Null (mathematics)
Wikipedia, the free encyclopedia - Cite This Source- See also Null for use in computing and other fields
In a vector space the null vector is the zero vector; in set theory, the null set is the set with zero elements; and in measure theory, a null set is a set with zero measure.
A mathematical mapping is said to be null potent (or nilpotent) if repeated application can map the whole domain into the null element.
A null space of a mapping is the part of the domain that is mapped into the null element of the image (the inverse image of the null element).
In statistics, a null hypothesis is a proposition presumed true unless statistical evidence indicates otherwise.
References
Wikipedia, the free encyclopedia © 2001-2006 Wikipedia contributors (Disclaimer)
This article is licensed under the GNU Free Documentation License.
Last updated on Friday March 07, 2008 at 14:39:44 PST (GMT -0800)
View this article at Wikipedia.org - Edit this article at Wikipedia.org - Donate to the Wikimedia Foundation