IntelliPaper
Abstract
In this brief paper, we have a lot of information. It uses AT Math and Einstein’s Theory of Gravity. Space can be thought to be curved as the ball rolls in the roulette wheel. When the wheel spins fast enough, the Super force is reached and gravity is opposed to keep the ball suspended a the wheel edge. Einstein’s constant is 0/4233=Pi-e=cuz. We use the mechanics of the roulette ball course to model the universe. The result is a cardioid which converges on Euler’s Trig Identity and the Pythagorean Theorem.
Explore Digital Article Text
I. INTRODUCTION
We can model the universe as a typical roulette wheel where the ball rolls around the rotating dish. When the force on the ball is equal to the Superforce, , the visible universe comes into existence.
Roulette Wheel
Pythagoras


Figure 1: Is a roulette wheel in profile. The slope of the dish is . the wheel rotates at .

Figure 2: Plan view of Roulette Wheel & resulting cardioid equation for the universe. Cartesian & Parametric Equation of a Cardioid {"algorithm_caption":[],"algorithm_content":[{"type":"equation_inline","content":"\begin{array}{l}\mathrm{x = a\cost(1 - \cost) = t = 1/2}\\ \mathrm{y = a\sint(1 - \sint) = E = 2}\\ \\ \mathrm{y = \sint}\\ \mathrm{x = y^{\prime} = \cos t}\\ \mathrm{y = y^{\prime}}\\ 2(\mathrm{x^{2} + y^{2} + ax) = a(2(x^{2} + y^{2})\\ 2(R^{2} + ax) = 2a(R^{2})\\ \\ 2(1 + ax) = a(2(1)\\ 2 + 2ax = 2a\\ 1 + ax = a\\ ax - a + 1 = 0\\ \\ x - 1 + 1 = 0\\ x = 0 = t \end{array}"}]}
From above:
Trig Identity:
Einstein had space curved. He was apparently correct. We have the Force of gravity F=Ma with M=4 and G=-2/3. F=Superforce. The other formulas in Figure 1 should be familiar to the Astro theologian by now.

II. CONCLUSION
The simple roulette wheel with the rolling ball can be used to model the universe. Its all very interesting, but I think I can put down my pen now!
- Cusack., PTE., Astrotheology Cusack's Universe J of Phys Math. Jan 2016.
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Conflict of Interest
The authors declare no conflict of interest.
Ethical Approval
Not applicable
Data Availability
The datasets used in this study are openly available at [repository link] and the source code is available on GitHub at [GitHub link].
Funding
This work did not receive any external funding.