diff --git a/BA3 - Physique III/BA3 - Physique III.tex b/BA3 - Physique III/BA3 - Physique III.tex
index b803767..e8521b5 100644
--- a/BA3 - Physique III/BA3 - Physique III.tex	
+++ b/BA3 - Physique III/BA3 - Physique III.tex	
@@ -13,8 +13,8 @@
   $ \nabla \bullet \vec{B} = 0  \hspace{17mm} \nabla \times \vec{B} = \mu_0 \cdot \vec{j} + \frac{1}{c^2} \cdot \frac{\partial \vec{E}}{\partial t} $ \newline
 &
 \textbf{Formes intégrales} \newline
-  $ \oiint_\Sigma \vec{E} \bullet \dif\vec{\sigma} = \frac{Q_{int}}{\varepsilon_0} \hspace{25mm} = \Phi_E $ \hfill Th. de Gauss \newline
-  $ \oint_\Gamma \vec{B} \bullet \dif\vec{l} = \mu_0 \cdot I + \frac{1}{c^2} \cdot \frac{\dif \Phi_E}{\dif t} \hspace{15mm} I_d = \varepsilon_0 \cdot \frac{\dif \Phi_E}{\dif t} $ \hfill Th. d'Ampère \newline
+  $ \oiint_\Sigma \vec{E} \bullet \dif\vec{\sigma} = \frac{Q_{int}}{\varepsilon_0} \hspace{21mm} = \Phi_E $ \hfill Th. de Gauss \newline
+  $ \oint_\Gamma \vec{B} \bullet \dif\vec{l} = \mu_0 \cdot I + \frac{1}{c^2} \cdot \frac{\dif \Phi_E}{\dif t} \hspace{8mm} I_d = \varepsilon_0 \cdot \frac{\dif \Phi_E}{\dif t} $ \hfill Th. d'Ampère \newline
   $ V = \oint_\Gamma \vec{E} \bullet \dif\vec{l} = - \frac{\dif \Phi_M}{\dif t} $ \hfill Induction \newline
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