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Vol. 1, Issue 7, Part G (2015)
Baire Measures and its Unique Extension to a Regular Boral Measure
Baire Measures and its Unique Extension to a Regular Boral Measure
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Abstract
A Baire measure is a probability measure on the Baire σ-algebra over a normal Hausdorff space X. A Borel measure is a probability measure on the Borel σ-algebra over a normal Hausdorff space X. In this paper we prove that every Baire measure has a unique extension to a regular Borel measure.
A Baire measure is a probability measure on the Baire σ-algebra over a normal Hausdorff space X. A Borel measure is a probability measure on the Borel σ-algebra over a normal Hausdorff space X. In this paper we prove that every Baire measure has a unique extension to a regular Borel measure.
Pages: 410-412 | 1461 Views 231 Downloads
How to cite this article:
Parvinder Singh. Baire Measures and its Unique Extension to a Regular Boral Measure. Int J Appl Res 2015;1(7):410-412.
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Research Journals