  The complex affine quadric $Q^{m}=\{z\in {\Bbb C}^{m+1}\mid
z_{1}^{2}+...+z_{m+1}^{2}=1\}$ deforms by retraction onto $S^{m}$; this allows
us to identify $[Q^{k},Q^{n}]$ and $[S^{k},S^{n}]=\pi_{k}(S^{n})$. Thus one
will say that an element of $\pi_{k}(S^{n})$ is complex representable if there
exists a complex polynomial map from $Q^{k}$ to $Q^{n}$ corresponding to this
class. In this Note we show that $\pi_{n+1}(S^{n})$ and $\pi_{n+2}(S^{n})$ are
complex representable.
