docs

Author: granthendrickson19

docs/theory.rst

@@ -24,5 +24,8 @@ By taking the derivative of process time with respect to reference time allows u
     D=\frac{d\tau-dt}{dt}=-\frac{\beta}{\omega^2}\frac{d\omega}{dt}
     d\tau = (1+D)dt
 
-For a constant rate process, D=0. If D is negative, the process time is contracted relative to reference time. If D is positive process time is dislated relative to reference time.
+For a constant rate process, D=0, which implies that the process time and reference time interval are equivalant. If D is negative, the process time is contracted relative to reference time. If D is positive process time is dislated relative to reference time.
+By normalzing our data to process time, we are able to describe processes (and compare different) on a normalized phase space where the difference between prototype and model points represents the distortion in the conserved quantity, and its rate of change.
+
+
 .. [1] https://glc.ans.org/nureth-16/data/papers/13129.pdf