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  • ...math>\mu</math> satisfies <math>\scriptstyle \mu(\Omega)=1</math> then the measure space is called a '''probability space'''.
    590 bytes (82 words) - 05:53, 12 May 2008
  • 137 bytes (20 words) - 09:52, 4 September 2009
  • 12 bytes (1 word) - 17:43, 10 November 2007
  • Auto-populated based on [[Special:WhatLinksHere/Measure space]]. Needs checking by a human.
    557 bytes (71 words) - 18:24, 11 January 2010

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  • ...math>\mu</math> satisfies <math>\scriptstyle \mu(\Omega)=1</math> then the measure space is called a '''probability space'''.
    590 bytes (82 words) - 05:53, 12 May 2008
  • {{r|Measure space}}
    359 bytes (48 words) - 15:04, 28 July 2009
  • [[Measure space]]
    346 bytes (47 words) - 15:41, 3 November 2008
  • Auto-populated based on [[Special:WhatLinksHere/Measure space]]. Needs checking by a human.
    557 bytes (71 words) - 18:24, 11 January 2010
  • {{r|Measure space}}
    771 bytes (95 words) - 18:24, 11 January 2010
  • {{r|Measure space}}
    812 bytes (100 words) - 20:22, 11 January 2010
  • {{r|Measure space}}
    681 bytes (87 words) - 18:24, 11 January 2010
  • {{r|Measure space}}
    538 bytes (69 words) - 18:24, 11 January 2010
  • Let <math>(\Omega,\mathcal{F},P)</math> be an arbitrary [[measure space|probability space]] and <math>(\Omega',\mathcal{F}')</math> an arbitrary [[
    2 KB (383 words) - 17:06, 17 October 2007
  • {{r|Measure space}}
    814 bytes (102 words) - 19:54, 11 January 2010
  • The [[tuple|triple]] (''X'',Σ,''μ'') is then called a '''measure space''', and the members of Σ are called '''measurable sets'''. ...d into a countable union of measurable sets of finite measure. A set in a measure space has ''σ-finite measure'' if it is a union of sets with finite measure.
    14 KB (2,350 words) - 17:37, 10 November 2007
  • ...ical spaces]]. To this end, let <math>(\Omega,\mathcal{F},P)</math> be a [[measure space|probability space]] (in particular, <math>(\Omega,\mathcal{F}</math>) is a
    2 KB (393 words) - 06:53, 14 July 2008
  • ...e (\Omega,\mathcal{F},P)</math> be a [[complete measure space|complete]] [[measure space|probability space]]. Let <math>\scriptstyle 0 \,\in\, T \,\subset\, [0,\inf
    3 KB (544 words) - 06:40, 6 March 2008
  • ====[[Measurable space|Measurable]], [[Measure space|measure]], and [[Probability space|probability spaces]]==== ...on theory defines integrability and integrals of measurable functions on a measure space.
    28 KB (4,311 words) - 08:36, 14 October 2010
  • A probability space is a [[measure (mathematics)|measure space]] such that the measure of the whole space is equal to 1.
    18 KB (2,797 words) - 14:37, 30 January 2011