Odd symmetries of a zero-dimensional polynomial model
= Odd symmetries of a zero-dimensional polynomial model
{title2=$V_1=\theta_1\partial_z-\bar P\partial_{\theta_2}$}
For $P=W^{\prime}$ and $S=|P|^2-P^{\prime}\theta_1\theta_2-\overline{P^{\prime}}\bar\theta_1\bar\theta_2$, four odd <graded derivations> preserve $S$: $\theta_1\partial_z-\bar P\partial_{\theta_2}$, $\theta_2\partial_z+\bar P\partial_{\theta_1}$ and their barred counterparts. <Left Grassmann derivatives> fix the signs.