  This paper deals with a Skorokhod's integral based projection type estimator
$\widehat b_m$ of the drift function $b_0$ computed from $N\in\mathbb N^*$
independent copies $X^1,\dots,X^N$ of the solution $X$ of $dX_t = b_0(X_t)dt
+\sigma dB_t$, where $B$ is a fractional Brownian motion of Hurst index $H\in
(1/2,1)$. Skorokhod's integral based estimators cannot be calculated directly
from $X^1,\dots,X^N$, but in this paper an $\mathbb L^2$-error bound is
established on a calculable approximation of $\widehat b_m$.
