Overview
There are many who argue in various scientific circles and forums that mathematical theories based on unending, contiguous numerical continuity (infinite-series, calculus) are able to explain a series of perplexing theoretical dilemmas dating back nearly 2,500 years.
Those dilemmas, widely known as Zeno's Paradoxes raise issues relating to the apparent impossibility of everyday physical movement, which is assumed to occur continuously and smoothly.
The essential argument is that our space (and time) is able to be geometrically reduced down into "infinitely small" segments, thus enabling "perfectly" smooth and continuous movement.
So?
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