deletions | additions       diff --git a/Now_we_modify_the_theoretical__.tex b/Now_we_modify_the_theoretical__.tex  index 338b1cb..47d5601 100644  --- a/Now_we_modify_the_theoretical__.tex  +++ b/Now_we_modify_the_theoretical__.tex 
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P(E)=\frac{1}{\sqrt{4\pi E_C \kappa^2 k_BT}}e^{-(E-\kappa^2 k_B T)^2/(4\kappa^2 E_C k_B T)}  \end{equation}  Where $E_C$ is the Coulomb energy for the two dot system which is a combination among the individual capacitances $C_{i}$ and the interdot capacitative coupling. In order to see how this function depends on the system parameters as the temperature and the charging energy we below plot $P(E)$ for some cases