P = NP - Alexandra Felecan

P = NP - Alexandra Felecan

Descriere

P = NP. All science in one algorithm. Editie in limba engleza Researcher and Author: Alexandra Felecan This innovative technical manuscript methodically demonstrates the dynamics of High Dimensional Mathematics application of All Science, confirms the equality between P and NP, [P=NP], generates an All Science Base Algorithm, essentia I to nudge the Science from a stalemate zone into its maximum levels of efficiency. Volume I, is the First Original scientific ground-breaker of detailed research and minutiae calculations, systematically proving that [P=NP], which entails the following: Determining Topological Space of any Graphic Space, Rule of DNA (deoxyribonucleic acid) as a base ground setter, Knot Polynomials constituting Canonical Map Trajectories, Compact String Theory to ease permutations, Computer Science Binary database in congruence with our everyday computer program, Quantum Dynamics Mechanics, Vital Role of Symmetry, and throughout its application it solves all contemporary and historical scientific problems listed as:  "Millennium Problems" and "DARPA 23 Mathematical Problems." - Alexandra Felecan CONTENT:   Plot Conflict Letter Plot Conflict Resolution of number and letter conflict Solving travelers Sales Man Problem  • NP-Hard & Symmetric Quantum Matrix 8x8  • Symmetry Role  • High-Dimensional Mathematics Solving Goldbach Conjuncture  • a) Symmetry in multiplication  • b) Square root provenance of all numbers  • c) Prime theory and Constant Diagram Map A Fun Facts on Prime Numbers Graphic Cells (Diagram1.2) Topological Space/Knot Polynomials Diagram (1.1)  • Group Interaction/ Binary Knot Polynomials of Graphic Cell A  • Individual Binary Polynomials of Graphic Cell A  • Group Interaction/ Binary Knot Polynomials of Graphic Cell B  • Individual Binary Polynomials of Graphic Cell B  • Group Interaction/ Binary Knot Polynomials of Graphic Cell C  • Individual Binary Polynomials of Graphic Cell C  • Group Interaction/ Binary Knot Polynomials of Graphic Cell D  • IIndividual Binary Polynomials of Graphic Cell D  • Group Interaction/ Binary Knot Polynomials of Graphic Cell E  • Individual Binary Polynomials of Graphic Cell E  • Group Interaction/ Binary Knot Polynomials of Graphic Cell X  • Individual Binary Polynomials of Graphic Cell X  • Group Interaction/ Binary Knot Polynomials of Graphic Cell Y  • Individual Binary Polynomials of Graphic Cell Y  • Group Interaction/ Binary Knot Polynomials of Graphic Cell Z  • Individual Binary Polynomials of Graphic Cell Z Final All Science Algorithm Solving Yang-Mills Quantum Mass-Gap  • P=NP Equality Synopsis  • Columns Equality Illustration  • P=NP Reducible (Diagram 1.3)  • Quantum Dynamics Application (Diagram 1.4) Fun Question & Answers Rubric About Author

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