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標(biāo)題: Titlebook: Bertrand Russell and the Origins of the Set-theoretic ‘Paradoxes’; Alejandro R. Garciadiego Book 1992 Birkh?user Verlag Basel 1992 Cambrid [打印本頁]

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作者: Override    時(shí)間: 2025-3-22 01:07
,Russell’s discovery of the ‘paradoxes’,ion’ of the greatest cardinal number, known today as the “Cantor paradox”; how Russell discovered his own inconsistency of the class of all classes which are not members of themselves; and how he presented the elements that would give rise to the ‘contradiction’ of the greatest ordinal number, today
作者: Charade    時(shí)間: 2025-3-22 08:29
,The ‘Semantic Paradoxes’,es discovered by Russell. Since most historians associate the discovery of these new ‘paradoxes’ with scholars such as George G. Berry (1867-?), Zermelo, Jules K?nig (1849–1913) and Alfred Cardew Dixon (1865–1936), among others, it would be reasonable to suppose that Russell’s role was simply that o
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Book 1992iews and films, covering a wide spectrum of knowledge. His writings embrace discussions and analysis of such diverse topics as social sciences, foundations of mathematics, philosophy of physics, philosophy in general, religion, moral sciences, education, pacifism, natural sciences (including biology
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2 Toepassingen van geneesmiddelen,rs, in general encyclopedias, philosophical and mathematical encyclopedias and dictionaries, textbooks of mathematics and textbooks on the history and philosophy of mathematics. The following quotations are representative of the prevailing chronicle:
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Antecedents,y of transfinite numbers. In particular, the discussion will be centered upon those ideas presented by Cantor in his articles of 1895 and 1897, which played a fundamental role in Russell’s final presentation of his concept of number. I will try to very briefly narrate the reactions of some mathemati
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Bertrand Russell and the Origins of the Set-theoretic ‘Paradoxes’
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Inleiding in de farmacotherapiey of transfinite numbers. In particular, the discussion will be centered upon those ideas presented by Cantor in his articles of 1895 and 1897, which played a fundamental role in Russell’s final presentation of his concept of number. I will try to very briefly narrate the reactions of some mathemati
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J.H.J. de Jong,J.A.M. Kerstens,C. Salentijnmselves. Later on, he began to regard some mathematical inconsistencies in Cantor’s work as contradictions (Russell’s term) rather than a . or .. Also at this time, he became aware of the possible existence of areas of conflict between certain aspects of the work of Burali-Forti and Cantor.
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,Russell’s discovery of the ‘paradoxes’,ion’ of the greatest cardinal number, known today as the “Cantor paradox”; how Russell discovered his own inconsistency of the class of all classes which are not members of themselves; and how he presented the elements that would give rise to the ‘contradiction’ of the greatest ordinal number, today called the “Burali-Forti paradox”.
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https://doi.org/10.1007/978-3-0348-7402-1Cambridge University; Natural Sciences; education; mathematics; philosophy of physics; physics
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Inleiding in de farmacotherapiee significance of Russell’s contributions. Contrary to the general concensus, mathematicians were well aware, in the last few decades of the nineteenth century, of important issues on the principles of mathematics. They were especially aware of problems concerning the foundations of the concept of n
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Inleiding in de psychopathologieion’ of the greatest cardinal number, known today as the “Cantor paradox”; how Russell discovered his own inconsistency of the class of all classes which are not members of themselves; and how he presented the elements that would give rise to the ‘contradiction’ of the greatest ordinal number, today
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