Generalized I of strongly Lacunary of chi(2) over p-metric spaces defined by Musielak Orlicz function

In this paper, we introduce generalized difference sequence spaces via ideal convergence, lacunary of chi(2) sequence spaces over p-metric spaces defined by Musielak function, and examine the Musielak-Orlicz function which satisfies uniform Delta(2) condition, and we also discuss some topological properties of the resulting spaces of chi(2) with respect to ideal structures which is solid and monotone. Hence, given an example of the space chi(2), this is not solid and not monotone. This theory is very useful for statistical convergence and also is applicable to rough convergence.