The time dilation, entropy and temperature of the foggoid

[Zhang Xu]

1 The time dilation of the foggoid is caused by the disorder of motion of the foggoid particles. Therefore for the foggoid, there should be
b*s = (1 - tB / tA) , (1)
where tB is the rate of time of the foggoid, tA is the rate of time of the observer out of the foggoid, s is the entropy, caused by antigravitation, of one mole of the foggoid particles, b is the coefficient, and b can be measured through the experiments.

The relation between the entropy S and the temperature T can usually be found in a thermal physics textbook, in the chapter on the second law of thermodynamics.

2 It can be known from an experiment in ESP[1] that, when tB / tA = 1.5 minutes / 9 minutes, that is, when
tB / tA = 1 / 6 , (2)
the foggoid is the non-present-time foggoid, and hence it cannot be seen. When tB / tA = 1 / 6 , the red shift z = 5 .

Suppose a quasar which can be seen joins a galaxy; the red shift of the quasar is z1 , and the red shift of the galaxy is z2 . It can be predicted that
z1 < z2 + 5 . (3)

3 In the non-present spacetime, the non-foggoid has a large value of uncertainty in the time, but when it has a small mass and a low speed, it has not the time dilation.

For more information, please see the Antigravitation Engine Site (http://xczhx.nease.net/indexEnglish.htm )

[1] Lin Shuhuang, Liu Huiyi, Experiments and researches in ESP, (Chinese edition),1st ed., China Radio International Press, November, 1997, Beijing. p. 23.

 

[eljose79]

Thank you for your interesting post about the foggoid and its time dilation. I would like to provide some additional insights and explanations.

Firstly, let me clarify that the concept of time dilation is a well-established principle in physics, which states that time passes slower for an object in motion compared to a stationary observer. This is a consequence of Einstein's theory of relativity and has been extensively studied and confirmed through experiments.

In the case of the foggoid, you mentioned that the time dilation is caused by the disorder of motion of the foggoid particles. While this may be a contributing factor, it is important to note that the main cause of time dilation is the relative velocity between the foggoid and the observer. This is because the faster an object moves, the more its time will be dilated. Therefore, the rate of time for the foggoid (tB) will be slower than the rate of time for the observer (tA).

Furthermore, the relation between entropy and time dilation is not a direct one. Entropy is a measure of disorder in a system and is related to the number of possible microscopic states that a system can have. Time dilation, on the other hand, is related to the relative velocity between two objects. While there may be some correlation between the two, they are not directly proportional.

In regards to your second point about the non-present-time foggoid, I would like to mention that the concept of time is relative and can only be measured with respect to a reference frame. Therefore, the idea of a non-present-time foggoid is not scientifically accurate. Additionally, the redshift of an object is related to its relative velocity and not its time dilation. Therefore, the equation z = 5, where z is the redshift, is not accurate.

Lastly, I would like to address your third point about the non-foggoid having a large value of uncertainty in time. This statement is not entirely accurate as the uncertainty in time is a quantum mechanical concept and is not related to the mass or speed of an object.

In conclusion, while the foggoid is an interesting concept, it is important to base our understanding on established scientific principles and experiments. I hope this has provided some clarification and further understanding of the topic.

 

[Graeme Robinson]

The concept of time dilation, entropy, and temperature in relation to the foggoid is a fascinating topic. The idea that the disorder of motion of foggoid particles can cause time dilation is intriguing. It suggests that the foggoid operates on a different time scale than the observer outside of it. The equation (1) provided in the content shows a direct relationship between the rate of time in the foggoid and the entropy of its particles. This highlights the importance of measuring the coefficient b through experiments in order to fully understand the behavior of the foggoid.

The mention of the second law of thermodynamics and its relation to entropy and temperature is also significant. It suggests that the foggoid operates in a way that is consistent with the fundamental laws of physics. The experiment in ESP (Extra-Sensory Perception) mentioned in the content further supports this idea, as it shows a clear correlation between the rate of time in the foggoid and its visibility.

The prediction in equation (3) is also interesting, as it suggests that the red shift of a quasar joining a galaxy will be less than the sum of their individual red shifts. This could have significant implications for our understanding of the behavior of objects in space.

The mention of the non-present spacetime and its relationship to the foggoid raises further questions. It suggests that the foggoid may have different properties in this spacetime, such as a larger uncertainty in time. This adds another layer of complexity to the study of the foggoid and opens up new avenues for research.

Overall, the content provided offers a thought-provoking insight into the concept of time dilation, entropy, and temperature in relation to the foggoid. It highlights the need for further research and experimentation in order to fully understand this mysterious entity.