deletions | additions       diff --git a/Second Order Decay1.tex b/Second Order Decay1.tex  index 8213b80..f120fc9 100644  --- a/Second Order Decay1.tex  +++ b/Second Order Decay1.tex 
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\begin{equation}  \omega^2[A_0]^2\Delta{t}^2-\left(\omega[A_0]\Delta{t}\right)^2\geq0  \end{equation}  This result is very similar to that of first order irreversible decay($\omega^2\Delta{t}^2-\left(\omega\Delta{t}\right)^2\geq0$), decay($\omega^2\Delta{t}^2)-\left(\omega\Delta{t}\right)^2\geq0$),  the only difference being a dependence on the initial concentration of the reactant. This initial concentration dependence serves to cancel the concentration units in the second order rate coefficient, making the statistical length and Fisher divergence dimensionless. When there is a time independent rate coefficient and there is no static disorder, the equality holds $\omega^2[A_0]^2\Delta{t}^2=\left(\omega[A_0]\Delta{t}\right)^2$.