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  1. 30. Sept. 2003 · Philosophy of Arithmetic 作者 : Edmund Husserl 出版社: Springer 副标题: Psychological and Logical Investigations with Supplementary Texts from 1887-1901 译者 : Dallas Willard 出版年: 2003-9-30 页数: 584 定价: GBP 34.99 装帧: Paperback 丛书: Husserliana: Edmund Husserl – Collected Works

  2. Hereby the difference between presentation and concept, between presenting and thinking, is blurred. Everything is shunted off into the subjective. But it is precisely because the boundary between the subjective. HUSSERL S 'PHILOSOPHY OF ARITHMETIC 325. and the objective is blurred, that conversely the subjective also acquires the appearance of ...

  3. 7. Feb. 2019 · This influence is found in the issues that the philosophy of mathematics takes as its canonical departure: Platonism, Euclid’s deductive presentation of geometry, the notion of proof, preoccupations with obtaining epistemic certainty, and so on. This influence is manifest in the two-dimensional philosophy of mathematics.

  4. 21. Okt. 2014 · Philosophy of Arithmetic: Psychological and Logical Investigations—With Supplementary Texts from 1887–1901, by Edmund Husserl, English translation and introduction by Dallas Willard. Journal of the British Society for Phenomenology: Vol. 36, Music, the Other and Justice, pp. 97-99.

  5. This paper demonstrates that Edmund Husserl’s frequently overlooked 1890 manuscript, “On the Logic of Signs,” when closely investigated, reveals itself to be the hermeneutical touchstone for his seminal 1891 Philosophy of Arithmetic. As the former comprises Husserl’s earliest attempt to account for all of the different kinds of signitive experience, his conclusions there can be ...

  6. in the philosophy of mathematics. I shall in fact argue that, in its general outline, Husser!'s post-psychologistic, transcendental view of arithmetic is still a live option in the philosophy of mathematics, unlike Frege's logicism. It is also superior to Frege's late views on arithmetic in several important respects. I hope to show, in the ...

  7. Cf. Andrew Osborn, The Philosophy of Edmund Husserl (New York: Columbia University Press, 1934), p. 37. Husserl says he will examine this assumption on the basis of what he finds in the studies of his promised second volume of the Philosophy of Arithmetic (cf. p. 6). Since the second volume never appeared, the problem was not treated any further.