Constantinos,
"I show Planck's Formula for blackbody radiation to be an exact mathematical tautology and not a physical law per se. This result explains why the experimental blackbody spectrum matches so perfectly the theoretical curve!"
Then your theory suffers the same flaw as quantum theory -- by assuming what it means to demonstrate.
Planck's result is derived from physical measurement, not from curve-fitting. What makes it a law, is that Planck shows this energy distribution to uniquely correspond to bodies in thermodynamic equilibrium, "black" bodies.
Physical laws prescribe limits. Quantum theory proponents who want to enshrine nonlocality as a physical law -- as purportedly demonstrated by the experimental results of Bell-Aspect -- either forget or ignore this fact.
Let me take a classical example of curve-fitting -- Kepler's first law of planetary motion. "A planet's orbit is an ellipse." Why is it a physical law and not, as you say, a tautology? -- because if we relied on curve fitting to validate it, we could not. I like the way that Leslie Lamport ("Buridan's Principle," Found. Phys. April 2012) framed his argument in those terms: "To understand the meaning of Buridan's Principle as a scientific law, consider the analogous problem with classical mechanics. Kepler's first law states that the orbit of a planet is an ellipse. This is not experimentally verifiable because any finite-precision measurement of the orbit is consistent with an infinite number of mathematical curves. In practice, what we can deduce from Kepler's law is that measurement of the orbit will, to a good approximation, be consistent with the predicted ellipse."
Likewise, you neglect that the agreement of the blackbody curve with your own theory applies only to a system in thermodynamic equilibrium, ignoring the infinity of curves that would be required to generalize it to all possible thermodynamic states.
Tom