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Yet another Fibonacci mini-challenge (HP-42S/Free42)
12-07-2018, 06:31 PM
Post: #16
RE: Yet another Fibonacci mini-challenge (HP-42S/Free42)
(12-07-2018 03:41 PM)Gerson W. Barbosa Wrote:  While testing it, I noticed that \(\varphi^{39}\approx \frac{\pi ^{17}}{2}\). A little tweaking, making use of the apparent \(\sqrt{2}\) factors present in both sides of the expression, gives

How? I mean it is not that one computes pi to the 17 every other day. I am really interested how it comes to your mind to compute such values.

Or you go through all the initial exponents. Say, 1 to 30 ?

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RE: Yet another Fibonacci mini-challenge (HP-42S/Free42) - pier4r - 12-07-2018 06:31 PM



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