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  • AMS Subject Classification (1991) Classes:  52A40, 52C07, 06A07  (1)
  • Springer  (1)
  • American Institute of Physics (AIP)
  • Periodicals Archive Online (PAO)
  • 2015-2019
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  • Springer  (1)
  • American Institute of Physics (AIP)
  • Periodicals Archive Online (PAO)
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  • 2015-2019
  • 1995-1999  (1)
  • 1985-1989
  • 1975-1979
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    Electronic Resource
    Electronic Resource
    Springer
    Combinatorica 18 (1998), S. 85-99 
    ISSN: 1439-6912
    Keywords: AMS Subject Classification (1991) Classes:  52A40, 52C07, 06A07
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Notes: elements of some (finite) poset , write for the probability that precedes in a random (uniform) linear extension of . For define where the infimum is over all choices of and distinct . Addressing an issue raised by Fishburn [6], we give the first nontrivial lower bounds on the function . This is part of a more general geometric result, the exact determination of the function where the infimum is over chosen uniformly from some compact convex subset of a Euclidean space. These results are mainly based on the Brunn–Minkowski Theorem and a theorem of Keith Ball [1], which allow us to reduce to a 2-dimensional version of the problem.
    Type of Medium: Electronic Resource
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