  A singular masa $A$ in a $\rm{II}_{1}$ factor $N$ is defined by the property
that any unitary $w\in N$ for which $A=wAw^*$ must lie in $A$. A strongly
singular masa $A$ is one that satisfies the inequality $$\| E_A-
E_{wAw^*}\|_{\infty,2}\geq\|w- E_A(w)\|_2$$ for all unitaries $w\in N$, where
$E_A$ is the conditional expectation of $N$ onto $A$, and
$\|\cdot\|_{\infty,2}$ is defined for bounded maps $\phi :N\to N$ by
$\sup\{\|\phi(x)\|_2:x\in N, \|x\|\leq 1\}$. Strong singularity easily implies
singularity, and the main result of this paper shows the reverse implication.
