In reply to Roarty, Francis X's message of Thu, 16 Jan 2014 17:31:31 +0000: Hi, [snip] >2. Solutions to Klein Gordon equations is most probably a combination of >spinor states for which the thick tails cancels. This may mean that you can >have a hydrino state, but it's basically impossible to reach it because it >depends on a delicate balance.
There is however a loophole. The loophole is the Bohr orbit (Which Mills characterizes as a spherical orbitsphere). IMO an electron only enters a Bohr orbit rarely (usually "bouncing around" more or less randomly - requiring the statistical approach of QM), however when it does enter such an orbit, it is susceptible to Mills shrinkage. Once it enters a sub-orbital, it can't escape because it gave up a lot of energy entering that state. IOW it's stuck there. Even though the loophole is tiny, it happens frequently enough to be useful, because the speed of the electron is so high, and because the collision frequency of atoms at room temperature is so high. Regards, Robin van Spaandonk http://rvanspaa.freehostia.com/project.html
