Euler's constant, generalized (II) - other ways of determining

In a previous paper, we generalized the well-known Euler-Mascheroni constant c0, in both positive and negative senses. In this sense, for each (0,1), starting from two generalizations of the string cn which converges to c0, we obtained two sequences cn, and cn,-, which converge to c and cn,-, respectively. We called these limits, c - the positive generalized Euler-Mascheroni constant or the positive generalized Euler constant, respectively c- - the negative generalized Euler-Mascheroni constant or the negative generalized Euler constant. By calculating the limits of some sequences in two different ways, we obtained the integral form of these two constants c and c- and, then, we calculated these two constants for different rational values of the number . In this paper we will present other ways of determining these generalized constants, mentioned above, and we have extended the determination of these generalized constants to different values of 1 (integers or rational numbers). With all the values obtained for c, we have presented immediate applications to determining the limits of sequences of real numbers. At the end of this paper, I proposed, to the attentive reader interested in these issues, the solution of an interesting exercise. Of course, this paper is exclusively about Mathematics Didactics and can be used / recommended to all those interested in these issues: pupils, students or Mathematics teachers.