  In a long series of works, it has been demonstrated, that the {\it
spin-charge-family} theory offers the explanation for all in the {\it standard
model} assumed properties of the second quantized fermion and boson fields,
offering several predictions as well as explanations for several of the
observed phenomena. The theory assumes a simple starting action in even
dimensional spaces with $d \ge (13 +1)$ with massless fermions interacting with
gravity only. The internal spaces of fermion and boson fields are described by
the Clifford odd and even objects, respectively. This contribution discusses
the properties of the fermion and boson fields in odd dimensional spaces,
$d=(2n +1)$, with the internal spaces of fermion and boson fields described
again by the Clifford odd and even objects, respectively, pointing out that
their properties differ essentially from the properties in even dimensional
spaces, resembling the ghost needed when looking for final solutions with
Feynman diagrams.
