A non-Tarski space (convex vertices within the surface-interior of a sphere) that is propounded to solve all quintic and higher-level polynomials.
Arises from Abelian conjecture...which states that no algebraic solutions to polynomials at the 5th order and higher are possible.
Arises from Abelian conjecture...which states that no algebraic solutions to polynomials at the 5th order and higher are possible.
The quintic integral fulfills the conditions of pan-integralism which state that the solution to a fifth-order equation can only come in the form of an Abelian surface-area specifically a non-Tarski space in the shape of a Pentagon...
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Get the The Mandalin Beat Blamed Scenes Called Inciting Incidents For Thieves, I Will Refer It To Scorpions, THe Zodiac Sign WHo Believe In Integrity exclusively, please Calle Them "'Scorpios'"mug. The paradigm that an Abelian integral to solve the quintic equation would arbitrarily solve equations of every higher power.
Galois found that quintic equations were only solvable by a discrete set of Noether symmetries which all involved the conservation-of-energy but varied from quintic equation to equation.
Abel found that there was no algebraic solution to quintic polynomials and polynomials of a higher order.
Pan-integralism argues that if an Abelian integral can be found to solve quintic equations; it can solve all higher-order equations as well.
This integral would be a pentagon-shaped non-Tarski space with its vertices on the surface-interior of a circle...
Abel found that there was no algebraic solution to quintic polynomials and polynomials of a higher order.
Pan-integralism argues that if an Abelian integral can be found to solve quintic equations; it can solve all higher-order equations as well.
This integral would be a pentagon-shaped non-Tarski space with its vertices on the surface-interior of a circle...
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