|
\(a_{1}=+1.000000000\) |
\(a_{2}=+1.483752808\) |
\(a_{3}=+0.000000000\) |
\(a_{4}=+1.201522394\) |
\(a_{5}=+1.297013269\) |
\(a_{6}=+0.000000000\) |
\(a_{7}=+0.586593337\) |
\(a_{8}=+0.299009418\) |
\(a_{9}=+0.000000000\) |
\(a_{10}=+1.924447080\) |
\(a_{11}=+1.579850677\) |
\(a_{12}=+0.000000000\) |
\(a_{13}=-0.618568547\) |
\(a_{14}=+0.870359510\) |
\(a_{15}=+0.000000000\) |
\(a_{16}=-0.757866331\) |
\(a_{17}=-1.057043395\) |
\(a_{18}=+0.000000000\) |
\(a_{19}=+1.787922333\) |
\(a_{20}=+1.558390488\) |
\(a_{21}=+0.000000000\) |
\(a_{22}=+2.344107878\) |
\(a_{23}=-0.018299016\) |
\(a_{24}=+0.000000000\) |
\(a_{25}=+0.682243420\) |
\(a_{26}=-0.917802819\) |
\(a_{27}=+0.000000000\) |
\(a_{28}=+0.704805030\) |
\(a_{29}=-0.254847276\) |
\(a_{30}=+0.000000000\) |
\(a_{31}=+1.531145308\) |
\(a_{32}=-1.423495714\) |
\(a_{33}=+0.000000000\) |
\(a_{34}=-1.568391105\) |
\(a_{35}=+0.760819340\) |
\(a_{36}=+0.000000000\) |
\(a_{37}=+0.640396944\) |
\(a_{38}=+2.652834780\) |
\(a_{39}=+0.000000000\) |
\(a_{40}=+0.387819178\) |
\(a_{41}=-0.560796523\) |
\(a_{42}=+0.000000000\) |
\(a_{43}=+0.107248552\) |
\(a_{44}=+1.898226003\) |
\(a_{45}=+0.000000000\) |
\(a_{46}=-0.027151426\) |
\(a_{47}=+1.651679157\) |
\(a_{48}=+0.000000000\) |
\(a_{49}=-0.655909541\) |
\(a_{50}=+1.012283035\) |
\(a_{51}=+0.000000000\) |
\(a_{52}=-0.743231107\) |
\(a_{53}=+0.043504361\) |
\(a_{54}=+0.000000000\) |
\(a_{55}=+2.049050953\) |
\(a_{56}=+0.175475683\) |
\(a_{57}=+0.000000000\) |
\(a_{58}=-0.378300256\) |
\(a_{59}=+0.035685964\) |
\(a_{60}=+0.000000000\) |
\(a_{61}=-0.061574030\) |
\(a_{62}=+2.273473251\) |
\(a_{63}=+0.000000000\) |
\(a_{64}=-1.357103217\) |
\(a_{65}=-0.795890107\) |
\(a_{66}=+0.000000000\) |
\(a_{67}=+0.226492703\) |
\(a_{68}=-1.247332987\) |
\(a_{69}=+0.000000000\) |
\(a_{70}=+1.101787411\) |
Showing all 70 available coefficients