MSE explicit
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@ -719,7 +719,7 @@ And $\err_\meth$ the error vector of the method $\meth$ compared to the referenc
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When the vertical excitation $x$ is defined for the method $\meth$ and the method $\text{ref}$.
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So with $\nExnn$ the size of the vector $\vec{\err^x_\meth}$
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\begin{gather}
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MSE_\meth = \overline{{\vec{\err_\meth}}} \\
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MSE_\meth = \overline{{\vec{\err_\meth}}} = \frac{1}{\nExnn}\sum_x=1^\nExnn\err_\meth^x \\
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MAE_\meth = \overline{\abs{\vec{\err_\meth}}} \\
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RMSE_\meth = \sqrt{\overline{\vec{\err_\meth}^2}} \\
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SDE_\meth = \sqrt{\frac{1}{\nExnn}\sum_{x=1}^\nExnn\err_x^2-MAE^2}
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