Essay Abstract
In this letter, we continue our discussions regarding the limits to both zero and infinity in a system defined by measurement by defining the frames of reference embedded in paradoxes and assigning an observer to each frame of reference. We demonstrate that paradoxes often rely on including unstated, and relative, observer frames of reference within the paradox. When any observer, in a relative frame of reference, is asked to violate their measurement minimums, or the rules of general relativity regarding the simultaneous measurement of relative frames of reference - the result is the appearance of paradox. We break down observational frames of reference embedded in the Liar paradox, the Card paradox, the Barber paradox, the Grandfather paradox, and Schrodinger's Cat paradox. We then proceed to demonstrate how the rules of general relativity force boundary conditions on all relative sets embedded within The Russell paradox - including the set of all sets. We finish with a short discussion of paradox related to the forcing of relative rules on the set of natural numbers and the Peano axioms.
Author Bio
I am both an artist and a scientist. My bio and artwork can be found at chrisjblackwood.com. My work in theoretical physics and astrophysics can be found at mtdi.org
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