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Introduction

In The Language of Nature: Reassessing the Mathematization of Natural Philosophy in the Seventeenth Century. Minneapolis: University of Minnesota Press (2016)

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  1. Changing conceptions of mathematics and infinity in Giordano Bruno’s vernacular and Latin works.Paolo Rossini - 2020 - Science in Context 33 (3):251-271.
    ArgumentThe purpose of this paper is to provide an analysis of Giordano Bruno’s conception of mathematics. Specifically, it intends to highlight two aspects of this conception that have been neglected in previous studies. First, Bruno’s conception of mathematics changed over time and in parallel with another concept that was central to his thought: the concept of infinity. Specifically, Bruno undertook a reform of mathematics in order to accommodate the concept of the infinitely small or “minimum,” which was introduced at a (...)
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  • The uses and abuses of mathematics in early modern philosophy: introduction.Tamás Demeter & Eric Schliesser - 2019 - Synthese 196 (9):3461-3464.
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  • Internal Applications and Puzzles of the Applicability of Mathematics.Douglas Bertrand Marshall - 2024 - Philosophia Mathematica 32 (1):1-20.
    Just as mathematics helps us to represent and reason about the natural world, in its internal applications one branch of mathematics helps us to represent and reason about the subject matter of another. Recognition of the close analogy between internal and external applications of mathematics can help resolve two persistent philosophical puzzles concerning its applicability: a platonist puzzle arising from the abstractness of mathematical objects; and an empiricist puzzle arising from mathematical propositions’ lack of empirical factual content. In order to (...)
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