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And so on . . .
reasoning with infinite diagrams
pp. 371-386
Abstrakt
This paper presents examples of infinite diagrams (as well as infinite limits of finite diagrams) whose use is more or less essential for understanding and accepting various proofs in higher mathematics. The significance of these is discussed with respect to the thesis that every proof can be formalized, and a “pre” form of this thesis that every proof can be presented in everyday statements-only form.
Publication details
Published in:
Mumma John, Panza Marco, Sandu Paul-Gabriel (2012) Diagrams in mathematics. Synthese 186 (1).
Seiten: 371-386
DOI: 10.1007/s11229-011-9985-6
Referenz:
Feferman Solomon (2012) „And so on . . .: reasoning with infinite diagrams“. Synthese 186 (1), 371–386.