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- w = -(1/41832)*z*(13944*RootOf(_Z^3-2)^2*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^3+189728*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^2+729022*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^2*RootOf(_Z^3-2)+595856*RootOf(_Z^3-2)^2*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^2+1334032*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)+520856*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)*RootOf(_Z^3-2)+3998680*RootOf(_Z^3-2)^2*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)+4893443+2505415*RootOf(_Z^3-2)+15017075*RootOf(_Z^3-2)^2)/RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^2, x = RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)*z, y = -(1/84)*z*(441*RootOf(_Z^3-2)^2-20*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^2*RootOf(_Z^3-2)+200+56*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)+4*RootOf(165336*_Z^4-99920150-93444981*RootOf(_Z^3-2)-259275460*RootOf(_Z^3-2)^2+(-26635840-22454544*RootOf(_Z^3-2)-69041672*RootOf(_Z^3-2)^2)*_Z+(-5290584-10705496*RootOf(_Z^3-2)-11246948*RootOf(_Z^3-2)^2)*_Z^2+(-18592-92960*RootOf(_Z^3-2)-464800*RootOf(_Z^3-2)^2)*_Z^3, label = _L2)^2), z = z
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