In mathematics, a complete measure (or, more precisely, a complete measure space) is a measure space in which every subset of every null set is measurable (having measure zero). More formally, a measure space (X, Σ, μ) is complete if and only if S ⊆ N ∈ Σ and μ ( N ) = 0 ⇒ S ∈ Σ .
In mathematics, a complete measure (or, more precisely, a complete measure space) is a measure space in which every subset of every null set is measurable (having measure zero). More formally, a measure space (X, Σ, μ) is complete if and only if S ⊆ N ∈ Σ and μ ( N ) = 0 ⇒ S ∈ Σ .
Source: Wikipedia "Complete measure" · CC BY-SA 4.0
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