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Leibniz's theory of the striving possibles

In Roger Stuart Woolhouse (ed.), Studia Leibnitiana. Oxford University Press. pp. 163 - 177 (1981)

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  1. Georg Cantor: His Mathematics and Philosophy of the Infinite.Joseph Warren Dauben - 1979 - Hup.
    One of the greatest revolutions in mathematics occurred when Georg Cantor (1845-1918) promulgated his theory of transfinite sets.
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  • Men of Mathematics.Alonzo Church - 1937 - Journal of Symbolic Logic 2 (2):95-95.
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  • Infinity and the mind: the science and philosophy of the infinite.Rudy von Bitter Rucker - 1982 - Princeton, N.J.: Princeton University Press.
    In Infinity and the Mind, Rudy Rucker leads an excursion to that stretch of the universe he calls the "Mindscape," where he explores infinity in all its forms: potential and actual, mathematical and physical, theological and mundane. Here Rucker acquaints us with Gödel's rotating universe, in which it is theoretically possible to travel into the past, and explains an interpretation of quantum mechanics in which billions of parallel worlds are produced every microsecond. It is in the realm of infinity, he (...)
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  • Infinity and the Mind. The Science and Philosophy of the Infinite.Joseph Shipman - 1985 - Journal of Symbolic Logic 50 (1):246-247.
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  • Resemblance.Floyd Merrell - 2010 - Sign Systems Studies 38 (1/4):91-128.
    Three premises set the stage for a Peirce based notion of resemblance, which, as Firstness, cannot be more than vaguely distinguished from Secondnessand Thirdness. Inclusion of Firstness with, and within, Secondness and Thirdness, calls for a nonbivalent, nonlinear, context dependent mode of thinkingcharacteristic of semiosis — that is, the process by which everything is always becoming something other than what it was becoming — and at the same time itincludes linear, bivalent classical logic as a subset. Certain aspects of the (...)
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  • Unthinking Thinking: Jorge Luis Borges, Mathematics, and the New Physics.Floyd Merrell - 1991 - Purdue University Press.
    This authoritative study explores the scientific and mathematical cultural milieu that patterns much of the Argentine writer Jorge Luis Borges's narrative design. Although criticism of Borges's fiction and essays has long emphasized philosophical traditions, Merrell expands the context of this interrogation of traditions by revealing how early twentieth-century and contemporary mathematics and physics also participated in a similar exploration. Topics treated include the semiotic flows of paradox and contradiction, the patterns of infinities, the limits of natural and mathematical languages, and (...)
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  • The Mind's I: Fantasies and Reflections on Self and Soul.Douglas R. Hofstadter & Daniel Clement Dennett (eds.) - 1981 - Basic Books.
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  • Introduction to Mathematical Philosophy.Bertrand Russell - 1919 - Revue Philosophique de la France Et de l'Etranger 89:465-466.
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  • R., and Daniel C. Dennett.Douglas Hofstadter - 1981 - In Douglas R. Hofstadter & Daniel C. Dennett (eds.), The Mind's I. Basic Books.
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  • Novalis and Mathematics.Martin Dyck - 1960 - Les Etudes Philosophiques 15 (4):534-535.
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