If X∈ℬ/ℬ′X \in \mathcal{B}/\mathcal{B}', ℱ⊂ℬ\mathcal{F} \subset \mathcal{B} is a σ\sigma-field, and σ(X)⊂ℱ\sigma(X) \subset \mathcal{F} then we say XX is measurable with respect to ℱ\mathcal{F} and we write X∈ℱX \in \mathcal{F}.