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  1.  7
    Die Mathematische Methode.Otto Holder - 1926 - Philosophical Review 35:191.
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  2. Die mathematische Method.Otto Hölder - 1925 - Revue de Métaphysique et de Morale 32 (1):13-14.
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  3. Anschauung und Denken in der Geometrie.Otto Hölder - 1900 - The Monist 10:626.
     
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  4.  22
    Intuition and Reasoning in Geometry. Inaugural Academic Lecture held on July 22, 1899. With supplements and notes.Otto Hölder - 2013 - Philosophia Scientiae 17 (17-1):15-52.
    The way in which geometrical knowledge has been obtained has always attracted the attention of philosophers. The fact that there is a science that concerns things outside our thinking and that proceeds inferentially appeared striking, and gave rise to specific theories of experience and space. Nonetheless, the geometrical method has not yet been sufficiently investigated. Philosophers who investigate the theory of knowledge discuss the question of whether geometry is an empirical science, but.
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    Intuition and Reasoning in Geometry.Otto Hölder - 2013 - Philosophia Scientiae 17:15-52.
    The way in which geometrical knowledge has been obtained has always attracted the attention of philosophers. The fact that there is a science that concerns things outside our thinking and that proceeds inferentially appeared striking, and gave rise to specific theories of experience and space. Nonetheless, the geometrical method has not yet been sufficiently investigated. Philosophers who investigate the theory of knowledge discuss the question of whether geometry is an empirical science, but...
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  6. Die Arithmetik in Strenger Begründung.Otto Hölder - 1929 - Annalen der Philosophie Und Philosophischen Kritik 8:9-9.
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  7. nschauung und Denken in der Geometrie. [REVIEW]Otto Hölder - 1900 - Ancient Philosophy (Misc) 10:626.
     
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  8.  47
    Review of Graßmann, Robert, Theory of Number or Arithmetic in Strict Scientific Presentation by Strict Use of Formulas (1891). [REVIEW]Otto Hölder - 2013 - Philosophia Scientiae 17 (17-1):57-70.
    The author of this book pursues the objective of treating the whole of pure mathematics [die ganze reine Mathematik] in four sections [Abtheilungen]. One half of the first of these sections is dedicated to arithmetic and is already available. The other half of the first section “A heuristic treatise on number [Zahlenlehre in freier Gedankenentwicklung]” which treats the same discipline is supposed to follow. The author may have opted for such an unusual separation [of the treatment of arithme..
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    Review of Graßmann, Robert, Theory of Number or Arithmetic in Strict Scientific Presentation by Strict Use of Formulas (1891). [REVIEW]Otto Hölder - 2013 - Philosophia Scientae 17 (1):57-70.
    The author of this book pursues the objective of treating the whole of pure mathematics [die ganze reine Mathematik] in four sections [Abtheilungen]. One half of the first of these sections is dedicated to arithmetic and is already available. The other half of the first section “A heuristic treatise on number [Zahlenlehre in freier Gedankenentwicklung]” which treats the same discipline is supposed to follow. The author may have opted for such an unusual separation [of the treatment of arithme...
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