Angular Successivity addresses the mechanisms of time and angularity as expressed in the point to point exchange between SCIETs. The first measure between the two encompasses all the smaller ones, but it is unique and each of the subdivisions are unique also for they are each an expression of the former one to one exchange, and in this way all the subdivisions are different and represent a series of moments traveling on the same angle toward the center and they can all be attributed to the different angles as well.

Thus there is a correspondence between the sequence of subdivision and angularity. An example is the hologram, in which all the information regarding location in space is transmitted together in a beam of light.

For purposes of illustration we can take a single pulse and say that during that pulse twelve individual values coexist within a single framework.  During the next pulse the same framework still contains twelve values, but the largest one has been replaced with a new value based on the new pulse moment, and the rest of the values have moved to the next step, except for the oldest one, which has moved into a different state.