Husserl: Transzendentale Reduktion

Zitat

“Die transzendentale Reduktion bindet mich an den Strom meiner reinen Bewußtseinserlebnisse und an die durch ihre Aktualitäten und Potentialitäten konstituierten Einheiten. Es scheint nun doch selbstverständlich, daß solche Einheiten von meinem ego unabtrennbar sind und somit zu seiner Konkretion selbst gehören.” (p. 121) #Husserl #TranszendentaleReduktion

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Husserl, Edmund, Cartesianische Meditationen und Pariser Vorträge; Bd. 1 (Husserliana). Dordrecht: Springer 21991.

Bourbaki: Les structures topologiques

Zitat

“Nous dirons encore quelques mots d’un troisième grand type de structures, les structures topologiques (ou topologies): elles fournissent une formulation mathématique abstraite des notions intuitives de voisinage, de limit et de continuité, auxquelles nous conduit notre conception de l’espace.” (p. 42) #Bourbaki #structure #topologie #voisinage #limit #continuité #espace

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Bourbaki, Nicolas, L’architecture des mathématiques, in: François Le Lionnais (Hg.), Les grands courants de la pensée mathématique. Marseille: Cahiers du Sud 1948, 35–47.

Bergson: Les atomes

Zitat

“Si rien ne vient du néant, si rien ne s’anéantit, c’est que la matière est composée d’éléments éternels et indestructibles. Quels sont ces éléments? des particules insécables, invisibles, que Leucippe et Démocrite ont appelées des atomes. Lucrèce nous indiquera plus loin les propriétés des atomes: ici, il se borne à montrer la possibilité de leur existence. Le vulgaire refuse d’y croire, parce qu’il ne comprend que ce qu’il voit et ce qu’il toucbe. Mais bien des choses échappent à nos sens quoique très réelles.” (p. 11) #Bergson #Lucrèce #Leucippe #Démocrite #atome

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Bergson, Henri, Extraits de Lucrèce avec un commentaire, des notes et une ètude sur la poésie, la philosophie, la physique, le texte et la langue de Lucrèce. Paris: Librairie Ch. Delagrave 1884. 159 S.

Bühlmann: Oppositions

Zitat

„Oppositions are poles relative to models that are to realize a great plurality of universal and continuous cycles in which there can be coexistence.“ (p. XII) #Bühlmann #opposition #model

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Bühlmann, Vera, Mathematics and Information in the Philosophy of Michel Serres (Michel Serres and Material Futures); herausgegeben von David Webb und Joanna Hodge. London: Bloomsbury Academic 2020. 238 S., ISBN 978-1-350-01976-8.

Röttgers: Epochale Übergänge

Zitat

„Aber die epochalen Übergänge, die Zäsuren des Werdens zeigen, dass im Ursprung nichts »beginnt«.“ (p. 293) #Röttgers #Übergänge #Ursprung

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Röttgers, Kurt, Das Soziale denken. Leitlinien einer Philosophie des kommunikativen Textes. Weilerswist: Velbrück Wissenschaft 2021. 756 S., ISBN 978-3-95832-239-4.