  A function $f$ defined on a subset $E$ of a two normed space $X$ is
statistically ward continuous if it preserves statistically quasi-Cauchy
sequences of points in $E$ where a sequence $(x_n)$ is statistically
quasi-Cauchy if $(\Delta x_{n})$ is a statistically null sequence. A subset $E$
of $X$ is statistically ward compact if any sequence of points in $E$ has a
statistically quasi-Cauchy subsequence. In this paper, new kinds of
continuities are investigated in two normed spaces. It turns out that uniform
limit of statistically ward continuous functions is again statistically ward
continuous.
