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Karl-Georg Niebergall

Biographic Data

ID5996415
NAMEKarl-Georg Niebergall
GIVEN NAMESKarl-Georg
FAMILY NAMENiebergall
SIGNATURENIEBERGALL K
AFFILIATIONSLudwig-Maximilians-Universität München
VERIFIEDNo
TOTAL WORKS3
TOTAL CITATIONS3
AUTHOR COUNT3
EDITOR COUNT0
FIRST PUBLICATION YEAR2002
LATEST PUBLICATION YEAR2013
H-INDEX1
  • From Logic to Art

    Ansgar Seide, Axel Spree et al.•BOOK•From Logic to Art•2013

  • What Finitism Could Not Be

    Open Access•Matthias Schirn, Karl-Georg Niebergall•ARTICLE•Critica•2003

    In his paper "Finitism" (1981), W.W. Tait maintains that the chief difficulty for everyone who wishes to understand Hilbert's conception of finitist mathematics is this: to specify the sense of the provability of general statements about the natural numbers without presupposing infinite totalities. Tait further argues that all finitist reasoning is essentially primitive recursive. In this paper, we attempt to show that his thesis "The finitist fu…

  • Structuralism, Model Theory and Reduction

    Open Access•Karl-Georg Niebergall•ARTICLE•Synthese•2002•Cited by: 3•References: 24

  • Structuralism, Model Theory and Reduction

    Open Access•Karl-Georg Niebergall•ARTICLE•Synthese•2002•Cited by: 3•References: 24

  • Structuralism, Model Theory and Reduction

    Open Access•Karl-Georg Niebergall•ARTICLE•Synthese•2002•Cited by: 3•References: 24

  • What Finitism Could Not Be

    Open Access•Matthias Schirn, Karl-Georg Niebergall•ARTICLE•Critica•2003

    In his paper "Finitism" (1981), W.W. Tait maintains that the chief difficulty for everyone who wishes to understand Hilbert's conception of finitist mathematics is this: to specify the sense of the provability of general statements about the natural numbers without presupposing infinite totalities. Tait further argues that all finitist reasoning is essentially primitive recursive. In this paper, we attempt to show that his thesis "The finitist fu…

  • From Logic to Art

    Ansgar Seide, Axel Spree et al.•BOOK•From Logic to Art•2013

Epistemology (3 works) · Philosophy (3 works) · History (2 works) · History and Theory of Mathematics (2 works) · Mathematics (2 works) · Metaphysics (2 works) · Philosophy of science (2 works) · Advanced Algebra and Logic (1 works) · Aesthetics (1 works) · Algebra over a field (1 works)

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