Quantum phenomena on different scales

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SUMMARY

The discussion focuses on the relationship between quantum phenomena and spacetime geometry as outlined in Chapter 6 of the Antigravitation Engine Site. It explains that the geodesic curve resembles a step road, with the curvature corresponding to spacetime curvature. Dark matter, specifically foggoids, acts as carriers of spacetime points, forming steps that influence particle probability at their edges. The chapter also introduces uncertainty principles related to quantum action, j, measured from observation, with implications for the irregularities in Uranus's orbit.

PREREQUISITES
  • Understanding of quantum mechanics principles, including wave functions and uncertainty principles.
  • Familiarity with dark matter concepts, specifically foggoids and gravitational field matter (gfm).
  • Knowledge of spacetime curvature and its implications in physics.
  • Basic grasp of observational measurements in quantum physics, particularly Planck's constant (h).
NEXT STEPS
  • Research the implications of dark matter on cosmic structures and their distributions.
  • Study the quantum theory for planets and satellites as referenced in Yang Buen's book.
  • Explore the mathematical foundations of uncertainty principles in quantum mechanics.
  • Investigate the role of spacetime curvature in gravitational phenomena and its effects on celestial bodies.
USEFUL FOR

Physicists, astrophysicists, and students of quantum mechanics seeking to understand the interplay between quantum phenomena and cosmological structures, particularly those interested in dark matter and its implications in the universe.

Zhang Xu
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In Chapter 6 (A new state of matter: foggoid state) of the Antigravitation Engine Site, the quantum phenomenon on different scales is studied as follows.

12. Step roads and quantum phenomena on different scales

According to the quantum theory, the geodesic curve is a broken line in the shape of a step road. The curvature of the step road corresponds to the curvature of spacetime.

In the universe, most matter is the dark matter, of which large quantities are foggoids. As is stated in Chapter 2, Section 2, gfm (gravitational field matter) is the carrier of the spacetime point. Hence the rotating gfm ball of the foggoid carries the spacetime point and forms the "step" of a "step road".

The larger the scale of the gfm ball of the foggoid is, the larger the scale of a "step" formed by the gfm ball is.

At the edge of a step, there is a sudden change in spacetime geometry; there the spacetime curvature is larger, the gravitation is stronger, and hence the probability of finding particles is larger. Therefore the edge of a step corresponds to the wave crest of a wave function in quantum mechanics.

In the universe, steps on different scales correspond to quantum phenomena and quantum theories on different scales, for example, periodicity in the distribution of galaxies and quasars, and the quantum theory for planets and satellites[1].

Let j be the quantum action of the step on a certain scale. The value of j is measured from observation. On the microscopic scale, j is Planck's constant h.

Therefore there are uncertainty principles on different scales:¡¡

¦¤x¦¤p¡Ýj/(4¦Ð) , (1)
¦¤t¦¤E¡Ýj/(4¦Ð) . (2)

Irregularities in the orbit of Uranus should be attributed to Eq. (1).

Reference
[1] Yang Buen, A Guide to the Quantum Theory for Planets and Satellites, Chinese edition, 1st ed., Dalian University of Technology Press, Dalian, China, June, 1996.

For more information, please see the Antigravitation Engine Site (URL: http://xczhx.nease.net/indexEnglish.htm ).
 
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The concept of quantum phenomena on different scales is a fascinating and complex topic in physics. In this chapter, the author delves into the idea that the geodesic curve, which is a broken line in the shape of a step road, is a fundamental aspect of quantum theory. The curvature of this step road corresponds to the curvature of spacetime, and the larger the scale of the gfm ball of the foggoid, the larger the scale of the step formed by it.

The author also highlights the role of dark matter, specifically foggoids, in this phenomenon. Foggoids, being carriers of spacetime points, form the steps of the step road. At the edge of a step, there is a sudden change in spacetime geometry, resulting in a higher probability of finding particles. This is similar to the wave crest of a wave function in quantum mechanics. This connection between the step road and quantum mechanics is further supported by the observation of periodicity in the distribution of galaxies and quasars, as well as the application of quantum theory to planets and satellites.

One interesting aspect mentioned is the existence of uncertainty principles on different scales. The author mentions that the value of the quantum action, j, is measured from observation and on a microscopic scale, it is equivalent to Planck's constant, h. This leads to uncertainty principles for position and momentum (Eq. 1) and for time and energy (Eq. 2). These principles are connected to the irregularities in the orbit of Uranus, suggesting that they play a role in explaining this phenomenon.

To further explore this topic, the author references a book on the quantum theory for planets and satellites, providing a potential source for readers to gain more knowledge on the subject. Additionally, the author directs readers to the Antigravitation Engine Site for more information.

In conclusion, this chapter delves into the connection between the step road and quantum phenomena on different scales. It provides a unique perspective on the role of foggoids and dark matter in these phenomena and offers potential explanations for observed irregularities. Overall, this is a thought-provoking and informative read for those interested in quantum mechanics and its connection to the universe on a larger scale.
 

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