|
\(a_{1}=+1.000000000\) |
\(a_{2}=-1.803672486\) |
\(a_{3}=+0.000000000\) |
\(a_{4}=+2.253234438\) |
\(a_{5}=-0.062476577\) |
\(a_{6}=+0.000000000\) |
\(a_{7}=-1.552476209\) |
\(a_{8}=-2.260424475\) |
\(a_{9}=+0.000000000\) |
\(a_{10}=+0.112687282\) |
\(a_{11}=+1.533693387\) |
\(a_{12}=+0.000000000\) |
\(a_{13}=-1.164292624\) |
\(a_{14}=+2.800158624\) |
\(a_{15}=+0.000000000\) |
\(a_{16}=+1.823830996\) |
\(a_{17}=+0.252146651\) |
\(a_{18}=+0.000000000\) |
\(a_{19}=+0.387096178\) |
\(a_{20}=-0.140774374\) |
\(a_{21}=+0.000000000\) |
\(a_{22}=-2.766280565\) |
\(a_{23}=-0.223999303\) |
\(a_{24}=+0.000000000\) |
\(a_{25}=-0.996096677\) |
\(a_{26}=+2.100002572\) |
\(a_{27}=+0.000000000\) |
\(a_{28}=-3.498092858\) |
\(a_{29}=-1.381821812\) |
\(a_{30}=+0.000000000\) |
\(a_{31}=+0.336349203\) |
\(a_{32}=-1.029169312\) |
\(a_{33}=+0.000000000\) |
\(a_{34}=-0.454789977\) |
\(a_{35}=+0.096993399\) |
\(a_{36}=+0.000000000\) |
\(a_{37}=-0.852944805\) |
\(a_{38}=-0.698194724\) |
\(a_{39}=+0.000000000\) |
\(a_{40}=+0.141223584\) |
\(a_{41}=-0.521357057\) |
\(a_{42}=+0.000000000\) |
\(a_{43}=-0.367547595\) |
\(a_{44}=+3.455770776\) |
\(a_{45}=+0.000000000\) |
\(a_{46}=+0.404021471\) |
\(a_{47}=+0.074167241\) |
\(a_{48}=+0.000000000\) |
\(a_{49}=+1.410182871\) |
\(a_{50}=+1.796632236\) |
\(a_{51}=+0.000000000\) |
\(a_{52}=-2.623421893\) |
\(a_{53}=-0.749749085\) |
\(a_{54}=+0.000000000\) |
\(a_{55}=-0.095810640\) |
\(a_{56}=+3.509246975\) |
\(a_{57}=+0.000000000\) |
\(a_{58}=+2.492386363\) |
\(a_{59}=+0.435721128\) |
\(a_{60}=+0.000000000\) |
\(a_{61}=-1.208304940\) |
\(a_{62}=-0.606983225\) |
\(a_{63}=+0.000000000\) |
\(a_{64}=+0.032619009\) |
\(a_{65}=+0.071185818\) |
\(a_{66}=+0.000000000\) |
\(a_{67}=+0.170476587\) |
\(a_{68}=+0.561684814\) |
\(a_{69}=+0.000000000\) |
\(a_{70}=-0.178842377\) |
Showing all 70 available coefficients