|
|---|
| \(a_{1}=+1.000000000\) |
\(a_{2}=+0.593407973\) |
\(a_{3}=+0.000000000\) |
\(a_{4}=-0.647866978\) |
\(a_{5}=-1.228188653\) |
| \(a_{6}=+0.000000000\) |
\(a_{7}=-1.404304688\) |
\(a_{8}=-0.977857403\) |
\(a_{9}=+0.000000000\) |
\(a_{10}=-0.728816938\) |
| \(a_{11}=-0.364705683\) |
\(a_{12}=+0.000000000\) |
\(a_{13}=-0.367007661\) |
\(a_{14}=-0.833325598\) |
\(a_{15}=+0.000000000\) |
| \(a_{16}=+0.067598599\) |
\(a_{17}=+0.640172649\) |
\(a_{18}=+0.000000000\) |
\(a_{19}=+1.553720495\) |
\(a_{20}=+0.795702871\) |
| \(a_{21}=+0.000000000\) |
\(a_{22}=-0.216419260\) |
\(a_{23}=-1.570513425\) |
\(a_{24}=+0.000000000\) |
\(a_{25}=+0.508447366\) |
| \(a_{26}=-0.217785272\) |
\(a_{27}=+0.000000000\) |
\(a_{28}=+0.909802634\) |
\(a_{29}=-0.666952201\) |
\(a_{30}=+0.000000000\) |
| \(a_{31}=-1.064812402\) |
\(a_{32}=+1.017970951\) |
\(a_{33}=+0.000000000\) |
\(a_{34}=+0.379883555\) |
\(a_{35}=+1.724751085\) |
| \(a_{36}=+0.000000000\) |
\(a_{37}=-0.145109301\) |
\(a_{38}=+0.921990138\) |
\(a_{39}=+0.000000000\) |
\(a_{40}=+1.200993385\) |
| \(a_{41}=+1.625991836\) |
\(a_{42}=+0.000000000\) |
\(a_{43}=-0.973381712\) |
\(a_{44}=+0.236280929\) |
\(a_{45}=+0.000000000\) |
| \(a_{46}=-0.931955071\) |
\(a_{47}=+1.721740358\) |
\(a_{48}=+0.000000000\) |
\(a_{49}=+0.972072566\) |
\(a_{50}=+0.301720196\) |
| \(a_{51}=+0.000000000\) |
\(a_{52}=+0.237778733\) |
\(a_{53}=-0.904389683\) |
\(a_{54}=+0.000000000\) |
\(a_{55}=+0.447940824\) |
| \(a_{56}=+1.373267023\) |
\(a_{57}=+0.000000000\) |
\(a_{58}=-0.395739610\) |
\(a_{59}=+0.342611496\) |
\(a_{60}=+0.000000000\) |
| \(a_{61}=-1.065046500\) |
\(a_{62}=-0.630501158\) |
\(a_{63}=+0.000000000\) |
\(a_{64}=+0.539985819\) |
\(a_{65}=+0.454039875\) |
| \(a_{66}=+0.000000000\) |
\(a_{67}=-0.521197593\) |
\(a_{68}=-0.398901980\) |
\(a_{69}=+0.000000000\) |
\(a_{70}=+1.067197289\) |
Showing all 70 available coefficients
