  Periodically driven classical many-body systems can host a rich zoo of
prethermal dynamical phases. In this work, we extend the paradigm of classical
prethermalization to aperiodically driven systems. We establish the existence
of a long-lived prethermal regime in spin systems subjected to random
multipolar drives (RMDs). We demonstrate that the thermalization time scales as
$(1/T)^{2n+2}$, where $n$ is the multipolar order and $T$ is the intrinsic
time-scale associated with the drive. In the $n \rightarrow \infty$ limit, the
drive becomes quasi-periodic and the thermalization time becomes exponentially
long ($\sim \exp(\beta/T)$). We further establish the robustness of
prethermalization by demonstrating that these thermalization time scaling laws
hold for a wide range of initial state energy densities. Intriguingly, the
thermalization process in these classical systems is parametrically slower than
their quantum counterparts, thereby highlighting important differences between
classical and quantum prethermalization. Finally, we propose a protocol to
harness this classical prethermalization to realize time rondeau crystals.
