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  1. Immanuel Kant: Kritik der reinen Vernunft.Georg Mohr & Marcus Willaschek (eds.) - 2024 - De Gruyter.
    Der Kommentar zur Kritik der reinen Vernunft bietet eine textnahe Erschließung der zentralen Begriffe, Thesen und Argumentationsgänge von Kants Hauptwerk auf aktuellem Forschungsstand. Es ist der erste Kommentar zur KrV, der den gesamten Text in der Fassung der ersten und zweiten Auflage gleichmäßig und lückenlos berücksichtigt. Davon profitieren vor allem die „Transzendentale Dialektik“ und die „Methodenlehre“, die in früheren Gesamtkommentaren meist nicht hinreichend berücksichtigt worden sind. Die Beiträge wurden nach einheitlichen Richtlinien verfasst, wobei unterschiedliche Herangehensweisen und Interpretationsansätze zur Geltung kommen. (...)
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  • 5 Transzendentale Ästhetik, §§ 4–8.Georg Mohr - 2024 - In Georg Mohr & Marcus Willaschek (eds.), Immanuel Kant: Kritik der reinen Vernunft. De Gruyter. pp. 83-102.
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  • The Intuitive Nature of Pure Intuition in the "Transcendental Aesthetic".Diego Sanhueza Jerez - 2015 - Ideas Y Valores 64 (159):155-168.
    Se pretende reconstruir los argumentos de la exposición metafísica de la Crítica de la razón pura, según los cuales nuestras representaciones de espacio y tiempo deben ser consideradas como intuiciones y no como conceptos. Para cumplir con este objetivo, en primer lugar, se determina un criterio de la intuición y, en segundo lugar, se demuestra que las representaciones de espacio y de tiempo cumplen con ese criterio. The paper reconstructs the arguments of the metaphysical presentation of the Critique of Pure (...)
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  • Epistemology Versus Ontology: Essays on the Philosophy and Foundations of Mathematics in Honour of Per Martin-Löf.Peter Dybjer, Sten Lindström, Erik Palmgren & Göran Sundholm (eds.) - 2012 - Dordrecht, Netherland: Springer.
    This book brings together philosophers, mathematicians and logicians to penetrate important problems in the philosophy and foundations of mathematics. In philosophy, one has been concerned with the opposition between constructivism and classical mathematics and the different ontological and epistemological views that are reflected in this opposition. The dominant foundational framework for current mathematics is classical logic and set theory with the axiom of choice. This framework is, however, laden with philosophical difficulties. One important alternative foundational programme that is actively pursued (...)
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  • Kant and real numbers.Mark van Atten - unknown
    Kant held that under the concept of √2 falls a geometrical magnitude, but not a number. In particular, he explicitly distinguished this root from potentially infinite converging sequences of rationals. Like Kant, Brouwer based his foundations of mathematics on the a priori intuition of time, but unlike Kant, Brouwer did identify this root with a potentially infinite sequence. In this paper I discuss the systematical reasons why in Kant's philosophy this identification is impossible.
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  • Kant-Bibliographie 2003.Margit Ruffing - 2005 - Kant Studien 96 (4):468-501.
  • Kant über inneren Sinn, Zeitanschauung und Selbstaffektion.Xi Luo - 2021 - Kantian Journal 40 (2):27-66.
    The aim of this research is to explore what relations self-affection bears to the intuitions of inner sense. I propose that self-affection makes some contribution to formal intuitions and empirical consciousness by arguing that the functions of self-affection consist respectively in conceptualising and conscious-making. I begin by examining Kant’s concept of inner sense and point out that inner sense as a receptive faculty depends on self-affection. In so doing, I emphasise that self-affection includes both a pure and an empirical aspect (...)
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