  We determine the asymptotic level spacing distribution for the Laguerre
Ensemble in a single scaled interval, $(0,s)$, containing no levels,
$E_{\bt}(0,s)$, via Dyson's Coulomb Fluid approach. For the $\alpha=0$
Unitary-Laguerre Ensemble, we recover the exact spacing distribution found by
both Edelman and Forrester, while for $\alpha\neq 0$, the leading terms of
$E_{2}(0,s)$, found by Tracy and Widom, are reproduced without the use of the
Bessel kernel and the associated Painlev\'e transcendent. In the same
approximation, the next leading term, due to a ``finite temperature''
perturbation $(\bt\neq 2)$, is found.
