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The Indivisible Aspects Theory (IAT) with redefined zeros proposes a groundbreaking perspective on the numerical system. It integrates principles from mathematics, philosophy, and physics to challenge traditional interpretations and offer potential applications in data analysis, optimization, and systems modeling. By redefining zero as an indivisible component within every numerical value and introducing the concept of 'infinitract', the IAT highlights infinitesimally small indivisible elements throughout the numerical system, including the infinite realm. This comprehensive framework emphasizes the interconnectedness of zero within numerical values, providing a new understanding of the numerical landscape.
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