01 January 2018 3 2K Report

The notion of convergence (in any manner) has many useful applications involve real-life problems. This concept plays an important role in the solution of various equations such as algebraic, differential, integral, etc.There are many different types of convergence such as statistical convergence, convergence of a series, modular convergence, convergence of a continued fraction, convergence of an integral etc.

My question is: can it be possible to find any natural concept closely related to the convergence of a sequence (in any manner) in real life. What is the counterpart of epsilon, n, n_0 in real life (if there exist)? Formally x_n--->x, if, for any epsilon >0, there exist an n_0 such that |x_n-x|n_0. I mean that,

Let each term of sequence x_n be represented by a person.

Suppose that x represents the true love or honesty.

What is the best way to find true love (or to be honest) in mathematical sense?

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