For an entire function f whose Fourier transform has a compact support confined to $[-{pi},;{pi}]$ and restriction to ${mathbb{R}}$ belongs to $L^2{mathbb{R}}$, we derive a nonuniform sampling theorem of Lagrange interpolation type with sampling points ${lambda}_n{in}{mathbb{R}},;n{in}{mathbb{Z}}$, under the condition that $$frac{lim;sup}{n{ ightarrow}{infty}}|{lambda}_n-n|