Monkey Pox and The Mathematics of Disease

ABSTRACT

In this paper, we show that Monkey Pox has reached the threshold of unstoppable transmission in the US with a transmission rate of 81% increase in one week. The virus will go through the entire unvaccinated population in weeks.

KEYWORDS

Monkey pox; Contagions; Mathematics of disease; Epidemiology

INTRODUCTION

According to CNN on August 3rd, 2022, the rate of increase of Money Pox in the previous week in the USA is 81%. As we show below, this is the rate that causes unstoppable spread of a virus, including Monkey Pox. As of Tuesday, there were 6,326 reported cases of monkeypox, an 81% increase from a week before, according to data from the US Centers for Disease Control and Prevention. Source: Some lab techs refuse to take blood from possible monkeypox patients, raising concerns about stigma and testing delays, CNN (Figure 1).

Infection =sin
d/dt sin θ=+81%
cos θ=0.81
θ=35.9°=0.6266rads
Resistance=1-0.6266=0.373=1/2.678≈1/SF=E
Infection =sin θ=0.81
θ=54.09°=0.94415 rads
t=π/4

0.94415-0.7853=0.1587=Moment
1-0.1587=0.8412475=57.27°≈1 rad
Moment=F×d=Work=E
E=1
TE=PE+KE=hν
=Mc²+1/2Mc²
=6.626×(freq)
=54
=TE
ν=Freq=0.81497~81%
Rate × t=Rate × 1/E=
=81 / √2=57.28°=1 rad
6.626-6.266=0.36=PE
PE= Mc² 36=M(9)
M=4=|D|

Human-to-human transmission is limited, with the longest documented chain of transmission being 6 generations, meaning that the last person to be infected in this chain was 6 links away from the original sick person [1].

36/6/6/6/6/6/6=129600~13
E^2+E-2=180=Pi rads (Figure 2)
Ln 1.2345679=0.21072
3.14159-0.21072=2.9308
2.9308/6 days=0.4885
0.4885 x 2.93=1.4316=0.6985~1/7 1/0.6985 x 1.2345679=1.767~1.77=Work=Moment
0.695/0.8412=1-sqrt3
1-t=t 2t-1=0
t=1/2 GMP Emin=-.125

CONCLUSION

At this rate of spread, the virus will go through 84.12% of the unvaccinated population in 7 phases.

REFERENCES

  1. Cusack PTE (2017) The robust solution for epidemiology. Clin Med Invest 2(1): 1-2.

Article Type

Mini Review

Publication history

Received Date: August 25, 2022
Published: October 14, 2022

Address for correspondence

Paul TE Cusack, Independent researcher, Canada

Copyright

©2022 Open Access Journal of Biomedical Science, All rights reserved. No part of this content may be reproduced or transmitted in any form or by any means as per the standard guidelines of fair use. Open Access Journal of Biomedical Science is licensed under a Creative Commons Attribution 4.0 International License

How to cite this article

Paul TE Cusack. Monkey Pox and The Mathematics of Disease. 2022- 4(5) OAJBS.ID.000499.

Author Info

Paul TE Cusack*

Department of medical sciences, Independent researcher, Canada

Figure 1: Infection vs Disease Resistance (sine and cosine curves).

oajbs-G499-1

Figure 2: Ln function showing the time to completion (3 periods=3 weeks).

oajbs-G499-2