# Dating waiting intervals

This point process is applied in various physical sciences such as a model developed for alpha particles being detected.In recent years, it has been frequently used to model seemingly disordered spatial configurations of certain wireless communication networks.This uniformity property extends to higher dimensions in the Cartesian coordinate, but not in, for example, polar coordinates.

This has inspired the proposal of other point processes, some of which are constructed with the Poisson point process, that seek to capture such interaction.For a collection of disjoint and bounded subregions of the underlying space, the number of points of a Poisson point process in each bounded subregion will be completely independent of all the others.This property is known under several names such as complete randomness, complete independence, is a constant, then the point process is called a homogeneous or stationary Poisson point process.but there are other Poisson processes of objects, which, instead of points, consist of more complicated mathematical objects such as lines and polygons, and such processes can be based on the Poisson point process. The Poisson point process can be defined, studied and used in one dimension, for example, on the real line, where it can be interpreted as a counting process or part of a queueing model; is the single Poisson parameter that is used to define the Poisson distribution.If a Poisson point process is defined on some underlying space, then the number of points in a bounded region of this space will be a Poisson random variable.

So you shouldn't be using it just like you use Tinder, even if all the swiping makes you feel as though the two are similar.