Authors: Ron Ragusa
The Interval Sieve Algorithm is a method for generating a list of real numbers on any closed interval [ri, rj] where ri < rj, which can then be defined as the domain of the function f(x) = C. The purpose of this paper is to delineate the steps of the algorithm and show how it will generate a countable list from which the domain for the function f(x) = C can be defined. Having constructed the list we will prove that the list is complete, that it contains all the numbers in the interval [ri, rj]. Lastly we will demonstrate a restricted proof of the Continuum Hypothesis.
Comments: 6 Pages.
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