Convergence in measure is either of two distinct mathematical concepts both of which generalize the concept of convergence in probability. == Definitions == Let f , f n ( n ∈ N ) : X → R {\displaystyle f,f_{n}\ (n\in \mathbb {N} ):X\to \mathbb {R} } be measurable functions on a measure space ( X , Σ , μ ) {\displaystyle (X,\Sigma ,\mu )} .
Convergence in measure is either of two distinct mathematical concepts both of which generalize the concept of convergence in probability. == Definitions == Let f , f n ( n ∈ N ) : X → R {\displaystyle f,f_{n}\ (n\in \mathbb {N} ):X\to \mathbb {R} } be measurable functions on a measure space ( X , Σ , μ ) {\displaystyle (X,\Sigma ,\mu )} .
Source: Wikipedia "Convergence in measure" · CC BY-SA 4.0
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