|
\(a_{1}=+1.000000000\) |
\(a_{2}=+1.321785678\) |
\(a_{3}=+0.000000000\) |
\(a_{4}=+0.747117378\) |
\(a_{5}=-0.287699156\) |
\(a_{6}=+0.000000000\) |
\(a_{7}=+0.570658424\) |
\(a_{8}=-0.334256628\) |
\(a_{9}=+0.000000000\) |
\(a_{10}=-0.380276624\) |
\(a_{11}=-1.369510364\) |
\(a_{12}=+0.000000000\) |
\(a_{13}=+1.542792336\) |
\(a_{14}=+0.754288131\) |
\(a_{15}=+0.000000000\) |
\(a_{16}=-1.188933002\) |
\(a_{17}=-0.852523045\) |
\(a_{18}=+0.000000000\) |
\(a_{19}=-1.344615903\) |
\(a_{20}=-0.214945039\) |
\(a_{21}=+0.000000000\) |
\(a_{22}=-1.810199185\) |
\(a_{23}=-0.120763339\) |
\(a_{24}=+0.000000000\) |
\(a_{25}=-0.917229196\) |
\(a_{26}=+2.039240814\) |
\(a_{27}=+0.000000000\) |
\(a_{28}=+0.426348825\) |
\(a_{29}=-0.076011150\) |
\(a_{30}=+0.000000000\) |
\(a_{31}=-0.417485685\) |
\(a_{32}=-1.237257985\) |
\(a_{33}=+0.000000000\) |
\(a_{34}=-1.126852750\) |
\(a_{35}=-0.164177947\) |
\(a_{36}=+0.000000000\) |
\(a_{37}=+1.229951710\) |
\(a_{38}=-1.777294040\) |
\(a_{39}=+0.000000000\) |
\(a_{40}=+0.096165346\) |
\(a_{41}=-1.865224500\) |
\(a_{42}=+0.000000000\) |
\(a_{43}=-0.482975421\) |
\(a_{44}=-1.023184955\) |
\(a_{45}=+0.000000000\) |
\(a_{46}=-0.159623446\) |
\(a_{47}=+0.390517640\) |
\(a_{48}=+0.000000000\) |
\(a_{49}=-0.674349655\) |
\(a_{50}=-1.212379268\) |
\(a_{51}=+0.000000000\) |
\(a_{52}=+1.152642749\) |
\(a_{53}=-1.125692265\) |
\(a_{54}=+0.000000000\) |
\(a_{55}=+0.393984822\) |
\(a_{56}=-0.190710813\) |
\(a_{57}=+0.000000000\) |
\(a_{58}=-0.100567123\) |
\(a_{59}=+1.150686610\) |
\(a_{60}=+0.000000000\) |
\(a_{61}=-1.177018033\) |
\(a_{62}=-0.550965901\) |
\(a_{63}=+0.000000000\) |
\(a_{64}=-0.448617078\) |
\(a_{65}=-0.440607019\) |
\(a_{66}=+0.000000000\) |
\(a_{67}=+1.134474537\) |
\(a_{68}=-0.621400276\) |
\(a_{69}=+0.000000000\) |
\(a_{70}=-0.257905694\) |
Showing all 70 available coefficients