I am sorry I had to disappear for a while, but I had to attend to my business which seems to be reviving very well for various reasons; one of which is that my book is selling very well. I am not at this point going to proceed by going back to each post above and answering it individually. The few days I did that I felt as if I was in the ring with Mohamed Ali. I will, however, when the retorts slow down try and get back to individual remarks which in the interest of scientific debate I feel that I should answer.
At this point there is only one question that must be answered before I proceed and this is:
Have you considered the possibility that you might be wrong, rather than that all of us are wrong?
. If you do not consider the possibility that you might be wrong, you should get out of science altogether. Inherent in Science must be the acceptance that everything that you believe is correct at present, can by tomorrow fall flat on its face. If you do not practice science with this in mind, you become like the crackpots who are controlling main stream physics at present. That is for me too horrible to contemplate: I do not want to do science as if I have had a frontal lobotomy.
Thus to answer your question: Yes I do consider the possibility very seriously that I might be wrong; but not in terms of how many other people think I am wrong: Science must have nothing to do with "majority rule" since this is the surest way to bring it down to a mediocre state; exactly as has happened during especially the last 80 years.
During the last couple of days I have contemplated on the fact that we seem to be talking past each other. Why I cannot convince how a Josephson junction actually functions. I have come to the conclusion that I will have the same problem if I try to explain how a pn-junction works, without being able to draw electron-energy diagrams, to people who have never heard of how charges interact in a material. I have treated the Josephson junction in detail in my book and it required 12 electron-energy diagrams. In addition it also requires a knowledge of the mechanism which is responsible for superconduction.
Let me try and explain this mechanism by using a material which all physicists should understand, namely an n-type semiconductor. The two defining features of such a material is that there is a conduction band within which "electrons" (really pseudo-electrons or wave packets) can be accelerated. At an energy (delta)E
D below the conduction band you have donor states from which electrons can be excited into the conduction band by temperature fluctuations. This exact same picture models all superconductors in all materials.
Consider the case where all the donors are situated on a perfect sub-lattice of the crystal lattice. All the donor electrons which are at their donor positions will then have exactly the same energy. At absolute zero they will jointly form a phase of entities which all have exactly the same energy: But in this case each entity is a
fermion. Should this not be impossible? According to the crackpots in control of main stream physics such "particle"-entities can only have the same energy at absolute zero when they are bosons. As an aside, I can also point out that the waves in a metal can exactly be the same except that the one has spin-up and the other has spin-down. Since these two waves overlap totally in all other respects, one expect them to be bosons; but they follow Fermi-Dirac statistics.
Now consider the situation where the temperature is high so that the Fermi-level is situated within the conduction band. The semiconductor will then conduct like a metal, and its heat capacity will be akin to that of a metal. Now when one cools down, the Fermi-level moves down and will at a critical temperature move out of the conduction band, into the gap. Guess what must happen at this point? The electron heat capacity will make a sudden jump, since the electrons which must be excited to store heat can now only come from the donor centers. What is observed at the critical temperature of a superconductor? A jump in electron heat capacity! Conduction within the conduction band can, however, still proceed by the thermal excitation of charge carriers from the donors into the vacuum level owing to thermal fluctuations.
BUT, we all know that quantum fluctuations can also occur. Now if the distances between the donors having electrons on them and the energy of the gap (delta)E
D, fulfill certain requirements, it is possible for such an electron to gain enough energy through a quantum fluctuation to be excited into the conduction band (where it can move) and to have enough kinetic energy to move to an adjacent donor site at which the electron at that site vacates the site for the incoming electron by doing the same. In other words the quantum fluctuation provides the energy to make the jump after which this energy disappears. As soon as this can happen through the array of localized donor sites superconduction sets in. This is why superconduction has recently been discovered in doped semiconductors.
Thus the electrons jump over adjacent barriers without having to be accelerated and without having to dissipate kinetic energy as entropy. In this manner they transport charge (as fermions!) through the material.
Using Heisenberg's relationship for energy and time one can in terms of this simple mechanism model ALL superconducting phases which have ever been discovered. It also explains the sudden increase in the electronic heat capacity which cannot be explained by BCS. Why not? Since according to BCS the energy gap between the electrons forming a Cooper pair is still zero. Thus there is NO change in the electronic energy spectrum which requires a jump in the heat capacity. Furthermore it is not the energy gap between electron pairs that increases when the temperature decreases, but the change in activation energy when the Fermi-level moves through the energy gap (delta)E
D, thus starting off at zero and becoming equal to the energy gap (delta)E
D at absolute zero.
When you combine a jump over a Josephson junction by means of a quantum fluctuation with the acceleration owing to the electric field within the junction, you find that a charge-carrier with charge q must radiate away an energy of 2qV. At first I was very excited, since it seemed that a Josephson junction might be able to generate energy from the vacuum. But when you add all the energy terms you reach the disappointing conclusion that this is not the case.