Characteristic 5. It is known from Figure 2 that the change in direction indicates that the second quantity of the infinitely great can only be given on the basis of Figure 6. Figure 6 shows that the first quantity and the second quantity extend in parallel and do not intersect at infinite distances (infinitely many). Although the second quantity is meaningless, the property of infinitely great sizes has been defined here. As a result, I conclude that infinitely many quantities suggested by the change in direction exist in one quantitative way (i.e., there is only one quantity). The continuum is indicated by one quantity that cannot be divided into smaller parts and extended to more larger distance. Therefore, the accumulation of infinitely many quantities (infinitely great) is manifested by the continuum. Therefore, the noncontinuum consisting of finity or infinity 0 points is nonexistent. Furthermore, in the universe, as we see, no infinitesimal exists, and only one quantitative continuum representing the infinitely great exists. For instance, A finite-length quantities pulled out of this one quantitative continuum are meaningless.