deletions | additions       diff --git a/$n^{th}$-order decay.tex b/$n^{th}$-order decay.tex  index 58ffa15..00782f8 100644  --- a/$n^{th}$-order decay.tex  +++ b/$n^{th}$-order decay.tex 
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\section{$n^{th}$-order decay, $A^n\to P$}  We now shift our attention to $n^{th}$ order reactions. These $n^{th}$ order reactions are of the form of one reactant turning into product. The inequality between the statistical distance length  andFisher  divergence can also be derived for these irreversible decay reactions. The time dependent rate coefficient is \begin{equation}  k_n(t) \equiv (\frac{d\frac{1}{(S(t)^{n-1)}}}{dt})\equiv(n-1)\omega[A_0]^{n-1} \frac{d}{dt}\frac{1}{S(t)^{n-1}}  = (n-1)\omega C_A(0)^{n-1}  \end{equation}  As shown in equation 4, the statistical length is the integral of the cumulative time dependent rate coefficient over a period of time $\Delta{t}$. The statistical length is   \begin{equation}