Difference between revisions of "Improper distribution"
From Encyclopedia of Mathematics
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The same as a [[Degenerate distribution|degenerate distribution]]. | The same as a [[Degenerate distribution|degenerate distribution]]. | ||
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| − | In the West it is unusual to identify the notions of a degenerate distribution and an improper distribution. For the first see [[Degenerate distribution|Degenerate distribution]]; the latter is defined as a [[Measure|measure]] | + | In the West it is unusual to identify the notions of a degenerate distribution and an improper distribution. For the first see [[Degenerate distribution|Degenerate distribution]]; the latter is defined as a [[Measure|measure]] $\mu$ on the Borel sets of $\mathbf R$ such that $\mu(\mathbf R)<1$. |
Latest revision as of 21:48, 11 April 2014
The same as a degenerate distribution.
Comments
In the West it is unusual to identify the notions of a degenerate distribution and an improper distribution. For the first see Degenerate distribution; the latter is defined as a measure $\mu$ on the Borel sets of $\mathbf R$ such that $\mu(\mathbf R)<1$.
How to Cite This Entry:
Improper distribution. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Improper_distribution&oldid=31582
Improper distribution. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Improper_distribution&oldid=31582