Livre | Chapitre
Set theory
pp. 114-150
Résumé
Our results to date give us the tools for analysing the main concepts of set theory, the mathematical theory of the infinitely large. What is important for this task is above all to distinguish between individual and specific universality, to eliminate the concept of a set in defining natural numbers, to grasp the connection between cardinal and ordinal number, to acknowledge the result of analysing the principle of complete induction and to dissolve the symbolism of irrational numbers.
Détails de la publication
Publié dans:
Kaufmann Felix (1978) The infinite in mathematics: logico-mathematical writings. Dordrecht, Springer.
Pages: 114-150
DOI: 10.1007/978-94-009-9795-0_7
Citation complète:
Kaufmann Felix, 1978, Set theory. In F. Kaufmann The infinite in mathematics (114-150). Dordrecht, Springer.