Geometric difference of six-dimensional Riesz almost lacunary rough statistical convergence in probabilistic space of 𝜒𝑓 3

Abstract

Abstract In this paper we study the concept of generalized geometric difference of six-dimensional rough almost lacunary statistical Cesáro of {\chi^{3}} over probabilistic space P is defined by Musielak–Orlicz function. Since the study of convergence in Probabilistic space P is fundamental to probabilistic functional analysis, we feel that the concept of generalized geometric difference of six-dimensional rough almost lacunary statistical Cesáro of {\chi^{3}} over probabilistic space P defined by Musielak in a probabilistic space P would provide a more general framework for the subject.