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Cesare Burali-Forti (* 13. August 1861 in Arezzo; † 21. Januar 1931 in Turin, Italien) war ein italienischer Mathematiker und Logiker aus der Gruppe um Giuseppe Peano. Er arbeitete von 1895 bis 1908 maßgeblich an dem von Peano herausgegebenen fünfbändigen Werk Formulaire de mathématiques mit, welches sehr bedeutend für die ...
Cesare Burali-Forti (13 August 1861 – 21 January 1931) was an Italian mathematician, after whom the Burali-Forti paradox is named. He was a prolific writer, with 180 publications. [1] Biography. Burali-Forti was born in Arezzo, and he obtained his degree from the University of Pisa in 1884. [2] .
Cesare Burali-Forti ( Arezzo, 13 agosto 1861 – Torino, 21 gennaio 1931) è stato un matematico e logico italiano, figlio del pittore e compositore Cosimo Burali-Forti . Indice. 1 Biografia. 2 Opere. 3 Note. 4 Bibliografia. 5 Voci correlate. 6 Altri progetti. 7 Collegamenti esterni. Biografia.
Bekannt wurde Burali-Forti als der erste Entdecker eines Mengenparadoxons (Burali-Forti, Antinomie von), im wesentlichen ein Menge-aller-Mengen-Paradoxon. Neben Mengenlehre und Vektoranalysis interessierten Burali-Forti auch lineare Transformationen und ihre Anwendung auf die Differentialgeometrie.
13. Aug. 2012 · Quick Info. Born. 13 August 1861. Arezzo, Italy. Died. 21 January 1931. Turin, Italy. Summary. Cesare Burali-Forti was an Italian mathematician best known for the Burali-Forti paradox of Cantorian set theory. He had about 200 publications. View two larger pictures. Biography.
THE BURALI-FORTI PARADOX*' IRVING M. COPI University of Michigan The year 1897 saw the publication2 of the first of the modern logical paradoxes. It was published by Cesare Burali-Forti, the Italian mathemati-cian whose name it has come to bear. Burali-Forti's own formulation of the paradox was not altogether satisfactory, as he had confused well-
Cesare Burali-Forti was an Italian mathematician best known for the Burali-Forti paradox of Cantorian set theory. He had about 200 publications. The paradox resulted from the assumption that a set of all ordinals could exist.
