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Re: 4D Desargues’ theorem?
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donschro
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Re: 4D Desargues’ theorem? - 01-20-2007, 01:27 AM

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Anyway, if nature doesn't have 4 spacial dimension
It would seem as though nature does have a 4th spacial dimension though likely we can't observe it. I believe ancient mathemeticians solve it's probable existence through the logical extension of the base number of spacial projection, which is a true progression in itself. They correctly identified the base number for the progression of the 4th dimension as 24, observed that the existence of the forth dimension was related to time and divided the first observable unit of time, the cycle of day and night, into 24 segments of time, 12 in the period of darkness and 12 in period of light. An hour only has 60 minutes of time composed of 60 seconds each by relatively modern definition.

Incidentally, it's fun to observe that reaching beyond the probability of spacial projection the base number for the progression of any interger to the nth power can be used to solve the progression of all integers to the same power by simple addition far faster than a modern mathemetician can multiply the numbers without using an electronic device.

Maybe I should have started a new thread.

Last edited by donschro : 01-20-2007 at 01:29 AM. Reason: correct spelling
  
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