  We show that always present in the autoparallels, even in natural liftings to
the Finsler bundle of arbitrary connections, the Lorentz force is inescapable
in Finsler geometry. These liftings retain the form $R_{\,\nu \lambda }^{\mu
}\omega ^{\nu }\wedge \omega ^{\lambda }$, but he soldering forms, $\omega
^{\mu }$, and the components have changed. Finslerian torsions, $\Omega ^{\mu
}=d\omega ^{\mu }-\omega ^{\nu }\wedge \omega _{\nu }^{\mu }=R_{\,\nu \lambda
}^{\mu }\omega ^{\nu }\wedge \omega ^{\lambda }+S_{\,\nu i}^{\mu }\omega ^{\nu
}\wedge \omega _{0}^{i}$, $(\lambda =(0,l_{i})=0,1,2,3)$, span three sectors:
(a) electrodynamic, defined by $\Omega ^{i}=0$ and $S_{\nu l}^{0}=0$, (b) "dark
matter" (for lack of a better name), defined by $\Omega ^{i}=0,$ $S_{\nu
l}^{i}\neq 0$ (It affects the equation of the autoparallels with additional
terms, not only for the force but also for the momentum) and (c) the dark
sector of the $\Omega ^{i}$, "dark" because it contributes to the energy
equations but not to the equations of the motion. We then assume
teleparallelism. The linearization of the first Bianchi identity for torsions
of type (a) becomes the first pair of Maxwell's equations. And the vanishing of
a curvature related vector-valued differential 3-form, and the splitting of the
connection into contorsion and Levi-Civita differential 1-form yields
Einstein's equations as a statement of annulment of a sum of three currents,
metric dependent (gravitational), torsional (other fields and matter) and a
third one that mixes torsion and metric and with cosmological flavor.
