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In this study, we introduce the five different types of I-deferred strongly Ces?ro summablity and ?-deferred I-statistical convergence (i.e., with respect to almost surely, uniformly almost surely, in measure, in distribution and in mean) of a complex uncertain sequence. We also introduce the spaces of such kind of sequences. Furthermore, some interesting properties of these definitions and inclusion relations between the spaces have been established under some conditions.

In this paper, we use the notion of ideal convergence (I-convergence) to introduce Tribonacci I-convergent sequence spaces, that is, c I 0 (T), c I (T) and l I ∞ (T) as a domain of regular Tribonacci matrix T = (t jn) (constructed by the Tribonacci sequence). We also present few inclusion relations and prove some topological and algebraic properties based results with respect to these spaces.

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