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Equation with log LN
03-26-2020, 12:10 PM
Post: #16
RE: Equation with log LN
You don't need multi-precision floats, but you have to desingularize the equation if you want to improve the accuracy of 1+exp(-99)/2. The next command will also work on the Prime:
f:=x^2-100-log(x^2-1); x:=1+h; h:=exp(-99)/2*(1+k); [kk]:=fsolve(normal(f),k=-0.1..0.1);
Therefore x-1 is approximatively exp(-99)/2*(1+kk)
kk being approx 4.7e-13, in fact 1+exp(-99)/2 is already a numeric approximation of x with 50 digits.
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Messages In This Thread
Equation with log LN - Jan 11 - 03-24-2020, 07:47 PM
RE: Equation with log LN - Eddie W. Shore - 03-25-2020, 07:30 PM
RE: Equation with log LN - Jan 11 - 03-25-2020, 08:15 PM
RE: Equation with log LN - jfdHP - 03-25-2020, 09:45 PM
RE: Equation with log LN - Jan 11 - 03-25-2020, 10:38 PM
RE: Equation with log LN - Mark Hardman - 03-26-2020, 12:46 AM
RE: Equation with log LN - Jan 11 - 03-26-2020, 06:53 AM
RE: Equation with log LN - ijabbott - 03-26-2020, 07:08 AM
RE: Equation with log LN - ijabbott - 03-26-2020, 07:29 AM
RE: Equation with log LN - Jan 11 - 03-26-2020, 07:33 AM
RE: Equation with log LN - ijabbott - 03-26-2020, 07:36 AM
RE: Equation with log LN - Jan 11 - 03-26-2020, 07:58 AM
RE: Equation with log LN - CyberAngel - 03-26-2020, 08:19 AM
RE: Equation with log LN - parisse - 03-26-2020, 08:33 AM
RE: Equation with log LN - rombva - 03-26-2020, 10:20 AM
RE: Equation with log LN - parisse - 03-26-2020 12:10 PM
RE: Equation with log LN - rombva - 03-26-2020, 01:00 PM
RE: Equation with log LN - CyberAngel - 03-26-2020, 02:21 PM
RE: Equation with log LN - parisse - 03-26-2020, 02:55 PM
RE: Equation with log LN - rombva - 03-26-2020, 03:24 PM
RE: Equation with log LN - parisse - 03-26-2020, 06:54 PM



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