  We construct a family of complete, properly embedded, annular translators $M$
such that $M$ lies in a slab and is invariant under reflections in the vertical
coordinate planes. Each translator in the family is asymptotic as $z\to
-\infty$ to four vertical planes $\{y= \pm b\}$ and $\{y= \pm B\}$, where $0<b
\le B < \infty$. We call $b$ and $B$ the inner width and the (outer) width of
the translator. We show that for each $b \ge \pi/2$ and each $s>0$, there is a
translator in the family with inner width $b$ and with necksize $s$. (We also
show that there are no translators with inner width $<\pi/2$ having the
properties of the examples we construct.)
