👉 In mathematics, the term "nonequivocating" is used to describe a relation or function that is both one-to-one and onto. In other words, it has exactly one element for each element. For example, consider the following two relations: 1. \(R_1: \mathbb{Z}^+ \to \mathbb{N}\): \(x \mapsto x\) where \(x + 2 = y\) implies \(x = y - 2\
