Simultaneous Solutions, Coefficients (constants), and Math (Do the Math)

Moar later...   ...however, for now, do the math.

1. Derivation of equations - relationships
2. Boundary conditions
3. Coefficients - constants
4. Determination of COMPLETE SOLUTION

The solution to simple boundary condition problems is well documented. Applying the same technique to the simultaneous solution of the Bohr atom with the Schrödinger model for the atom, for a single hydrogen atom (at low/lowest energies these two models are equivalent):

The boundary conditions are set by environment, the nature of things, man, physics, science, the things one knows, constants, etc.

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Therefore, considering the set of equations mathematically, then once one fully describes the situation, if it is complete, even the constants can be determined.  Thus, as with the fundamental physics constants and the solution to this equation, which is the relationship of the constants condensed from all known, it is possible to solve for the constants. Especially if a few are held at a defined constant value as has been done with NIST/CODATA.

This should be self evident, however, rarely is it talked about in this way...

∴ I AM MR Proton, the man who solved science.

The Surfer, OM-IV

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