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#21 | |
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#22 | |
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joe |
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#23 | |
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best, Peter Kirby |
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#24 | |
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#25 | |
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Darn hard to imagine. It's not like 'imagine a circle'. I would bet that nobody has ever seen a circle. We've seen things that look pretty close, but I doubt that anybody's ever drawn a perfect one. Can you imagine n-dimensional space, for n=7, for exampe? Does it have no meaning because you can't imagine it? -denise |
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#27 | |
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Why does being able to write something symbolically via mathematics make it more 'imaginable'? Is 'imaginability' a function of the number of ways that something can be represented? |
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#28 | ||
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Sure, but it's probably not even relevant. I can't even really imagine good-old 3-dimensional space. I don't consider it a "thing," so I don't think it matters. Quote:
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#29 | |
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#30 | |
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