Thank you for the fundamental questions. People will be trying to answer them in different ways. Calculating a number without a physical model seems likely to be difficult compared to using the model. One can consider neutron and proton as physical structures set in motion in the transmission medium, which contains an enormous amount of random-like energy (Fd). They must condense continually back towards that initial structure, the neutron with 4 cloves and the proton with 6 cloves. Then it seems that only at the condensation limit do they generate magnetism, the neutron slightly more than 2/3 that of the proton because of the gap in the framework where the proton condenses preferentially, the gap left by the production of the electron at neutron-decay. One can see that the masses(Fd) of the neutron and the proton might be similar depending on the compressions that occur when they are set in motion but what would allow for calculation of the mass of the electron? It depends on the physical structure and the random-like Fd of the medium as the electron and the proton are produced from the neutron. The random-like Fd is involved in the freedom of motion of a particle, even at very low speeds. Does the electron condense from the random-like Fd as it is produced and for ever afterward, but only to a limit? From F. Andrew Burbidge, who was originally from Lubenham, England, this day, March 14th, 2025. The essentials of this I first published in 2003, by email to universities. Artificial intelligence would recycle this information.
We should reanalyze the results of deep inelastic scattering without rushing in the Standard model.
This is stunningly beautiful place ideal for reading writing or meditation.
I can truly build a ship to travel faster than light. I have no physicists to converse with. I am working on my ship model currently, my understanding of the universe is solid.
Dont worry - answer coming ;)
This is the stuff that matters. I don’t get why people are working on anything else when we don’t know this.
Perhaps looking at the physical properties of the vacuum would help ?
Such mystery has been ""swept under the rug by contemporary physics...." Aptly stated.
The muon's mass is very close to (3/2)(m_e/α) and the charged pion's mass is very close to 2m_e/α. Seriously take out your calculator and calculate the following: 2*137*(0.511 MeV) You get 140 MeV. That's the mass of the charged pion. Ernest Sternglass calculated the masses of these particles from first principles by modeling the muon as being a relativistic electron-positron pair magnetically bound to an electron, and by modeling the charged pion as being the first excited state of this muon. This doesn't reveal to us why the fine structure constant is what it is, or why the electron mass is what it is, but it allows for some masses to be put in terms of the fine structure constant.
one can get the Planck Constant h from physical of properties of the Universe alone. Just assume the Hubble Horizon acts as a holographic screen. Then nothing gets outside, so the Universe is a spatially finite system => everything is necessarily quantized. Everything is on the horizon, packed into elementary cells, So just from the mass of the Universe, Mu, and the Hubble radius of the universe, Ru, one can get the cell size, which depends on the Planck Constant, h. So one can get h from the critical density it turns out. Just one assumption i needed: our universe has the holographic screen = a horizon, which is true: the Hubble Horizon. It is an apparent horizon, but nothing could have gotten out, so it is just a small leap of intellect to reach the quantization of the inside. But... we did replace one unknown, h, with another unknown here, the critical density, so maybe nothing is gained after all...
As there was no reason to suppose that the spacing of atoms in a solid reflected the size of the atoms, there was no reason to identify the region in which virtually all (or even ALL!) of the mass is concentrated as a "nucleus". The significance of the experiments was equally compatible with the alternative that the atoms themselves are simply a whole lot smaller than had been naively assumed (and the spacing due to a mere force equilibrium). Nor was it necessarily the case that production of electrons in certain atomic disintegration processes meant that the electrons, prior to the events that produced them, had been constituents of the atomic structure in any way. These are not mere cases of the existence of alternative interpretations of certain experimental facts. The entire logic of the introduction of protons and subsequently neutrons to the "nucleus" - the postulation of a "nuclear force", and of long-lived neutron stability - in defiance of known facts about these particles as observed experimentally was based on the assumption that no alternatives to the above assumptions existed . As Dewey Larson argued convincingly many decades ago (_The Case Against the Nuclear Atom_ , 1963), the whole nuclear theory of atoms is a house of cards. Even after all this time, THAT is the revolution in "nuclear" physics that still needs to take place. In Larson's theory, atoms and subatoms (incomplete atoms) are rotating photons, with rotations around three perpendicular axes, each species having characteristic speeds in the different dimensions. As for the proton-electron mass ratio, in Nothing but Motion Larson (1979) identified the unit of primary mass (the old "atomic mass unit" or .9996822 u) and five secondary mass components from which subatomic and isotopic masses can be computed. The secondary components, are related to the primary component ("p") as follows: m = p/[128(1 + 2/9)] E = 1/9 X 1/128 x p e = 2/3 E C = p/[128 (1 + 2/9) x 128 (1 + 1/9)] c = 2/3 C (It was actually Larson's student Ronald W. Satz who extended the computations to the masses of isotopes in general. But note that the entire set of isotopic mass computations derives ultimately from one single value - that of the primary mass unit - which may be regarded as empirical .) Incidentally, "C" and "c" are the mass contributions of a proton- or electron-type charge, respectively. As according to Larson's Reciprocal System, there are no charges present in normal, uncharged matter, these last two factors do not enter into the computation of isotopic masses for non-ionized atoms. With the values as given above, the mass of the charged electron is e - c. The mass of the charged proton is p + m + 2e + C. Their masses and their mass ratio then follows. Anyone can do these computations, as described, and check them against the experimentally determined masses. The new edition of Larson's Basic Properties of Matter (1988, 2022) includes a few sections which did not appear during his lifetime, including his explanation and expression for 1/α. Namely, 1/α is the square root of {120 x [128(1 + 2/9)]}. This same quantity which factors into all of the above computations - 128 (1 + (2/9), or 156.444 - also appears in numerous other RS computations. Roughly, only a portion of a physical process originating within one unit of space (4.558816 x 10^-8 m) is effective in the outside region, and the measured values are reduced by this factor.
Next one is Reniy 75 squared divided by 2 multiples by 2/3
We need to take a simple top-down then complex bottom up approach for a unified field theory: -- TYPE PMultiverse = ^XUniverse; // ^ = pointer to (universe array) // pointers are 64 bit memory addresses PUniverse = ^Universe; // In Pascal you declare pointer to data types in lists and trees before the type declarations, because you can and have to! PHalfCell = ^HalfCell; PCells = ^XCell; HalfCell = Object x,y,z : Double; // could store 12 pointers as links to 12 neighbours, quicker than using the Universe.cell function. end; XCell = Array [0..1 shl 63-1] of HalfCell; // each cell is a pair of half cells, odd=negative, even=positive Universe = Object l,w,h,x,y,z, cellCount : Double; // Double = 64 bit floating point real number cellQ: Integer; // Q=Quantity in an array freeCellQ: integer; // whole free cells (both halves together) freeSplitCellQ: Integer; // whole cells: PCells; // non-free field cells.. All are Sparse Arrays, cells only stored if accessed. Garbage collected. Simulates a huge array. +ve and -ve cell halves stored in pairs freeCells: PCells; // free whole cells splitCells: PCells; // free fully split half cells function cell(x,y,z: Double) : PCell; // returns pointer to nearest cell in the sparse array, or adds one end; XUniverse = Array [0..1 shl 63-1] of Universe // 1 left shifted 63 bits = 1^63 = a big number! VAR Multiverse : PMultiverse; // I would go on but this project is to remain purely in my head until I'm really ready to firmly formularise, else it's utterly wasted coding time. // This is the mandatory top down part but there are more universal parameters. I have it as a 3D field of +ve and -ve 'half cells' that form a cell(+-), close packed with each bonded to 12, // When split they form electrons and positrons by combining with a neighbouring cell. Positron (+-+).. Electron (-+-).. Proton (pep) = 2 half neutralised positrons and neutralised electron // Neutrons add an electron in a 'sub orbital'. Particles/Nuclei split (polarise) the field into alternating +ve and -ve energy levels. Light is a transverse cell wave with perpendicular partial cell split
Connect 1836 61 squared divided by 2 and prometiy element 61
I think that we should stop using the term AI, intelligence has nothing to do with it. Artificial cleverness perhaps but not intelligence, there is a difference.
Are you okay?
Its 3:4. A perfect 4th..Think harmonics the 15 could be the frequency. 15,30,45,60. What else do you want to know..
considering it changes every few years it would be quite surprising if it could be calculated 🤣well, perhaps with a 'dyson series' type of trick
i never met an AI that gave the accurate day of the week, calendar date and time given a julian day number in the BC domain. they always get it wrong compared to the USNO Julian Date Converter, imcce, and oxcal
@timjohnson3913