Dan,
So the event horizon, if the BH is at electron size and the field is correct, should not be more than an inch away.
In reality you can't actually form a BH with the mass of an electron. The radius of the event horizon would be on the order of 10^-66 cm...about 10^33 times less than Planck's Length.
Even at Planck's Length for the radius (10^-33 cm) if you tried to inject an electron (radius ~10^-18 cm) it wouldn't be effected by the black hole at all...even if it passed directly through the BH. 99.99999999999+% of the electron would exist outside the event horizon because it is 10^15 times larger than the BH. Electrons are fundamental particles and cannot be partially swollowed by the BH. It would pass by the BH treating it as if it was a neutrino...absolutely no effect other than a tiny "wiggle" in the wave length of the electron.
And that assumes that you could even come close to hitting the BH with an electron. It is so incredibly small that at that scale it is literally somewhere on the "other side of the universe" with respect to the closest sub-atomic particle to it. It's gravitational field would be exactly the same as a non collapsed electron at any distance equal to or greater than 10^-18 cm from the singularity. At the sub-atomic level gravity is totally ignored because its force is almost literally zero relative to the strong nuclear and electromagnetic forces.
Which brings me to...
newbie_O,
There are aspects of how Titor described his gadget that involve well founded, tested and verified fundamental physical facts that do not require us to know anything that we don’t already know in so far as making a decision about whether or not his gadget is real or not. In fact, Titor actually said that virtually all of the scientific discoveries involving his gadget were made during and prior to the 1970's.
One known science fact that is the death knell for his gadget is how he described pumping up the negative charge and angular momentum of his “less than electron mass†black holes.
He said that they inject electrons into the black hole to both capture the angular momentum of the electrons and add their negative charge to the BH’s. If he was describing a stellar mass black hole this would not be a particular problem. But it is an insurmountable problem for a black hole with the mass of a sub-atomic particle. Here’s why:
We know from our basic physics in junior high school that like charges repel. In this case we have a negatively charged black hole and we are attempting to shoot it with a negatively charged electron to form a Kerr-Newman black hole (charged and spinning black hole) exactly as Titor described them.
It’s true that as the electron approaches the black hole the attractive strength of the gravitational field increases. The repulsive strength of the negative charge of the black hole also increases. But the relative strength of the electromagnetic field is not the same as the strength of the gravitational field.
We can “normalize†the strength of gravity and arbitrarily assign it a strength of g = 1. The electromagnetic force then is e = 1,000,000,000,000,000,000,000,000,000,000,000,000 (that’s a one followed by 36 zeros – one-thousand decillion).
The relative strength of gravity versus electromagnetism is 1:10^36.
While gravity is “attracting†the electron with a relative force of “1†the opposite charges are repelling each other with a force of 10^36. Even if you launch the electron at 99.997% the speed of light it will be radically deflected from a great distance from the BH and never come close to the black hole’s event horizon. The gravitational field of the BH will never have a chance to come into play. ANd...
the BH will also be accelerated away from the incoming electron. They have approximately the same rest mass. To be a bit more precise, because we have accelerated the electron to near the speed of light it will have the approximate mass slightly greater than a proton as a result of the effects of Special Relativity. The BH will be deflected more than the electron.