  We study the motivic Adams-Novikov spectral sequence at an odd prime $l$ over
the base fields $\mathbb{C}$ and $\mathbb{R}$. This spectral sequence converges
to the stable motivic homotopy groups of the $l$-completed motivic sphere
spectrum. We show that the spectral sequence is determined by the topological
Adams-Novikov sequence, similar to the situation at the prime two over the base
field $\mathbb{C}$.
