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| Tags: 4th, angles, dimension, right, universe |
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#1
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The universe is the hypersurface of the 4th dimension. Space-time is
the hypersphere surface. The hypersphere is in continual expansion. Mitch Raemsch Twice Nobel Laureate 2008 |
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#2
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On Apr 1, 6:12*pm, wrote:
The universe is the hypersurface of the 4th dimension. Space-time is the hypersphere surface. The hypersphere is in continual expansion. Mitch Raemsch Twice Nobel Laureate 2008 The universe and the 4th spatial dimension are at right angles to each other. Mitch Raemsch Twice Nobel Laureate 2008 |
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#3
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I said that 45 years ago.
-- Anon wrote in message ... On Apr 1, 6:12 pm, wrote: The universe is the hypersurface of the 4th dimension. Space-time is the hypersphere surface. The hypersphere is in continual expansion. Mitch Raemsch Twice Nobel Laureate 2008 The universe and the 4th spatial dimension are at right angles to each other. Mitch Raemsch Twice Nobel Laureate 2008 |
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#4
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On Apr 2, 12:12*pm, wrote:
The universe is the hypersurface of the 4th dimension. Space-time is the hypersphere surface. The hypersphere is in continual expansion. Mitch Raemsch Twice Nobel Laureate 2008 It's technically an imaginary right-angle. |
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#5
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On Apr 2, 8:16 am, wrote:
It's technically an imaginary right-angle. True, it is a right angle only when drawn on a 2D paper. The spacetime is not necessarily Euclidean, but we seem to keep imposing a Euclidean character on it. |
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#6
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On Apr 1, 10:12 pm, wrote:
The universe is the hypersurface of the 4th dimension. Space-time is the hypersphere surface. The hypersphere is in continual expansion. Mitch Raemsch Twice Nobel Laureate 2008 It's not absolutely necessary that it be at a right angle. Only that their relative orientation is at a non-trivial angle. |
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#7
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On Apr 2, 5:16*am, wrote:
On Apr 2, 12:12*pm, wrote: The universe is the hypersurface of the 4th dimension. Space-time is the hypersphere surface. The hypersphere is in continual expansion. Mitch Raemsch Twice Nobel Laureate 2008 It's technically an imaginary right-angle. There are no roots of negative involved. Mitch Raemsch Twice Nobel Laureate 2008 |
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