The Cosmic Game ( PDFDrive.com )

Cosmic Game © Douglass A. White, 2012 v151207 235
The ancient Egyptians primarily used the pendulum mechanism as a motionless plumb
bob in balanced equilibrium to aid in constructing solid stone monuments that would
express as perfectly as possible the timeless, effortless, nonlocal, and universal qualities
of silent rest. The Great Pyramid is the archetype of ancient Egypt's transcendental
meditation during which an alert observer effortlessly reduces the scale of thoughts until
the momentum of consciousness expands beyond all limitations to the silent awareness
that underlies all of creation. As the energy scale reduces, the scale of time expands to
identify with eternity. Δp Δx ≥ h; ΔE Δt ≥ h. We have an interesting reciprocal game.
Appendix G: Extending Mathis' Simplified Calculus
Critics have rightly pointed out that the "simplified calculus" described by Mathis breaks
down when applied to negative exponents, trigonometric equations, and natural
logarithms. I would like to suggest that we may only need to adjust our viewpoint
slightly to include these forms of calculus without having to consider infinitesimal limits.
Negative Exponent Equations
The basic negative exponent example has the form y = 1/x, which is just xy = 1, a
reciprocal hyperbolic relation like the Velocity Equation with c = 1. This is equivalent to
the always balanced Egyptian Scales of Justice (see my discussion of the Scales). When
the Scales are balanced, we know that the "instantaneous velocity" is zero, thus giving
access to the derivative. The formula is M2L2 = M1L1, and you can set it up so that a
standard M1L1 = 1, and then you have M2L2 = xy = 1.
Trigonometric Relations
Trigonometric equations are based on the unit circle, which is simply a wheel for the
ancients.
The standard differentiation of f(x) = sin x is f’(x) = cos x. We have a unit circle x 2 + y 2 =
1. Then the limit as θ goes to 0 for cos θ is 1, and the limit as θ goes to 0 for sin θ is 0.