“…One of the most popular approaches to define such families is by using a so-called generator. In this regard, we refer the reader to the Marshall-Olkin-G family by [1], the exp-G family by [2], the beta-G family by [3], the gamma-G family by [4], the Kumaraswamy-G family by [5], the Ristić-Balakrishnan (RB)-G family (also called gamma-G type 2) by [6], the exponentiated generalized-G family by [7], the logistic-G family by [8], the transformerX (TX)-G family by [9], the Weibull-G family by [10], the exponentiated half-logistic-G family by [11], the odd generalized exponential-G family by [12], the odd Burr III-G family by [13], the cosine-sine-G family by [14], the generalized odd gamma-G family by [15], the extended odd-G family by [16], the type II general inverse exponential family by [17], the truncated Cauchy power-G family by [18], the exponentiated power generalized Weibull power series-G family by [19], the exponentiated truncated inverse Weibull-G family by [20], the ratio exponentiated general-G family by [21] and the Topp-Leone odd Fréchet-G family by [22].…”