Ramond zero-mode Clifford algebra
= Ramond zero-mode Clifford algebra
{c}
{title2=$\{\gamma^I,\gamma^J\}_+=2\delta^{IJ}$}
The zero-mode anticommutator $\{d_0^I,d_0^J\}_+=\delta^{IJ}$ becomes the Euclidean <Clifford algebra> after $\gamma^I=\sqrt2d_0^I$. It acts within the oscillator-vacuum space. Eight transverse Gamma matrices give a minimal complex representation of dimension sixteen, split into two eight-dimensional <chirality> sectors.