  Given a continuous Gaussian process $x$ which gives rise to a $p$-geometric
rough path for $p\in (2,3)$, and a general continuous process $y$ controlled by
$x$, under proper conditions we establish the relationship between the Skorohod
integral $\int_0^t y_s {\mathrm{d}}^\diamond x_s$ and the Stratonovich integral
$\int_0^t y_s {\mathrm{d}} {\mathbf x}_s$. Our strategy is to employ the tools
from rough paths theory and Malliavin calculus to analyze discrete sums of the
integrals.
