Science Forums 2

[Hasanuddin]

Although no-one has bothered to challenge the assertions of the Dominium model since the original launch of this thread, I am glad that the counter showing the number of views steadily rises. What this tells me is that folks are interested in the topics being presented on this thread, but they choose to passively read, assess, and hold judgment until they’ve digested the ramifications of this new model more thoroughly. Such a reaction would be completely understandable. Perhaps this next move will draw comments (because it is not part of the deductive flow, but is more connected to a very familiar graphic descriptive tool used by Einstein… only slighty augmented to fit the Dominium premise of gravitational repulsion.) By the way, if you are reading this, even if you don’t have anything to comment on, please tell others about what is being disclosed here and now.

Move #4
Einstein’s Graphic: the Checkerboard of Space-time
At this point let me pause, and change gears a little. I want to tell you a little vignette. The following is from a different game, not Deduction. Rather, this is a scientific role-playing game. The idea is that you take some other scientist’s model, metaphor, analogy, etc, and then try to meld it into your own application. Kind’a like a Borg assimilation (sorry I’m showing my age.) This Compatibility analysis will be between the Einstein’s checkerboard of space-time and its fit into Dominium implications.

The checkerboard graphic is so wellknown; it is almost cliché. Objects composed of matter cause the fabric of space-time to “buckle” under their gravitational presence. Gravitational attraction is shown like two cannonballs on a stretched sheet always coming together. For the Dominium model, this graphic becomes “perfect” with one minor alteration. For the sake of argument, antimatter causes space-time to buckle-up, rather than buckle-down. Just as in the cannonball demo, two buckle-up antiparticles would feel gravitational attraction among other antiparticles. Also consider placing a buckle-up next to a buckle down. Would there be an attraction?… no, quite the opposite, the most likely force given this configuration would be a repulsion. Also, using this graphic you can imagine how annihilation might occur. Consider it, a buckle up distorting particle occupying the same space as a buckle down particle. Unless space can tear, two particles could not exist simultaneously trying to warp space-time in opposite manners. Einstein’s graphic description of space-time being like a checkerboard fabric meshed perfectly with the Dominium model projections. With one minor “addition” (antimatter considered to exert a buckle-up effect,) this new understanding can now graphically shown gravitational repulsion AND graphically gives window into the reasoning behind annihilation events.

Einstein originally described this graphic as a sheet stretched tight with two cannonballs placed on it. No matter where the two are placed, they always roll together: hence, a description of like particles gravitationally attracting one another. Now consider one cannonball on the stretched sheet and someone crawls under the sheet and pokes a broom handle from below up into the sheet; no matter where this would be done, the cannonball would roll away.

The broom and cannonball cannot occupy the same place at the same time without tearing the sheet. Hence, annihilation.

Another answer that comes from the new&improved checkerboard graphic is an explanation for the flatness of both space-time and mass distribution. Consider this graphic on a much larger scale, where the particles under analysis are individual galaxies. The Dominium predicts self-assembly and therefore alternating galaxies, matter neighboring antimatter and antimatter neighboring matter, and so on, but not mixing. Consider that picture. Alternating galaxies, one buckle-up next to buckle down out infinitely in all directions. Because of the alternative pattern, roughly, if not exactly, half would be comprised of matter and half antimatter. Also, the degree of warp would appear to be even. Hence, measurements from a place like Earth would show uniformity in mass distribution and a flat event horizon.