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Quantum Pulse Theory

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Plank's Law
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Quantum Pulse Theory postulates that there exists a minimum quantum of energy with a fundamental wavelength
Plank’s Law taught us that photons come in discrete packets of energy proportional to their frequency. The problem is the electromagnetic spectrum sets no limits on frequency, a photon wavelength can be infinite with an infinitesimally small energy. De Broglie’s famous wave equation tells us the wavelength of a moving particle is inversely proportional to its velocity, again becoming infinitely large as the velocity approaches zero.
By introducing an indivisible unit of energy, it is possible to create quantized forms of these equations that provide identical mathematical results while eliminating all singularities.
This site introduces the quantized, singularity free forms of Plank’s Law, Einstein’s relativistic energy momentum equation, and de Brogile’s relativisitic wave equation. In many cases the quantized versions are simpler in form and are proven mathematically equivalent. The proof of this postulate relies on the discovery and verification of the Unit Wavelength.
Does this minimum quantum of energy exist? Do we live in a digital universe? Nature & Max Plank would suggest we do.





 



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Plank's Law
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deBroglie
Equivalence
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