Abstract and Introduction
Cooling a simulated system to zero degrees Kelvin [1] is examined in this exploratory pilot study. The zero Kelvin systems produced can be saved and used in other studies as initial states without any electromagnetic (EM) radiation or particle motion. Methods to produce these zero Kelvin states and some results on their properties are presented and discussed.
Methods, Results and Discussion
Fig. 1: Final Densities at Zero Kelvin
Legend: VSUF (blue), SVUF (pink) bit operations order -- unconditional (U), scalar (S), vector (V) and strong (F).
The quantization of space and time in binary mechanics (BM) [1] may explain mechanisms underlying laws of electromagnetism (EM) [2] and raise new issues. A key criterion for a physics theory explaining phenomena at a more microscopic level such as BM, is that its laws converge on well-established physics laws at more macroscopic levels. For example, quantum electrodynamics reduce to Maxwell's equations at more macroscopic levels; Special Relativity (SR) reduces to Newtonian mechanics at low observer frame velocities compared to the speed of light in vacuum. To what extent is this true for the postulates and laws of BM? Does BM raise new issues or imply predictions of new EM phenomena?
Fig. 1: Surface View of Two Adjacent Spot Cubes
Legend: Each color-coded spot is a 2x2x2 cube of bits. A spot cube contains 8 spots, 4 of which are partially visible in this view. Electron spots (e-L; white) and right (R) and left (L) d quark (d) spots (r, red; g, green; b, blue). Mites (circles) and lites (arrows and stars). Stars are lites moving toward the viewer. Purple arrows indicate the direction of the three inter-dimensional strong bit operations within a spot, one of which is visible in each spot in this view.
A possible binary mechanical (BM) [1] basis for superconductivity at low temperatures is presented.
Methods
The present data was obtained from the output .csv file of the BM simulator, using procedures described previously for a 48x48x48 spot cube simulation [2] [3]. Per a kinetic motion concept, temperature was operationally defined as the sum of bit motion per Tick due to either scalar (S) or vector (V) potentials. The proportion of bits in electron spots was the ratio of the bits in electron spots (e-L column in output file) to the total bits (Total column).
Results
Fig. 1: Proportion of bits in electron spots vs temperature
