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  1. Hermann Cohen and the Hegelian interpretation of differential calculus.Hernán Pringe - 2024 - Ideas Y Valores 73 (185):27-45.
    In this paper we compare the interpretation of the differential calculus that Hegel proposes in the Science of Logic with that which Cohen develops in The Principle of the Infinitesimal Method and its History and in the second edition of the Kantian Theory of Experience. Although both philosophers find in the calculus the founding qualitative principle of the quantitative, Cohen argues that Hegel does not solve the problem of the relation between mathematics and natural science.
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  • Infinitesimal method and judgment of origin.Hernán Pringe - 2021 - Kant E-Prints 16 (2):185-199.
    The goal of this paper is to investigate the relation between Cohen's approach to differential calculus and his doctrine of pure thinking. We claim that Cohen's logic of origin is firmly based on his interpretation of infinitesimal analysis. More precisely, the transcendental method, when applied to differential calculus, reveals the productive capacity of thinking expressed by the judgment of origin.
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