A ternary relation [Formula: see text] between subsets of the big model of a complete first-order theory T is called an independence relation if it satisfies a certain set of axioms. The primary example is forking in a simple theory, but o-minimal theories are also known to have an interesting independence relation. Our approach in this paper is to treat independence relations as mathematical objects worth studying. The main application is a better understanding of thorn-forking, which turns out to be (...) closely related to modular pairs in the lattice of algebraically closed sets. (shrink)

A ternary relation [Formula: see text] between subsets of the big model of a complete first-order theory T is called an independence relation if it satisfies a certain set of axioms. The primary example is forking in a simple theory, but o-minimal theories are also known to have an interesting independence relation. Our approach in this paper is to treat independence relations as mathematical objects worth studying. The main application is a better understanding of thorn-forking, which turns out to be (...) closely related to modular pairs in the lattice of algebraically closed sets. (shrink)

Was sind 'äußere' und 'innere' Bilder? Wie entstehen sie? Was sind ihre Korrelate? Seit der Antike bewegen diese Fragen Philosophie, Rhetorik, Literatur- und Kunstwissenschaft, gegenwärtig auch die Medien- und Intermedialitätsforschung und Neurowissenschaften. Als Beitrag zu Bild- und Literaturwissenschaften sowie Visual Studies bietet der Band interdisziplinäre Untersuchungen der Bewegung vom Sehen über das An-schauen zu Anschaulichkeit und Anschauung. Die Beiträge zeigen Verflechtungen zwischen Epistemologie und Ästhetik auf, erhellen Fragen von Imagination und Stil, stellen neue Bezüge zwischen unterschiedlichen Künsten, Medien und Ausdrucks-formen (...) her und bieten neue Einsichten in die visuell-imaginativen Dimensionen von Wissen, Erkenntnis und Erfahrung. (shrink)