The Beal Conjecture


The Beal Conjecture
Submission Number Two

By

Charles William Johnson

The Beal Conjecture has been clarified and restated as follows:

"Here are some examples of solutions to the equation Ax + By = Cz. Note that all values are positive integers, all exponents are greater than or equal to 3, and A, B, and C always share a common factor."

23 + 23 = 24
29 + 83 = 45
33 + 63 = 35
76 + 77 = 983
39 + 543 = 311
335 + 665 = 336
194 + 383 = 574
345 + 514 = 854
274 + 1623 = 97
...........

THE GOLDBACH CONJECTURE AND THE UNIVERSE OF PRIMES

Book:

THE GOLDBACH CONJECTURE AND THE UNIVERSE OF PRIMES

The Goldbach Conjecture and the Universe of Primes examines the even-sum tables of the natural numbers and prime numbers in proving the conjecture. The explanation of the inner workings of the Goldbach conjecture are rendered into simple math. Knowing how to add is all that is required. Profusely illustrated with easy-to-read math tables explaining how the sum of primes perform in relation to the conjecture.

The author examines the Goldbach Conjecture, a 262 year-old conjecture. It is impossible to prove the Goldbach Conjecture in the manner in which the theorists of mathematics have been demanding. Instead of a resolution based on algebra, an explanation of the Goldbach Conjecture based on the numbers is required. In fact, this may be a simpler task than imagined until now.

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The Goldbach Conjecture and the Universe of Primes

Author: Charles William Johnson
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© 1999-2015 Copyrighted by Charles William Johnson. All rights reserved. Reproduction prohibited.

Charles William Johnson email: johnson@earthmatrix.com


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Science in Ancient Artwork & Science Today
The Beal Conjecture: Submission Number Two
10 September 1999


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