Improper Distribution

From Encyclopediaofmath

The same as a degenerate distribution.

Comments[edit]

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 $\mu(\mathbf R)<1$.



↧ Download as ZWI file | Last modified: 09/02/2026 07:09:02 | 32 views
☰ Source: https://encyclopediaofmath.org/wiki/Improper_distribution | License: CC BY-SA 3.0

✘
ZWI is not signed. [what is this?]