ANDY BEAL’S CONJECTURE ( PART1 AND PART 2)

ALEXANDER O. WELLS

Abstract


This paper provides an algebraic mathematical proof to the below and

proves their validity.

1)     The Andy Beal’s conjecture

2)     The Fermats last theorem

3)     The Wells summation conjecture

4)     The Goldbach conjecture

5)     The existence of  solitary numbers eg -10

Keywords: conjecture, vector analysis, three dimension, two dimension, increment, complex, law of algebra, prime factor, domain, algorithm, input, integer, real number line, dual set, magnitude, resultant, compute, binary, hack, twelve, shrink, standard, probability, linear equation, intersect, finite, 2% logarithmic, surds, narrow range, 98%, one dimensional space, compare, determine, flow, generalization,  infinity, independent, error, constant (k), dependent, graph, discretely, unaffected, HSIV, 4-input synchronous tetra- set, S4ISC, frequency, per binary input (BPI), aeroplane, run way, air friction, air resistance, take off angle,  plane crash, geometry, optimum, slope, partially collapsed, totally collapsed, supremacy, incoherence, airflight study, name, equation index or factor, honour, constant factor, economics, start discontinuity, man, robot, creation, simultaneously, cage theory, like energies.


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ISSN (Paper)2224-5804 ISSN (Online)2225-0522

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