  The nonassociative generalization of supersymmetry is considered. It is shown
that the associator of four supersymmetry generators has the coefficient $\sim
\hbar/ \ell_0^2$ where $\ell_0$ is some characteristic length. Two cases are
considered: (a) $\ell_0^{-2}$ coincides with the cosmological constant; (b)
$\ell_0$ is the classical radius of electron. It is also shown that the scaled
constant is of the order of $10^{-120}$ for the first case and $10^{-30}$ for
the second case. The possible manifestation and smallness of nonassociativity
is discussed.
