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A model which states that Godel's incompleteness theorem is unable to count the second-set of-points in a non-Tarski object.
A Tarski object has two sets of points; one inside of the object and another set on the surface of the object. Boolean science tells us science cannot count the second set of points if they are inside of the shape.
by flightfacilities February 21, 2022
Get the Boolean science mug.The irony of exploitation being regularized becoming self-similar even though the agents or elements being exploited are of a foreign origin.
Xenotransploitation regularizes the exploitation of marginalized vectors such that the vectors become regularized into an infinitely long line that is comprised of discrete parts between the uncountable set of supply chains and the countable set of features on the skeuomorph of a function.
Xenotransploitation leads to the conclusion of transplexity: resources can be infinitely assigned even though the supply-demand ratios are discrete...
Xenotransploitation leads to the conclusion of transplexity: resources can be infinitely assigned even though the supply-demand ratios are discrete...
by flightfacilities May 6, 2022
Get the xenotransploitation mug.The counting problem is also known as "Tarski's revenge."
It stands alongside two major problems in mathematics called the "compositional-unit problem" and the "unit-of-measurement problem." It is trying to determine how many points there are in an object.
It stands alongside two major problems in mathematics called the "compositional-unit problem" and the "unit-of-measurement problem." It is trying to determine how many points there are in an object.
Tarski's nihilism indicates that infinity plus an uncountable number of exterior points equate to an infinite number of points.
This is the solution to the counting problem.
A NON-Tarski object has the uncountable points on the INTERIOR surface with the infinite points; indicating that Godel's incompleteness theorem is stating that mathematics is unable to count the uncountable set of Tarski-points if they lie to the interior of the surface.
This is the solution to the counting problem.
A NON-Tarski object has the uncountable points on the INTERIOR surface with the infinite points; indicating that Godel's incompleteness theorem is stating that mathematics is unable to count the uncountable set of Tarski-points if they lie to the interior of the surface.
by flightfacilities February 21, 2022
Get the counting problem mug.Idea that an infinite number of supranominals have an infinite number of connections between them.
Assumes a combination of draw-distances in which any two supranominals are connected in a thermal draw distance.
Assumes a combination of draw-distances in which any two supranominals are connected in a thermal draw distance.
Interiority posits that a countably infinite number of supranominals have a (countably) infinite number of connections between any two of the supranominals.
This more broadly applies to the example of an infinite number of parts having a countably infinite number of therm-connections between any two parts.
Assumes the connection is thermal.
Replaces subjectivity in postmodernism and is a part of supranominalism which replaces deconstruction with injecture and nihilism with supersymmetry.
This more broadly applies to the example of an infinite number of parts having a countably infinite number of therm-connections between any two parts.
Assumes the connection is thermal.
Replaces subjectivity in postmodernism and is a part of supranominalism which replaces deconstruction with injecture and nihilism with supersymmetry.
by flightfacilities January 24, 2021
Get the interiority mug.The indeterminacy problem in computer science is a statement that a polynomial time-wave is equal to a NON-polynomial time-wave under a hypothetical circumstance.
The problem of indeterminacy states that the draw-distance of a transfinite surface is equivalent to the surface area of a next-adjacent complex number.
A solution to the Riemann Hypothesis states that this is indeed the case.
A solution to the Riemann Hypothesis states that this is indeed the case.
by flightfacilities January 4, 2022
Get the problem of indeterminacy mug.Planar as circumferentialized by an infinite^infinite number of lines rotating around a radial center.
Grammetry is the fundamental quantum plane.
by flightfacilities December 4, 2020
Get the quantum mug.Postulation that low-IQ people are more dishonest than high-IQ people.
Assertion that societal stability is contingent on high-IQ people remaining honest.
Assertion that societal stability is contingent on high-IQ people remaining honest.
Interiography argues that religion makes society stable because it prevents smart people from engaging in dishonesty.
by flightfacilities November 28, 2020
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