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Denseness
In [[mathematics]], '''denseness''' is an abstract notion that captures the idea that elements of a set ''A'

1 KB (232 words) - 15:27, 6 January 2009
Denseness/Definition

121 bytes (21 words) - 08:01, 22 September 2008
Denseness/Bibliography

512 bytes (62 words) - 02:28, 29 December 2008
Denseness/Approval

12 bytes (1 word) - 01:29, 18 November 2007
Denseness/Related Articles

332 bytes (44 words) - 08:34, 2 March 2024

Dense set
#REDIRECT [[Denseness]]

23 bytes (2 words) - 02:30, 29 December 2008
Density (disambiguation)
{{rpl|Denseness}}

536 bytes (65 words) - 18:50, 19 December 2020
Closure (topology)/Related Articles
{{r|Denseness}}

288 bytes (41 words) - 15:20, 6 January 2009
Nowhere dense set/Related Articles
{{r|Denseness}}

504 bytes (66 words) - 19:06, 11 January 2010
Countability axioms in topology
A '''separable space''' is one which has a countable [[Denseness|dense]] subset.

677 bytes (96 words) - 01:19, 18 February 2009
Rational number/Related Articles
{{r|Denseness}}

1 KB (169 words) - 19:54, 11 January 2010
Denseness
In [[mathematics]], '''denseness''' is an abstract notion that captures the idea that elements of a set ''A'

1 KB (232 words) - 15:27, 6 January 2009
Self-adjoint operator
...f any densely defined linear operator is always well-defined (in fact, the denseness of the domain of an operator is necessary for the existence of its adjoint)

4 KB (709 words) - 06:58, 23 December 2008
Complete metric space
...metric space in which ''X'' is [[isometry|isometrically]] embedded as a [[Denseness|dense]] subspace. The completion has a universal property.

3 KB (441 words) - 12:23, 4 January 2009
Adjoint (operator theory)
Suppose that ''T'' is a [[denseness|densely]] defined operator on ''H'' with domain ''D(T)''. Consider the vect

5 KB (914 words) - 08:41, 17 October 2009