Repetition

Repetiion:
DCMIP2016/DCMIP2016-TestCaseDocument_v1.tex line 231 and 242

a typo too

diff --git a/DCMIP2016-TestCaseDocument_v1.tex b/DCMIP2016-TestCaseDocument_v1.tex
index a82455e..1abc907 100644
--- a/DCMIP2016-TestCaseDocument_v1.tex
+++ b/DCMIP2016-TestCaseDocument_v1.tex
@@ -267,7 +267,7 @@ I_{T}(\varphi) =(\cos \varphi )^K-\frac{K}{K+2}(\cos \varphi )^{K+2},
\tau_2(z) &= \frac{(K + 2)}{2} \left( \frac{T_E-T_P}{T_E T_P} \right) \left[1-2\left(\frac{z g}{b R_d T_0}\right)^2\right] \exp\left[-\left(\frac{z g}{b R_
\end{align} with $T_0 = \tfrac{1}{2} (T_E - T_P)$. To maintain hydrostatic balance, the pressure is given by:
\begin{equation}
-p(\varphi, z) = p_0\exp \left[ -\frac{g}{Rd}(\tau_{\text{int},1}(z) -\tau_{\text{int},2}(z) I_T(\varphi) ) \right]
+p(\varphi, z) = p_0\exp \left[ -\frac{g}{R_d}(\tau_{\text{int},1}(z) -\tau_{\text{int},2}(z) I_T(\varphi) ) \right]
\end{equation} with $\tau_{\text{int},1}(z)$ and $\tau_{\text{int},2}(z)$ given by
\begin{align}
\tau_{\text{int},1}(z) &=\frac{1}{\Gamma} \left[ \exp\left( \frac{\Gamma z}{T_0} \right)-1 \right] + z \left(\frac{T_0-T_P}{T_0T_P} \right) \exp\left[-\lef