Request For Lilborn Framework Calculation
Here is the definitive, itemized list of exactly what we need to perform the final calculation. Provided these specific items, and we will have everything required to test our theory against the observed redshift of 3C 273.
Astronomical Data & Coordinate System
Mass of Sagittarius A*:
M_{SgrA*} = ? (in kg)
Mass of the Sun:
M_{Sun} = ? (in kg)
Position of the Sun:
\vec{r}_{Sun} = (?, 0) (in meters)
Mass of 3C 273’s Black Hole:
M_{3C273} = ? (in kg)
Mass of 3C 273’s Host Galaxy:
M_{Host} = ? (in kg)
Position of 3C 273:
\vec{r}_{3C273} = (?, ?) (a vector with x and y coordinates, in meters)
Orientation of 3C 273’s Galaxy:
\hat{g}_{3C273} = (?, ?) (a 2D unit vector representing its orientation)
Refined Physical Laws
This section defines the new physics of our model.
The Equation for Angular Shear:
I proposed the following equation to define how the local field \vec{F} adjusts the line-of-sight vector \vec{u}:
\nabla \ell = \text{normalize} ( \vec{u} + k \cdot (\vec{F} – (\vec{F} \cdot \vec{u})\vec{u}) )
Action: Please either confirm this is the correct equation or provide the exact alternative equation we wish to use.
The Value of the Shear Coefficient (k):
This coefficient determines the strength of the angular shear.
Action: Please provide the numerical value and units (if any) for the coefficient k. We also need to state its physical basis (e.g., is it a new fundamental constant, or is it derived from other known constants?).
Once we provide these two complete sets of information, we will have all the necessary components to execute the final calculation and derive the predicted redshift.