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<strong>Cosmic</strong> <strong>Game</strong> © Douglass A. White, 2012 v151207 107<br />

<strong>The</strong> Crossover Problem<br />

Now we <strong>com</strong>e to the crux of the issue about charge. Hardness is a manifestation of<br />

electrostatic charge. When charge be<strong>com</strong>es intense enough to generate chemical bonds,<br />

a collection of atoms and molecules generally precipitates from a gas to a liquid and then<br />

to a solid. This process is governed by the amount of heat present as kinetic energy<br />

among the <strong>com</strong>ponent particles as well as the inherent tendencies of the particles to<br />

associate into structured relationships. This involves the shapes of the <strong>com</strong>ponent<br />

particles and the resultant distances between the charged portions.<br />

When the attraction of the charges is very slight due to fewness of charges, fewness of<br />

particles, and/or inefficient interaction of the charges wrought by the geometry of the<br />

shapes involved, then it is possible to separate the attracting charges by pulling them<br />

apart. However, when the attraction of the charges is very strong due to a high quantity<br />

of charges and particles and/or a geometry that promotes efficient interaction of the<br />

charges, then it be<strong>com</strong>es impractical to pull the charges apart. This is especially true<br />

with hard stone that consists of charged <strong>com</strong>ponents agglomerated into a large mass.<br />

<strong>The</strong> ancients were aware of this problem (as <strong>The</strong>ophrastus <strong>com</strong>ments in section 41 of his<br />

book) and found creative ways to split extremely hard substances that could not be<br />

scratched by the stone and metal tools they generally used. Such methods involved<br />

applying heat, studying the crystal structure, finding tiny flaws or cracks, and so on.<br />

Thus we have a <strong>com</strong>pound issue. We must find the crossover point in the Egyptian<br />

reciprocal system (their standard for m/n = 1/1 = 1), and we must find where they<br />

switched from "pulling apart" (1/n) to "scratching" (m/1). Perhaps the two crossover<br />

points are identical.<br />

<strong>The</strong> problem is further <strong>com</strong>plicated by the presence of other properties such as<br />

brittleness, smoothness, flaws, impurities, irregularities, and so on.<br />

<strong>The</strong> Secret of Ancient Egyptian Alchemy<br />

Recently Margaret Morris published a book titled <strong>The</strong> Great Pyramid Secret: Egypt's<br />

Amazing Lost Mystery Science Returns (Detroit: Scribal Arts, 2010) that reveals<br />

remarkable new discoveries that have been made in material science that are beginning to<br />

explain how the ancient Egyptians created massive pyramids and temples built with huge<br />

blocks of medium-hard to very hard rock within short periods of time in an age when the<br />

only tools they had available were rock pounding balls and crude copper tools.<br />

<strong>The</strong> mystery of the Old Kingdom pyramid construction is <strong>com</strong>pounded by the absence of<br />

quarrying evidence (Old and Middle Kingdom quarrymen used pointed stone picks<br />

inadequate for quarrying blocks), no evidence of a block transport system, no efficient<br />

way to raise the blocks, and high technical perfection in the edifices that we are unable to<br />

reproduce with modern tools. Morris proposes that an emerging new technology of<br />

geopolymerization developed by Dr. Joseph Davidovits can explain how the Egyptians<br />

were able to build huge pyramids to great technical perfection without sophisticated tools<br />

and transport equipment.

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