“…It follows from the estimates obtained above that all the right derived numbers of a function s for any finite p are nonnegative, and the function s itself does not have jumps down, since ψ + increases, and r 1 is continuous. Hence, taking into account the Theorem 9 proposition in [33], it can be concluded that for each finite p the function s increases with respect to x. So that, s(ω n+p , x) has a derivative almost everywhere in [l 2 , l 3 ].…”