk van Dalen & And Richard Tieszen (2002). Brouwer and Weyl: The Phenomenology and Mathematics of the Intuitive Continuumt. Philosophia Mathematica 10 (2):203-226.
Jairo José Da Silva (1997). Husserl's Phenomenology and Weyl's Predictivism. Synthese 110 (2):277 - 296.
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