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measure zero (Definition)

If $ (X,M,\mu)$ is a measure space, and $ A \in M$, then $ A$ is said to be of measure zero if $ \mu(A)=0$.



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"measure zero" is owned by bwebste. [ full author list (2) | owner history (1) ]
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measure zero in $\mathbb{R}^n$ (Theorem) by asteroid
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Cross-references: measure space
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This is version 3 of measure zero, born on 2003-10-15, modified 2004-01-24.
Object id is 4898, canonical name is MeasureZero.
Accessed 4363 times total.

Classification:
AMS MSC: 28A05 (Measure and integration :: Classical measure theory :: Classes of sets , measurable sets, Suslin sets, analytic sets)
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