Another Post, gave me this idea, for a different way to write this that Mainstream physics would accept and would be simpler. 

start with

4-D Invariant SR Time-space. 

ds²  = dx² + dy² + dz² - (Cdt)²

Quantum Equivalence. 

∇ =d²/dx² + d²/dy² + d²/dz² =  d²(1/dx² + 1/dy² + 1/dz²)

dx_ψ² + dy_ψ² + dz_ψ² =  (d²/∇)

Schrodinger equation

Solve for ∇

∇ = ((iħ(d/dt)ψ[r,t] - V[r,t]ψ[r,t])/((ħ²/2M)ψ[r,t]))^1/2

Now for the Hard part the Energy Stress Tensor

(dx_ψ² + dy_ψ² + dz_ψ²) - (dx_Tuv² + dy_Tuv² + dz_Tuv²) = 0

S_x²/θ_x² = dx²

 

Δx = ((F/M) * Δt²)

d_xx = ((σ_xxA_xx/M) * dt²)

(S_x²/θ_x²)+ (S_y²/θ_y²) + (S_z²/θ_z²) - ((σ_xxA_xx/M) * dt²)²  - ((σ_xyA_xy/M) * dt²)²  - ((σ_xzA_xz/M) * dt²)² - ((σ_yxA_yx/M) * dt²)²  - ((σ_yyA_yy/M) * dt²)²  - ((σ_yzA_yz/M) * dt²)²  - ((σ_zxA_zx/M) * dt²)²  -((σ_zyA_zy/M) * dt²)²  - ((σ_zzA_zz/M) * dt²)²  = dx_Tuv² + dy_Tuv² + dz_Tuv²

 

Lastly Invariant Quantum Relativistic 4-D Time-space.

ds²  = (dx_ψ² + dy_ψ² + dz_ψ²) - (dx_Tuv² + dy_Tuv² + dz_Tuv²) - (Cdt)²

 

Add SR

ds²  = (dx_ψ² + dy_ψ² + dz_ψ²) - (dx_Tuv² + dy_Tuv² + dz_Tuv²) - (Cdt')²

 

V² = V_E² - V_Λ²

V_Λ² _{= H}²_{d(Kiloparsec)}²

V_E²  = 2(∑E_net/M)

 

Useful equations for θ

Useful Energy Equations for ∑E_net = E₁ + E₂ + E₃.... + E_∞

 

 

Edited December 26, 20177 yr by Vmedvil

One more

Edited December 26, 20177 yr by Vmedvil

To put it in the Similar form as Energy Density in the tensor, but you can measure much more with this version as it is not limited to this form.

V_E²  = 2(∑E_net/M)

Electric Field Strength and Magnetic Dipole Moment.

∑E_net  = EQdx + μB

Electric Field

Magnetic Dipole moment μ

Magnetic Field B

Edited December 26, 20177 yr by Vmedvil

http://hydrogen.physik.uni-wuppertal.de/hyperphysics/hyperphysics/hbase/rotq.html

I am starting to realize another useful equation. 

ω_x²V_x² = dx²

ω_y²V_y² = dy²

ω_z²V_z² = dz²

Which is another form of this.

(ω_z²V_z²)+ (ω_y²V_y²) + (ω_x²V_x²) - ((σ_xxA_xx/M) * dt²)²  - ((σ_xyA_xy/M) * dt²)²  - ((σ_xzA_xz/M) * dt²)² - ((σ_yxA_yx/M) * dt²)²  - ((σ_yyA_yy/M) * dt²)²  - ((σ_yzA_yz/M) * dt²)²  - ((σ_zxA_zx/M) * dt²)²  -((σ_zyA_zy/M) * dt²)²  - ((σ_zzA_zz/M) * dt²)²  = dx_Tuv² + dy_Tuv² + dz_Tuv²

Edited December 26, 20177 yr by Vmedvil

!

Moderator Note

Is there a point to this, or are you just posting a bunch of equations and pictures?

 

1 minute ago, swansont said:

!

Moderator Note

Is there a point to this, or are you just posting a bunch of equations?

 

Oh, I am playing with something.

Does anyone  know what a Sqaure Radians  sqaure meter per Hypersecond means in the same context as momentum density?

Radian² Meter²  / Second⁴  = ??? 

What is that a unit of?

9 minutes ago, Vmedvil said:

Does anyone  know what a Sqaure Radians  sqaure meter per Hypersecond means in the same context as momentum density?

Radian² Meter²  / Second⁴  = ??? 

What is that a unit of?

Oh I see what this is screwed up LOL
 

This wrong algebra mistake.

ω_x²V_x² = dx²

ω_y²V_y² = dy²

ω_z²V_z² = dz²

Which is another form of this.

(ω_z²V_z²)+ (ω_y²V_y²) + (ω_x²V_x²) - ((σ_xxA_xx/M) * dt²)²  - ((σ_xyA_xy/M) * dt²)²  - ((σ_xzA_xz/M) * dt²)² - ((σ_yxA_yx/M) * dt²)²  - ((σ_yyA_yy/M) * dt²)²  - ((σ_yzA_yz/M) * dt²)²  - ((σ_zxA_zx/M) * dt²)²  -((σ_zyA_zy/M) * dt²)²  - ((σ_zzA_zz/M) * dt²)²  = dx_Tuv² + dy_Tuv² + dz_Tuv²

Corrected form which actually makes sense.

ω_x²/V_x² = dx²

ω_y²/V_y² = dy²

ω_z²/V_z² = dz²

Which is another form of this correct.

(ω_x²/V_x²) + (ω_y²/V_y²) + (ω_z²/V_z²) - ((σ_xxA_xx/M) * dt²)²  - ((σ_xyA_xy/M) * dt²)²  - ((σ_xzA_xz/M) * dt²)² - ((σ_yxA_yx/M) * dt²)²  - ((σ_yyA_yy/M) * dt²)²  - ((σ_yzA_yz/M) * dt²)²  - ((σ_zxA_zx/M) * dt²)²  -((σ_zyA_zy/M) * dt²)²  - ((σ_zzA_zz/M) * dt²)²  = dx_Tuv² + dy_Tuv² + dz_Tuv²

Edited December 26, 20177 yr by Vmedvil

Well, I fused all this.