  We propose a model in which a spliced vector bundle (with an arbitrary number
of gauge structures in the splice) possesses a geometry which do not split. The
model employs connection 1-forms with values in a space-product of Lie
algebras, and therefore interlaces the various gauge structures in a
non-trivial manner. Special attention is given to the structure of the
geometric ghost sector and the super-algebra it possesses: The ghosts emerge as
$x$-dependent deformations at the gauge sector, and the associated BRST super
algebra is realized as constraints that follow from the invariance of the
curvature.
