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Topic: What's so special ...? (Read 377 times) |
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Benoit_Mandelbrot
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What's so special ...?
« on: Feb 27th, 2004, 8:23am » |
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What's so special about this number n=1.76322283435...? There is probably more than one answer.
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« Last Edit: Feb 27th, 2004, 10:07am by Benoit_Mandelbrot » |
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Because of modulo, different bases, and significant digits, all numbers equal each other!
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Eigenray
wu::riddles Moderator Uberpuzzler
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Re: What's so special ...?
« Reply #1 on: Feb 27th, 2004, 8:59am » |
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:n log n = 1, courtesy of Plouffe.
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Benoit_Mandelbrot
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Re: What's so special ...?
« Reply #2 on: Feb 27th, 2004, 10:10am » |
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Sweet website. I should say you should find what's special about it yourself though.
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Because of modulo, different bases, and significant digits, all numbers equal each other!
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John_Gaughan
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Re: What's so special ...?
« Reply #3 on: Feb 27th, 2004, 8:54pm » |
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on Feb 27th, 2004, 8:23am, Benoit_Mandelbrot wrote:What's so special about this number n=1.76322283435...? There is probably more than one answer. |
| Off the top of my head, I think it has something to do with [phi] or e, maybe involving an integral and/or natural logarithm.
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x = (0x2B | ~0x2B) x == the_question
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Benoit_Mandelbrot
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Re: What's so special ...?
« Reply #4 on: Mar 1st, 2004, 6:00am » |
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It seems like nobody cares about this number because it was answered in the first post, but my answer is this: ::nn=e ; n=1/ProductLog(1).::
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« Last Edit: Mar 1st, 2004, 6:01am by Benoit_Mandelbrot » |
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Because of modulo, different bases, and significant digits, all numbers equal each other!
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John_Gaughan
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Re: What's so special ...?
« Reply #5 on: Mar 1st, 2004, 6:33am » |
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Well you did say there was more than one answer.
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x = (0x2B | ~0x2B) x == the_question
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