diff --git a/Manuscript/FarDFT.tex b/Manuscript/FarDFT.tex
index 9f18f9b..3cf5ea3 100644
--- a/Manuscript/FarDFT.tex
+++ b/Manuscript/FarDFT.tex
@@ -731,12 +731,12 @@ The two first terms are simply $\Eps{0}{\ew{}} = 2 \eps{1}{\ew{}}$, $\Eps{1}{\ew
 \begin{subequations}
 \begin{align}
 	\eps{1}{\ew{},\eLDA} 
-	& = \eHc{1} + (1-\ew{})(2\eJ{11} - \eK{11}) + \ew{}(2\eJ{12} - \eK{12}) 
+	& = \eHc{1} + 2(1-\ew{}) \eJ{11} + 2\ew{} \eJ{12} 
 	+ \frac{1}{2} \int \qty{ \left. \pdv{\be{\xc}{\ew{}}(\n{}{})}{\n{}{}} \right|_{\n{}{} = \n{}{\ew{}}(\br{})} \n{}{\ew{}}(\br{}) 
 	+ \be{\xc}{\ew{}}[\n{}{\ew{}}(\br{})] } \n{}{(0)}(\br{}) d\br{},
 	\\
 	\eps{2}{\ew{},\eLDA} 
-	& = \eHc{2} +  (1-\ew{})(2\eJ{12} - \eK{12}) + \ew{}(2\eJ{22} - \eK{22}) 
+	& = \eHc{2} +  2(1-\ew{}) \eJ{12} + 2\ew{} \eJ{22}
 	+ \frac{1}{2} \int \qty{ \left. \pdv{\be{\xc}{\ew{}}(\n{}{})}{\n{}{}} \right|_{\n{}{} = \n{}{\ew{}}(\br{})} \n{}{\ew{}}(\br{}) 
 	+ \be{\xc}{\ew{}}[\n{}{\ew{}}(\br{})] } \n{}{(1)}(\br{}) d\br{},
 \end{align}