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universe almanac |
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Havona World Count Theory
Before sharing my favourite formula thus far, I want to bring some points to the fore which might make it easier to believe that this is *the* formula. (hehe!) First, consider the figures given: "thirty-five million" and "two hundred and forty-five million". Both of these figures clearly are rounded off, with the actual numbers somewhat higher. But want kind of rounding was done? There are two possibilities, assuming consistent rounding. One is that the numbers are rounded off to the nearest million, in which case the actual count for the first circuit is between 35 and 35.5 million, and the seventh circuit between 245 and 245.5 million. The other possibility is that the figures were rounded off to the nearest *five* million. In that case, the actual count is between 35 and 37.5 million, and 245 and 247.5 million. This latter type of rounding will come in handy :) Secondly, consider the figures again: "thirty-five million" and two hundred and forty-five million". Why did the revelators only reserve the significant digits for the millions and not say, the thousands? Brevity might have been a reason. But perhaps primarily it was because no further significant figures were required. In other words, if the world counts for each circuit did happen to be multiples of a million, there would simply be no need to give significant digits in the thousands. It could, indeed, be a clue. Thirdly, consider the phrase "with proportionate numbers intervening". This has been the stickler, and a big reason why I haven't been overly thrilled with my formulas thus far. Although they were close to yielding proportionate numbers, they yielded figures slightly off the straight line. They were slightly curved. And I had thought such was unavoidable, since it is a mathematical fact that 7 evenly (proportionately) spaced numbers cannot add up to a number like one billion, which has no factors of seven. How to get around this? What if there was not one simple linear (proportionate) line, but a simple linear oscillation around a straight (proportional) line? As will be seen, it would still be true that there were "proportionate numbers intervening". And so with that primer, the formula:
This yields the number of worlds for circuits n = 1 to 7:
Seven things to notice:
Brought to you by your reluctant resident numerologist, Mark Mark Underwood
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