Definition:Signed Borel Measure

Definition

Let $d \in \N$.

Let $\map \BB {\R^d}$ be the Borel $\sigma$-algebra on $\R^d$.

Let $\mu$ be a signed measure on $\struct {\R^d, \map \BB {\R^d} }$.

We say that $\mu$ is a signed Borel measure on $\R^d$.

Also see

• Definition:Borel Measure

Source of Name

This entry was named for Émile Borel.