Editing Dominated convergence theorem (section)

==Extensions==
The dominated convergence theorem applies also to measurable functions with values in a [[Banach space]], with the dominating function still being non-negative and integrable as above. The assumption of convergence almost everywhere can be weakened to require only [[convergence in measure]].

The dominated convergence theorem applies also to conditional expectations.<ref>Zitkovic 2013, Proposition 10.5.</ref>