  We employ gauge/gravity duality to study the effects of Lifshitz scaling on
the holographic $p$ wave superconductors in the presence of Born-Infeld (BI)
nonlinear electrodynamics. By using the shooting method in the probe limit, we
calculate the relation between critical temperature $T_{c}$ and $\rho^{z/d}$
numerically for different values of mass, nonlinear parameter $b$ and Lifshitz
critical exponent $z$ in various dimensions. We observe that critical
temperature decreases by increasing $b$, $z$ or the mass parameter $m$ which
makes conductor/superconductor phase transition harder to form. In addition, we
analyze the electrical conductivity and find the behavior of real and imaginary
parts as a function of frequency which depend on the model parameters. However,
some universal behaviors are seen. For instance at low frequencies, real part
of conductivity shows a delta function behavior while the imaginary part has a
pole which means that these two parts are connected to each other through
Kramers-Kronig relation. The behavior of real part of conductivity in the large
frequency regime can be achieved by $Re[\sigma]=\omega^{D-4}$. Furthermore,
with increasing the Lifshitz scaling $z$, the energy gap and the minimum values
of the real and imaginary parts become unclear.
