How Quantum is Life?

Voting Deadline: December 1, 2025 at 10AM US EST

Abstract

The photon is used to physically probe and trace the discrete, digital, dynamic nature of x4 as the quantum nature of physical measurement is examined, while the foundational papers of Planck, Bohr, Heisenberg, et al. are exalted, lead by Einstein’s statement that physics “starts from experience and ends in it.” In its simplest case, a photon oscillates while propagating at c as a probabilistic wave-front expanding through the three spatial dimensions in a spherically-symmetric manner, as demonstrated by the classic double-slit experiment, leading to the natural conclusion that x4, in which the photon remains stationary according to relativity, must thusly be oscillating and propagating at c as a spherically-symmetric expanding wavefront. Relativity informs us that all of a photon’s motion is through the three spatial dimensions, thusly dictating that the timeless, ageless photon remains stationary in the fourth dimension x4. As electromagnetic radiation (the photon) is quantized, while there is no evidence for quantum gravity, we may conclude that x4 is quantized and digital in nature, while the three spatial dimensions are continuous and analog in nature. qp-pq=iħ (Born & Heisenberg) and x4=ict or dx4/dt=ic (Einstein & Minkowski) are fundamental relationships of QM and relativity. Both equations have differentials on the left and an i on the right, as Bohr noted, suggesting that a foundational change is occurring in a “perpendicular” manner, implying a fourth moving dimension. qp-pq = iħ reflects the discrete increment and quantum action—ħ —that emerges from the dynamic, discretely parceled space-time geometry born by the discrete wavelength of x4’s expansion; while dx4/dt=ic, from which relativity and its postulates derive, sets the velocity of the expansion of x4 to c. A physical model encompassing both Einstein’s “elementary foundations” of relativity and Schrodinger’s “characteristic trait” of QM—entanglement—is presented.
Dr. Elliot McGucken
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