EN
We prove that for every ϵ > 0 there exists a minimal diffeomorphism f: 𝕋² → 𝕋² of class $C^{3-ϵ}$ and semiconjugate to an ergodic translation with the following properties: zero entropy, sensitivity to initial conditions, and Li-Yorke chaos. These examples are obtained through the holonomy of the unstable foliation of Mañé's example of a derived-from-Anosov diffeomorphism on 𝕋³.