Florenskij and Georg Cantor: naming infinity

It might seem surprising to talk about the relationship between a theologian and a mathematician. One deals with matters of faith while the other deals with hard, logical arguments — or not? The relationship might not seem so surprising if I could, in as non-technical terms as possible, explain Cant...

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Λεπτομέρειες βιβλιογραφικής εγγραφής
Τόπος έκδοσης:Melita theologica
Κύριος συγγραφέας: Lauri, Josef 1955- (Συγγραφέας)
Τύπος μέσου: Εκτύπωση Άρθρο
Γλώσσα:Αγγλικά
Έλεγχος διαθεσιμότητας: HBZ Gateway
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Έκδοση: 2019
Στο/Στη: Melita theologica
Έτος: 2019, Τόμος: 69, Τεύχος: 1, Σελίδες: 11-15
Σημειογραφίες IxTheo:CF Χριστιανισμός και Επιστήμη
KAJ Εκκλησιαστική Ιστορία 1914-, Σύγχρονη Εποχή
KDF Ορθόδοξη Εκκλησία
Άλλες λέξεις-κλειδιά:B Florenskii, P. A. (Pavel Aleksandrovich), 1882-1937 -- Knowledge -- Mathematics
B Florenskii, P. A. (Pavel Aleksandrovich), 1882-1937 -- Criticism and interpretation
B Infinite
B Cantor, Georg, 1845-1918 -- Influence
Περιγραφή
Σύνοψη:It might seem surprising to talk about the relationship between a theologian and a mathematician. One deals with matters of faith while the other deals with hard, logical arguments — or not? The relationship might not seem so surprising if I could, in as non-technical terms as possible, explain Cantor’s theory of infinite sets, the objections raised against it, and what an eminent defender of his theory said. I’ll try to do this in these few minutes, without risking going out of point, because this is basically what Florenskij does in his 1904 paper The symbols of the infinite (An essay on the ideas of G. Cantor) (Italian translation), and on which I was asked to comment for this session.
ISSN:1012-9588
Περιλαμβάνει:Enthalten in: Melita theologica