Characteristic 14. Some readers may also ask why does a decimal of infinite value not exist, such as π, √2, etc. The answer is illustrated below. If the space is able to compare the characteristics of a size, there must be a singularity (0 point) that exists; then, axiom 1, where a given line segment length only has a finite quantity and the decimal point does not make sense. If the space is characterized by the inability to compare magnitudes, then axiom 3 applies, where there is only one quantitative continuum indicated by the change in direction and there are no maximum and minimum quantities. For any given length, all quantities are contained, and there is only the infinitely great (an infinite quantity with integer values). There is no additional axiom to axioms 1 and 3. In contrast, if we admit the existence of infinitely valued decimals, it means that we must admit that space is characterized by being able to compare sizes and that any given length of space will contain all quantities(appled in axiom2), which is untrue. It can be inferred that a decimal with an infinite value does not exist; it merely has an infinite number of integer values.