Kant’s Mathematical Antinomies and the Problem of Circular Conditioning

Dados Bibliográficos

ID10691680
AutoresJoe Stratmann (0000-0001-8683-3158, University of California San Diego, autor correspondente)
Ano2018
Volume68
Fascículo273
Páginas679-701
Data de publicação2018-10-01
Peer ReviewedSim
Open AccessSim
TipoARTICLE
PeriódicoThe Philosophical Quarterly (JOURNAL)
Identificadores do periódicoISSN: 0031-8094 • E-ISSN: 1467-9213
EditoraOxford University Press (PUBLISHER • GB)
DOI10.1093/pq/pqy005
OpenAlexW2792430170
IdiomaEN
Referências citadas18

On the reading of Kant's resolutions of the first two antinomies advanced here, Kant not only denies that the empirical world has a ground floor of empirical objects lacking proper parts in the resolution of the second antinomy, but he also denies that it has a ceiling consisting in a composite whole enclosing all other empirical objects in the resolution of the first antinomy. Indeed, the order of explanation (i.e. real conditioning) in the first antinomy runs from wholes to the proper parts they spatially enclose, whereas the order of explanation runs in the opposite direction in the second antinomy. But this appears to involve viciously circular explanation, and hence to generate (what I call) the problem of circular conditioning. Working out a solution to this problem involves closer investigation of Kant's account of real conditioning relations, and how these relations are connected to the structure of space and time.

Antinomy · Ceiling (cloud) · Economics · Epistemology · Infinity · Mathematical analysis · Order (exchange) · Physics · Resolution (logic) · Artificial Intelligence · Computer Science · Mathematics · Philosophical Ethics and Theory · Philosophy · Philosophy and Theoretical Science · Philosophy, Science, and History