The concept of continuity in a strong sense for the case functions with values metric spaces is studied. separate and joint properties this are investigated, several results by Russell generalized. A function $f:X \times Y \to Z$ strongly continuous respect to $x$ /$y$/ at point ${(x_0, y_0)\in X Y}$ provided an arbitrary $\varepsilon> 0$ there neighborhoods $U$ $x_0$ $X$ $V$ $y_0$ $Y$ such ...

Özdemir defined the hybrid numbers as a generalization of complex, hyperbolic and dual numbers. In this research, we define generalized Lucas hybrinomials with two variables. Also, get Binet formula, generating function some properties for hybrinomials. Moreover, Catalan's, Cassini's d'Ocagne's identities these are obtained. Lastly, by help matrix theory derive representation