  In this paper, we show that, on average, the derivatives of $L$-functions of
cuspidal Hilbert modular forms with sufficiently large weight $k$ do not vanish
on the line segments $\Im(s)=t_{0}$,
$\Re(s)\in(\frac{k-1}{2},\frac{k}{2}-\epsilon)\cup(\frac{k}{2}+\epsilon,\frac{k+1}{2})$.
This is analogous to the case of classical modular forms.
