  We derive the leading spin-dependent gravitational tail memory, which appears
at the second post-Minkowskian (2 PM) order and behaves as $u^{-2}$ for large
retarded time $u$. This result follows from classical soft graviton theorem at
order $\omega\ln\omega$ as a low-frequency expansion of gravitational waveform
with frequency $\omega$. First, we conjecture the result from the classical
limit of quantum soft graviton theorem up to sub-subleading order in soft
expansion and then we derive it for a classical scattering process without any
reference to the soft graviton theorem. The final result of the gravitational
waveform in the direct derivation completely agrees with the conjectured
result.
