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In this talk, I will discuss the dynamics of a system subjected to quasiperiodic drive. As a toy model, I will consider a spin-S object subjected to \delta-function kicks which are applied in the transverse direction of the magnetic field and generated from a Fibonacci sequence. In the large spin classical limit, the phase space appears to be chaotic; interestingly, however, the Lyapunov exponent turns out to be zero and thus the dynamics remain phase-coherent. I will show that such dynamics are similar to a strange non-chaotic attractor with fractal nature which is also present in the Floquet eigenstates. Interaction with another spin results in ergodic dynamics leading to infinite temperature thermalization.