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In this article we construct two minimal unique ergodic diffeomorphisms$\alpha$ and $\beta$ on $S^3 \times S^{6} \times S^{8} $. We will show that$C(S^3 \times S^{6} \times S^{8}) \rtimes_\alpha \mathbb{Z} $ and $C(S^3 \timesS^{6} \times S^{8})\rtimes_\beta \mathbb{Z} $ are equivalent to each other,while $C^\infty (S^3 \times S^{6} \times S^{8})\rtimes_\alpha \mathbb{Z} $ and$C^\infty(S^3 \times S^{6} \times S^{8} )\rtimes_\beta \mathbb{Z} $ are not.

Two minimal unique ergodic diffeomorphisms on a manifolds and their smooth crossed product algebras