But, I digress.
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Anyway, we need a discussion on Mythology (not just greek!)
Posted 11 October 2003 - 12:24 AM
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| Let us assume that time is the 4th dimension, since we are confined to a lesser dimension, we cannot feel or see anything more than a projection of time. It is essentially equivalent to "flat land" falling through the 3rd dimension. Our understanding of time is limited at best and outright pathetic at worst. |
| QUOTE |
| I want to make this easy to see and understand so let’s use a "Geometrical Hypercube" to visually guide us as our example: First we must define a dimension as being a direction, so let’s create those directions now. Step One. First we begin with a point, in the world of dimensions a point, although it exists, does not occupy any space. Next we take a second point, and place it 2" inches from the first point. So far so good. (But remember a point does not occupy any space.) Then we draw a line and connect them together. What we have done is create a one-dimensional line segment. Let’s say, for practical purposes, our line segment has created depth. Step Two. Now we have to move our 2" line segment at right angles to itself. In doing so we create a two-dimensional plane 2" inches by 2" inches square and in the process we have added width. Now if our plane is perfectly square, as it should be, our corners will all be 90 degrees’. Step Three. We now move our two dimensional plane at right angles to itself. That creates a three dimensional cube 2" inches in depth, 2" inches in width, and now we have added 2" inches in height. Once again if our cube is perfectly square all the corners will be 90 degrees. All in all this is pretty easy so far wouldn’t you agree? DEPTH, WIDTH, HEIGHT, one, two, three dimensions. But now comes the interesting part. Remember how we defined a dimension as being a direction? Well now we are about to enter into the realm of the fourth dimension. Step Four: Next we move our three-dimensional cube at right angles, right angles un to itself. When we do that we create a four-dimensional Tesseract (or Hypercube). Now the hard part is I can’t show you a Tesseract or a Hypercube because the only place they exist is in the fourth dimension. You see in the fourth dimension every corner of every cube of the Tesseract or Hypercube would have to be at a 90-degree angle to every other corner. I can however show you the most unique shadow our three dimensional world has ever seen of the this four dimensional object. What is a four dimensional shadow? When you hold a three-dimensional object over a flat surface of a table you can see the two-dimensional shadow of that object on the table. Since the table is flat you only see the depth and the width of the object on the table, and it’s shadow has no height. The same is true when you take a photograph of a tree; the photo has width and height but no depth. When you hold the "Geometrical Hypercube" or look at it you are seeing the world’s most unique three-dimensional shadow (just like the shadow on the table) of that four-dimensional object that has ever been seen before. Nothing has ever existed like this unique geometrical art piece before. This is the world’s most unique sculpture. Where is the fourth dimension? There are lots of theories as to where and what the fourth dimension might be. Some people call it "Heaven". Some call it in/out or to/from. Where ever it is or what ever it is there is no doubt that it DOES exist mathematically. Simply gaze into the "Geometrical Hypercube" and let your imagination awaken. Let this unique geometrical sculpture carry you to new places and dimensions you have yet to visit. |
Posted 11 October 2003 - 10:16 PM
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Posted 15 October 2003 - 04:23 AM
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Posted 19 November 2004 - 08:32 AM

Posted 19 November 2004 - 09:03 PM


Posted 20 November 2004 - 12:09 AM

Posted 01 May 2005 - 06:41 AM