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119. - Mathematics

from M

Published online by Cambridge University Press:  09 January 2025

By
Matthew Homan
Edited by
Karolina Hübner  and
Justin Steinberg
Karolina Hübner
Affiliation:
Cornell University, New York
Justin Steinberg
Affiliation:
Cornell University, New York
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Summary

Spinoza was not himself a mathematician, though he engaged in some applied mathematics (see Ep36, Ep38–41, Ep46), especially relating to his work as a lens grinder. Nevertheless, his study of mathematics left a distinct imprint on his philosophy.

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Chapter
Information
The Cambridge Spinoza Lexicon , pp. 343 - 346
Publisher: Cambridge University Press
Print publication year: 2024

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References

Recommended Reading

Audié, F. (2005). Spinoza et les mathématiques. Presses de l’Université Paris-Sorbonne.Google Scholar
Goldenbaum, U. (2016). The geometrical method as a new standard of truth, based on the mathematization of nature. In Gorham, G. et al. (eds.), The Language of Nature: Reassessing the Mathematization of Natural Philosophy in the Seventeenth Century (pp. 274–307). University of Minnesota Press.CrossRefGoogle Scholar
Gueroult, M. (1973). Spinoza’s Letter on the Infinite. In Grene, M. (ed.), Spinoza: A Collection of Critical Essays (pp. 164–81). University of Notre Dame Press.Google Scholar
Homan, M. (2021). Spinoza’s Epistemology through a Geometrical Lens. Palgrave Macmillan.CrossRefGoogle Scholar
Matheron, A. (1986). Spinoza and Euclidean arithmetic: The example of the fourth proportional. In M. Grene and D. Nails (eds.), Spinoza and the Sciences (pp. 125–50). D. Reidel.CrossRefGoogle Scholar
Melamed, Y. (2000). On the exact science of nonbeings: Spinoza’s view of mathematics. Iyyun: The Jerusalem Philosophical Quarterly, 49, 3–22.Google Scholar
Schliesser, E. (2018). Spinoza and the Philosophy of Science. In Rocca, M. Della (ed.), The Oxford Handbook of Spinoza (pp. 155–89). Oxford University Press.Google Scholar
Viljanen, V. (2011). Spinoza’s Geometry of Power. Cambridge University Press.CrossRefGoogle Scholar

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