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From: Aiya-Oba on 4 Jan 2010 17:09 (a/b)^2 = 2 Where a, is 44721359550, and b, is 31622776604. - Aiya-Oba (Philosopher) Such thant, ( 44721359550/31622776604)^2 = 2 = (1.414213562)^2 = 2 Q E D. Pythagoras is vindicated. -Aiya-Oba
From: bert on 4 Jan 2010 17:29 On 4 Jan, 22:09, Aiya-Oba <aaiya...(a)rcc.mass.edu> wrote: > (a/b)^2 = 2 > Where a, is 44721359550, and b, is 31622776604. Idiot. Even the Windows Calculator program can show that for those values, 2b^2 - a^2 = 292603343132, which is very far from zero. --
From: porky_pig_jr on 4 Jan 2010 19:19 On Jan 4, 5:09 pm, Aiya-Oba <aaiya...(a)rcc.mass.edu> wrote: > (a/b)^2 = 2 > Where a, is 44721359550, and b, is 31622776604. > - Aiya-Oba (Philosopher) > > Such thant, > > ( 44721359550/31622776604)^2 = 2 > > = (1.414213562)^2 = 2 > Q E D. > Pythagoras is vindicated. > -Aiya-Oba Have you seen the postings from Invers19? You may be interested in their results.
From: Philippe 92 on 4 Jan 2010 20:36 bert a �crit : > On 4 Jan, 22:09, Aiya-Oba <aaiya...(a)rcc.mass.edu> wrote: >> (a/b)^2 = 2 >> Where a, is 44721359550, and b, is 31622776604. > > Idiot. Even the Windows Calculator > program can show that for those values, > 2b^2 - a^2 = 292603343132, which is > very far from zero. and a little more shows : 63018038201 / 44560482149 < sqrt(2) < 26102926097 / 18457556052 is even much much more accurate that the Oba's approximation, which is a very bad one in the order of N/D with N in the 11 digit range. 2x44560482149^2 - 63018038201^2 = 1 !!! 2x18457556052^2 - 26102926097^2 = -1 !!! These values might have been calculated even before Pythagora's time from an algorithm known by Babylonians ! Regards. -- Philippe C., mail : chephip, with domain free.fr site : http://mathafou.free.fr/ (mathematical recreations)
From: mike3 on 4 Jan 2010 21:53 On Jan 4, 3:09 pm, Aiya-Oba <aaiya...(a)rcc.mass.edu> wrote: > (a/b)^2 = 2 > Where a, is 44721359550, and b, is 31622776604. > - Aiya-Oba (Philosopher) > > Such thant, > > ( 44721359550/31622776604)^2 = 2 > > = (1.414213562)^2 = 2 > Q E D. > Pythagoras is vindicated. > -Aiya-Oba Note that 1.414213562 is NOT equal to sqrt(2). 1.414213562^2 = 1.999999998944727844 exactly. 1.999999998944727844 != 2. Busted!
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