  We present a manifestly Spin(5) invariant construction of squashed fuzzy
$CP^3$ as a fuzzy $S^2$ bundle over fuzzy $S^4$. We develop the necessary
projectors and exhibit the squashing in terms of the radii of the $S^2$ and
$S^4$. Our analysis allows us give both scalar and spinor fuzzy action
functionals whose low lying modes are truncated versions of those of a
commutative $S^4$.
