Can or cannot be reduced

Hello Rabbi Yuki. Mathematically, there is no chance of a limited event within a continuous collection of values ​​(its probability is 0). Therefore, in science and mathematics, we do not speak in such a language but in the language of segments: What is the chance that the difference in lengths between A and B will be up to epsilon? At a discrete point (such as epsilon = 0) there is only a probability density and not a chance. The chance of obtaining a certain length from a continuous set of values ​​is described by a distribution function that describes probability densities as a function of length. The chance of a certain length is not defined (but its density is). The chance is obtained by the integral of the function over the segment in question. For example, the chance that a certain length will be X can be described by the function (f(X). The chance that the value of X will be between 11 and 37 is the integral of the function between 11 and 37. At a discrete point (e.g. X=15) the chance is 0, and only a probability density is defined for it. This means that time and distance are continuous (i.e. can take on any value over a continuous segment).