Primary Colors
The observed light quark is green, with a value of 1.
The dark quark before it is red with a value of 8
The dark quark after it is blue with a value of 10.
While the values here represent frequency, they function as the number of possible states for a quark within a superposition.
Red is moving away from us in the past
Blue is moving towards us in the future
Time moves left to right
Energy moves right to left
r → g
g → b
b → r
\[ π = 3.14159265359 \]
\[ C = 299792458 \cdot {\small \textcolor{grey}{m / s}}\]
Given Pi and C as known constants, we will describe quarks as spherical radiation travelling at the speed of light in 5 spatial dimensions, with electric and magnetic axes combined with the conventional width, height, and depth.
In addition to these constants we will derive our equations from a set of base values:
{ 1/3, 2/3, 1, 8, 10 }
We will proceed to develop an algebra of color and a set of recursive data structures to model discrete superpositions.
In addition to these constants we will derive our equations from a set of base values:
{ 1/3, 2/3, 1, 8, 10 }
We will proceed to develop an algebra of color and a set of recursive data structures to model discrete superpositions.
\[ Q_l = \frac{1}{3} \]
\[ Q_d = \frac{2}{3} \]
Positions
Each quark is a unique spacetime containing another quark and being contained by the third. Since quantum mechanics is symmetrical with respect to time, we will allow for the spatial dimensions to turn inside out and continue the causal containment heirarchy in the opposite direction.
In this way each quark has two potential directions to radiate in. From here our logic will follow that of a photon traversing a double slit. It will explore all paths until a suitable destination is found.
Since the quarks are radiating into one another, they never leave the space of the proton. From the outside oberver, the proton appears to have one shared interior space with 3 time dimensions. As such we only see one quark at a time as they flow into each other. We will call the observed quark the light quark, and the unobserved quarks the dark quarks.
In this way each quark has two potential directions to radiate in. From here our logic will follow that of a photon traversing a double slit. It will explore all paths until a suitable destination is found.
Since the quarks are radiating into one another, they never leave the space of the proton. From the outside oberver, the proton appears to have one shared interior space with 3 time dimensions. As such we only see one quark at a time as they flow into each other. We will call the observed quark the light quark, and the unobserved quarks the dark quarks.
\[ r = 8 \]
\[ g = 1 \]
\[ b = 10 \]
\[ R = r^r = 8^8\]
\[ D = b^b = 10^{10} \]
\[ H = b^{2^1 + 2^2 \times 2^3} = 10^{34}\]
Superpositions
By enumerating the possible combinations of dark quarks we can create a set of internal super positions for for the observed proton.
We can define two monochrome states in the form of a three node cyclic graph,one red and one blue.
Retro Positions:
R = 16777216
Duper Positions:
D = 10000000000
Future Tree
Moving forward in time we can define a binary tree of alternating red, green, and blue quarks. The total future positions are a count of the blue nodes and completes at the second level before recurring to the origin.
By enumerating the possible combinations of dark quarks we can create a set of internal super positions for for the observed proton.
We can define two monochrome states in the form of a three node cyclic graph,one red and one blue.
Retro Positions:
R = 16777216
Duper Positions:
D = 10000000000
Future Tree
Moving forward in time we can define a binary tree of alternating red, green, and blue quarks. The total future positions are a count of the blue nodes and completes at the second level before recurring to the origin.
\[ P ≈ \frac{R}{H} \cdot {\small \textcolor{grey}{kg}}\]
\[ G ≈ \frac{Q_d}{D} \cdot {\small \textcolor{grey}{m^3 / (s^2 \cdot kg) }}\]
\[ h ≈ \frac{Q_d \cdot b}{H} \cdot {\small \textcolor{grey}{(kg \cdot m^2) / s }}\]
Approximations
Ratios of the dark quarks and the proton super positions can approximate the measured constants of mass, gravitation, and radiation.
The units of gravitation show it functions over a volume while the quantum units define an area.
Ratios of the dark quarks and the proton super positions can approximate the measured constants of mass, gravitation, and radiation.
The units of gravitation show it functions over a volume while the quantum units define an area.
\[ Rr = \frac{r^2}{2b} \]
\[ Rb = \frac{b^5}{2} + b^3\]
\[ P = \frac{R + Rr - Rb}{H} \]
Retro Tree
The retro tree runs backwards.
Mass is created by subtracting
the blue from the red.
The retro tree runs backwards.
Mass is created by subtracting
the blue from the red.
\[ \mu = \frac{4 \pi}{b^{r - g}} \cdot {\small \textcolor{grey}{m^3/ ( s^2\cdot kg )}}\]
\[ \varepsilon = \frac{g}{\mu C^2} {\small \textcolor{grey}{\cdot s^2 / ( m^3\cdot kg)}}\]
Electromagnetism
The containment of color reveals the magnetic and electric constants.
When specifying in units of kilograms, meters, and seconds we can see the magnetic and gravitational constants have identical units, with the electric constant reversing space and time.
The containment of color reveals the magnetic and electric constants.
When specifying in units of kilograms, meters, and seconds we can see the magnetic and gravitational constants have identical units, with the electric constant reversing space and time.
\[ Q_s = Q_l^{\ \ 2} = 1/9 \]
\[ Q_r = \frac{Q_s \cdot b }{2} = 10/18 \]
Quarkini
The quarks inside the quarks
The red at the third level is the shadow quark
The blue at the fifth level is the radiant quark
We consider the green node in the center the origin. The quark at the origin has come from the red node above it. The quark will traverse all possible paths. Eventually one blue node at the bottom will complete a circuit. The blue is redshifted to magenta as the shadow returns to the origin and the radiant quark is released.
The quarks inside the quarks
The red at the third level is the shadow quark
The blue at the fifth level is the radiant quark
We consider the green node in the center the origin. The quark at the origin has come from the red node above it. The quark will traverse all possible paths. Eventually one blue node at the bottom will complete a circuit. The blue is redshifted to magenta as the shadow returns to the origin and the radiant quark is released.
\[ m = \frac{b + r}{2} = 9 \]
\[ c = m Q_l = 3 \]
\[ y = m Q_d = 6 \]
Secondary Colors
CMY complementary colors of RGB
Second Order RGB
CMY complementary colors of RGB
Second Order RGB
| r | → | { g, c } |
|---|---|---|
| g | → | { b, m } |
| b | → | { r, y } |
| c | → | { y, r } |
| m | → | { c, g } |
| y | → | { m, b } |
\[ vol(r) = 4/3πr^3 \]
\[ area(r) = 4πr^2 \]
Electric Flatland
Radiation expands in 5 Dimensions
width, height, depth, electric, magnetic
The least action between photons
occurs on their 4D intersection
We live in an electric flatland
only seeing the 3D volume and
2D surface area of matter
Radiation expands in 5 Dimensions
width, height, depth, electric, magnetic
The least action between photons
occurs on their 4D intersection
We live in an electric flatland
only seeing the 3D volume and
2D surface area of matter
\[ r \cdot m \cdot b = 8 \cdot 9 \cdot 10 \]
\[ dR = \frac{b^5}{m^3} \]
\[ dV = \frac{vol(b) - vol(m)}{\pi^2 b^3} \]
\[ dA = \frac{area(b) - area(m)}{b^4} \]
\[ dI = \frac{ \sqrt{ r^2 + (b - r)}^2}{b^5} = \frac{ r^2 + (b - r)}{b^5}\]
\[ dE = \left(\frac{1}{\sqrt{2} \cdot b^4}\right)^2 = \frac{g}{2 b^r} \]
\[ A = dR - dV - dA + dI + dE \]
\[ Á = A - (A \% 1) \]
\[ \alpha = \frac{1}{A} \]
\[ \alpha' = \frac{1}{Á} \]
Alpha
blue and red quarks
mix into magenta
blue and red quarks
mix into magenta
\[ S = (2^r - r^2) b^4\]
\[ G = \frac{Q_d + \alpha (Q_s - S/C)}{D} \]
Gravitation
\[ Y = \frac{b^2 + (m+g)}{b^2 \cdot (m+g)} = \frac{b^2 + b}{b^3} \]
\[ h = \left(Q_d + \frac{g}{b^r} - \alpha' Q_r - Y \left(\frac{S}{C}\right)^2 \right) \frac{b}{H} \]
Radiation
\[ \tilde{e} = \sqrt{2 \alpha h \varepsilon C} \cdot {\small \textcolor{grey}{\sqrt{ kg \cdot m^2 / s }}}\]
\[ \hat{e} = \frac{P}{y \pi^5} \cdot \textcolor{grey}{kg}\]
\[ \ddot{e} = \hat{e} \cdot \sqrt{1 - \alpha' ^{\ 2}} \]
\[ e = \ddot{e} + \frac{\hat{e} - \ddot{e}}{\pi} - \frac{y}{H b^3} - \frac{2 - Y}{H b^5} \]
Electron
The units of charge squared are equal to those of the quantum constant.
The units of charge squared are equal to those of the quantum constant.
\[ N = \frac{R + g - c^m + m (g - c^y + m c - y^c) - y}{H} \]
\[ \beta = Á\frac{S}{C} \left(b^3 + c\right) \cdot \textcolor{grey}{s} \]
Retro Future Tree
combined past and future trees
combined past and future trees
\[ \Lambda = \frac{\frac{b^2 + b + g/2}{b^3 - g/2}}{H^{c/2}} \cdot {\small \textcolor{grey}{1/m^2}}\]
Future Retro Tree
lambda