As its result, very basically correct, it can be shown that an accurate result, the proton electron mass ratio, calculable by several alternative methods equivalents, is a function of the two-dimensional holography seven dimensions.
More precisely, the space-time-mass has holographic features in two dimensions.
The space-time-mass is a two-dimensional holography, whose strings, which vibrate in a fundamental state holographic seven spheres, is completely equivalent to the maximum sphere compactification / bulls in two dimensions, playing all a cemtral, the seventh .
The kissing number for two diensiones is 6, plus a center, the seventh.
radius sphere / torus, is the dimensionless ratio of the Planck length and the Planck length in seven dimensions compactified in circles, the simplest model Kaluza-Klein
The one-dimensional model of a string (particle in a box), with a length seven diemensional to a smaller radius of the torus, introduces the fractional part of the number n, which must be added to the value, double twists group in seven dimensions ; 2dim [SO (7)] = 42
Since the Higgs boson mass, less mass is:
[math]m_{h}=P(2,l_{7})\cdot m(VH)[/math]
Where:
m(VH) = equivalent mass Higgs vacuum value
[math]P(2,l_{7})[/math]
Is the "probability" of a one dimensional string with a length Planckian in seven dimensions, compacted in circles with the simplest model: Kaluza_Klein
The radius, or length, is the larger radius, a torus in seven dimensions
The "position" of the string / particle is the minimum distance, derived from the uncertainty principle, or zero point vacuum energy: 2
major radius of the torus, by the uncertainty principle implies directly, little energy as possible.
For this reason, the result is correct, to the mass of the lowest mass boson
[math]l_{7}=\Biggl(\frac{2\cdot(2\pi)^{7}}{2\cdot\pi^{7/2}/\Gamma(7/2)}\Biggr)^{\frac{1}{7+2}}=3.057900956102[/math]
[math]m_{h}=P(2,l_{7})\cdot m(VH)=\sin^{2}(2\pi/l_{7})(2/l_{7})\cdot246.212202\; Gev=126.177\; GeV[/math]
The mass ratio of the proton-electron mass:
1)
[math]2dim[SO(7)]+\sqrt{P(2,l_{7BH})(l_{7BH}/2)}=2dim[SO(7)]+\psi(2,l_{7BH})(\sqrt{l_{7BH}/2})[/math]
2)
[math]l_{7BH}=\Biggl(\frac{4\cdot(2\pi)^{7}}{(8\cdot2\cdot\pi^{7/2})/\Gamma(7/2)}\Biggr)^{\frac{1}{7+1}}=2.9569490582249
[/math]
3)
[math]2dim[SO(7)]+\psi(2,l_{7BH})(\sqrt{l_{7BH}/2})=42+\sin(2\pi/l_{7BH})=42.850378773159
[/math]
Kissing number 2d = 6 , K(2d)7d = 42
[math]n=42+\sin(2\pi/l_{7BH})
[/math]
4)
[math]n^{2}\;-\biggl([\ln(k(8d=240)-{\textstyle {\displaystyle \sum_{s}s]}}/2\sum_{s}s\biggr)/dim[SO(7)]=\frac{m_{p}}{m_{e}}=1836.15267245
[/math]
The application of the uncertainty principle implies that the minor radius of the torus corresponds to a mass-peak energy, in this case the minimum value for a baryon mass gap: the mass of the proton
[math][\ln(k(8d=240)-{\textstyle {\displaystyle \sum_{s}s]}}/2\sum_{s}s=(5.480638923-5)/10
[/math]
s = spin
[math]
[\ln(k(8d=240)-{\textstyle {\displaystyle \sum_{s}s]}}^{2}=\sin^{2}\theta_{Weff}(M_{Z})(\overline{MS})=0.2310137743
[/math]
Quantum entanglement breakable, factorization
[math]2\sum_{s}s\equiv10d=(2+i)(2-i)(1+i)(1-i)
[/math]
[math]3\neq(a+i)(b+i)\;;\;7\neq(a+i)(b-i)\;;\:11\neq(a+i)(b+i)
[/math]
[math]3d+5d+7d+11d=26d=(5+i)(5-i)
[/math]
Thanks very much
