In 1977, Jacob defines G α , for any 0 ≤ α < ∞ , as the set of all complex sequences x such that | x k | 1 / k ≤ α . In this paper, we apply G u − G v matrix transformation on the sequences of operators given in the famous Walsh's equiconvergence theorem, where we have that the difference of two sequences of operators converges to zero in a disk. We show that the G u − G v matrix transformation of the difference converges to zero in an arbitrarily large disk. Also, we give examples of such matrices.