The second manner is to imagine A and B components (see Fig. ) merged in an asymmetric function and the C component represented by a symmetric q-Gaussian. The third manner is that of fitting A with a symmetric q-Gaussian and B and C merged into an asymmetric function. Instead of using the previously proposed q-BWF function (Fig. ), here we consider the asymmetric Tsallis q-Gaussians as given in Devi, 2021, that is: