148. Division/Multiplication (‘cross product’) Table of transcendental constants in quantum physics and cosmology.
22 July 2024
St. Mary Magdalen 1st century AD
This is the last table for now. It is sufficient to obtain all three g-2 magnetic moments (electron, muon and tau) and four g-factors (electron, muon, proton and neutron) from the posted complete 2.5 tables. Once I have written the FORTRAN codes, I will provide a complete list of all the tables. Each table is a separate set generated by multiplication/division, and summation/subtraction of its elements, i.e., transcendental constants.
Each set of singles, pairs and triplets is contained in three element sets (P, F, S, and variations of it). Singles will give 3 different outputs, pairs, and triplets – six different values for each of them. Altogether we have 3+ 6 + 6 = 15. If reciprocals are taken under consideration, we will have 2 x 15 sets = 30 different sets, plus one more, i.e. three singles together, that is, the Trinity. The final number is 31 sets in that configuration or just 15 + 1 = 16 if reciprocals are not counted.
What is interesting about it is the concept of the Buddhist Cosmos: the Thirty-one Realms of Existence. I don’t think it is a coincidence. However, I belong to a different denomination. It makes you wonder who gave them that knowledge. This makes sense if each set is a different realm of existence.
Here is the link to the article, if anyone is interested. >>>
As you know, this is a work in progress. It would not be the research if I knew all the answers upfront.
There might be some changes in the subtraction/summation tables. That is to say, the first three numbers should not be changed at all. The value in question is S = 1.61801828971 or with subtraction S = 1.41981510406. This will be discussed in the future while coding FORTRAN. There are so many multiplication/division tables and so many ways of obtaining results that it should not be a problem. The g-2 magnetic moments of electron, muon, and tau are not affected. Neither the g-factor of a neutron nor a muon (these particles are calculated without subtraction/summation tables). The proton and electron use one value each from the summation table. In fact, both approaches (changeable S or constant S) might be correct. The superposition method requires summation/subtraction tables to calculate the g-factors of the electron and proton. I will talk about possible different approaches later or just calculate these values without using the superposition concept.
The next seven articles, finally, will be about calculated sacred numbers of quantum physicists, g-2 and g- factors. All seven of them.
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