• DocumentCode
    2337024
  • Title

    Maximum entropy and related methods

  • Author

    Csiszár, Imre

  • Author_Institution
    Math. Inst., Hungarian Acad. of Sci., Budapest, Hungary
  • fYear
    1994
  • fDate
    27-29 Oct 1994
  • Firstpage
    11
  • Abstract
    Originally coming from physics, maximum entropy (ME) has been promoted to a general principle of inference primarily by the works of Jaynes. ME applies to the problem of inferring a probability mass (or density) function, or any non-negative function p(x), when the available information specifies a set E of feasible functions, and there is a prior guess q ∉ E. The author will review the arguments that have been put forward for justifying ME. In this author´s opinion, the strongest theoretical support to ME is provided by the axiomatic approach. This shows that, in some sense, ME is the only logically consistent method of inferring a function subject to linear constraints
  • Keywords
    maximum entropy methods; probability; axiomatic approach; general principle of inference; linear constraints; maximum entropy; nonnegative function; probability mass function; Entropy; H infinity control; Least squares methods; Physics; Probability; Statistics; Sufficient conditions;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Information Theory and Statistics, 1994. Proceedings., 1994 IEEE-IMS Workshop on
  • Conference_Location
    Alexandria, VA
  • Print_ISBN
    0-7803-2761-6
  • Type

    conf

  • DOI
    10.1109/WITS.1994.513853
  • Filename
    513853