Revisiting Quadrature, Infinity, and the Numbers
DOI:
https://doi.org/10.9734/bpi/rhmcs/v9/5424EKeywords:
Aristotelian actual infinite, Euclid's theorem, quadrature, monic polynomialAbstract
Potential infinite consists of the potential infinite of the decimal digits that might start being added at the end of a given rational endlessly, and by the potential infinite of the order/disorder with which decimal digits would keep piling up. The infinite division of polygon sides must have an end if the points comprising a circle circumference and not thin air, a complete vacuum, is to be produced. Consequently, the decimal digits of \(\pi\) must have an end. The numerator is always a prime number while the denominator is always a multiple of four nearest to the numerator.
Published
2023-04-22
How to Cite
Gerasimos T. Soldatos. (2023). Revisiting Quadrature, Infinity, and the Numbers. Research Highlights in Mathematics and Computer Science Vol. 9, 77–91. https://doi.org/10.9734/bpi/rhmcs/v9/5424E
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