Found a Planck value that relates to classical gravity

In summary, the conversation is about researching the Planck Constant values and finding a potential relationship to physics through a mathematical software. The equations presented are considered numerology and may not have any scientific significance. The speaker is unsure and seeking feedback on the validity of the equations.
  • #1
Devin553344
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Hello, I was researching the Planck Constant values and decided to build a math software to scan for potential values that relate to permittivity of free space and permeability of free space and found one of the 2010 CODATA values (specifically the Magnetic Resonance Imaging value). Can I get some feedback on whether it may relate to actual physics? I'm still new to physics and studying quantum and classical concepts. The following relates to an 8 dimensional N-Sphere form:

h2=4πc2 16/625 1/3π4(ε/π2)7

so that h=6.626 0724(80)e-34 which matches the magnetic resonance value from the Wikipedia page on "Planck Constant"

so that a gravity relates to Planck:

G=625/16 (1/3π4μ7)/(hc2μ2)

so that G=6.674 06(09)e-11

And together they make a 4 dimensional to 8 or 6 dimensional form:
G=1/(2π2(h/2π)3) x (ε)2/(3π3c5)2

The question is whether there is anything to those equations, I've been staring at them for months now and unsure what I'm looking at but don't want to just throw them away if there is some correctness to them? Thanks, Devin Wintch
 
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  • #2
Devin553344 said:
The question is whether there is anything to those equations
No, that's numerology. Look long enough and you can find lots of numbers that are similar.

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1. What is the Planck value and how does it relate to classical gravity?

The Planck value, also known as the Planck constant, is a fundamental physical constant that relates to the smallest possible units of energy and mass in the universe. It is represented by the symbol 'h' and has a value of approximately 6.626 x 10^-34 joule seconds. In classical gravity, the Planck value is used to describe the strength of the gravitational force between two objects.

2. How was the Planck value discovered and by whom?

The Planck value was first proposed by German physicist Max Planck in 1900. He was studying the relationship between energy and frequency of light and noticed a fundamental constant that appeared in all of his equations. This constant was later named after him and is now known as the Planck value.

3. Why is the Planck value considered important in physics?

The Planck value is considered important in physics because it is a fundamental constant that helps us understand the behavior of the universe at a microscopic level. It is used in various theories and equations, such as quantum mechanics and general relativity, and plays a crucial role in our understanding of the fundamental laws of nature.

4. Can the Planck value be measured experimentally?

Yes, the Planck value can be measured experimentally using various techniques such as Planck's constant experiment, which involves measuring the energy of a photon emitted from a light source. Other methods involve measuring the energy levels of atoms and molecules and comparing them to theoretical predictions based on the Planck value.

5. Are there any real-world applications of the Planck value?

Yes, there are many real-world applications of the Planck value. It is used in the development of technologies such as lasers, semiconductors, and solar cells. It also plays a crucial role in the development of quantum computing, which has the potential to revolutionize information processing. Additionally, the Planck value is used in the study of black holes and the behavior of matter at high energies.

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