Results 141 to 150 of about 14,065 (187)
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Proceedings of the Hegel Society of America, 1974
Anglo-American students of Hegel owe a debt of gratitude to J.N. Findlay. Although on the Continent re-evaluation of Hegel’s doctrines has proceeded continuously, fluidity of interpretation seldom characterizes the Anglo-American scholarship. In England Hegel has been made known and rejected through the great systems of Bradley and Bosanquet.
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Anglo-American students of Hegel owe a debt of gratitude to J.N. Findlay. Although on the Continent re-evaluation of Hegel’s doctrines has proceeded continuously, fluidity of interpretation seldom characterizes the Anglo-American scholarship. In England Hegel has been made known and rejected through the great systems of Bradley and Bosanquet.
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PLATONISM AND ANTI-PLATONISM IN MATHEMATICS
The Philosophical Review, 2001John P. Burgess, Mark Balaguer
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Platonism and Anti-Platonism in Mathematics
1998Abstract Balaguer demonstrates that there are no good arguments for or against mathematical platonism. He does this by establishing that both platonism and anti-platonism are defensible views. Introducing a form of platonism (“full-blooded platonism”) that solves all problems traditionally associated with the view, he proceeds to defend ...
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Platonism and anti‐Platonism: Why worry?
International Studies in the Philosophy of Science, 2005This paper argues that it is scientific realists who should be most concerned about the issue of Platonism and anti‐Platonism in mathematics. If one is merely interested in accounting for the practice of pure mathematics, it is unlikely that a story about the ontology of mathematical theories will be essential to such an account.
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From Platonism to Neo-Platonism.
The Philosophical Review, 1955Robert S. Brumbaugh, Philip Merlan
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Platonic Writings/Platonic Readings
The Classical World, 1991Mary Richardson, Charles Griswold, Jr.
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How Platonic Are Schopenhauer’s Platonic Ideas?
2017This chapter focuses on three matters: Forms for “natural beings”; apprehending Forms in intuition; “access” to a Form via a single sensible particular. Considering them allows us to see why the following dichotomy is overly simplistic: either Schopenhauer, in invoking Platonic Ideas, is loyally following Plato, or he is disingenuous in turning to ...
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Platonism and Anti-Platonism in Mathematics
The Bulletin of Symbolic Logic, 2002Mary Leng, Mark Balaguer
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