  In this study, we give a thorough analysis of a general affine gravity with
torsion. After a brief exposition of the affine gravities considered by
Eddington and Schr\"{o}dinger, we construct and analyze different affine
gravities based on the determinants of the Ricci tensor, the torsion tensor,
the Riemann tensor and their combinations. In each case we reduce equations of
motion to their simplest forms and give a detailed analysis of their solutions.
Our analyses lead to the construction of the affine connection in terms of the
curvature and torsion tensors. Our solutions of the dynamical equations show
that the curvature tensors at different points are correlated via non-local,
exponential rescaling factors determined by the torsion tensor.
