@koonigallery2107

8 months ago

It seems like the particles are not in a superposition at all. It seems like the particle is surfing along the spatial field. Like if you rolled a marble along a crumpled cloth. The spatial field and gravitational waves affect its trajectory. Because the fields are fluctuating or contorted along it's path, it's the ( probabilities) or aka super position. It's measurement is it's absolute destination. The spatial / gravitational fields-waves fluctuations, are somewhat chaotic but not absolutely chaotic. So it's position in motion is almost impossible to calculate without knowing the external conditional state. Nobel prize 🏆 in the post please. ( Actually can you send a cheque, do I win a cheque? )

1. **Space-Time Coordinates of a Moving Object (xyz axes)**:
\[ x(t) = x_0 + v_xt \]
\[ y(t) = y_0 + v_yt \]
\[ z(t) = z_0 + v_zt \]

2. **Gravitational Wave Influence**:
We'll represent the influence of gravitational waves as additional terms added to the equations for space-time coordinates.

3. **Photon Energy and Velocity**:
\[ E = hf \]
\[ v = c \]

Combining all these, let's create a simple calculation:

Given:
- Initial coordinates \( x_0, y_0, z_0 \)
- Velocities \( v_x, v_y, v_z \)
- Photon frequency \( f \)

Calculate:
- Space-time coordinates at time \( t \) for the moving object.
- Energy and velocity of the photon.

Here's the combined calculation:

1. **Space-Time Coordinates**:
\[ x(t) = x_0 + v_xt \]
\[ y(t) = y_0 + v_yt \]
\[ z(t) = z_0 + v_zt \]

2. **Gravitational Wave Influence**:
Incorporate additional terms if provided specific details on how gravitational waves influence space-time.

3. **Photon Energy and Velocity**:
- Energy: \( E = hf \)
- Velocity: \( v = c \)

Please provide specific values for \( x_0, y_0, z_0, v_x, v_y, v_z, t, f \) if you'd like to perform the calculation with numerical values.

Something like that but I can't be arsed figuring out the values

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