Mathematical philosophy, a study of fate and freedom; lectures for educated laymen, by Cassius J. Keyser.

$8Î MATHEMATICAL PHILOSOPHY indeed a closed system, of transformations; any event, whether great or small, that has occurred in course of the beginningless past has occurred infinitely many times and will recur infinitely many times in course of an unending future; and nothing can occur that has not occurred,there never has been and there never will be aught that is new,-every occurrence is a recurrence. Let me say parenthetically, in passing, that such a concept of the universe is damnably depressing but not more so than the regnant mechanistic hypothesis of modern natural science. In relation to this hypothesis you should by no means fail to read and digest Professor W. B, Smith's great address: "Push or Pull?" (Monist, Vol. XXIII, 1913). See also Smith's "Are Motions Emotions?" (Tulane Graduates' Magazine, Jan., 1914). And you should read J. S. Haldane's Life, Mechanism and Personality. Should you desire to pursue the matter further either with a view to noting speculative adumbrations of the group concept or, as I hope, with the larger purpose of writing a historical monograph on the philosophy of the Cosmic Cycle, the following references may be of some service as a clue. " The Dream of Scipio " in Cicero's Republic (Hardingham's translation). Michael Foster's Physiology. Lyell's Principles of Geology. The fourth Eclogue of Virgil (verses 31-36). Riickert's poem Chidher. Moleschott's Kreislauf des Lebens. Clifford's "The First and Last Catastrophe " in his Lectures and Essays. Inge's The Idea of Progress (being the Romanes Lecture, 1920),

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Title
Mathematical philosophy, a study of fate and freedom; lectures for educated laymen, by Cassius J. Keyser.
Author
Keyser, Cassius Jackson, 1862-1947.
Canvas
Page 222
Publication
New York,: E. P. Dutton & company,
[1925]
Subject terms
Mathematics -- Philosophy

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"Mathematical philosophy, a study of fate and freedom; lectures for educated laymen, by Cassius J. Keyser." In the digital collection University of Michigan Historical Math Collection. https://name.umdl.umich.edu/aca0682.0001.001. University of Michigan Library Digital Collections. Accessed May 3, 2025.
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