Title: The Continuity of the Gauge Fixing Condition $n\cdot\partial n\cdot A=0$ for $SU(2)$ Gauge Theory,
Abstract: The continuity of the gauge fixing condition $n\cdot\partial n\cdot A=0$ for
$SU(2)$ gauge theory on the manifold $R\bigotimes S^{1}\bigotimes
S^{1}\bigotimes S^{1}$ is studied here, where $n^{\mu}$ stands for directional
vector along $x_{i}$-axis($i=1,2,3$). It is proved that the gauge fixing
condition is continuous given that gauge potentials are differentiable with
continuous derivatives on the manifold $R\bigotimes S^{1}\bigotimes
S^{1}\bigotimes S^{1}$ which is compact.