superseeker 9,98,516,1870 exact solution.
Don McDonald
parabola at paradise.net.nz
Sat Nov 16 10:24:46 CET 2002
Prog 9,98,516D,
6th degree polynomial fit, exact fit.
Fixed, I hope.
don.mcdonald. 16.11.02 22:18 *spool.
coefficient 0 5369 = 5369 *(x-5)^0
coefficient 1 5184+7/15 = 5184.46667 *(x-5)^1
coefficient 2 2079-11/180 = 2078.93889 *(x-5)^2
coefficient 3 443+1/6 = 443.166667 *(x-5)^3
coefficient 4 53-1/36 = 52.9722222 *(x-5)^4
coefficient 5 101/30 = 3.36666667 *(x-5)^5
coefficient 6 4/45 = 0.08888889 *(x-5)^6
x-5, yEIS (DATA), predicted, RESIDual.
-4 9, 9 5.68434189E-14
-3 98, 98 -2.88480351E-12
-2 516, 516 -5.68434189E-13
-1 1870, 1870 -4.54747351E-13
0 5369, 5369 0
1 13132, 13132 -1.8189894E-12
2 28560, 28560 3.63797881E-12
3 56772, 56772 0
4 105105, 105105 0
5 183678, 183678 2.91038305E-11
error is now extremely small , LESS THAN 3e-11.
possibly exact. BASIC64.
[ not a triangular no. /90].
fixed. closed *ram 6polyA.
It took me a lot of trials.
> grahamwolf.first/ats.Data.don.6polyA
> grahamwolf.first/ats.Data.don.9,98,516D
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