It is the local finiteness condition that introduces spacetime discreteness. Ordinary measurements of geometric quantities are macroscopic, and planckian discreteness is smoothed out. The first class represents continuum models where the discreteness of the crystal lattice is neglected. Due largely to discreteness in prices, high frequency data are temporally dependent. One can also define the concept of discreteness for signed measures. It was unknown whether the source of this discreteness was the matter or the light. The Law of Discreteness implies the property of unbounded nondeterminism. This, the "Amount", is the moment of Discreteness within Number. Although unified in Quantity, Continuity and Discreteness still retain their distinction from one another. The other moment, that of Repulsion, is also retained in Quantity as "Discreteness". Discreteness is the expansion of the self-sameness of the Ones into Continuity.