--- trunk/mattDisertation/Introduction.tex	2004/03/16 19:22:56	1091
+++ trunk/mattDisertation/Introduction.tex	2004/03/16 21:35:16	1092
@@ -21,7 +21,7 @@ linked by the overarching principles of Statistical
 methods.
 
 Although the two techniques employed seem dissimilar, they are both
-linked by the overarching principles of Statistical
+linked by the over-arching principles of Statistical
 Mechanics. Statistical Mechanics governs the behavior of
 both classes of simulations and dictates what each method can and
 cannot do. When investigating a system, one must first analyze what
@@ -47,10 +47,10 @@ expressed as,
 be configured to give $E_{\gamma}$. Further, if $\gamma$ is a subset
 of a larger system, $\boldsymbol{\Lambda}\{E_1,E_2,\ldots
 E_{\gamma},\ldots E_n\}$, the total degeneracy of the system can be
-expressed as,
+expressed as
 \begin{equation}
 \Omega(\boldsymbol{\Lambda}) = \Omega(E_1) \times \Omega(E_2) \times \ldots
-	\Omega(E_{\gamma}) \times \ldots \Omega(E_n)
+	\Omega(E_{\gamma}) \times \ldots \Omega(E_n).
 \label{introEq:SM0.1}
 \end{equation}
 This multiplicative combination of degeneracies is illustrated in