  We give a complete proof the Novikov isomorphism $\varOmega^{SU}\otimes
\mathbb Z[\textstyle\frac12]\cong\mathbb
Z[{\textstyle\frac12}][y_2,y_3,\ldots],\quad\mathrm{deg} y_i=2i$, where
$\varOmega^{SU}$ is the $SU$-bordism ring. The proof uses the Adams spectral
sequence and a description of the comodule structure of $H_*(MSU; \mathbb F_p)$
over the dual Steenrod algebra $\mathfrak A_p^*$ with odd prime $p$, which was
also missing in the literature.
