It was known at the time that elliptical orbitals or even more complex shapes are necessary, because certain atoms and molecules exhibit axes and binding angles. Water for example. That excludes spheres.
According to BLP for a molecule like water the electrons don't form distinct bonds or lone pairs in the quantum sense. Instead, they form a single, shared, physical electron shell (a prolate spheroidal orbitsphere) that encompasses all three nuclei. The bent shape and specific bond angle are the direct, deterministic result of the nuclei and this orbitsphere arranging themselves into the most stable, lowest energy configuration dictated by classical electrodynamics and mechanics, without any reference to quantum uncertainty, probability, or abstract orbital shapes.
> The bent shape and specific bond angle are the direct, deterministic result of the nuclei
That then contradicts the fact that ions form orbitals according to their number of electrons, not according to their nuclear properties. That was also known before quantum mechanics.
Not just nuclei - "result of the nuclei and this orbitsphere arranging themselves into the most stable, lowest energy configuration" - you cut off your quote too early.
In that case it could have worked maybe. But not every idea is known to every scientist, and often things are skipped or forgotten. I guess this is one of those instances then.
A flexible spherical shell of charge orbiting an atom necessarily has an axis of rotation and an angular momentum and would thus be oblate. Furthermore, if we neglect quantum effects or prefer to think of them as not real, such a shell would have a continuous set of possible angular momenta, which is not observed. In fact, the ground state, say, of the hydrogen atom, has zero angular momentum and thus, from that point of view, is simply not equivalent to any sort of orbit whatsoever, or perhaps we prefer to think of it as a superposition of orbits which has the property that the angular momentum is zero - but the BLP ontology does not admit superpositions.
Furthermore, the properties of these sheets of electron material seem quite outlandish. Consider the ground state spherical state. If we force it to have zero angular momentum to match observation, then the shell must be rigid, but as you know, a rigid shell does not actually have a stable orbit around a central charge (this is kindergarten physics, feel free to work it out).
Things get worse when we consider high energy states which do have angular momenta. Does the nucleus get stick in one lobe or the other of the charged sheet, which is now infinitely thin (and thus dense) at the center?
This doesn't even begin to get into the myriad other reasons we use quantum mechanics and reluctantly give up our classical ontology besides just the description of atomic orbitals. To meet all these other demands (eg, Bell experiments) with the "sheet of charge" ontology is at least a herculean task which BLP's material does not accomplish (I have read it) and at worst has even greater foundational challenges than quantum mechanics. After all, we know "wave function collapse" (which I use here to refer simply to the totally uncontroversial measured phenomenon without an interpretation given) indeed happens "instantaneously" over spacetime - for a totally classical ontology this phenomenon is beyond peculiar and would indeed involve genuine signals propagating faster than light. At least in quantum mechanics we can understand wave function collapse in alternative ways which do not involve the violation of the laws of special relativity.
And this doesn't even get into how one would formulate QFT in the BLP picture. QFT isn't without its challenges, of course, but its a basic generalization of the structures of quantum mechanics. I don't know of any place where BLP calculates scattering amplitudes correctly, but feel free to show me where he works out ABC scalar field theory or whatever.
In the end the appeal of any theory needs to be evaluated in the full context of human knowledge, not just against a narrow set of objections about some qualities of a given theory. BLP seems motivated by a basic distaste for some of the weirdness of QM but evaluated in total, against the total sum of experiments routinely carried out in the world and against basic physical intuitions from even classical physics, it doesn't hold up.
The orbitsphere proposed by BLP is a fluid (non-rigid) sphere with electron currents along great circle routes. It can have net zero angular momentum where all the currents cancel out or it can have angular momentum where some orbits are not used.
How could that work? First of all, a fluid confined to a sphere can not have independent great circle orbits, so the material he is describing is extremely exotic. And its still totally possible to have a continuum of angular momenta if we imagine such a weird substance could exist.
In any case, no where in his big weird book does he delineate the precise physics of such an exotic substance. Like literally show me in his text where he calculates the energy levels of say, helium, beyond a first approximation. Regular old quantum mechanics and perturbation theory is totally up to this fairly simple task, but I don't see any such calculations anywhere in BLP's textbook.
An electron is more flexible in its internal structure than a soap bubble so BLP claims it does all possible great circle orbits all at once. The charge distribution does not change over time so there is no radiating away of energy even though the charge is all moving and orbiting. There are a bunch of spreadsheets calculating Helium states on the Atomic Theory page. https://brilliantlightpower.com/atomic-theory/ has a table of contents that includes Excited States Of Helium in chapter 9 page 301.
There is nothing in these tables except a bunch of numbers. There is no development of the basic physical theory, no explanation of how the formulae or numbers are arrived at.
Its bullshit, dude.
Let me ask you: have you ever calculated the Helium energy levels in regular old Quantum Mechanics? If a student submitted these tables to me I'd give them a D.
Ironic that he confines his theory to classical EM. When a continuous band of charge goes around in a loop so that at all times there is the same amount of charge at any particular point, there is no radiation.
This isn't true. For example, at the bending magnets in a particle accelerator there is a constant current of electrons moving through the bend but those electrons still radiate. From far away the charge density at the turn is constant, but the current density is not constant. You cannot eliminate current density by squinting - classically accelerating charge radiates.
If we have a classical scale beam of electrons released into a constant magnetic field it radiates as it moves in a circle, even if the instantaneous charge density at any point on the circle is constant. In fact, speaking purely classically, the current density is instantaneously constant at a given point on the circle but it still radiates because in order to maintain itself on a circular path the charge must accelerate, even if the speed stays the same.
Of course as the action of the system approaches hbar (as it must as the energy radiates away) the system begins to have quantized energy levels, as quantum mechanics correctly predicts.
Discrete electrons accelerating radiate, but a single electron that is spread out around a spherical orbitsphere so that there is continuous charge flow in all great circle direction but no net movement of charge over time, does not.
It was known at the time that elliptical orbitals or even more complex shapes are necessary, because certain atoms and molecules exhibit axes and binding angles. Water for example. That excludes spheres.
According to BLP for a molecule like water the electrons don't form distinct bonds or lone pairs in the quantum sense. Instead, they form a single, shared, physical electron shell (a prolate spheroidal orbitsphere) that encompasses all three nuclei. The bent shape and specific bond angle are the direct, deterministic result of the nuclei and this orbitsphere arranging themselves into the most stable, lowest energy configuration dictated by classical electrodynamics and mechanics, without any reference to quantum uncertainty, probability, or abstract orbital shapes.
> The bent shape and specific bond angle are the direct, deterministic result of the nuclei
That then contradicts the fact that ions form orbitals according to their number of electrons, not according to their nuclear properties. That was also known before quantum mechanics.
Not just nuclei - "result of the nuclei and this orbitsphere arranging themselves into the most stable, lowest energy configuration" - you cut off your quote too early.
In that case it could have worked maybe. But not every idea is known to every scientist, and often things are skipped or forgotten. I guess this is one of those instances then.
A flexible spherical shell of charge orbiting an atom necessarily has an axis of rotation and an angular momentum and would thus be oblate. Furthermore, if we neglect quantum effects or prefer to think of them as not real, such a shell would have a continuous set of possible angular momenta, which is not observed. In fact, the ground state, say, of the hydrogen atom, has zero angular momentum and thus, from that point of view, is simply not equivalent to any sort of orbit whatsoever, or perhaps we prefer to think of it as a superposition of orbits which has the property that the angular momentum is zero - but the BLP ontology does not admit superpositions.
Furthermore, the properties of these sheets of electron material seem quite outlandish. Consider the ground state spherical state. If we force it to have zero angular momentum to match observation, then the shell must be rigid, but as you know, a rigid shell does not actually have a stable orbit around a central charge (this is kindergarten physics, feel free to work it out).
Things get worse when we consider high energy states which do have angular momenta. Does the nucleus get stick in one lobe or the other of the charged sheet, which is now infinitely thin (and thus dense) at the center?
This doesn't even begin to get into the myriad other reasons we use quantum mechanics and reluctantly give up our classical ontology besides just the description of atomic orbitals. To meet all these other demands (eg, Bell experiments) with the "sheet of charge" ontology is at least a herculean task which BLP's material does not accomplish (I have read it) and at worst has even greater foundational challenges than quantum mechanics. After all, we know "wave function collapse" (which I use here to refer simply to the totally uncontroversial measured phenomenon without an interpretation given) indeed happens "instantaneously" over spacetime - for a totally classical ontology this phenomenon is beyond peculiar and would indeed involve genuine signals propagating faster than light. At least in quantum mechanics we can understand wave function collapse in alternative ways which do not involve the violation of the laws of special relativity.
And this doesn't even get into how one would formulate QFT in the BLP picture. QFT isn't without its challenges, of course, but its a basic generalization of the structures of quantum mechanics. I don't know of any place where BLP calculates scattering amplitudes correctly, but feel free to show me where he works out ABC scalar field theory or whatever.
In the end the appeal of any theory needs to be evaluated in the full context of human knowledge, not just against a narrow set of objections about some qualities of a given theory. BLP seems motivated by a basic distaste for some of the weirdness of QM but evaluated in total, against the total sum of experiments routinely carried out in the world and against basic physical intuitions from even classical physics, it doesn't hold up.
The orbitsphere proposed by BLP is a fluid (non-rigid) sphere with electron currents along great circle routes. It can have net zero angular momentum where all the currents cancel out or it can have angular momentum where some orbits are not used.
How could that work? First of all, a fluid confined to a sphere can not have independent great circle orbits, so the material he is describing is extremely exotic. And its still totally possible to have a continuum of angular momenta if we imagine such a weird substance could exist.
In any case, no where in his big weird book does he delineate the precise physics of such an exotic substance. Like literally show me in his text where he calculates the energy levels of say, helium, beyond a first approximation. Regular old quantum mechanics and perturbation theory is totally up to this fairly simple task, but I don't see any such calculations anywhere in BLP's textbook.
An electron is more flexible in its internal structure than a soap bubble so BLP claims it does all possible great circle orbits all at once. The charge distribution does not change over time so there is no radiating away of energy even though the charge is all moving and orbiting. There are a bunch of spreadsheets calculating Helium states on the Atomic Theory page. https://brilliantlightpower.com/atomic-theory/ has a table of contents that includes Excited States Of Helium in chapter 9 page 301.
Have you looked at these "calculations?"
There is nothing in these tables except a bunch of numbers. There is no development of the basic physical theory, no explanation of how the formulae or numbers are arrived at.
Its bullshit, dude.
Let me ask you: have you ever calculated the Helium energy levels in regular old Quantum Mechanics? If a student submitted these tables to me I'd give them a D.
Did you read chapter 9?
https://brilliantlightpower.com/GUT/GUT_Volume_1/
> do not radiate because there is no net movement of charge from an external viewpoint.
That's not how electromagnetic radiation works.
Perhaps Dr. Mills should study Mr. Maxwell.
Ironic that he confines his theory to classical EM. When a continuous band of charge goes around in a loop so that at all times there is the same amount of charge at any particular point, there is no radiation.
This isn't true. For example, at the bending magnets in a particle accelerator there is a constant current of electrons moving through the bend but those electrons still radiate. From far away the charge density at the turn is constant, but the current density is not constant. You cannot eliminate current density by squinting - classically accelerating charge radiates.
If we have a classical scale beam of electrons released into a constant magnetic field it radiates as it moves in a circle, even if the instantaneous charge density at any point on the circle is constant. In fact, speaking purely classically, the current density is instantaneously constant at a given point on the circle but it still radiates because in order to maintain itself on a circular path the charge must accelerate, even if the speed stays the same.
Of course as the action of the system approaches hbar (as it must as the energy radiates away) the system begins to have quantized energy levels, as quantum mechanics correctly predicts.
Aren't you literally describing the conditions that create synchrotron radiation?
Discrete electrons accelerating radiate, but a single electron that is spread out around a spherical orbitsphere so that there is continuous charge flow in all great circle direction but no net movement of charge over time, does not.