Topology & astrotheology

doi:10.15406/oajmtp.2018.01.00041

Open Access Journal of

eISSN: 2641-9335

Mathematical and Theoretical Physics

Opinion Volume 1 Issue 6

Topology & astrotheology

Paul TE Cusack

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Independent Researcher, Canada

Correspondence: Paul TE Cusack, BScE, Dule 23 Park Ave,Saint John, NB E2J 1R2, Canada

Received: October 02, 2018 | Published: November 30, 2018

Citation: Cusack PTE. Topology & astrotheology. Open Acc J Math Theor Phy. 2018;1(6):239-240. DOI: 10.15406/oajmtp.2018.01.00041

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Abstract

In this brief paper, take a brief look at how Topology might apply to the Astrotheology Math. Much more work in this area remains to be done.

Keywords: topology, Alexander’s Knot, parametric equation, astrotheolgy

Introduction

In this brief paper, we examine the Universal Parametric Equation as an Alexander Know. We see that the there is a topological invariant of “1” which of course, is equal to the Energy and time in Astrotheology (Figure 1).

Figure 1 The universal parametric equation.

The Universal Parametric Equation:

$(x, y) = \sin (t) + 1 / 3 \cos [17 t + π / 3], \sin [17 t + π / 3]$ $(x, y) = \sin (t) + 1 / 3 \cos [17 t + π / 3], \sin [17 t + π / 3]$

Let $t = 1$ $t = 1$

$= {1.158}^{2} + {(- 7193)}^{2} = 1.858$ $= {1.158}^{2} + {(- 7193)}^{2} = 1.858$

$= 1 + s i n 59^{0}$ $= 1 + s i n 59^{0}$

$\approx M o m e n t .$ $\approx M o m e n t .$

$R = \sqrt{M o m} . = \sqrt{1.858} = 1.363$ $R = \sqrt{M o m} . = \sqrt{1.858} = 1.363$

But R=2

So $R = \sqrt{M o m} / 2 = 68.15 = 2 σ$ $R = \sqrt{M o m} / 2 = 68.15 = 2 σ$

Alexander’s polynomials

Reef or granny know

$x^{2} - 2 x + 3 - 2 / x + 1 / x$ $x^{2} - 2 x + 3 - 2 / x + 1 / x$

Let $x = t = 1$ $x = t = 1$

$= 1^{2} - 2 (1) + 3 - 2 / 1 + 1 / 1$ $= 1^{2} - 2 (1) + 3 - 2 / 1 + 1 / 1$

$= 1$ $= 1$

In fact, all of Alexander’s Knots result in a the same answer =1, including the unknot.

The unknown is a circle. So the universal parametric equation is a knot.

Euler’s formula for polyhedra

$F - E + V = 2 = R^{2} = x^{2} + y^{2}$ $F - E + V = 2 = R^{2} = x^{2} + y^{2}$

For a circle Face $F = 2$ $F = 2$ , $E d g e s = 0$ $E d g e s = 0$ , $V e r t i c e s = 0$ $V e r t i c e s = 0$

$2 - 0 + 0 = 2 T r u e!$ $2 - 0 + 0 = 2 T r u e!$

$R = \sqrt{2}$ $R = \sqrt{2}$

This is the $45^{0}$ $45^{0}$ Triangle where $E = t = 1$ $E = t = 1$

$R^{2} = x^{2} + y^{2} = a^{2} + b^{2}$ $R^{2} = x^{2} + y^{2} = a^{2} + b^{2}$ (Pythagoras)

$\sqrt{2} + \sqrt{2} = 2 \sqrt{2} = 4 = | D |$ $\sqrt{2} + \sqrt{2} = 2 \sqrt{2} = 4 = | D |$

$a^{2} + b^{2} = c^{2}$ $a^{2} + b^{2} = c^{2}$ $\Rightarrow 1^{2} + 1^{2} = c^{2}$ $\Rightarrow 1^{2} + 1^{2} = c^{2}$

$c = 2 = d M / d t$ $c = 2 = d M / d t$

Conclusion

We see that once again Occam’s razor applies this time to Topology and astrotheology.^1-5

Acknowledgements

None.

Conflict of interest

Author declares that there is no conflicts of interest.

References

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A Study on Fixed Point Theorems for Nonlinear Contractions and its Applications. Ph.D. Thesis. Chhattisgarh: Ravishankar Shukla University; 2014.