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Published December 2, 2022 | Version v1

P Vs . NP: Methods for A Non-Boolean Solution Using Semiotic Calculus

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Description

P Vs . NP: Methods for A Non-Boolean Solution Using Semiotic Calculus

Axiom: \[DoubleStruckCapitalN] \[DifferentialD]\[Theta] = \[DoubleStruckCapitalN] \[DifferentialD]\[Theta] \[Integral] \[Exists] \[\[Infinity]] \[SuchThat] : \[DifferentialD]\[Theta] = \[DifferentialD]\[Theta] \[Integral] \[Exists] \[\[Infinity]] \[SuchThat] : \[DoubleStruckCapitalN] = \[DoubleStruckCapitalN] \[Integral] \[Exists] \[\[Infinity]] \[SuchThat] : 1

 

Theorem: Subscript[\[ScriptCapitalL], Subscript[f, \[DoubleUpArrow]r,\[Alpha],s,\[Delta],\[Eta]]]&&Subscript[\[Mho], Subscript[g, ︶a,b,c,d,e\[CenterEllipsis]\[VerticalEllipsis]\[AscendingEllipsis]︵]]=\[CapitalOmega] \[DifferentialD]\[Theta]

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P Vs. NP by Parker Emmerson- Methods for a Non-Boolean Solution Using Semiotic Calculus.pdf