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Results: 185
Number of items: 185
  • Löwe, B. (2004). Review of Friedman, Schindler, "Universally Baire sets and definable well-ordering of the reals" [Review of: S.D.Friedman, R.-D.Schindler. "Universally Baire sets and definable well-ordering of the reals"]. Mathematical Reviews, 2004m, 03172.
  • Löwe, B. (2004). Review of Hinzen, "Constructive versus ontological construals of Cantorian ordinals" [Review of: W. Hinzen. "Constructive versus ontological construals of Cantorian ordinals"]. Zentralblatt MATH, 1046, 03002.
  • Löwe, B. (2004). Das hätte Spock nicht gedacht. Uni Bonn Pressemitteilung 2004-293.
  • Löwe, B. (2004). The Simulation Technique and its Consequences for Infinitary Combinatorics under the Axiom of Blackwell Determinacy. Pacific Journal of Mathematics, 214, 335-358. http://nyjm.albany.edu:8000/PacJ/p/2004/214-2-8.pdf
  • Löwe, B. (2004). Complexity hierarchies derived from reduction functions. In Boris Piwinger Benedikt Löwe, & Thoralf Räsch (Eds.), Classical and New Paradigms of Computation and their Complexity Hierarchies, Papers of the conference "Foundations of the Formal Sciences III" held in Vienna, September 21-24, 2001 (pp. 1-14). Kluwer Academic Publishers.
  • Löwe, B., Piwinger, B., & Räsch, T. (2004). Classical and New Paradigms of Computation and their Complexity Hierarchies, Papers of the conference "Foundations of the Formal Sciences III" held in Vienna, September 21-24, 2001. (Trends in Logic; No. 23). Kluwer Academic Publishers. http://www.springeronline.com/sgw/cda/frontpage/0,11855,1-40109-22-35321064-0,00.html
  • Löwe, B. (2004). Spieltheoretische Axiome und Deskriptive Mengenlehre. Habilitationsschrift RhFWU Bonn.
  • Löwe, B. (2004). Complexity hierarchies derived from reduction functions. (ILLC Publications; No. PP-2004-03). Institute for Logic, Language and Computation.
  • Löwe, B. (2004). Review of Gabrielyan, "On projective mappings" [Review of: S.S.Gabrielyan. "On projective mappings"]. Zentralblatt MATH, 1035, 54001.
  • Löwe, B. (2004). Review of Volij, "In defense of DEFECT" [Review of: O. Volij. "In defense of DEFECT"]. Zentralblatt MATH, 1035, 91015.
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