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  1. The Divided Line and Plato's 'Theory, of Intermediates'.John A. Brentlinger - 1963 - Phronesis 8 (1):146-166.
    In this essy I shall enter into the vexing question of Plato’s „theory of intermediates“, and the relation of this theory to the Sun, Line and Cave section of Republic VI and VII. My thesis is that in the last 75 years or so scholarly opinion has reached a complete impasse, having veered from one extreme to another, rather than in the fashion of an Hegelian thesis and antithesis; this conflict of opinion desperately requires a sythesizing „third“, and in the (...)
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  • Aristotle’s Metaphysics: Books M and N.Julia Annas - 1976 - Philosophical Review 87 (3):479-485.
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  • Aristotle on Mathematical Objects.Edward Hussey - 1991 - Apeiron 24 (4):105 - 133.
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  • Aristotle on Geometrical Objects.Ian Mueller - 1970 - Archiv für Geschichte der Philosophie 52 (2):156-171.
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  • XII*—Aristotelian Infinity.Jonathan Lear - 1980 - Proceedings of the Aristotelian Society 80 (1):187-210.
    Jonathan Lear; XII*—Aristotelian Infinity, Proceedings of the Aristotelian Society, Volume 80, Issue 1, 1 June 1980, Pages 187–210, https://doi.org/10.1093/aris.
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  • (2 other versions)J. P. Mayberry. The foundations of mathematics in the theory of sets. Encyclopedia of mathematics and its applications, vol. 82. Cambridge University Press, Cambridge 2000, New York 2001, etc., xx + 424 pp. [REVIEW]W. W. Tait - 2002 - Bulletin of Symbolic Logic 8 (3):424-426.
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  • The Foundations of Mathematics in the Theory of Sets.John P. Mayberry - 2000 - Cambridge University Press.
    This book will appeal to mathematicians and philosophers interested in the foundations of mathematics.
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  • .E. Hussey (ed.) - 1973 - Oxford University Press.
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