On the Algebra of Interval Vectors

In this study, we examine some important subspaces by showing that the set of n-dimensional interval vectors is a quasilinear space. By defining concept dimensions in these spaces, show $n$-dimensional actually $(n_{r},n_{s})$-dimensional space and any $\left( n_{r},0_{s}\right) $-dimensional if only it linear We also give examples $(2_{r},0_{s})$ $(0_{r},2_{s})$-dimensional subspaces. define dimension with natural number pairs. Further, an inner product on spaces talk about them as spaces. have Hilbert structure.