Let $G$ be a reductive affine algebraic group defined over $\mathbb C$, and let $\nabla_0$ meromorphic $G$-connection on holomorphic $G$-bundle $E_0$, smooth complex curve $X_0$, with polar locus $P_0 \subset X_0$. We assume that is irreducible in the sense it does not factor through some proper parabolic subgroup of $G$. consider universal isomonodromic deformation $(E_t\to X_t, \nabla_t, P_t)...