In mathematics, we resemble a dimension 1 with notation R (real line) to express all possible unique coordinate points that's conceivable by tuple, which has the quantity of set of all real numbers or being aleph-1 sized (as if a point in space-time can be define by decimals, being "natural line" with just aleph-0 quantity wouldn't make sense). Each point on the line is corresponded to dimension 0, or well known as a location. The line reserves reality, thus everything describable by shape and size would operates under its influence. To put it simply, 1-dimensional space is equated to R, and higher dimension is just a multiplication of lower dimension subsets— R^3 = (RxRxR) implies 3-dimensional space or a multiplication of uncountably infinite 0-D to 1-D, 2-D to 3-D for a glance. Now, aleph-2 sized space would mathematically exceeds standard geometric space constructs, since multiplying the lines wouldn't ever reach the quantity of aleph-2; likewise, composing it together as mathematical model of space-time wouldn't make it nearly aleph-2 either. In short term, a line formed with uncountably infinite points (0-D).