AK (After Kuykendall)  -  BK (Before Kuykendall)


Discovery:  The current Cartesian coordinate system is a  BK Bi-Lateral Broken Symmetry system
with a Rule-of-Signs that is INCORRECT

From “What Is Mathematics” by Courant and Robbins – page 55:












On January 7, 2005, Jack Kuykendall  made a major math discovery.  Jack broke the dash (-), cross (+) symbol
codes which solved a major math mystery.  The mystery was,"why no proof exists that a negative times a negative
is equal to a positive?"  The answer is simple.  It is incorrect. The BK Bi-Lateral Broken Symmetry number line
must be abandoned for the AK-Symmetry number line.

The discovery is that the Rule-of-Signs IS INCORRECT.  Specifically,
  • A negative times a negative is not equal to a positive.
  • A positive times a negative is not equal to a negative.

This means that all math, physics and chemistry books must be rewritten to correct for the errors.  
This also means that all computer and calculator software must be rewritten.

Here are a few examples of physics subjects that must be rewritten using AK-Symmetry math. The discovery
removes the following from math equations:
  • Imaginary numbers;
  • Schrodinger's equation is incorrect  
  • Quantum mechanics equations are incorrect
  • Negatives and Positives
  • Einstein's special relativity equations are incorrect

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AK-SymmetryMath
          by JacK Kuykendall
The rule                                                       (-1) (-1) = (+1)

Which we set up to govern the multiplication of negative integers, is a consequence of our desire to
preserve the distribution law a(b+c) = ab + ac.  It took a long time for mathematicians to realize that
the “Rule-of-Signs” together with all the other definitions governing negative integers and
fractions cannot be “proved”.  They were created by us in order to attain the freedom of
operation while preserving the fundamental laws of arithmetic.  Even the great Euler resorted to a
thoroughly unconvincing argument to show that (-1)(-1) “must “be equal to +1.  For, as he reasoned, it
must either be +1 or –1, and cannot be –1, since –1 = (+1)(-1)