Update README.md

README.md

@@ -299,6 +299,6 @@ $$S = k_0 \cdot q \cdot \Phi \qquad L_a = k_0 \cdot q \cdot \Phi$$
 
 The product of charge × magnetic flux has the dimensions of an **action** and of an **angular momentum**: [C]·[Wb] = [J·s]. This isn't a coincidence — it's the backbone of three chapters of quantum physics:
 
-- $q\Phi/\hbar$ is a phase → the **Aharonov–Bohm effect**;
-- $L_a = q\Phi$: the electromagnetic field stores genuine angular momentum → the **Feynman disk paradox**;
-- $q\Phi = n\hbar$ → **flux quantization** in superconductors and the **Dirac condition** for the magnetic monopole.
+- \(q\Phi/\hbar\) est une phase → l'**effet Aharonov–Bohm** ;
+- \(L_a = q\Phi\) : le champ é.m. stocke un moment cinétique → le **paradoxe de Feynman** ;
+- \(q\Phi = n\hbar\) → la **quantification du flux** ;