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Update README.md

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@@ -145,10 +145,7 @@ $$\sigma = \sqrt{\langle | \phi | \rangle^2 + \frac{1}{4} \langle A^{\mu}A_{\mu}
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  $$\langle A^{\mu} \rangle = (0, v(r)_{i}/\sqrt{2}, 0, 0)$$
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  $$\langle \phi \rangle = \langle \phi_0 \rangle + \delta\phi(x)$$
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  $$\langle A_{\mu} \rangle = (0, \frac{v(r)_{i}}{\sqrt{2}}, 0, 0)$$
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- $$\langle \phi \rangle = \langle \phi_0 \rangle + \delta\phi(x)$$
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  $$\langle \phi \rangle = \sqrt{\frac{\lambda}{2}}$$
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- $$\langle A_{\mu} \rangle = (0, \frac{v(r)_{i}}{\sqrt{2}}, 0, 0)$$
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- $$\langle \phi \rangle = \langle \phi_{0} \rangle + \delta \phi(x)$$
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  $$g_{\mu\nu} = \eta_{\mu\nu} + \kappa h_{\mu\nu}$$
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  > These equations are from different areas of theoretical physics and cosmology, including gauge theories, emergent gravity, Einstein-Gauss-Bonnet (EG) theories, Higgs mechanism, and cosmic inflation. Here's a brief description of each set of equations:
 
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  $$\langle A^{\mu} \rangle = (0, v(r)_{i}/\sqrt{2}, 0, 0)$$
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  $$\langle \phi \rangle = \langle \phi_0 \rangle + \delta\phi(x)$$
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  $$\langle A_{\mu} \rangle = (0, \frac{v(r)_{i}}{\sqrt{2}}, 0, 0)$$
 
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  $$\langle \phi \rangle = \sqrt{\frac{\lambda}{2}}$$
 
 
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  $$g_{\mu\nu} = \eta_{\mu\nu} + \kappa h_{\mu\nu}$$
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  > These equations are from different areas of theoretical physics and cosmology, including gauge theories, emergent gravity, Einstein-Gauss-Bonnet (EG) theories, Higgs mechanism, and cosmic inflation. Here's a brief description of each set of equations: