  A teleparallel G\"{o}del universe is shown to lead to a simple and natural
relation between Cartan torsion and the global rotation of the universe.This is
straightforward if one uses the formalism of Cartan's calculus of exterior
differential forms.It is possible to place a limit on the global rotation from
the knowledge of torsion and the converse is also true.The Obukhov recent limit
of $\frac{\omega}{H_{0}}=1$ leads to the well know value for cosmological
torsion of $10^{-17} cm^{-1}$.COBE constraints on the temperature anisotropy
allows us to obtain limits on the torsion fluctuation in G\"{o}del's universe.
