We have only about 50 days to stop LHC. (12.09.09)
From my page
http://darkenergy.narod.ru/magtren.htmlMagnetic trap of Devil. Calculation.
The first approach. Nucleon Embedding.
Introductive amendment.The creation of a magnetic hole is similar to composing of nuclei from nucleons.

Let the mass of nucleon consists from two parts: the
field mass of nucleon and the
condensed mass of nucleon. Look at the fig.
a: the field mass is depicted by the brown dots; the condensed mass - by blue circle. The field mass corresponds to the field of p-mesons, or to gluon field in more fresh interpretation. The condensed mass corresponds to the mass of naked nucleon or to the total mass of quarks in the nucleon.
The sum of masses of two free nucleons (proton and neutron) is bigger than the mass of deuteron, made from proton and neutron. The difference between the initial and final states corresponds to the binding energy of the created nuclei, deuteron. If we neglect the kinetic energies of particles in the initial and final states, then we can say, that the binding energy of nuclei is equal to the energy of emitted photons. In order to restore the equality of masses between initial and final states, we can put the interacting particles into a box with mirror walls. Thus we can add the mass of emitted radiation into the side of equation, corresponding to the final state.
At the process of further connecting of nucleons, we'll see, that the specific condensed mass of the resulting nuclei will be diminishing, and the field mass will be growing. The box will also be filled by more photons. Look at the fig.
b and
c, where blue circles becomes smaller, but the density of brown dots becomes bigger.
If there were only the nuclear forces inside the nuclei, then the moment will come, when the condensed mass would achieve the zero value. That is showed at the fig.
d, where the radiuses of blue circles are already zero. But in the nuclei there are also the repulsive electric forces. These forces give no possibility to create the infinitely big nuclei. These forces are responsible for the iron peak in the periodical system of elements and for the existence of the final stabile element in periodical system. If there were no electric repulsive forces, then all nucleons would drop into the growing "nuclear hole", which would have no the limit of growth.
The growth of magnetic hole is similar to the growth of "nuclear hole". But here the proton, capturing by the hole, emits a positron; the neutron, dropping into the hole, emits an antineutrino.
Proton and neutron can be imagined as current pretzels with three poles:
u, u, d in proton

and
d, d, u in neutron

.
If the nucleon enters into a magnetic field, its current pretzel is undergo to the straightening forces. The more field - the more straightening forces - the more field mass - the less condensed mass. At last, when the field riches the critical value (10^16 Tl), the nucleon undergo decay - its current pretzel with three mixed poles transforms into a vacuum current vortex, which is shown on the following figure in the form of a ring with two magnetic poles
N and
S.
The "memory about the proton's knot" is brought out by positron.

The "memory about the neutron's knot" is brought out by antineutrino.

In the above process the couple of photons are also emitted.
It is possible to compare the growth of the "nuclear hole" with the growth of the gravitational black hole.

The blue circles are masses, dropping to the event horizon, or moving around it on circumferences. If they are dropping, then their radiuses becomes less, and the density of brown dots will grow in the center of our figure. In this case the density of brown dots corresponds to the "power and depth" of a gravity funnel of eternally forming black hole. It is known that there are no completely formed black holes in the Universe. From the point of view of external observer, the object drops into the black hole infinitely long. So, it is possible to say that the mass of eternally forming black hole consists of two parts: the constantly diminishing mass of dropping objects (condensed mass, blue circles) and the mass of a black hole's funnel, or mass of BH's gravity field (field mass, brown dots). It is clear that at the time of a gravity collapse there will be the emission of photons, but I can not say now the fraction of it.
In the case of magnetic hole there are two eternally growing funnels, corresponding to
N and
S poles. The bottom calculation shows that at the time of magnetic collapse, the one thirds of rest energy of the captured matter goes into the growth of magnetic hole, and two thirds of captured energy are spent on radiation and on kinetic energy of emitted shell.
Calculation. To define the minimum mass of a magnetic hole precisely is not possible, because we do not know the magnetic moment of a particle, which will remain after the capture of the nucleon by magnetic hole.
Below I will talk about "imbedding".
Imbedding of nucleon into another nucleon, should not be taken literally. This is an approximate calculation. Magnetic hole is not composed of nucleons. It captures a neutron, and emits an antineutrino. It captures a proton, and emits a positron. In both these cases it can spend its energy on the kinetic energy of these ejected leptons and on radiation of photons. Magnetic hole consists of bosons, quanta of magnetic field. The magnetic moment of this boson is of course different from the magnetic moment of nucleon. Therefore, our numerical result is an approximation.
Nucleon has a magnetic field. Consequently we can divide the energy of nucleon per two parts: the magnetic field energy and the energy connected with the restlet of nucleon, - condensed energy. The condensed energy is connected with its condensed-mass [math]$m_R$[/math]. The total condensed-mass of several connected particles depends from their quantity. Compare: the rest-mass of nucleus is also depend from the quantity of its nucleons, and this dependence in not linear.
At some critical number of captured nucleons, the hole's condensed-mass can be turned to be zero. In this case all its energy is concentrated in its magnetic field. That will be the minimal possible magnetic hole. It can be created at once, in the collision of two particle, but here we create it stage by stage, successively imbedding nucleons into it.
Let's neglect the rest mass of emitted positrons and neutrinos.
Let's imagine the nucleon as a ring contour with an electrical current, creating the magnetic dipole moment, equal to experimental value of a nucleon's dipole magnetic moment, [math]$p$[/math].
The energy of a ring contour is [math]$E = pB$[/math].
It is concentrated in a magnetic field
[math]$B = \frac{\mu_0I}{2R}$[/math].
Magnetic dipole moment is
[math]$p = IS$[/math].
After a simple transformation we can write the energy of magnetic field
[math]$E = \frac{\mu_0pRI^2}{2}$[/math].
We supposed that the electric current was created by the movement of the elementary charge along the circular orbit of radius [math]$R$[/math] with the speed of light. (The radius [math]$R$[/math] is by [math]$p/p_n$[/math] times greater then the Compton radius of nucleon. Here [math]$p_n$[/math] is the nuclear magneton.)
Let's take a single nucleon. Its rest mass consists of two parts, [math]$m_{mag.field}$[/math] - the mass of magnetic field and of the condensed mass of nucleon [math]$m_R$[/math]:
[math]$m = m_{mag.field} + m_R$[/math].
The energy of a nucleon is also consists of two parts:
[math]$mc^2 = \frac{\mu_0pRI^2}{2} + m_Rc^2$[/math].
Let's "imbed" two nucleons, one in one.
Neglect polarization and related changes in the dipole moment.
The energy of dinucleon's magnetic field will increase by 4 times because of a the square over [math]$I^2$[/math]. In the right side of the equation, we must add the energy of emitted photon, which is equal to [math]$pB=\frac{\mu_0pRI^2}{2}$[/math]. It's origin: acceleration of one nucleon's magnet by another nucleon's magnet; growth of kinetic energy and the loss of condensed mass; transition of kinetic energy into the energy of the emitted radiation in the moment of nucleons collision.
[math]$2mc^2 = 2^2 \frac{\mu_0pRI^2}{2} + m_Rc^2 + \frac{\mu_0pRI^2}{2}$[/math].
Let's "imbed" the third nucleon. The energy of the thee-nucleon’s magnetic field will increase by 9 times. In the right side of the equation, we must add the energy of emitted photon, which is equal to [math]$p\cdot 2B$[/math]. The energy of this photon is two times bigger than the energy of the first photon.
[math]$3mc^2 = 3^2 \frac{\mu_0pRI^2}{2} + m_Rc^2 + \frac{\mu_0pRI^2}{2} + 2 \frac{\mu_0pRI^2}{2}$[/math].
Let's "imbed" the [math]$N$[/math]-th nucleon. The energy of magnetic field of [math]$N$[/math]-nucleon will increase by [math]$N^2$[/math] times. In the right side of the equation, we must add the energy of emitted photon, which is equal to [math]$p (N-1) B$[/math]. The resulting condensed mass, [math]$m_R$[/math], becomes equal to zero.
[math]$Nmc^2 = N^2 \frac{\mu_0pRI^2}{2} + \frac{\mu_0pRI^2}{2} + 2 \frac{\mu_0pRI^2}{2} + ... + (N-1) \frac{\mu_0pRI^2}{2}$[/math].
[math]$mc^2 / \frac{\mu_0pRI^2}{2} = (N^2 + 1 + 2 + 3 + ... + (N-1)) / N$[/math].
Further absorption of nucleons can not lead to an increase in the magnetic field, because the total condensed mass will be negative. Consequently, we had received the value of critical magnetic field. The further capture of nucleons by magnetic hole leads to the growth of the radius of a magnetic hole.
The right side in the last formula for large [math]$N$[/math] is equal to [math]$\frac{3}{2}N$[/math]. Therefore, we can write
[math]$N = \frac{2}{3}mc^2 / pB$[/math];
[math]$B_{max} = NB$[/math].
2/3 of nucleon’s energy goes to the growth of the hole.
1/3 goes to radiation.
The last corresponds to the binding energy of the magnetic hole.
If we use the received formula for protons, we'll receive the total energy [math]$E$[/math], needed to create the minimal possible magnetic trap, and [math]$E$[/math] will be equivalent to the rest energy of [math]$N$[/math] protons. In this case [math]$N=510$[/math] and [math]$E=510mc^2$[/math], or about [math]$255mc^2$[/math] per colliding proton.
If in the received formula for [math]$p$[/math] we will use the magnetic moment of neutron then [math]$N=350$[/math].
The formula for [math]$N$[/math] can be transformed to [math]$N=\frac{4}{3} \frac{p}{p_n \alpha}$[/math], where [math]$\alpha$[/math] is the fine structure constant, [math]$1/\alpha = 137.036$[/math]. If we suppose that the magnetic moment of resulting boson is equal to the nuclear magnetic moment, then the total energy, needed to create the minimal possible magnetic hole will be [math]$N = \frac{4}{3\alpha} = 183$[/math]a.u.m.
The results shows that the minimal possible magnetic hole can be made at collisions with the energy about one-thirds of TeV per particle.
This energy is three times smaller than can be achieved at Tevatron!
Why it was not been received yet?
Here are some possible explanations.
1. We do not know the magnetic moment of the resulting boson.
2. It is possible that magnetic hole could be born in a collision of two quarks.
3. At the Tevatron they collide the protons with antiprotons and this lead to the annihilation of the baryon number.
4. We do not know the magnetic polarization dependence.
5. It is not excluded that microscopic magnetic traps were already created, and they are growing now somewhere inside the Earth.
The second approach. Creation of Magnetic Holes.Let's find the value [math]$pB$[/math], where [math]$p$[/math] is dipole magnetic moment of the first proton, and [math]$B$[/math] is the magnetic induction, created inside the first proton by the second proton, flying beside the first proton. Let's solve the problem in the coordinate system, connected with the first proton. Magnetic induction is the variable value in time and in space.
[math]$B = \frac{\mu_0qv\sin{(v,r)}}{4 \pi r^2}$[/math]
Let's the second proton fly along the straight line, lying in the plane of the contour [math]$S$[/math] of the first proton. The minimal possible distance [math]$r_{min}$[/math] between the line and the border of the contour is defined by the equality of kinetic energy to the potential energy of two elementary charges [math]$E_{kin} = \frac{q^2}{4\pi\epsilon_0r_{min}}$[/math].
The formula [math]$E = pB$[/math] must by changed by the following one
[math]$dE = p (BdS) / S$[/math].
Let's create a computer program and the computer will compute and will sum up all [math]$dE$[/math], giving us in the result the total energy [math]$pB$[/math] of magnetic field and its ratio to the rest energy.
At high energies the kinetic energy is the product of the particles momentum into the velocity of light, [math]$E_{kin}=Pc$[/math].
[math]$E^2 = m^2c^4 + P^2c^2$[/math];
[math]$E^2 = m^2c^4 + E_{kin}^2$[/math];
[math]$E_{kin} = \sqrt{E^2 - m^2c^4}$[/math].
The bottom figure corresponds to quite small energy of flying by proton, [math]$E = 1.3mc^2$[/math].

The next figure: [math]$v=0.968c$[/math], [math]$E=4mc^2$[/math].

The next figure: [math]$v=0.999999998c$[/math], [math]$E=160000mc^2$[/math]. In the coordinate system of collider: [math]$E'= 126mc^2$[/math], or slightly more than 0,1 TeV.

It was found (look tables at my page
http://darkenergy.narod.ru/magtren.html ) that magnetic hole can be creared at [math]$E_{total} = 510mc^2$[/math], which was received in the first approach for the total minimal energy, needed to create the magnetic trap. Dividing this energy by 2, we'll receive the energy per one colliding proton in the collider, [math]$E' = 255.2mc^2$[/math]. In the system of resting proton the flying-by proton must have the energy 65107mc^2.
Conclusion. The global catastrophe can be switched by magnetic trap, which can be made at proton collisions with 0.25TeV energy per proton.