Monday, November 23, 2009

PART 3 OF SESSION 1 OF COURSE 1

We will now focus of CLUE FITTING.: Pretend that you are in an elevator that only went up. Even if you never used an elevator before, you would know that there would be stairs to let you back down. If there weren't, the people who owned the building that had the elevator would be sued. You know this, because it is the only way people could otherwise get down from the top of the top of the building. So, if you went up in such an elevator, you would look for stairs leading down to where you could leave the building when you wanted to leave. Even if you were an Aborigine with no familiarity with anyone, you would probably look for this.
If a rod has length, it must also have thickness and width. Otherwise, the stuff that would make up its length would be infinitely thin and skinny, and anything with zero size in thickness and width has no reality in length in our three-dimensional perspective. Even if something was a certain length and width, yet was infinitely skinny, it couldn't exist to our perspective, since eliminating one dimension here would phantomize the other dimensions. Even one-dimensional superstrings have a width and thickness, yet, these parameters
are on a pointal level that are discrete although extremely small.
If something has one side, it has another. In order for something to have even a sense of three-dimensions or more, it must have another side. Look at a wall. You see it has height and width. If you can see the entire wall from inside of a building, it is obvious that the height and width both have two sides. Yet, you may wonder, what if there was nothing on the other side of the wall? If the wall had no other side, it would have to be infinitely thin. If it were infinitely thin, it would have no thickness. Only nothingness is infinitely thin. If the wall were nothingness, then it would not exist. If the wall did not exist, then it wouldn't be there to see in the first place. So, whether a phenomenon is one-dimensional up to 96 dimensional, the basis of dimensionality is a three-dimensional basis. Thus, as I will further explain in a later course, a "Mobius Twist" needs a second side that it exchanges with in order to complete the action of its torque. Suppose you put a pizza on your table, your dog is near the table, and you go upstairs for 10 minutes. You come back downstairs to eat the pizza, yet the pizza is gone. The dog is licking its chops, and there is pizza sauce on the dog's lips. From these clues, you know that the dog ate the pizza. Likewise, if you had a diamond in your bedroom, it was later strangely missing, and the mirror in that room was scraped, you would know that somebody stole your diamond as well as wanting to let you know that they stole it. This, too, is discovered through clue fitting. Piecing together obvious circumstances that come together to form a complete picture may be used as a vanguard for any extrapolation in science.

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