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Pi Approximation Day
08-14-2019, 10:46 PM
Post: #26
RE: Pi Approximation Day
(08-14-2019 09:14 PM)Gerson W. Barbosa Wrote:  \(\frac{\frac{26}{7}-\frac{6}{11211}}{\left (\frac{4141}{3313}\right ) ^{\frac{3}{4}}}\)

Puzzle solved Smile
If assumed all octal numbers, numerator converted back to decimal:

22/7 - 6/4745 = 104348/33215 = 3.141592654 (10 digits, rounded)

This value happened to be one of Pi convergents, from continued fraction terms: [3;7,15,1,292,1]
Thus, all is needed is to "remove" the denominator, by changing exponent to 0/4
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Messages In This Thread
Pi Approximation Day - Gerson W. Barbosa - 07-22-2019, 03:41 AM
RE: Pi Approximation Day - ggauny@live.fr - 07-22-2019, 10:01 AM
RE: Pi Approximation Day - burkhard - 07-22-2019, 01:02 PM
RE: Pi Approximation Day - rprosperi - 07-22-2019, 01:05 PM
RE: Pi Approximation Day - Albert Chan - 08-14-2019 10:46 PM
RE: Pi Approximation Day - Albert Chan - 08-15-2019, 03:38 AM
RE: Pi Approximation Day - Claudio L. - 07-22-2019, 07:48 PM
RE: Pi Approximation Day - Dave Shaffer - 07-23-2019, 05:07 PM
RE: Pi Approximation Day - ijabbott - 07-23-2019, 05:18 PM
RE: Pi Approximation Day - jebem - 07-24-2019, 06:03 AM
RE: Pi Approximation Day - bshoring - 07-22-2019, 09:40 PM
RE: Pi Approximation Day - BartDB - 07-23-2019, 05:31 PM
RE: Pi Approximation Day - BartDB - 07-24-2019, 10:30 AM
RE: Pi Approximation Day - ijabbott - 07-23-2019, 05:09 PM
RE: Pi Approximation Day - Erwin - 07-23-2019, 08:26 PM
RE: Pi Approximation Day - Albert Chan - 07-25-2019, 01:26 PM
RE: Pi Approximation Day - Bill Duncan - 07-26-2019, 11:02 PM
RE: Pi Approximation Day - Leviset - 08-14-2019, 09:36 PM



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