1,1,1331,305,1.541981,"\text{Not used}","int((d + e*x^3)/(a + c*x^6),x)","\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}+e\,x\,\sqrt{-a^5\,c^5}+a^2\,c^3\,d\,x\right)\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}+\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}-e\,x\,\sqrt{-a^5\,c^5}+a^2\,c^3\,d\,x\right)\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}-\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}-2\,e\,x\,\sqrt{-a^5\,c^5}-2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}+\ln\left(e\,x\,\sqrt{-a^5\,c^5}-\frac{a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}}{2}+a^2\,c^3\,d\,x+\frac{\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}}{2}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}+\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}+2\,e\,x\,\sqrt{-a^5\,c^5}-2\,a^2\,c^3\,d\,x-\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}-\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}+2\,e\,x\,\sqrt{-a^5\,c^5}-2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{-a^5\,c^5}-3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{-a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}","Not used",1,"log(a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) + e*x*(-a^5*c^5)^(1/2) + a^2*c^3*d*x)*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) + log(a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) - e*x*(-a^5*c^5)^(1/2) + a^2*c^3*d*x)*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) - log(a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) - 2*e*x*(-a^5*c^5)^(1/2) + 3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 + 1/2)*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) + log(e*x*(-a^5*c^5)^(1/2) - (a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3))/2 + (3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i)/2 + a^2*c^3*d*x)*((3^(1/2)*1i)/2 - 1/2)*(-(a^4*c^2*e^3 + c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e - 3*a*d*e^2*(-a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) + log(a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) + 2*e*x*(-a^5*c^5)^(1/2) - 3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 - 1/2)*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) - log(a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) + 2*e*x*(-a^5*c^5)^(1/2) + 3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 + 1/2)*(-(a^4*c^2*e^3 - c*d^3*(-a^5*c^5)^(1/2) - 3*a^3*c^3*d^2*e + 3*a*d*e^2*(-a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3)","B"
2,1,1293,323,2.973157,"\text{Not used}","int((d + e*x^3)/(a - c*x^6),x)","\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}+e\,x\,\sqrt{a^5\,c^5}+a^2\,c^3\,d\,x\right)\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}+\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}-e\,x\,\sqrt{a^5\,c^5}+a^2\,c^3\,d\,x\right)\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}-\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}-2\,e\,x\,\sqrt{a^5\,c^5}-2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}+\ln\left(e\,x\,\sqrt{a^5\,c^5}-\frac{a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}}{2}+a^2\,c^3\,d\,x+\frac{\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}}{2}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3+c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e+3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}+\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}+2\,e\,x\,\sqrt{a^5\,c^5}-2\,a^2\,c^3\,d\,x-\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}-\ln\left(a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}+2\,e\,x\,\sqrt{a^5\,c^5}-2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^3\,c^3\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{a^5\,c^4}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a^4\,c^2\,e^3-c\,d^3\,\sqrt{a^5\,c^5}+3\,a^3\,c^3\,d^2\,e-3\,a\,d\,e^2\,\sqrt{a^5\,c^5}}{216\,a^5\,c^4}\right)}^{1/3}","Not used",1,"log(a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) + e*x*(a^5*c^5)^(1/2) + a^2*c^3*d*x)*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) + log(a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) - e*x*(a^5*c^5)^(1/2) + a^2*c^3*d*x)*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) - log(a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) - 2*e*x*(a^5*c^5)^(1/2) + 3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 + 1/2)*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) + log(e*x*(a^5*c^5)^(1/2) - (a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3))/2 + (3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i)/2 + a^2*c^3*d*x)*((3^(1/2)*1i)/2 - 1/2)*(-(a^4*c^2*e^3 + c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e + 3*a*d*e^2*(a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) + log(a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) + 2*e*x*(a^5*c^5)^(1/2) - 3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 - 1/2)*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3) - log(a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3) + 2*e*x*(a^5*c^5)^(1/2) + 3^(1/2)*a^3*c^3*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(a^5*c^4))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 + 1/2)*(-(a^4*c^2*e^3 - c*d^3*(a^5*c^5)^(1/2) + 3*a^3*c^3*d^2*e - 3*a*d*e^2*(a^5*c^5)^(1/2))/(216*a^5*c^4))^(1/3)","B"
3,1,2510,754,2.779507,"\text{Not used}","int((d + e*x^4)/(a + c*x^8),x)","\frac{\mathrm{atan}\left(\frac{c^3\,d^6\,x-a^3\,e^6\,x+a\,c^2\,d^4\,e^2\,x-a^2\,c\,d^2\,e^4\,x+\frac{2\,d\,e\,x\,\left(a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}\right)}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}-2\,a^2\,c^2\,d^3\,e^2\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}{4}-\frac{\mathrm{atan}\left(\frac{a^3\,e^6\,x-c^3\,d^6\,x-a\,c^2\,d^4\,e^2\,x+a^2\,c\,d^2\,e^4\,x+\frac{2\,d\,e\,x\,\left(a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}\right)}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}-2\,a^2\,c^2\,d^3\,e^2\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}{4}-\mathrm{atan}\left(\frac{-a^3\,e^6\,x\,1{}\mathrm{i}+c^3\,d^6\,x\,1{}\mathrm{i}+a\,c^2\,d^4\,e^2\,x\,1{}\mathrm{i}-a^2\,c\,d^2\,e^4\,x\,1{}\mathrm{i}+\frac{d\,e\,x\,\left(a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}\right)\,2{}\mathrm{i}}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}-2\,a^2\,c^2\,d^3\,e^2\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}-4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{4096\,a^7\,c^5}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{a^3\,e^6\,x\,1{}\mathrm{i}-c^3\,d^6\,x\,1{}\mathrm{i}-a\,c^2\,d^4\,e^2\,x\,1{}\mathrm{i}+a^2\,c\,d^2\,e^4\,x\,1{}\mathrm{i}+\frac{d\,e\,x\,\left(a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}\right)\,2{}\mathrm{i}}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}-2\,a^2\,c^2\,d^3\,e^2\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(-\frac{a^2\,e^4\,\sqrt{-a^7\,c^5}+c^2\,d^4\,\sqrt{-a^7\,c^5}+4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3-6\,a\,c\,d^2\,e^2\,\sqrt{-a^7\,c^5}}{4096\,a^7\,c^5}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"(atan((c^3*d^6*x - a^3*e^6*x + a*c^2*d^4*e^2*x - a^2*c*d^2*e^4*x + (2*d*e*x*(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2)))/(a^3*c^2))/(a*c^3*d^5*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) - 2*a^2*c^2*d^3*e^2*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4))/4 - (atan((a^3*e^6*x - c^3*d^6*x - a*c^2*d^4*e^2*x + a^2*c*d^2*e^4*x + (2*d*e*x*(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2)))/(a^3*c^2))/(a*c^3*d^5*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) - 2*a^2*c^2*d^3*e^2*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4))/4 - atan((c^3*d^6*x*1i - a^3*e^6*x*1i + a*c^2*d^4*e^2*x*1i - a^2*c*d^2*e^4*x*1i + (d*e*x*(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))*2i)/(a^3*c^2))/(a*c^3*d^5*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) - 2*a^2*c^2*d^3*e^2*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*((a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(4096*a^7*c^5))^(1/4)*2i + atan((a^3*e^6*x*1i - c^3*d^6*x*1i - a*c^2*d^4*e^2*x*1i + a^2*c*d^2*e^4*x*1i + (d*e*x*(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))*2i)/(a^3*c^2))/(a*c^3*d^5*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) - 2*a^2*c^2*d^3*e^2*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*(-(a^2*e^4*(-a^7*c^5)^(1/2) + c^2*d^4*(-a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 - 6*a*c*d^2*e^2*(-a^7*c^5)^(1/2))/(4096*a^7*c^5))^(1/4)*2i","B"
4,1,2438,329,2.719427,"\text{Not used}","int((d + e*x^4)/(a - c*x^8),x)","\frac{\mathrm{atan}\left(\frac{a^3\,e^6\,x+c^3\,d^6\,x-a\,c^2\,d^4\,e^2\,x-a^2\,c\,d^2\,e^4\,x+\frac{2\,d\,e\,x\,\left(a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}\right)}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}{4}-\frac{\mathrm{atan}\left(\frac{a\,c^2\,d^4\,e^2\,x-c^3\,d^6\,x-a^3\,e^6\,x+a^2\,c\,d^2\,e^4\,x+\frac{2\,d\,e\,x\,\left(a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}\right)}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}{4}-\mathrm{atan}\left(\frac{a^3\,e^6\,x\,1{}\mathrm{i}+c^3\,d^6\,x\,1{}\mathrm{i}-a\,c^2\,d^4\,e^2\,x\,1{}\mathrm{i}-a^2\,c\,d^2\,e^4\,x\,1{}\mathrm{i}+\frac{d\,e\,x\,\left(a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}\right)\,2{}\mathrm{i}}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}+4\,a^4\,c^4\,d^3\,e+4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{4096\,a^7\,c^5}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{-a^3\,e^6\,x\,1{}\mathrm{i}-c^3\,d^6\,x\,1{}\mathrm{i}+a\,c^2\,d^4\,e^2\,x\,1{}\mathrm{i}+a^2\,c\,d^2\,e^4\,x\,1{}\mathrm{i}+\frac{d\,e\,x\,\left(a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}\right)\,2{}\mathrm{i}}{a^3\,c^2}}{a\,c^3\,d^5\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}+a^5\,c^3\,e\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{5/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}-3\,a^3\,c\,d\,e^4\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{a^7\,c^5}\right)}^{1/4}}\right)\,{\left(-\frac{a^2\,e^4\,\sqrt{a^7\,c^5}+c^2\,d^4\,\sqrt{a^7\,c^5}-4\,a^4\,c^4\,d^3\,e-4\,a^5\,c^3\,d\,e^3+6\,a\,c\,d^2\,e^2\,\sqrt{a^7\,c^5}}{4096\,a^7\,c^5}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"(atan((a^3*e^6*x + c^3*d^6*x - a*c^2*d^4*e^2*x - a^2*c*d^2*e^4*x + (2*d*e*x*(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2)))/(a^3*c^2))/(a*c^3*d^5*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) + 2*a^2*c^2*d^3*e^2*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4))/4 - (atan((a*c^2*d^4*e^2*x - c^3*d^6*x - a^3*e^6*x + a^2*c*d^2*e^4*x + (2*d*e*x*(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2)))/(a^3*c^2))/(a*c^3*d^5*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) + 2*a^2*c^2*d^3*e^2*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4))/4 - atan((a^3*e^6*x*1i + c^3*d^6*x*1i - a*c^2*d^4*e^2*x*1i - a^2*c*d^2*e^4*x*1i + (d*e*x*(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))*2i)/(a^3*c^2))/(a*c^3*d^5*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) + 2*a^2*c^2*d^3*e^2*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*((a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) + 4*a^4*c^4*d^3*e + 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(4096*a^7*c^5))^(1/4)*2i + atan((a*c^2*d^4*e^2*x*1i - c^3*d^6*x*1i - a^3*e^6*x*1i + a^2*c*d^2*e^4*x*1i + (d*e*x*(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))*2i)/(a^3*c^2))/(a*c^3*d^5*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) + a^5*c^3*e*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(5/4) + 2*a^2*c^2*d^3*e^2*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4) - 3*a^3*c*d*e^4*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(a^7*c^5))^(1/4)))*(-(a^2*e^4*(a^7*c^5)^(1/2) + c^2*d^4*(a^7*c^5)^(1/2) - 4*a^4*c^4*d^3*e - 4*a^5*c^3*d*e^3 + 6*a*c*d^2*e^2*(a^7*c^5)^(1/2))/(4096*a^7*c^5))^(1/4)*2i","B"
5,1,10409,791,3.825322,"\text{Not used}","int((d + e*x^4)/(b*x^4 + d^2 + e^2*x^8),x)","-\mathrm{atan}\left(\frac{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}-\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,b\,d^6\,e^{13}-256\,d^7\,e^{14}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}+\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}+\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,b\,d^6\,e^{13}-256\,d^7\,e^{14}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}+\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^3+\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}+\mathrm{atan}\left(\frac{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)-x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)+x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)-x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}-\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)+x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}+\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}+\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}+\left(-x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}{\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}+\left(x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(x\,\left(-4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}-48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}+\left(-x\,\left(1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9-10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}+32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}-32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9-49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}+196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}-262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^3-\sqrt{\left(b-2\,d\,e\right)\,{\left(b+2\,d\,e\right)}^5}+4\,b\,d^2\,e^2+4\,b^2\,d\,e}{512\,\left(b^4\,d^2+8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2+32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}","Not used",1,"2*atan(((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) + (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4))/((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i - (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) - atan(((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i + (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i)/((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) - (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - (-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)))*(-(b^3 + ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*2i + atan(((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) - x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i + (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) + x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i)/((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) - x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) - (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) + x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 + 256*b*d^6*e^13 + 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*2i - 2*atan(((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i + x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) + (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i - x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4))/((x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) + (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i + x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i - (x*(32*b*d^5*e^13 - 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 - 48*b^2*d^4*e^12) - (-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(((-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 - 262144*b*d^9*e^14 + 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 - 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 + 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i - x*(65536*d^9*e^15 - 32768*b*d^8*e^14 + 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 - 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 + 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 - 256*b*d^6*e^13 - 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i))*(-(b^3 - ((b - 2*d*e)*(b + 2*d*e)^5)^(1/2) + 4*b*d^2*e^2 + 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 + 8*b^3*d^3*e + 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)","B"
6,1,10411,791,4.030091,"\text{Not used}","int((d + e*x^4)/(f*x^4 + d^2 + e^2*x^8),x)","-\mathrm{atan}\left(\frac{\left({\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left({\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)-{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}-\left({\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)-{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^6\,e^{13}\,f-256\,d^7\,e^{14}+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)-{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}+\left(x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}{\left(x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^6\,e^{13}\,f-256\,d^7\,e^{14}+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)-{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{f^3+\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)+x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)-x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)+x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}+\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)-x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}-\left(-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3+\left(-x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}{\left(x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-x\,\left(32\,d^5\,e^{13}\,f-48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3-4\,d^2\,e^{10}\,f^4\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3+\left(-x\,\left(65536\,d^9\,e^{15}-32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2+32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4-10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6+1024\,d^2\,e^8\,f^7\right)+{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}-262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2+196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4-49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6+4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{f^3-\sqrt{\left(f-2\,d\,e\right)\,{\left(f+2\,d\,e\right)}^5}+4\,d^2\,e^2\,f+4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4+32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2+8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}","Not used",1,"2*atan((((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) + ((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4))/(((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i - ((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) - atan((((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i + ((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i)/(((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) - ((-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - (-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)))*(-(f^3 + ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*2i - atan((((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) + x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i - ((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) - x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i)/(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) + x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) + ((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) - x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 + 256*d^6*e^13*f + 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*2i - 2*atan((((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i + x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) - ((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i - x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4))/(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i + x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i + ((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(((-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 - 262144*d^9*e^14*f + 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 - 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 + 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i - x*(65536*d^9*e^15 - 32768*d^8*e^14*f + 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 - 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 + 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 - 256*d^6*e^13*f - 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f - 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 - 48*d^4*e^12*f^2))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i))*(-(f^3 - ((f - 2*d*e)*(f + 2*d*e)^5)^(1/2) + 4*d^2*e^2*f + 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 + 8*d^3*e*f^3 + 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)","B"
7,1,10337,349,4.034631,"\text{Not used}","int((d + e*x^4)/(d^2 - b*x^4 + e^2*x^8),x)","-\mathrm{atan}\left(\frac{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}-\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(16\,b^4\,d^3\,e^{10}-256\,b\,d^6\,e^{13}-256\,d^7\,e^{14}+64\,b^3\,d^4\,e^{11}+\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}+\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(16\,b^4\,d^3\,e^{10}-256\,b\,d^6\,e^{13}-256\,d^7\,e^{14}+64\,b^3\,d^4\,e^{11}+\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{b^3+\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)+x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)-x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)+x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}-\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)-x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,b\,d^6\,e^{13}+16\,b^4\,d^3\,e^{10}+64\,b^3\,d^4\,e^{11}\right)\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}+\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(-x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}}{\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)-{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(x\,\left(4\,b^4\,d^2\,e^{10}+24\,b^3\,d^3\,e^{11}+48\,b^2\,d^4\,e^{12}+32\,b\,d^5\,e^{13}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,b\,d^6\,e^{13}-16\,b^4\,d^3\,e^{10}-64\,b^3\,d^4\,e^{11}+\left(-x\,\left(-1024\,b^7\,d^2\,e^8-2048\,b^6\,d^3\,e^9+10240\,b^5\,d^4\,e^{10}+20480\,b^4\,d^5\,e^{11}-32768\,b^3\,d^6\,e^{12}-65536\,b^2\,d^7\,e^{13}+32768\,b\,d^8\,e^{14}+65536\,d^9\,e^{15}\right)+{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,\left(-4096\,b^7\,d^3\,e^8-4096\,b^6\,d^4\,e^9+49152\,b^5\,d^5\,e^{10}+49152\,b^4\,d^6\,e^{11}-196608\,b^3\,d^7\,e^{12}-196608\,b^2\,d^8\,e^{13}+262144\,b\,d^9\,e^{14}+262144\,d^{10}\,e^{15}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{b^3-\sqrt{{\left(b-2\,d\,e\right)}^5\,\left(b+2\,d\,e\right)}+4\,b\,d^2\,e^2-4\,b^2\,d\,e}{512\,\left(b^4\,d^2-8\,b^3\,d^3\,e+24\,b^2\,d^4\,e^2-32\,b\,d^5\,e^3+16\,d^6\,e^4\right)}\right)}^{1/4}","Not used",1,"2*atan(((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) + (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4))/((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i - (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) - atan(((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i + (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i)/((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) - (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13) - ((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)))*((b^3 + ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*2i - atan(((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) + x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i + (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) - x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i)/((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) + x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) - (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13) - x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4) - 256*d^7*e^14 - 256*b*d^6*e^13 + 16*b^4*d^3*e^10 + 64*b^3*d^4*e^11))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*2i - 2*atan(((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i + x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4) + (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i - x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4))/((x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) - ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i + x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i - (x*(32*b*d^5*e^13 + 4*b^4*d^2*e^10 + 24*b^3*d^3*e^11 + 48*b^2*d^4*e^12) + ((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*((((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*(262144*d^10*e^15 + 262144*b*d^9*e^14 - 4096*b^7*d^3*e^8 - 4096*b^6*d^4*e^9 + 49152*b^5*d^5*e^10 + 49152*b^4*d^6*e^11 - 196608*b^3*d^7*e^12 - 196608*b^2*d^8*e^13)*1i - x*(65536*d^9*e^15 + 32768*b*d^8*e^14 - 1024*b^7*d^2*e^8 - 2048*b^6*d^3*e^9 + 10240*b^5*d^4*e^10 + 20480*b^4*d^5*e^11 - 32768*b^3*d^6*e^12 - 65536*b^2*d^7*e^13))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(3/4)*1i + 256*d^7*e^14 + 256*b*d^6*e^13 - 16*b^4*d^3*e^10 - 64*b^3*d^4*e^11)*1i)*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)*1i))*((b^3 - ((b - 2*d*e)^5*(b + 2*d*e))^(1/2) + 4*b*d^2*e^2 - 4*b^2*d*e)/(512*(b^4*d^2 + 16*d^6*e^4 - 8*b^3*d^3*e - 32*b*d^5*e^3 + 24*b^2*d^4*e^2)))^(1/4)","B"
8,1,10343,751,4.204096,"\text{Not used}","int((d + e*x^4)/(d^2 - f*x^4 + e^2*x^8),x)","-\mathrm{atan}\left(\frac{\left({\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left({\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)-{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}-\left({\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)-{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}+256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(16\,d^3\,e^{10}\,f^4-256\,d^6\,e^{13}\,f-256\,d^7\,e^{14}+64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)-{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}+\left(-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}{\left(-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(16\,d^3\,e^{10}\,f^4-256\,d^6\,e^{13}\,f-256\,d^7\,e^{14}+64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)-{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{f^3+\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)+x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)-x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)+x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)+x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}+\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(\left({\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)-x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}-256\,d^7\,e^{14}-256\,d^6\,e^{13}\,f+16\,d^3\,e^{10}\,f^4+64\,d^4\,e^{11}\,f^3\right)-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}-\left(x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(-x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}}{\left(-x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(32\,d^5\,e^{13}\,f+48\,d^4\,e^{12}\,f^2+24\,d^3\,e^{11}\,f^3+4\,d^2\,e^{10}\,f^4\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(256\,d^7\,e^{14}+256\,d^6\,e^{13}\,f-16\,d^3\,e^{10}\,f^4-64\,d^4\,e^{11}\,f^3+\left(-x\,\left(65536\,d^9\,e^{15}+32768\,d^8\,e^{14}\,f-65536\,d^7\,e^{13}\,f^2-32768\,d^6\,e^{12}\,f^3+20480\,d^5\,e^{11}\,f^4+10240\,d^4\,e^{10}\,f^5-2048\,d^3\,e^9\,f^6-1024\,d^2\,e^8\,f^7\right)+{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,\left(262144\,d^{10}\,e^{15}+262144\,d^9\,e^{14}\,f-196608\,d^8\,e^{13}\,f^2-196608\,d^7\,e^{12}\,f^3+49152\,d^6\,e^{11}\,f^4+49152\,d^5\,e^{10}\,f^5-4096\,d^4\,e^9\,f^6-4096\,d^3\,e^8\,f^7\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(\frac{f^3-\sqrt{{\left(f-2\,d\,e\right)}^5\,\left(f+2\,d\,e\right)}+4\,d^2\,e^2\,f-4\,d\,e\,f^2}{512\,\left(16\,d^6\,e^4-32\,d^5\,e^3\,f+24\,d^4\,e^2\,f^2-8\,d^3\,e\,f^3+d^2\,f^4\right)}\right)}^{1/4}","Not used",1,"2*atan(((((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) + (((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4))/((((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i - (((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i)*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) - atan(((((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i + (((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i)/((((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) + ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) - (((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2) - ((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)))*((f^3 + ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*2i - atan(((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) + x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i - (((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) - x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i)/((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) + x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) + (((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2) - x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4) - 256*d^7*e^14 - 256*d^6*e^13*f + 16*d^3*e^10*f^4 + 64*d^4*e^11*f^3) - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*2i - 2*atan(((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i + x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4) - (((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i - x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4))/((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i + x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i - x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i + (((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*((((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*(262144*d^10*e^15 + 262144*d^9*e^14*f - 4096*d^3*e^8*f^7 - 4096*d^4*e^9*f^6 + 49152*d^5*e^10*f^5 + 49152*d^6*e^11*f^4 - 196608*d^7*e^12*f^3 - 196608*d^8*e^13*f^2)*1i - x*(65536*d^9*e^15 + 32768*d^8*e^14*f - 1024*d^2*e^8*f^7 - 2048*d^3*e^9*f^6 + 10240*d^4*e^10*f^5 + 20480*d^5*e^11*f^4 - 32768*d^6*e^12*f^3 - 65536*d^7*e^13*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(3/4)*1i + 256*d^7*e^14 + 256*d^6*e^13*f - 16*d^3*e^10*f^4 - 64*d^4*e^11*f^3)*1i + x*(32*d^5*e^13*f + 4*d^2*e^10*f^4 + 24*d^3*e^11*f^3 + 48*d^4*e^12*f^2))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)*1i))*((f^3 - ((f - 2*d*e)^5*(f + 2*d*e))^(1/2) + 4*d^2*e^2*f - 4*d*e*f^2)/(512*(16*d^6*e^4 + d^2*f^4 - 8*d^3*e*f^3 - 32*d^5*e^3*f + 24*d^4*e^2*f^2)))^(1/4)","B"
9,1,5341,411,3.683205,"\text{Not used}","int((x^4 + 1)/(b*x^4 + x^8 + 1),x)","-\mathrm{atan}\left(\frac{\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)+x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)+x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)+x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)+x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}+\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}-\left(x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}}{\left(-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{4\,b+\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)+x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)+x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)+x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)+x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}+\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}-256\,b+64\,b^3-16\,b^4+256\right)-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}-\left(x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}}{\left(-x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(-4\,b^4+24\,b^3-48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(256\,b-64\,b^3+16\,b^4-256+\left(-x\,\left(-1024\,b^7+2048\,b^6+10240\,b^5-20480\,b^4-32768\,b^3+65536\,b^2+32768\,b-65536\right)+{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7+4096\,b^6+49152\,b^5-49152\,b^4-196608\,b^3+196608\,b^2+262144\,b-262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{4\,b-\sqrt{\left(b-2\right)\,{\left(b+2\right)}^5}+4\,b^2+b^3}{512\,\left(b^4+8\,b^3+24\,b^2+32\,b+16\right)}\right)}^{1/4}","Not used",1,"- atan((((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i - ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i)/(((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4) + ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*2i - 2*atan((((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4) - ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4))/(((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i + ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i))*(-(4*b + ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4) - atan((((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i - ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i)/(((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4) + ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144) - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4) - 256*b + 64*b^3 - 16*b^4 + 256) - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*2i - 2*atan((((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4) - ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4))/(((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i + x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i - x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i + ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*(262144*b + 196608*b^2 - 196608*b^3 - 49152*b^4 + 49152*b^5 + 4096*b^6 - 4096*b^7 - 262144)*1i - x*(32768*b + 65536*b^2 - 32768*b^3 - 20480*b^4 + 10240*b^5 + 2048*b^6 - 1024*b^7 - 65536))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(3/4)*1i - 64*b^3 + 16*b^4 - 256)*1i + x*(32*b - 48*b^2 + 24*b^3 - 4*b^4))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)*1i))*(-(4*b - ((b - 2)*(b + 2)^5)^(1/2) + 4*b^2 + b^3)/(512*(32*b + 24*b^2 + 8*b^3 + b^4 + 16)))^(1/4)","B"
10,1,459,451,0.176458,"\text{Not used}","int((x^4 + 1)/(3*x^4 + x^8 + 1),x)","\frac{2^{3/4}\,\sqrt{5}\,\mathrm{atan}\left(\frac{7\,2^{3/4}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}}{2\,\left(2\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}+\frac{3\,2^{3/4}\,\sqrt{5}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}}{2\,\left(2\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}\right)\,{\left(-\sqrt{5}-3\right)}^{1/4}}{20}-\frac{2^{3/4}\,\sqrt{5}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}\,7{}\mathrm{i}}{2\,\left(2\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}+\frac{2^{3/4}\,\sqrt{5}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}\,3{}\mathrm{i}}{2\,\left(2\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}\right)\,{\left(-\sqrt{5}-3\right)}^{1/4}\,1{}\mathrm{i}}{20}-\frac{2^{3/4}\,\sqrt{5}\,\mathrm{atan}\left(\frac{7\,2^{3/4}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}}{2\,\left(2\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}-\frac{3\,2^{3/4}\,\sqrt{5}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}}{2\,\left(2\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}\right)\,{\left(\sqrt{5}-3\right)}^{1/4}}{20}+\frac{2^{3/4}\,\sqrt{5}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}\,7{}\mathrm{i}}{2\,\left(2\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}-\frac{2^{3/4}\,\sqrt{5}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}\,3{}\mathrm{i}}{2\,\left(2\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}\right)\,{\left(\sqrt{5}-3\right)}^{1/4}\,1{}\mathrm{i}}{20}","Not used",1,"(2^(3/4)*5^(1/2)*atan((7*2^(3/4)*x*(- 5^(1/2) - 3)^(1/4))/(2*(2*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))) + (3*2^(3/4)*5^(1/2)*x*(- 5^(1/2) - 3)^(1/4))/(2*(2*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))))*(- 5^(1/2) - 3)^(1/4))/20 - (2^(3/4)*5^(1/2)*atan((2^(3/4)*x*(- 5^(1/2) - 3)^(1/4)*7i)/(2*(2*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))) + (2^(3/4)*5^(1/2)*x*(- 5^(1/2) - 3)^(1/4)*3i)/(2*(2*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))))*(- 5^(1/2) - 3)^(1/4)*1i)/20 - (2^(3/4)*5^(1/2)*atan((7*2^(3/4)*x*(5^(1/2) - 3)^(1/4))/(2*(2*2^(1/2)*(5^(1/2) - 3)^(1/2) - 2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))) - (3*2^(3/4)*5^(1/2)*x*(5^(1/2) - 3)^(1/4))/(2*(2*2^(1/2)*(5^(1/2) - 3)^(1/2) - 2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))))*(5^(1/2) - 3)^(1/4))/20 + (2^(3/4)*5^(1/2)*atan((2^(3/4)*x*(5^(1/2) - 3)^(1/4)*7i)/(2*(2*2^(1/2)*(5^(1/2) - 3)^(1/2) - 2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))) - (2^(3/4)*5^(1/2)*x*(5^(1/2) - 3)^(1/4)*3i)/(2*(2*2^(1/2)*(5^(1/2) - 3)^(1/2) - 2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))))*(5^(1/2) - 3)^(1/4)*1i)/20","B"
11,1,33,85,1.562466,"\text{Not used}","int((x^4 + 1)/(2*x^4 + x^8 + 1),x)","\sqrt{2}\,\mathrm{atan}\left(\sqrt{2}\,x\,\left(\frac{1}{2}-\frac{1}{2}{}\mathrm{i}\right)\right)\,\left(\frac{1}{4}+\frac{1}{4}{}\mathrm{i}\right)+\sqrt{2}\,\mathrm{atan}\left(\sqrt{2}\,x\,\left(\frac{1}{2}+\frac{1}{2}{}\mathrm{i}\right)\right)\,\left(\frac{1}{4}-\frac{1}{4}{}\mathrm{i}\right)","Not used",1,"2^(1/2)*atan(2^(1/2)*x*(1/2 - 1i/2))*(1/4 + 1i/4) + 2^(1/2)*atan(2^(1/2)*x*(1/2 + 1i/2))*(1/4 - 1i/4)","B"
12,1,95,140,0.144384,"\text{Not used}","int((x^4 + 1)/(x^4 + x^8 + 1),x)","\mathrm{atan}\left(\frac{2\,x}{-1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(-\frac{1}{4}+\frac{\sqrt{3}\,1{}\mathrm{i}}{12}\right)+\mathrm{atan}\left(\frac{2\,x}{1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(\frac{1}{4}+\frac{\sqrt{3}\,1{}\mathrm{i}}{12}\right)+\mathrm{atan}\left(\frac{x\,2{}\mathrm{i}}{-1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(\frac{\sqrt{3}}{12}+\frac{1}{4}{}\mathrm{i}\right)+\mathrm{atan}\left(\frac{x\,2{}\mathrm{i}}{1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(\frac{\sqrt{3}}{12}-\frac{1}{4}{}\mathrm{i}\right)","Not used",1,"atan((2*x)/(3^(1/2)*1i - 1))*((3^(1/2)*1i)/12 - 1/4) + atan((2*x)/(3^(1/2)*1i + 1))*((3^(1/2)*1i)/12 + 1/4) + atan((x*2i)/(3^(1/2)*1i - 1))*(3^(1/2)/12 + 1i/4) + atan((x*2i)/(3^(1/2)*1i + 1))*(3^(1/2)/12 - 1i/4)","B"
13,1,311,347,2.284416,"\text{Not used}","int((x^4 + 1)/(x^8 + 1),x)","-\ln\left({\left(\frac{\sqrt{-2\,\sqrt{2}-4}}{16}-\frac{\sqrt{4-2\,\sqrt{2}}}{16}\right)}^3\,\left(65536\,x-16384\,\sqrt{-2\,\sqrt{2}-4}+16384\,\sqrt{4-2\,\sqrt{2}}\right)+256\right)\,\left(\frac{\sqrt{-2\,\sqrt{2}-4}}{16}-\frac{\sqrt{4-2\,\sqrt{2}}}{16}\right)+\mathrm{atan}\left(\frac{x\,\sqrt{\sqrt{2}-2}\,1{}\mathrm{i}}{2}+\frac{x\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{2}+\frac{\sqrt{2}\,x\,\sqrt{\sqrt{2}-2}\,1{}\mathrm{i}}{2}-\frac{\sqrt{2}\,x\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{2}\right)\,\left(\frac{\sqrt{2}\,\sqrt{\sqrt{2}-2}\,1{}\mathrm{i}}{8}+\frac{\sqrt{2}\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{8}\right)-\frac{\mathrm{atan}\left(x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(1-\frac{1}{2}{}\mathrm{i}\right)+\sqrt{2}\,x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(-\frac{3}{4}+\frac{1}{4}{}\mathrm{i}\right)\right)\,\left(-2+\sqrt{2}\,\left(1-\mathrm{i}\right)\right)\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{8}+\frac{\mathrm{atan}\left(x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(\frac{1}{2}+1{}\mathrm{i}\right)+\sqrt{2}\,x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(-\frac{1}{4}-\frac{3}{4}{}\mathrm{i}\right)\right)\,\left(\sqrt{2}\,\left(1+1{}\mathrm{i}\right)-2{}\mathrm{i}\right)\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{8}+\sqrt{2}\,\ln\left(x+{\left(\sqrt{2}+2\right)}^{3/2}\,\left(-\frac{1}{2}-\mathrm{i}\right)+\sqrt{2}\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(\frac{1}{4}+\frac{3}{4}{}\mathrm{i}\right)\right)\,\left(\frac{\sqrt{\sqrt{2}-2}}{16}+\frac{\sqrt{\sqrt{2}+2}}{16}\right)\,1{}\mathrm{i}","Not used",1,"atan((x*(2^(1/2) - 2)^(1/2)*1i)/2 + (x*(2^(1/2) + 2)^(1/2)*1i)/2 + (2^(1/2)*x*(2^(1/2) - 2)^(1/2)*1i)/2 - (2^(1/2)*x*(2^(1/2) + 2)^(1/2)*1i)/2)*((2^(1/2)*(2^(1/2) - 2)^(1/2)*1i)/8 + (2^(1/2)*(2^(1/2) + 2)^(1/2)*1i)/8) - log(((- 2*2^(1/2) - 4)^(1/2)/16 - (4 - 2*2^(1/2))^(1/2)/16)^3*(65536*x - 16384*(- 2*2^(1/2) - 4)^(1/2) + 16384*(4 - 2*2^(1/2))^(1/2)) + 256)*((- 2*2^(1/2) - 4)^(1/2)/16 - (4 - 2*2^(1/2))^(1/2)/16) - (atan(x*(2^(1/2) + 2)^(3/2)*(1 - 1i/2) - 2^(1/2)*x*(2^(1/2) + 2)^(3/2)*(3/4 - 1i/4))*(2^(1/2)*(1 - 1i) - 2)*(2^(1/2) + 2)^(1/2)*1i)/8 + (atan(x*(2^(1/2) + 2)^(3/2)*(1/2 + 1i) - 2^(1/2)*x*(2^(1/2) + 2)^(3/2)*(1/4 + 3i/4))*(2^(1/2)*(1 + 1i) - 2i)*(2^(1/2) + 2)^(1/2)*1i)/8 + 2^(1/2)*log(x - (2^(1/2) + 2)^(3/2)*(1/2 + 1i) + 2^(1/2)*(2^(1/2) + 2)^(3/2)*(1/4 + 3i/4))*((2^(1/2) - 2)^(1/2)/16 + (2^(1/2) + 2)^(1/2)/16)*1i","B"
14,1,145,331,0.224685,"\text{Not used}","int((x^4 + 1)/(x^8 - x^4 + 1),x)","-\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(27-27{}\mathrm{i}\right)}{27\,\sqrt{3}-81{}\mathrm{i}}\right)\,\left(\sqrt{2}\,\left(\frac{1}{8}+\frac{1}{8}{}\mathrm{i}\right)+\sqrt{6}\,\left(-\frac{1}{8}+\frac{1}{8}{}\mathrm{i}\right)\right)-\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(27+27{}\mathrm{i}\right)}{27\,\sqrt{3}-81{}\mathrm{i}}\right)\,\left(\sqrt{2}\,\left(\frac{1}{8}-\frac{1}{8}{}\mathrm{i}\right)+\sqrt{6}\,\left(\frac{1}{8}+\frac{1}{8}{}\mathrm{i}\right)\right)-\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(27-27{}\mathrm{i}\right)}{27\,\sqrt{3}+81{}\mathrm{i}}\right)\,\left(\sqrt{2}\,\left(\frac{1}{8}+\frac{1}{8}{}\mathrm{i}\right)+\sqrt{6}\,\left(\frac{1}{8}-\frac{1}{8}{}\mathrm{i}\right)\right)-\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(27+27{}\mathrm{i}\right)}{27\,\sqrt{3}+81{}\mathrm{i}}\right)\,\left(\sqrt{2}\,\left(\frac{1}{8}-\frac{1}{8}{}\mathrm{i}\right)+\sqrt{6}\,\left(-\frac{1}{8}-\frac{1}{8}{}\mathrm{i}\right)\right)","Not used",1,"- atan((6^(1/2)*x*(27 - 27i))/(27*3^(1/2) - 81i))*(2^(1/2)*(1/8 + 1i/8) - 6^(1/2)*(1/8 - 1i/8)) - atan((6^(1/2)*x*(27 + 27i))/(27*3^(1/2) - 81i))*(2^(1/2)*(1/8 - 1i/8) + 6^(1/2)*(1/8 + 1i/8)) - atan((6^(1/2)*x*(27 - 27i))/(27*3^(1/2) + 81i))*(2^(1/2)*(1/8 + 1i/8) + 6^(1/2)*(1/8 - 1i/8)) - atan((6^(1/2)*x*(27 + 27i))/(27*3^(1/2) + 81i))*(2^(1/2)*(1/8 - 1i/8) - 6^(1/2)*(1/8 + 1i/8))","B"
15,1,21,27,0.046933,"\text{Not used}","int((x^4 + 1)/(x^8 - 2*x^4 + 1),x)","\frac{\mathrm{atan}\left(x\right)}{4}+\frac{\mathrm{atanh}\left(x\right)}{4}-\frac{x}{2\,\left(x^4-1\right)}","Not used",1,"atan(x)/4 + atanh(x)/4 - x/(2*(x^4 - 1))","B"
16,1,269,131,0.199609,"\text{Not used}","int((x^4 + 1)/(x^8 - 3*x^4 + 1),x)","-\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{\sqrt{2}\,x\,\sqrt{\sqrt{5}-1}\,1875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}-1875\right)}-\frac{\sqrt{2}\,\sqrt{5}\,x\,\sqrt{\sqrt{5}-1}\,875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}-1875\right)}\right)\,\sqrt{\sqrt{5}-1}\,1{}\mathrm{i}}{4}-\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{\sqrt{2}\,x\,\sqrt{\sqrt{5}+1}\,1875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}+1875\right)}+\frac{\sqrt{2}\,\sqrt{5}\,x\,\sqrt{\sqrt{5}+1}\,875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}+1875\right)}\right)\,\sqrt{\sqrt{5}+1}\,1{}\mathrm{i}}{4}+\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{\sqrt{2}\,x\,\sqrt{1-\sqrt{5}}\,1875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}-1875\right)}-\frac{\sqrt{2}\,\sqrt{5}\,x\,\sqrt{1-\sqrt{5}}\,875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}-1875\right)}\right)\,\sqrt{1-\sqrt{5}}\,1{}\mathrm{i}}{4}+\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{\sqrt{2}\,x\,\sqrt{-\sqrt{5}-1}\,1875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}+1875\right)}+\frac{\sqrt{2}\,\sqrt{5}\,x\,\sqrt{-\sqrt{5}-1}\,875{}\mathrm{i}}{2\,\left(875\,\sqrt{5}+1875\right)}\right)\,\sqrt{-\sqrt{5}-1}\,1{}\mathrm{i}}{4}","Not used",1,"(2^(1/2)*atan((2^(1/2)*x*(1 - 5^(1/2))^(1/2)*1875i)/(2*(875*5^(1/2) - 1875)) - (2^(1/2)*5^(1/2)*x*(1 - 5^(1/2))^(1/2)*875i)/(2*(875*5^(1/2) - 1875)))*(1 - 5^(1/2))^(1/2)*1i)/4 - (2^(1/2)*atan((2^(1/2)*x*(5^(1/2) + 1)^(1/2)*1875i)/(2*(875*5^(1/2) + 1875)) + (2^(1/2)*5^(1/2)*x*(5^(1/2) + 1)^(1/2)*875i)/(2*(875*5^(1/2) + 1875)))*(5^(1/2) + 1)^(1/2)*1i)/4 - (2^(1/2)*atan((2^(1/2)*x*(5^(1/2) - 1)^(1/2)*1875i)/(2*(875*5^(1/2) - 1875)) - (2^(1/2)*5^(1/2)*x*(5^(1/2) - 1)^(1/2)*875i)/(2*(875*5^(1/2) - 1875)))*(5^(1/2) - 1)^(1/2)*1i)/4 + (2^(1/2)*atan((2^(1/2)*x*(- 5^(1/2) - 1)^(1/2)*1875i)/(2*(875*5^(1/2) + 1875)) + (2^(1/2)*5^(1/2)*x*(- 5^(1/2) - 1)^(1/2)*875i)/(2*(875*5^(1/2) + 1875)))*(- 5^(1/2) - 1)^(1/2)*1i)/4","B"
17,1,399,157,1.720643,"\text{Not used}","int((x^4 + 1)/(x^8 - 4*x^4 + 1),x)","\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{5184\,\sqrt{2}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}}{3888\,\sqrt{\sqrt{3}+2}+2160\,\sqrt{3}\,\sqrt{\sqrt{3}+2}}+\frac{3024\,\sqrt{2}\,\sqrt{3}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}}{3888\,\sqrt{\sqrt{3}+2}+2160\,\sqrt{3}\,\sqrt{\sqrt{3}+2}}\right)\,{\left(\sqrt{3}+2\right)}^{1/4}}{4}+\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{\sqrt{2}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}\,5184{}\mathrm{i}}{2160\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-3888\,\sqrt{2-\sqrt{3}}}-\frac{\sqrt{2}\,\sqrt{3}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}\,3024{}\mathrm{i}}{2160\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-3888\,\sqrt{2-\sqrt{3}}}\right)\,{\left(2-\sqrt{3}\right)}^{1/4}\,1{}\mathrm{i}}{4}-\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{5184\,\sqrt{2}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}}{2160\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-3888\,\sqrt{2-\sqrt{3}}}-\frac{3024\,\sqrt{2}\,\sqrt{3}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}}{2160\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-3888\,\sqrt{2-\sqrt{3}}}\right)\,{\left(2-\sqrt{3}\right)}^{1/4}}{4}-\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{\sqrt{2}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}\,5184{}\mathrm{i}}{3888\,\sqrt{\sqrt{3}+2}+2160\,\sqrt{3}\,\sqrt{\sqrt{3}+2}}+\frac{\sqrt{2}\,\sqrt{3}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}\,3024{}\mathrm{i}}{3888\,\sqrt{\sqrt{3}+2}+2160\,\sqrt{3}\,\sqrt{\sqrt{3}+2}}\right)\,{\left(\sqrt{3}+2\right)}^{1/4}\,1{}\mathrm{i}}{4}","Not used",1,"(2^(1/2)*atan((2^(1/2)*x*(2 - 3^(1/2))^(1/4)*5184i)/(2160*3^(1/2)*(2 - 3^(1/2))^(1/2) - 3888*(2 - 3^(1/2))^(1/2)) - (2^(1/2)*3^(1/2)*x*(2 - 3^(1/2))^(1/4)*3024i)/(2160*3^(1/2)*(2 - 3^(1/2))^(1/2) - 3888*(2 - 3^(1/2))^(1/2)))*(2 - 3^(1/2))^(1/4)*1i)/4 - (2^(1/2)*atan((5184*2^(1/2)*x*(2 - 3^(1/2))^(1/4))/(2160*3^(1/2)*(2 - 3^(1/2))^(1/2) - 3888*(2 - 3^(1/2))^(1/2)) - (3024*2^(1/2)*3^(1/2)*x*(2 - 3^(1/2))^(1/4))/(2160*3^(1/2)*(2 - 3^(1/2))^(1/2) - 3888*(2 - 3^(1/2))^(1/2)))*(2 - 3^(1/2))^(1/4))/4 + (2^(1/2)*atan((5184*2^(1/2)*x*(3^(1/2) + 2)^(1/4))/(3888*(3^(1/2) + 2)^(1/2) + 2160*3^(1/2)*(3^(1/2) + 2)^(1/2)) + (3024*2^(1/2)*3^(1/2)*x*(3^(1/2) + 2)^(1/4))/(3888*(3^(1/2) + 2)^(1/2) + 2160*3^(1/2)*(3^(1/2) + 2)^(1/2)))*(3^(1/2) + 2)^(1/4))/4 - (2^(1/2)*atan((2^(1/2)*x*(3^(1/2) + 2)^(1/4)*5184i)/(3888*(3^(1/2) + 2)^(1/2) + 2160*3^(1/2)*(3^(1/2) + 2)^(1/2)) + (2^(1/2)*3^(1/2)*x*(3^(1/2) + 2)^(1/4)*3024i)/(3888*(3^(1/2) + 2)^(1/2) + 2160*3^(1/2)*(3^(1/2) + 2)^(1/2)))*(3^(1/2) + 2)^(1/4)*1i)/4","B"
18,1,483,171,1.757770,"\text{Not used}","int((x^4 + 1)/(x^8 - 5*x^4 + 1),x)","\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{12005\,2^{3/4}\,\sqrt{3}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}}{2\,\left(4802\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}-\frac{7889\,2^{3/4}\,\sqrt{3}\,\sqrt{21}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}}{6\,\left(4802\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}\right)\,{\left(5-\sqrt{21}\right)}^{1/4}}{12}-\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{3/4}\,\sqrt{3}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}\,12005{}\mathrm{i}}{2\,\left(4802\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}-\frac{2^{3/4}\,\sqrt{3}\,\sqrt{21}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}\,7889{}\mathrm{i}}{6\,\left(4802\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}\right)\,{\left(5-\sqrt{21}\right)}^{1/4}\,1{}\mathrm{i}}{12}+\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{12005\,2^{3/4}\,\sqrt{3}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}}{2\,\left(4802\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}+\frac{7889\,2^{3/4}\,\sqrt{3}\,\sqrt{21}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}}{6\,\left(4802\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}\right)\,{\left(\sqrt{21}+5\right)}^{1/4}}{12}-\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{3/4}\,\sqrt{3}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}\,12005{}\mathrm{i}}{2\,\left(4802\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}+\frac{2^{3/4}\,\sqrt{3}\,\sqrt{21}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}\,7889{}\mathrm{i}}{6\,\left(4802\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+1029\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}\right)\,{\left(\sqrt{21}+5\right)}^{1/4}\,1{}\mathrm{i}}{12}","Not used",1,"(2^(3/4)*3^(1/2)*atan((12005*2^(3/4)*3^(1/2)*x*(5 - 21^(1/2))^(1/4))/(2*(4802*2^(1/2)*(5 - 21^(1/2))^(1/2) - 1029*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))) - (7889*2^(3/4)*3^(1/2)*21^(1/2)*x*(5 - 21^(1/2))^(1/4))/(6*(4802*2^(1/2)*(5 - 21^(1/2))^(1/2) - 1029*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))))*(5 - 21^(1/2))^(1/4))/12 - (2^(3/4)*3^(1/2)*atan((2^(3/4)*3^(1/2)*x*(5 - 21^(1/2))^(1/4)*12005i)/(2*(4802*2^(1/2)*(5 - 21^(1/2))^(1/2) - 1029*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))) - (2^(3/4)*3^(1/2)*21^(1/2)*x*(5 - 21^(1/2))^(1/4)*7889i)/(6*(4802*2^(1/2)*(5 - 21^(1/2))^(1/2) - 1029*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))))*(5 - 21^(1/2))^(1/4)*1i)/12 + (2^(3/4)*3^(1/2)*atan((12005*2^(3/4)*3^(1/2)*x*(21^(1/2) + 5)^(1/4))/(2*(4802*2^(1/2)*(21^(1/2) + 5)^(1/2) + 1029*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))) + (7889*2^(3/4)*3^(1/2)*21^(1/2)*x*(21^(1/2) + 5)^(1/4))/(6*(4802*2^(1/2)*(21^(1/2) + 5)^(1/2) + 1029*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))))*(21^(1/2) + 5)^(1/4))/12 - (2^(3/4)*3^(1/2)*atan((2^(3/4)*3^(1/2)*x*(21^(1/2) + 5)^(1/4)*12005i)/(2*(4802*2^(1/2)*(21^(1/2) + 5)^(1/2) + 1029*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))) + (2^(3/4)*3^(1/2)*21^(1/2)*x*(21^(1/2) + 5)^(1/4)*7889i)/(6*(4802*2^(1/2)*(21^(1/2) + 5)^(1/2) + 1029*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))))*(21^(1/2) + 5)^(1/4)*1i)/12","B"
19,1,233,117,0.190403,"\text{Not used}","int((x^4 + 1)/(x^8 - 6*x^4 + 1),x)","-\frac{\mathrm{atan}\left(\frac{x\,\sqrt{\sqrt{2}-1}\,49152{}\mathrm{i}}{34816\,\sqrt{2}-49152}-\frac{\sqrt{2}\,x\,\sqrt{\sqrt{2}-1}\,34816{}\mathrm{i}}{34816\,\sqrt{2}-49152}\right)\,\sqrt{\sqrt{2}-1}\,1{}\mathrm{i}}{4}-\frac{\mathrm{atan}\left(\frac{x\,\sqrt{\sqrt{2}+1}\,49152{}\mathrm{i}}{34816\,\sqrt{2}+49152}+\frac{\sqrt{2}\,x\,\sqrt{\sqrt{2}+1}\,34816{}\mathrm{i}}{34816\,\sqrt{2}+49152}\right)\,\sqrt{\sqrt{2}+1}\,1{}\mathrm{i}}{4}+\frac{\mathrm{atan}\left(\frac{x\,\sqrt{1-\sqrt{2}}\,49152{}\mathrm{i}}{34816\,\sqrt{2}-49152}-\frac{\sqrt{2}\,x\,\sqrt{1-\sqrt{2}}\,34816{}\mathrm{i}}{34816\,\sqrt{2}-49152}\right)\,\sqrt{1-\sqrt{2}}\,1{}\mathrm{i}}{4}+\frac{\mathrm{atan}\left(\frac{x\,\sqrt{-\sqrt{2}-1}\,49152{}\mathrm{i}}{34816\,\sqrt{2}+49152}+\frac{\sqrt{2}\,x\,\sqrt{-\sqrt{2}-1}\,34816{}\mathrm{i}}{34816\,\sqrt{2}+49152}\right)\,\sqrt{-\sqrt{2}-1}\,1{}\mathrm{i}}{4}","Not used",1,"(atan((x*(1 - 2^(1/2))^(1/2)*49152i)/(34816*2^(1/2) - 49152) - (2^(1/2)*x*(1 - 2^(1/2))^(1/2)*34816i)/(34816*2^(1/2) - 49152))*(1 - 2^(1/2))^(1/2)*1i)/4 - (atan((x*(2^(1/2) + 1)^(1/2)*49152i)/(34816*2^(1/2) + 49152) + (2^(1/2)*x*(2^(1/2) + 1)^(1/2)*34816i)/(34816*2^(1/2) + 49152))*(2^(1/2) + 1)^(1/2)*1i)/4 - (atan((x*(2^(1/2) - 1)^(1/2)*49152i)/(34816*2^(1/2) - 49152) - (2^(1/2)*x*(2^(1/2) - 1)^(1/2)*34816i)/(34816*2^(1/2) - 49152))*(2^(1/2) - 1)^(1/2)*1i)/4 + (atan((x*(- 2^(1/2) - 1)^(1/2)*49152i)/(34816*2^(1/2) + 49152) + (2^(1/2)*x*(- 2^(1/2) - 1)^(1/2)*34816i)/(34816*2^(1/2) + 49152))*(- 2^(1/2) - 1)^(1/2)*1i)/4","B"
20,1,5341,511,3.743176,"\text{Not used}","int(-(x^4 - 1)/(b*x^4 + x^8 + 1),x)","-\mathrm{atan}\left(\frac{\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)+x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)+x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)+x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}+\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)+x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}-\left(-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}}{\left(x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{4\,b+\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}-\mathrm{atan}\left(\frac{\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)+x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)+x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)+x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}+\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(256\,b+\left({\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}-64\,b^3-16\,b^4+256\right)+x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}-\left(-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}}{\left(x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-x\,\left(4\,b^4+24\,b^3+48\,b^2+32\,b\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(64\,b^3-256\,b+16\,b^4-256+\left(-x\,\left(-1024\,b^7-2048\,b^6+10240\,b^5+20480\,b^4-32768\,b^3-65536\,b^2+32768\,b+65536\right)+{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,\left(-4096\,b^7-4096\,b^6+49152\,b^5+49152\,b^4-196608\,b^3-196608\,b^2+262144\,b+262144\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{4\,b-\sqrt{{\left(b-2\right)}^5\,\left(b+2\right)}-4\,b^2+b^3}{512\,\left(b^4-8\,b^3+24\,b^2-32\,b+16\right)}\right)}^{1/4}","Not used",1,"- atan((((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i - ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i)/(((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4) + ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*2i - 2*atan((((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4) - ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4))/(((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i + ((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i))*(-(4*b + ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4) - atan((((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i - ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i)/(((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4) + ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(256*b + ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144) - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4) - 64*b^3 - 16*b^4 + 256) + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*2i - 2*atan((((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4) - ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4))/(((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i + x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i + x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i + ((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(((-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*(262144*b - 196608*b^2 - 196608*b^3 + 49152*b^4 + 49152*b^5 - 4096*b^6 - 4096*b^7 + 262144)*1i - x*(32768*b - 65536*b^2 - 32768*b^3 + 20480*b^4 + 10240*b^5 - 2048*b^6 - 1024*b^7 + 65536))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(3/4)*1i - 256*b + 64*b^3 + 16*b^4 - 256)*1i - x*(32*b + 48*b^2 + 24*b^3 + 4*b^4))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)*1i))*(-(4*b - ((b - 2)^5*(b + 2))^(1/2) - 4*b^2 + b^3)/(512*(24*b^2 - 32*b - 8*b^3 + b^4 + 16)))^(1/4)","B"
21,1,447,411,1.676693,"\text{Not used}","int(-(x^4 - 1)/(3*x^4 + x^8 + 1),x)","\frac{2^{3/4}\,\mathrm{atan}\left(\frac{1875\,2^{3/4}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}}{2\,\left(625\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-250\,\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}-\frac{875\,2^{3/4}\,\sqrt{5}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}}{2\,\left(625\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-250\,\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}\right)\,{\left(\sqrt{5}-3\right)}^{1/4}}{4}-\frac{2^{3/4}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}\,1875{}\mathrm{i}}{2\,\left(625\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-250\,\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}-\frac{2^{3/4}\,\sqrt{5}\,x\,{\left(\sqrt{5}-3\right)}^{1/4}\,875{}\mathrm{i}}{2\,\left(625\,\sqrt{2}\,\sqrt{\sqrt{5}-3}-250\,\sqrt{2}\,\sqrt{5}\,\sqrt{\sqrt{5}-3}\right)}\right)\,{\left(\sqrt{5}-3\right)}^{1/4}\,1{}\mathrm{i}}{4}+\frac{2^{3/4}\,\mathrm{atan}\left(\frac{1875\,2^{3/4}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}}{2\,\left(625\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+250\,\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}+\frac{875\,2^{3/4}\,\sqrt{5}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}}{2\,\left(625\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+250\,\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}\right)\,{\left(-\sqrt{5}-3\right)}^{1/4}}{4}-\frac{2^{3/4}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}\,1875{}\mathrm{i}}{2\,\left(625\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+250\,\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}+\frac{2^{3/4}\,\sqrt{5}\,x\,{\left(-\sqrt{5}-3\right)}^{1/4}\,875{}\mathrm{i}}{2\,\left(625\,\sqrt{2}\,\sqrt{-\sqrt{5}-3}+250\,\sqrt{2}\,\sqrt{5}\,\sqrt{-\sqrt{5}-3}\right)}\right)\,{\left(-\sqrt{5}-3\right)}^{1/4}\,1{}\mathrm{i}}{4}","Not used",1,"(2^(3/4)*atan((1875*2^(3/4)*x*(5^(1/2) - 3)^(1/4))/(2*(625*2^(1/2)*(5^(1/2) - 3)^(1/2) - 250*2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))) - (875*2^(3/4)*5^(1/2)*x*(5^(1/2) - 3)^(1/4))/(2*(625*2^(1/2)*(5^(1/2) - 3)^(1/2) - 250*2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))))*(5^(1/2) - 3)^(1/4))/4 - (2^(3/4)*atan((2^(3/4)*x*(5^(1/2) - 3)^(1/4)*1875i)/(2*(625*2^(1/2)*(5^(1/2) - 3)^(1/2) - 250*2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))) - (2^(3/4)*5^(1/2)*x*(5^(1/2) - 3)^(1/4)*875i)/(2*(625*2^(1/2)*(5^(1/2) - 3)^(1/2) - 250*2^(1/2)*5^(1/2)*(5^(1/2) - 3)^(1/2))))*(5^(1/2) - 3)^(1/4)*1i)/4 + (2^(3/4)*atan((1875*2^(3/4)*x*(- 5^(1/2) - 3)^(1/4))/(2*(625*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 250*2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))) + (875*2^(3/4)*5^(1/2)*x*(- 5^(1/2) - 3)^(1/4))/(2*(625*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 250*2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))))*(- 5^(1/2) - 3)^(1/4))/4 - (2^(3/4)*atan((2^(3/4)*x*(- 5^(1/2) - 3)^(1/4)*1875i)/(2*(625*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 250*2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))) + (2^(3/4)*5^(1/2)*x*(- 5^(1/2) - 3)^(1/4)*875i)/(2*(625*2^(1/2)*(- 5^(1/2) - 3)^(1/2) + 250*2^(1/2)*5^(1/2)*(- 5^(1/2) - 3)^(1/2))))*(- 5^(1/2) - 3)^(1/4)*1i)/4","B"
22,1,44,97,1.615784,"\text{Not used}","int(-(x^4 - 1)/(2*x^4 + x^8 + 1),x)","\frac{x}{2\,\left(x^4+1\right)}+\sqrt{2}\,\mathrm{atan}\left(\sqrt{2}\,x\,\left(\frac{1}{2}-\frac{1}{2}{}\mathrm{i}\right)\right)\,\left(\frac{1}{8}+\frac{1}{8}{}\mathrm{i}\right)+\sqrt{2}\,\mathrm{atan}\left(\sqrt{2}\,x\,\left(\frac{1}{2}+\frac{1}{2}{}\mathrm{i}\right)\right)\,\left(\frac{1}{8}-\frac{1}{8}{}\mathrm{i}\right)","Not used",1,"2^(1/2)*atan(2^(1/2)*x*(1/2 - 1i/2))*(1/8 + 1i/8) + 2^(1/2)*atan(2^(1/2)*x*(1/2 + 1i/2))*(1/8 - 1i/8) + x/(2*(x^4 + 1))","B"
23,1,109,140,0.185025,"\text{Not used}","int(-(x^4 - 1)/(x^4 + x^8 + 1),x)","-\mathrm{atan}\left(\frac{54\,\sqrt{3}\,x}{-81+\sqrt{3}\,27{}\mathrm{i}}\right)\,\left(\frac{\sqrt{3}}{4}+\frac{1}{4}{}\mathrm{i}\right)+\mathrm{atan}\left(\frac{54\,\sqrt{3}\,x}{81+\sqrt{3}\,27{}\mathrm{i}}\right)\,\left(\frac{\sqrt{3}}{4}-\frac{1}{4}{}\mathrm{i}\right)+\mathrm{atan}\left(\frac{\sqrt{3}\,x\,54{}\mathrm{i}}{-81+\sqrt{3}\,27{}\mathrm{i}}\right)\,\left(-\frac{1}{4}+\frac{\sqrt{3}\,1{}\mathrm{i}}{4}\right)-\mathrm{atan}\left(\frac{\sqrt{3}\,x\,54{}\mathrm{i}}{81+\sqrt{3}\,27{}\mathrm{i}}\right)\,\left(\frac{1}{4}+\frac{\sqrt{3}\,1{}\mathrm{i}}{4}\right)","Not used",1,"atan((54*3^(1/2)*x)/(3^(1/2)*27i + 81))*(3^(1/2)/4 - 1i/4) - atan((54*3^(1/2)*x)/(3^(1/2)*27i - 81))*(3^(1/2)/4 + 1i/4) + atan((3^(1/2)*x*54i)/(3^(1/2)*27i - 81))*((3^(1/2)*1i)/4 - 1/4) - atan((3^(1/2)*x*54i)/(3^(1/2)*27i + 81))*((3^(1/2)*1i)/4 + 1/4)","B"
24,1,312,347,1.956071,"\text{Not used}","int(-(x^4 - 1)/(x^8 + 1),x)","-\ln\left({\left(\frac{\sqrt{-2\,\sqrt{2}-4}}{16}-\frac{\sqrt{4-2\,\sqrt{2}}}{16}\right)}^3\,\left(65536\,x-16384\,\sqrt{-2\,\sqrt{2}-4}+16384\,\sqrt{4-2\,\sqrt{2}}\right)-256\right)\,\left(\frac{\sqrt{-2\,\sqrt{2}-4}}{16}-\frac{\sqrt{4-2\,\sqrt{2}}}{16}\right)-\mathrm{atan}\left(-\frac{x\,1{}\mathrm{i}}{\sqrt{\sqrt{2}-2}}+\frac{x\,1{}\mathrm{i}}{\sqrt{\sqrt{2}+2}}+\frac{\sqrt{2}\,x\,1{}\mathrm{i}}{2\,\sqrt{\sqrt{2}-2}}+\frac{\sqrt{2}\,x\,1{}\mathrm{i}}{2\,\sqrt{\sqrt{2}+2}}\right)\,\left(\frac{\sqrt{2}\,\sqrt{\sqrt{2}-2}\,1{}\mathrm{i}}{8}+\frac{\sqrt{2}\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{8}\right)+\frac{\mathrm{atan}\left(x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(\frac{1}{2}+1{}\mathrm{i}\right)+\sqrt{2}\,x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(-\frac{1}{4}-\frac{3}{4}{}\mathrm{i}\right)\right)\,\left(-2+\sqrt{2}\,\left(1-\mathrm{i}\right)\right)\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{8}+\frac{\mathrm{atan}\left(x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(1-\frac{1}{2}{}\mathrm{i}\right)+\sqrt{2}\,x\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(-\frac{3}{4}+\frac{1}{4}{}\mathrm{i}\right)\right)\,\left(\sqrt{2}\,\left(1+1{}\mathrm{i}\right)-2{}\mathrm{i}\right)\,\sqrt{\sqrt{2}+2}\,1{}\mathrm{i}}{8}+\sqrt{2}\,\ln\left(x+{\left(\sqrt{2}+2\right)}^{3/2}\,\left(-1+\frac{1}{2}{}\mathrm{i}\right)+\sqrt{2}\,{\left(\sqrt{2}+2\right)}^{3/2}\,\left(\frac{3}{4}-\frac{1}{4}{}\mathrm{i}\right)\right)\,\left(\frac{\sqrt{\sqrt{2}-2}}{16}+\frac{\sqrt{\sqrt{2}+2}}{16}\right)\,1{}\mathrm{i}","Not used",1,"(atan(x*(2^(1/2) + 2)^(3/2)*(1/2 + 1i) - 2^(1/2)*x*(2^(1/2) + 2)^(3/2)*(1/4 + 3i/4))*(2^(1/2)*(1 - 1i) - 2)*(2^(1/2) + 2)^(1/2)*1i)/8 - atan((x*1i)/(2^(1/2) + 2)^(1/2) - (x*1i)/(2^(1/2) - 2)^(1/2) + (2^(1/2)*x*1i)/(2*(2^(1/2) - 2)^(1/2)) + (2^(1/2)*x*1i)/(2*(2^(1/2) + 2)^(1/2)))*((2^(1/2)*(2^(1/2) - 2)^(1/2)*1i)/8 + (2^(1/2)*(2^(1/2) + 2)^(1/2)*1i)/8) - log(((- 2*2^(1/2) - 4)^(1/2)/16 - (4 - 2*2^(1/2))^(1/2)/16)^3*(65536*x - 16384*(- 2*2^(1/2) - 4)^(1/2) + 16384*(4 - 2*2^(1/2))^(1/2)) - 256)*((- 2*2^(1/2) - 4)^(1/2)/16 - (4 - 2*2^(1/2))^(1/2)/16) + (atan(x*(2^(1/2) + 2)^(3/2)*(1 - 1i/2) - 2^(1/2)*x*(2^(1/2) + 2)^(3/2)*(3/4 - 1i/4))*(2^(1/2)*(1 + 1i) - 2i)*(2^(1/2) + 2)^(1/2)*1i)/8 + 2^(1/2)*log(x - (2^(1/2) + 2)^(3/2)*(1 - 1i/2) + 2^(1/2)*(2^(1/2) + 2)^(3/2)*(3/4 - 1i/4))*((2^(1/2) - 2)^(1/2)/16 + (2^(1/2) + 2)^(1/2)/16)*1i","B"
25,1,208,355,1.666133,"\text{Not used}","int(-(x^4 - 1)/(x^8 - x^4 + 1),x)","-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}+\frac{\sqrt{3}\,x\,1{}\mathrm{i}}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x\,1{}\mathrm{i}}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}-\frac{\sqrt{3}\,x}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{12}+\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{1/4}\,x}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}-\frac{2^{1/4}\,\sqrt{3}\,x\,1{}\mathrm{i}}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}+\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{1/4}\,x\,1{}\mathrm{i}}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}+\frac{2^{1/4}\,\sqrt{3}\,x}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}{12}","Not used",1,"(2^(3/4)*3^(1/2)*atan((2^(1/4)*x)/(2*(3^(1/2)*1i + 1)^(1/4)) - (2^(1/4)*3^(1/2)*x*1i)/(2*(3^(1/2)*1i + 1)^(1/4)))*(3^(1/2)*1i + 1)^(1/4)*1i)/12 - (3^(1/2)*atan((x*1i)/(8 - 3^(1/2)*8i)^(1/4) - (3^(1/2)*x)/(8 - 3^(1/2)*8i)^(1/4))*(8 - 3^(1/2)*8i)^(1/4))/12 - (3^(1/2)*atan(x/(8 - 3^(1/2)*8i)^(1/4) + (3^(1/2)*x*1i)/(8 - 3^(1/2)*8i)^(1/4))*(8 - 3^(1/2)*8i)^(1/4)*1i)/12 + (2^(3/4)*3^(1/2)*atan((2^(1/4)*x*1i)/(2*(3^(1/2)*1i + 1)^(1/4)) + (2^(1/4)*3^(1/2)*x)/(2*(3^(1/2)*1i + 1)^(1/4)))*(3^(1/2)*1i + 1)^(1/4))/12","B"
26,1,9,13,0.024982,"\text{Not used}","int(-(x^4 - 1)/(x^8 - 2*x^4 + 1),x)","\frac{\mathrm{atan}\left(x\right)}{2}+\frac{\mathrm{atanh}\left(x\right)}{2}","Not used",1,"atan(x)/2 + atanh(x)/2","B"
27,1,269,129,1.708956,"\text{Not used}","int(-(x^4 - 1)/(x^8 - 3*x^4 + 1),x)","-\frac{\sqrt{10}\,\mathrm{atan}\left(\frac{\sqrt{10}\,x\,\sqrt{\sqrt{5}-1}\,3{}\mathrm{i}}{2\,\left(3\,\sqrt{5}-7\right)}-\frac{\sqrt{5}\,\sqrt{10}\,x\,\sqrt{\sqrt{5}-1}\,7{}\mathrm{i}}{10\,\left(3\,\sqrt{5}-7\right)}\right)\,\sqrt{\sqrt{5}-1}\,1{}\mathrm{i}}{20}-\frac{\sqrt{10}\,\mathrm{atan}\left(\frac{\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,3{}\mathrm{i}}{2\,\left(3\,\sqrt{5}+7\right)}+\frac{\sqrt{5}\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,7{}\mathrm{i}}{10\,\left(3\,\sqrt{5}+7\right)}\right)\,\sqrt{\sqrt{5}+1}\,1{}\mathrm{i}}{20}+\frac{\sqrt{10}\,\mathrm{atan}\left(\frac{\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,3{}\mathrm{i}}{2\,\left(3\,\sqrt{5}-7\right)}-\frac{\sqrt{5}\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,7{}\mathrm{i}}{10\,\left(3\,\sqrt{5}-7\right)}\right)\,\sqrt{1-\sqrt{5}}\,1{}\mathrm{i}}{20}+\frac{\sqrt{10}\,\mathrm{atan}\left(\frac{\sqrt{10}\,x\,\sqrt{-\sqrt{5}-1}\,3{}\mathrm{i}}{2\,\left(3\,\sqrt{5}+7\right)}+\frac{\sqrt{5}\,\sqrt{10}\,x\,\sqrt{-\sqrt{5}-1}\,7{}\mathrm{i}}{10\,\left(3\,\sqrt{5}+7\right)}\right)\,\sqrt{-\sqrt{5}-1}\,1{}\mathrm{i}}{20}","Not used",1,"(10^(1/2)*atan((10^(1/2)*x*(1 - 5^(1/2))^(1/2)*3i)/(2*(3*5^(1/2) - 7)) - (5^(1/2)*10^(1/2)*x*(1 - 5^(1/2))^(1/2)*7i)/(10*(3*5^(1/2) - 7)))*(1 - 5^(1/2))^(1/2)*1i)/20 - (10^(1/2)*atan((10^(1/2)*x*(5^(1/2) + 1)^(1/2)*3i)/(2*(3*5^(1/2) + 7)) + (5^(1/2)*10^(1/2)*x*(5^(1/2) + 1)^(1/2)*7i)/(10*(3*5^(1/2) + 7)))*(5^(1/2) + 1)^(1/2)*1i)/20 - (10^(1/2)*atan((10^(1/2)*x*(5^(1/2) - 1)^(1/2)*3i)/(2*(3*5^(1/2) - 7)) - (5^(1/2)*10^(1/2)*x*(5^(1/2) - 1)^(1/2)*7i)/(10*(3*5^(1/2) - 7)))*(5^(1/2) - 1)^(1/2)*1i)/20 + (10^(1/2)*atan((10^(1/2)*x*(- 5^(1/2) - 1)^(1/2)*3i)/(2*(3*5^(1/2) + 7)) + (5^(1/2)*10^(1/2)*x*(- 5^(1/2) - 1)^(1/2)*7i)/(10*(3*5^(1/2) + 7)))*(- 5^(1/2) - 1)^(1/2)*1i)/20","B"
28,1,399,165,0.181450,"\text{Not used}","int(-(x^4 - 1)/(x^8 - 4*x^4 + 1),x)","\frac{\sqrt{6}\,\mathrm{atan}\left(\frac{64\,\sqrt{6}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}}{80\,\sqrt{\sqrt{3}+2}+48\,\sqrt{3}\,\sqrt{\sqrt{3}+2}}+\frac{112\,\sqrt{3}\,\sqrt{6}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}}{3\,\left(80\,\sqrt{\sqrt{3}+2}+48\,\sqrt{3}\,\sqrt{\sqrt{3}+2}\right)}\right)\,{\left(\sqrt{3}+2\right)}^{1/4}}{12}+\frac{\sqrt{6}\,\mathrm{atan}\left(\frac{\sqrt{6}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}\,64{}\mathrm{i}}{48\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-80\,\sqrt{2-\sqrt{3}}}-\frac{\sqrt{3}\,\sqrt{6}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}\,112{}\mathrm{i}}{3\,\left(48\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-80\,\sqrt{2-\sqrt{3}}\right)}\right)\,{\left(2-\sqrt{3}\right)}^{1/4}\,1{}\mathrm{i}}{12}-\frac{\sqrt{6}\,\mathrm{atan}\left(\frac{64\,\sqrt{6}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}}{48\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-80\,\sqrt{2-\sqrt{3}}}-\frac{112\,\sqrt{3}\,\sqrt{6}\,x\,{\left(2-\sqrt{3}\right)}^{1/4}}{3\,\left(48\,\sqrt{3}\,\sqrt{2-\sqrt{3}}-80\,\sqrt{2-\sqrt{3}}\right)}\right)\,{\left(2-\sqrt{3}\right)}^{1/4}}{12}-\frac{\sqrt{6}\,\mathrm{atan}\left(\frac{\sqrt{6}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}\,64{}\mathrm{i}}{80\,\sqrt{\sqrt{3}+2}+48\,\sqrt{3}\,\sqrt{\sqrt{3}+2}}+\frac{\sqrt{3}\,\sqrt{6}\,x\,{\left(\sqrt{3}+2\right)}^{1/4}\,112{}\mathrm{i}}{3\,\left(80\,\sqrt{\sqrt{3}+2}+48\,\sqrt{3}\,\sqrt{\sqrt{3}+2}\right)}\right)\,{\left(\sqrt{3}+2\right)}^{1/4}\,1{}\mathrm{i}}{12}","Not used",1,"(6^(1/2)*atan((6^(1/2)*x*(2 - 3^(1/2))^(1/4)*64i)/(48*3^(1/2)*(2 - 3^(1/2))^(1/2) - 80*(2 - 3^(1/2))^(1/2)) - (3^(1/2)*6^(1/2)*x*(2 - 3^(1/2))^(1/4)*112i)/(3*(48*3^(1/2)*(2 - 3^(1/2))^(1/2) - 80*(2 - 3^(1/2))^(1/2))))*(2 - 3^(1/2))^(1/4)*1i)/12 - (6^(1/2)*atan((64*6^(1/2)*x*(2 - 3^(1/2))^(1/4))/(48*3^(1/2)*(2 - 3^(1/2))^(1/2) - 80*(2 - 3^(1/2))^(1/2)) - (112*3^(1/2)*6^(1/2)*x*(2 - 3^(1/2))^(1/4))/(3*(48*3^(1/2)*(2 - 3^(1/2))^(1/2) - 80*(2 - 3^(1/2))^(1/2))))*(2 - 3^(1/2))^(1/4))/12 + (6^(1/2)*atan((64*6^(1/2)*x*(3^(1/2) + 2)^(1/4))/(80*(3^(1/2) + 2)^(1/2) + 48*3^(1/2)*(3^(1/2) + 2)^(1/2)) + (112*3^(1/2)*6^(1/2)*x*(3^(1/2) + 2)^(1/4))/(3*(80*(3^(1/2) + 2)^(1/2) + 48*3^(1/2)*(3^(1/2) + 2)^(1/2))))*(3^(1/2) + 2)^(1/4))/12 - (6^(1/2)*atan((6^(1/2)*x*(3^(1/2) + 2)^(1/4)*64i)/(80*(3^(1/2) + 2)^(1/2) + 48*3^(1/2)*(3^(1/2) + 2)^(1/2)) + (3^(1/2)*6^(1/2)*x*(3^(1/2) + 2)^(1/4)*112i)/(3*(80*(3^(1/2) + 2)^(1/2) + 48*3^(1/2)*(3^(1/2) + 2)^(1/2))))*(3^(1/2) + 2)^(1/4)*1i)/12","B"
29,1,483,169,1.787459,"\text{Not used}","int(-(x^4 - 1)/(x^8 - 5*x^4 + 1),x)","\frac{2^{3/4}\,\sqrt{7}\,\mathrm{atan}\left(\frac{405\,2^{3/4}\,\sqrt{7}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}}{2\,\left(243\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-54\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}-\frac{621\,2^{3/4}\,\sqrt{7}\,\sqrt{21}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}}{14\,\left(243\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-54\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}\right)\,{\left(5-\sqrt{21}\right)}^{1/4}}{28}-\frac{2^{3/4}\,\sqrt{7}\,\mathrm{atan}\left(\frac{2^{3/4}\,\sqrt{7}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}\,405{}\mathrm{i}}{2\,\left(243\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-54\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}-\frac{2^{3/4}\,\sqrt{7}\,\sqrt{21}\,x\,{\left(5-\sqrt{21}\right)}^{1/4}\,621{}\mathrm{i}}{14\,\left(243\,\sqrt{2}\,\sqrt{5-\sqrt{21}}-54\,\sqrt{2}\,\sqrt{21}\,\sqrt{5-\sqrt{21}}\right)}\right)\,{\left(5-\sqrt{21}\right)}^{1/4}\,1{}\mathrm{i}}{28}+\frac{2^{3/4}\,\sqrt{7}\,\mathrm{atan}\left(\frac{405\,2^{3/4}\,\sqrt{7}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}}{2\,\left(243\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+54\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}+\frac{621\,2^{3/4}\,\sqrt{7}\,\sqrt{21}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}}{14\,\left(243\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+54\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}\right)\,{\left(\sqrt{21}+5\right)}^{1/4}}{28}-\frac{2^{3/4}\,\sqrt{7}\,\mathrm{atan}\left(\frac{2^{3/4}\,\sqrt{7}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}\,405{}\mathrm{i}}{2\,\left(243\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+54\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}+\frac{2^{3/4}\,\sqrt{7}\,\sqrt{21}\,x\,{\left(\sqrt{21}+5\right)}^{1/4}\,621{}\mathrm{i}}{14\,\left(243\,\sqrt{2}\,\sqrt{\sqrt{21}+5}+54\,\sqrt{2}\,\sqrt{21}\,\sqrt{\sqrt{21}+5}\right)}\right)\,{\left(\sqrt{21}+5\right)}^{1/4}\,1{}\mathrm{i}}{28}","Not used",1,"(2^(3/4)*7^(1/2)*atan((405*2^(3/4)*7^(1/2)*x*(5 - 21^(1/2))^(1/4))/(2*(243*2^(1/2)*(5 - 21^(1/2))^(1/2) - 54*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))) - (621*2^(3/4)*7^(1/2)*21^(1/2)*x*(5 - 21^(1/2))^(1/4))/(14*(243*2^(1/2)*(5 - 21^(1/2))^(1/2) - 54*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))))*(5 - 21^(1/2))^(1/4))/28 - (2^(3/4)*7^(1/2)*atan((2^(3/4)*7^(1/2)*x*(5 - 21^(1/2))^(1/4)*405i)/(2*(243*2^(1/2)*(5 - 21^(1/2))^(1/2) - 54*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))) - (2^(3/4)*7^(1/2)*21^(1/2)*x*(5 - 21^(1/2))^(1/4)*621i)/(14*(243*2^(1/2)*(5 - 21^(1/2))^(1/2) - 54*2^(1/2)*21^(1/2)*(5 - 21^(1/2))^(1/2))))*(5 - 21^(1/2))^(1/4)*1i)/28 + (2^(3/4)*7^(1/2)*atan((405*2^(3/4)*7^(1/2)*x*(21^(1/2) + 5)^(1/4))/(2*(243*2^(1/2)*(21^(1/2) + 5)^(1/2) + 54*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))) + (621*2^(3/4)*7^(1/2)*21^(1/2)*x*(21^(1/2) + 5)^(1/4))/(14*(243*2^(1/2)*(21^(1/2) + 5)^(1/2) + 54*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))))*(21^(1/2) + 5)^(1/4))/28 - (2^(3/4)*7^(1/2)*atan((2^(3/4)*7^(1/2)*x*(21^(1/2) + 5)^(1/4)*405i)/(2*(243*2^(1/2)*(21^(1/2) + 5)^(1/2) + 54*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))) + (2^(3/4)*7^(1/2)*21^(1/2)*x*(21^(1/2) + 5)^(1/4)*621i)/(14*(243*2^(1/2)*(21^(1/2) + 5)^(1/2) + 54*2^(1/2)*21^(1/2)*(21^(1/2) + 5)^(1/2))))*(21^(1/2) + 5)^(1/4)*1i)/28","B"
30,1,245,125,0.199042,"\text{Not used}","int(-(x^4 - 1)/(x^8 - 6*x^4 + 1),x)","-\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{x\,\sqrt{1-\sqrt{2}}\,4352{}\mathrm{i}}{3072\,\sqrt{2}-4352}-\frac{\sqrt{2}\,x\,\sqrt{1-\sqrt{2}}\,3072{}\mathrm{i}}{3072\,\sqrt{2}-4352}\right)\,\sqrt{1-\sqrt{2}}\,1{}\mathrm{i}}{8}+\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{x\,\sqrt{-\sqrt{2}-1}\,4352{}\mathrm{i}}{3072\,\sqrt{2}+4352}+\frac{\sqrt{2}\,x\,\sqrt{-\sqrt{2}-1}\,3072{}\mathrm{i}}{3072\,\sqrt{2}+4352}\right)\,\sqrt{-\sqrt{2}-1}\,1{}\mathrm{i}}{8}+\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{x\,\sqrt{\sqrt{2}-1}\,4352{}\mathrm{i}}{3072\,\sqrt{2}-4352}-\frac{\sqrt{2}\,x\,\sqrt{\sqrt{2}-1}\,3072{}\mathrm{i}}{3072\,\sqrt{2}-4352}\right)\,\sqrt{\sqrt{2}-1}\,1{}\mathrm{i}}{8}-\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{x\,\sqrt{\sqrt{2}+1}\,4352{}\mathrm{i}}{3072\,\sqrt{2}+4352}+\frac{\sqrt{2}\,x\,\sqrt{\sqrt{2}+1}\,3072{}\mathrm{i}}{3072\,\sqrt{2}+4352}\right)\,\sqrt{\sqrt{2}+1}\,1{}\mathrm{i}}{8}","Not used",1,"(2^(1/2)*atan((x*(- 2^(1/2) - 1)^(1/2)*4352i)/(3072*2^(1/2) + 4352) + (2^(1/2)*x*(- 2^(1/2) - 1)^(1/2)*3072i)/(3072*2^(1/2) + 4352))*(- 2^(1/2) - 1)^(1/2)*1i)/8 - (2^(1/2)*atan((x*(1 - 2^(1/2))^(1/2)*4352i)/(3072*2^(1/2) - 4352) - (2^(1/2)*x*(1 - 2^(1/2))^(1/2)*3072i)/(3072*2^(1/2) - 4352))*(1 - 2^(1/2))^(1/2)*1i)/8 + (2^(1/2)*atan((x*(2^(1/2) - 1)^(1/2)*4352i)/(3072*2^(1/2) - 4352) - (2^(1/2)*x*(2^(1/2) - 1)^(1/2)*3072i)/(3072*2^(1/2) - 4352))*(2^(1/2) - 1)^(1/2)*1i)/8 - (2^(1/2)*atan((x*(2^(1/2) + 1)^(1/2)*4352i)/(3072*2^(1/2) + 4352) + (2^(1/2)*x*(2^(1/2) + 1)^(1/2)*3072i)/(3072*2^(1/2) + 4352))*(2^(1/2) + 1)^(1/2)*1i)/8","B"
31,1,133,135,2.235117,"\text{Not used}","int((3^(1/2) + 2*x^4 - 1)/(x^8 - x^4 + 1),x)","\frac{\sqrt{2}\,\mathrm{atan}\left(\frac{72\,\sqrt{2}\,x}{144\,\sqrt{3}-144\,\sqrt{3}\,x^2-288\,x^2+288}+\frac{72\,\sqrt{2}\,\sqrt{3}\,x}{144\,\sqrt{3}-144\,\sqrt{3}\,x^2-288\,x^2+288}\right)}{2}+\frac{\sqrt{2}\,\mathrm{atanh}\left(\frac{72\,\sqrt{2}\,x}{144\,\sqrt{3}+144\,\sqrt{3}\,x^2+288\,x^2+288}+\frac{72\,\sqrt{2}\,\sqrt{3}\,x}{144\,\sqrt{3}+144\,\sqrt{3}\,x^2+288\,x^2+288}\right)}{2}","Not used",1,"(2^(1/2)*atan((72*2^(1/2)*x)/(144*3^(1/2) - 144*3^(1/2)*x^2 - 288*x^2 + 288) + (72*2^(1/2)*3^(1/2)*x)/(144*3^(1/2) - 144*3^(1/2)*x^2 - 288*x^2 + 288)))/2 + (2^(1/2)*atanh((72*2^(1/2)*x)/(144*3^(1/2) + 144*3^(1/2)*x^2 + 288*x^2 + 288) + (72*2^(1/2)*3^(1/2)*x)/(144*3^(1/2) + 144*3^(1/2)*x^2 + 288*x^2 + 288)))/2","B"
32,1,1,164,2.190328,"\text{Not used}","int((x^4*(3^(1/2) + 1) + 1)/(x^8 - x^4 + 1),x)","0","Not used",1,"0","B"
33,1,1,180,2.230119,"\text{Not used}","int((x^4*(3^(1/2) - 3) - 2*3^(1/2) + 3)/(x^8 - x^4 + 1),x)","0","Not used",1,"0","B"
34,1,39,49,1.594397,"\text{Not used}","int((d + e/x)/(c + a/x^2),x)","\frac{e\,\ln\left(c\,x^2+a\right)}{2\,c}+\frac{d\,x}{c}-\frac{\sqrt{a}\,d\,\mathrm{atan}\left(\frac{\sqrt{c}\,x}{\sqrt{a}}\right)}{c^{3/2}}","Not used",1,"(e*log(a + c*x^2))/(2*c) + (d*x)/c - (a^(1/2)*d*atan((c^(1/2)*x)/a^(1/2)))/c^(3/2)","B"
35,1,127,86,1.771978,"\text{Not used}","int((d + e/x)/(c + a/x^2 + b/x),x)","\frac{\ln\left(c\,x^2+b\,x+a\right)\,\left(d\,b^3-e\,b^2\,c-4\,a\,d\,b\,c+4\,a\,e\,c^2\right)}{2\,\left(4\,a\,c^3-b^2\,c^2\right)}+\frac{d\,x}{c}-\frac{\mathrm{atan}\left(\frac{b}{\sqrt{4\,a\,c-b^2}}+\frac{2\,c\,x}{\sqrt{4\,a\,c-b^2}}\right)\,\left(-d\,b^2+c\,e\,b+2\,a\,c\,d\right)}{c^2\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(log(a + b*x + c*x^2)*(b^3*d + 4*a*c^2*e - b^2*c*e - 4*a*b*c*d))/(2*(4*a*c^3 - b^2*c^2)) + (d*x)/c - (atan(b/(4*a*c - b^2)^(1/2) + (2*c*x)/(4*a*c - b^2)^(1/2))*(2*a*c*d - b^2*d + b*c*e))/(c^2*(4*a*c - b^2)^(1/2))","B"
36,1,555,253,0.313446,"\text{Not used}","int((d + e/x^2)/(c + a/x^4),x)","\frac{d\,x}{c}-2\,\mathrm{atanh}\left(\frac{8\,a^2\,c\,d^2\,x\,\sqrt{\frac{d^2\,\sqrt{-a\,c^5}}{16\,c^5}+\frac{d\,e}{8\,c^2}-\frac{e^2\,\sqrt{-a\,c^5}}{16\,a\,c^4}}}{2\,a^2\,d^2\,e-2\,a\,c\,e^3+\frac{2\,a^2\,d^3\,\sqrt{-a\,c^5}}{c^3}-\frac{2\,a\,d\,e^2\,\sqrt{-a\,c^5}}{c^2}}-\frac{8\,a\,c^2\,e^2\,x\,\sqrt{\frac{d^2\,\sqrt{-a\,c^5}}{16\,c^5}+\frac{d\,e}{8\,c^2}-\frac{e^2\,\sqrt{-a\,c^5}}{16\,a\,c^4}}}{2\,a^2\,d^2\,e-2\,a\,c\,e^3+\frac{2\,a^2\,d^3\,\sqrt{-a\,c^5}}{c^3}-\frac{2\,a\,d\,e^2\,\sqrt{-a\,c^5}}{c^2}}\right)\,\sqrt{\frac{a\,d^2\,\sqrt{-a\,c^5}-c\,e^2\,\sqrt{-a\,c^5}+2\,a\,c^3\,d\,e}{16\,a\,c^5}}-2\,\mathrm{atanh}\left(\frac{8\,a^2\,c\,d^2\,x\,\sqrt{\frac{d\,e}{8\,c^2}-\frac{d^2\,\sqrt{-a\,c^5}}{16\,c^5}+\frac{e^2\,\sqrt{-a\,c^5}}{16\,a\,c^4}}}{2\,a^2\,d^2\,e-2\,a\,c\,e^3-\frac{2\,a^2\,d^3\,\sqrt{-a\,c^5}}{c^3}+\frac{2\,a\,d\,e^2\,\sqrt{-a\,c^5}}{c^2}}-\frac{8\,a\,c^2\,e^2\,x\,\sqrt{\frac{d\,e}{8\,c^2}-\frac{d^2\,\sqrt{-a\,c^5}}{16\,c^5}+\frac{e^2\,\sqrt{-a\,c^5}}{16\,a\,c^4}}}{2\,a^2\,d^2\,e-2\,a\,c\,e^3-\frac{2\,a^2\,d^3\,\sqrt{-a\,c^5}}{c^3}+\frac{2\,a\,d\,e^2\,\sqrt{-a\,c^5}}{c^2}}\right)\,\sqrt{\frac{c\,e^2\,\sqrt{-a\,c^5}-a\,d^2\,\sqrt{-a\,c^5}+2\,a\,c^3\,d\,e}{16\,a\,c^5}}","Not used",1,"(d*x)/c - 2*atanh((8*a^2*c*d^2*x*((d^2*(-a*c^5)^(1/2))/(16*c^5) + (d*e)/(8*c^2) - (e^2*(-a*c^5)^(1/2))/(16*a*c^4))^(1/2))/(2*a^2*d^2*e - 2*a*c*e^3 + (2*a^2*d^3*(-a*c^5)^(1/2))/c^3 - (2*a*d*e^2*(-a*c^5)^(1/2))/c^2) - (8*a*c^2*e^2*x*((d^2*(-a*c^5)^(1/2))/(16*c^5) + (d*e)/(8*c^2) - (e^2*(-a*c^5)^(1/2))/(16*a*c^4))^(1/2))/(2*a^2*d^2*e - 2*a*c*e^3 + (2*a^2*d^3*(-a*c^5)^(1/2))/c^3 - (2*a*d*e^2*(-a*c^5)^(1/2))/c^2))*((a*d^2*(-a*c^5)^(1/2) - c*e^2*(-a*c^5)^(1/2) + 2*a*c^3*d*e)/(16*a*c^5))^(1/2) - 2*atanh((8*a^2*c*d^2*x*((d*e)/(8*c^2) - (d^2*(-a*c^5)^(1/2))/(16*c^5) + (e^2*(-a*c^5)^(1/2))/(16*a*c^4))^(1/2))/(2*a^2*d^2*e - 2*a*c*e^3 - (2*a^2*d^3*(-a*c^5)^(1/2))/c^3 + (2*a*d*e^2*(-a*c^5)^(1/2))/c^2) - (8*a*c^2*e^2*x*((d*e)/(8*c^2) - (d^2*(-a*c^5)^(1/2))/(16*c^5) + (e^2*(-a*c^5)^(1/2))/(16*a*c^4))^(1/2))/(2*a^2*d^2*e - 2*a*c*e^3 - (2*a^2*d^3*(-a*c^5)^(1/2))/c^3 + (2*a*d*e^2*(-a*c^5)^(1/2))/c^2))*((c*e^2*(-a*c^5)^(1/2) - a*d^2*(-a*c^5)^(1/2) + 2*a*c^3*d*e)/(16*a*c^5))^(1/2)","B"
37,1,6366,208,2.853535,"\text{Not used}","int((d + e/x^2)/(c + a/x^4 + b/x^2),x)","\frac{d\,x}{c}-\mathrm{atan}\left(\frac{\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,\left(-a^2\,b\,d^3+a^2\,c\,d^2\,e+a\,b^2\,d^2\,e-2\,a\,b\,c\,d\,e^2+a\,c^2\,e^3\right)}{c}+\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}\right)\,\sqrt{-\frac{b^5\,d^2+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2+c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e-2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}-\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{2\,\left(-a^2\,b\,d^3+a^2\,c\,d^2\,e+a\,b^2\,d^2\,e-2\,a\,b\,c\,d\,e^2+a\,c^2\,e^3\right)}{c}+\left(\left(\frac{16\,a^2\,c^3\,d-4\,a\,b^2\,c^2\,d}{c}+\frac{2\,x\,\left(4\,b^3\,c^3-16\,a\,b\,c^4\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{2\,x\,\left(2\,a^2\,c^2\,d^2-4\,a\,b^2\,c\,d^2+6\,a\,b\,c^2\,d\,e-2\,a\,c^3\,e^2+b^4\,d^2-2\,b^3\,c\,d\,e+b^2\,c^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}\right)\,\sqrt{-\frac{b^5\,d^2-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^2\,e^2-c^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,b^4\,c\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b\,c^3\,e^2-16\,a^2\,c^3\,d\,e+12\,a\,b^2\,c^2\,d\,e+2\,b\,c\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{8\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"(d*x)/c - atan(((((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*(a*c^2*e^3 - a^2*b*d^3 + a*b^2*d^2*e + a^2*c*d^2*e - 2*a*b*c*d*e^2))/c + (((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)))*(-(b^5*d^2 - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 - c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e + 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i - atan(((((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c - (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (2*(a*c^2*e^3 - a^2*b*d^3 + a*b^2*d^2*e + a^2*c*d^2*e - 2*a*b*c*d*e^2))/c + (((16*a^2*c^3*d - 4*a*b^2*c^2*d)/c + (2*x*(4*b^3*c^3 - 16*a*b*c^4)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (2*x*(b^4*d^2 - 2*a*c^3*e^2 + 2*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 4*a*b^2*c*d^2 + 6*a*b*c^2*d*e))/c)*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)))*(-(b^5*d^2 + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^2*e^2 + c^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*b^4*c*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b*c^3*e^2 - 16*a^2*c^3*d*e + 12*a*b^2*c^2*d*e - 2*b*c*d*e*(-(4*a*c - b^2)^3)^(1/2))/(8*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i","B"
38,1,1308,311,3.100374,"\text{Not used}","int((d + e/x^3)/(c + a/x^6),x)","\ln\left(e\,x\,\sqrt{-a^3\,c^7}-a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}+a^2\,c^3\,d\,x\right)\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{216\,a^2\,c^7}\right)}^{1/3}+\ln\left(e\,x\,\sqrt{-a^3\,c^7}+a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}-a^2\,c^3\,d\,x\right)\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{216\,a^2\,c^7}\right)}^{1/3}+\ln\left(2\,e\,x\,\sqrt{-a^3\,c^7}+a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}+2\,a^2\,c^3\,d\,x-\sqrt{3}\,a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{216\,a^2\,c^7}\right)}^{1/3}-\ln\left(2\,e\,x\,\sqrt{-a^3\,c^7}+a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}+2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a\,c^5\,e^3+a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e-3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{216\,a^2\,c^7}\right)}^{1/3}-\ln\left(a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}-2\,e\,x\,\sqrt{-a^3\,c^7}+2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{216\,a^2\,c^7}\right)}^{1/3}+\ln\left(2\,e\,x\,\sqrt{-a^3\,c^7}-a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}-2\,a^2\,c^3\,d\,x+\sqrt{3}\,a^2\,c^4\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{a^2\,c^7}\right)}^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{a\,c^5\,e^3-a\,d^3\,\sqrt{-a^3\,c^7}-3\,a^2\,c^4\,d^2\,e+3\,c\,d\,e^2\,\sqrt{-a^3\,c^7}}{216\,a^2\,c^7}\right)}^{1/3}+\frac{d\,x}{c}","Not used",1,"log(e*x*(-a^3*c^7)^(1/2) - a^2*c^4*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3) + a^2*c^3*d*x)*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(216*a^2*c^7))^(1/3) + log(e*x*(-a^3*c^7)^(1/2) + a^2*c^4*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3) - a^2*c^3*d*x)*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(216*a^2*c^7))^(1/3) + log(2*e*x*(-a^3*c^7)^(1/2) + a^2*c^4*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3) - 3^(1/2)*a^2*c^4*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3)*1i + 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 - 1/2)*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(216*a^2*c^7))^(1/3) - log(2*e*x*(-a^3*c^7)^(1/2) + a^2*c^4*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3) + 3^(1/2)*a^2*c^4*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3)*1i + 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 + 1/2)*(-(a*c^5*e^3 + a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e - 3*c*d*e^2*(-a^3*c^7)^(1/2))/(216*a^2*c^7))^(1/3) - log(a^2*c^4*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3) - 2*e*x*(-a^3*c^7)^(1/2) + 3^(1/2)*a^2*c^4*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3)*1i + 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 + 1/2)*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(216*a^2*c^7))^(1/3) + log(2*e*x*(-a^3*c^7)^(1/2) - a^2*c^4*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3) + 3^(1/2)*a^2*c^4*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(a^2*c^7))^(1/3)*1i - 2*a^2*c^3*d*x)*((3^(1/2)*1i)/2 - 1/2)*(-(a*c^5*e^3 - a*d^3*(-a^3*c^7)^(1/2) - 3*a^2*c^4*d^2*e + 3*c*d*e^2*(-a^3*c^7)^(1/2))/(216*a^2*c^7))^(1/3) + (d*x)/c","B"
39,1,11453,716,29.419760,"\text{Not used}","int((d + e/x^3)/(c + a/x^6 + b/x^3),x)","\ln\left(\frac{3\,a\,x\,\left(2\,a^3\,c^2\,d^4-4\,a^2\,b^2\,c\,d^4+4\,a^2\,b\,c^2\,d^3\,e+a\,b^4\,d^4+2\,a\,b^3\,c\,d^3\,e-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d\,e^3-2\,a\,c^4\,e^4-b^5\,d^3\,e+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d\,e^3+b^2\,c^3\,e^4\right)}{c}-\frac{2^{2/3}\,\left(\frac{2^{1/3}\,\left(81\,a\,c^3\,e\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,d^3-3\,a\,b^2\,c\,d^3+6\,a\,b\,c^2\,d^2\,e-3\,a\,c^3\,d\,e^2+b^4\,d^3-3\,b^3\,c\,d^2\,e+3\,b^2\,c^2\,d\,e^2-b\,c^3\,e^3\right)}{c}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\ln\left(\frac{3\,a\,x\,\left(2\,a^3\,c^2\,d^4-4\,a^2\,b^2\,c\,d^4+4\,a^2\,b\,c^2\,d^3\,e+a\,b^4\,d^4+2\,a\,b^3\,c\,d^3\,e-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d\,e^3-2\,a\,c^4\,e^4-b^5\,d^3\,e+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d\,e^3+b^2\,c^3\,e^4\right)}{c}-\frac{2^{2/3}\,\left(\frac{2^{1/3}\,\left(81\,a\,c^3\,e\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,d^3-3\,a\,b^2\,c\,d^3+6\,a\,b\,c^2\,d^2\,e-3\,a\,c^3\,d\,e^2+b^4\,d^3-3\,b^3\,c\,d^2\,e+3\,b^2\,c^2\,d\,e^2-b\,c^3\,e^3\right)}{c}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\ln\left(\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,e\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,d^3-3\,a\,b^2\,c\,d^3+6\,a\,b\,c^2\,d^2\,e-3\,a\,c^3\,d\,e^2+b^4\,d^3-3\,b^3\,c\,d^2\,e+3\,b^2\,c^2\,d\,e^2-b\,c^3\,e^3\right)}{c}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+\frac{3\,a\,x\,\left(2\,a^3\,c^2\,d^4-4\,a^2\,b^2\,c\,d^4+4\,a^2\,b\,c^2\,d^3\,e+a\,b^4\,d^4+2\,a\,b^3\,c\,d^3\,e-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d\,e^3-2\,a\,c^4\,e^4-b^5\,d^3\,e+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d\,e^3+b^2\,c^3\,e^4\right)}{c}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\ln\left(\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,e\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,d^3-3\,a\,b^2\,c\,d^3+6\,a\,b\,c^2\,d^2\,e-3\,a\,c^3\,d\,e^2+b^4\,d^3-3\,b^3\,c\,d^2\,e+3\,b^2\,c^2\,d\,e^2-b\,c^3\,e^3\right)}{c}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+\frac{3\,a\,x\,\left(2\,a^3\,c^2\,d^4-4\,a^2\,b^2\,c\,d^4+4\,a^2\,b\,c^2\,d^3\,e+a\,b^4\,d^4+2\,a\,b^3\,c\,d^3\,e-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d\,e^3-2\,a\,c^4\,e^4-b^5\,d^3\,e+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d\,e^3+b^2\,c^3\,e^4\right)}{c}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}-\ln\left(-\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,e\,x\,{\left(4\,a\,c-b^2\right)}^2+\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,d^3-3\,a\,b^2\,c\,d^3+6\,a\,b\,c^2\,d^2\,e-3\,a\,c^3\,d\,e^2+b^4\,d^3-3\,b^3\,c\,d^2\,e+3\,b^2\,c^2\,d\,e^2-b\,c^3\,e^3\right)}{c}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-\frac{3\,a\,x\,\left(2\,a^3\,c^2\,d^4-4\,a^2\,b^2\,c\,d^4+4\,a^2\,b\,c^2\,d^3\,e+a\,b^4\,d^4+2\,a\,b^3\,c\,d^3\,e-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d\,e^3-2\,a\,c^4\,e^4-b^5\,d^3\,e+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d\,e^3+b^2\,c^3\,e^4\right)}{c}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3-b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2-6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e+3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}-\ln\left(-\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,e\,x\,{\left(4\,a\,c-b^2\right)}^2+\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,d^3-3\,a\,b^2\,c\,d^3+6\,a\,b\,c^2\,d^2\,e-3\,a\,c^3\,d\,e^2+b^4\,d^3-3\,b^3\,c\,d^2\,e+3\,b^2\,c^2\,d\,e^2-b\,c^3\,e^3\right)}{c}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-\frac{3\,a\,x\,\left(2\,a^3\,c^2\,d^4-4\,a^2\,b^2\,c\,d^4+4\,a^2\,b\,c^2\,d^3\,e+a\,b^4\,d^4+2\,a\,b^3\,c\,d^3\,e-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d\,e^3-2\,a\,c^4\,e^4-b^5\,d^3\,e+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d\,e^3+b^2\,c^3\,e^4\right)}{c}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^2\,c^5\,e^3-b^4\,c^3\,e^3-32\,a^3\,b\,c^3\,d^3+8\,a\,b^2\,c^4\,e^3+b\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d^2\,e+3\,b^5\,c^2\,d\,e^2+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,b^6\,c\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d\,e^2+27\,a\,b^4\,c^2\,d^2\,e+48\,a^2\,b\,c^4\,d\,e^2+6\,a\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d^2\,e-3\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\frac{d\,x}{c}","Not used",1,"log((3*a*x*(a*b^4*d^4 - 2*a*c^4*e^4 - b^5*d^3*e + 2*a^3*c^2*d^4 + b^2*c^3*e^4 - 4*a^2*b^2*c*d^4 - 3*b^3*c^2*d*e^3 + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e + 4*a^2*b*c^2*d^3*e - 9*a*b^2*c^2*d^2*e^2))/c - (2^(2/3)*((2^(1/3)*(81*a*c^3*e*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(4*a*c - b^2)^2*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/2)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/18 + (9*a*(4*a*c - b^2)*(b^4*d^3 - b*c^3*e^3 + a^2*c^2*d^3 + 3*b^2*c^2*d*e^2 - 3*a*b^2*c*d^3 - 3*a*c^3*d*e^2 - 3*b^3*c*d^2*e + 6*a*b*c^2*d^2*e))/c)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/6)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + log((3*a*x*(a*b^4*d^4 - 2*a*c^4*e^4 - b^5*d^3*e + 2*a^3*c^2*d^4 + b^2*c^3*e^4 - 4*a^2*b^2*c*d^4 - 3*b^3*c^2*d*e^3 + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e + 4*a^2*b*c^2*d^3*e - 9*a*b^2*c^2*d^2*e^2))/c - (2^(2/3)*((2^(1/3)*(81*a*c^3*e*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(4*a*c - b^2)^2*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/2)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/18 + (9*a*(4*a*c - b^2)*(b^4*d^3 - b*c^3*e^3 + a^2*c^2*d^3 + 3*b^2*c^2*d*e^2 - 3*a*b^2*c*d^3 - 3*a*c^3*d*e^2 - 3*b^3*c*d^2*e + 6*a*b*c^2*d^2*e))/c)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/6)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + log((2^(2/3)*(3^(1/2)*1i - 1)*((2^(1/3)*(3^(1/2)*1i + 1)*(81*a*c^3*e*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 - (9*a*(4*a*c - b^2)*(b^4*d^3 - b*c^3*e^3 + a^2*c^2*d^3 + 3*b^2*c^2*d*e^2 - 3*a*b^2*c*d^3 - 3*a*c^3*d*e^2 - 3*b^3*c*d^2*e + 6*a*b*c^2*d^2*e))/c)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 + (3*a*x*(a*b^4*d^4 - 2*a*c^4*e^4 - b^5*d^3*e + 2*a^3*c^2*d^4 + b^2*c^3*e^4 - 4*a^2*b^2*c*d^4 - 3*b^3*c^2*d*e^3 + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e + 4*a^2*b*c^2*d^3*e - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 - 1/2)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + log((2^(2/3)*(3^(1/2)*1i - 1)*((2^(1/3)*(3^(1/2)*1i + 1)*(81*a*c^3*e*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 - (9*a*(4*a*c - b^2)*(b^4*d^3 - b*c^3*e^3 + a^2*c^2*d^3 + 3*b^2*c^2*d*e^2 - 3*a*b^2*c*d^3 - 3*a*c^3*d*e^2 - 3*b^3*c*d^2*e + 6*a*b*c^2*d^2*e))/c)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 + (3*a*x*(a*b^4*d^4 - 2*a*c^4*e^4 - b^5*d^3*e + 2*a^3*c^2*d^4 + b^2*c^3*e^4 - 4*a^2*b^2*c*d^4 - 3*b^3*c^2*d*e^3 + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e + 4*a^2*b*c^2*d^3*e - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 - 1/2)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) - log(- (2^(2/3)*(3^(1/2)*1i + 1)*((2^(1/3)*(3^(1/2)*1i - 1)*(81*a*c^3*e*x*(4*a*c - b^2)^2 + (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 + (9*a*(4*a*c - b^2)*(b^4*d^3 - b*c^3*e^3 + a^2*c^2*d^3 + 3*b^2*c^2*d*e^2 - 3*a*b^2*c*d^3 - 3*a*c^3*d*e^2 - 3*b^3*c*d^2*e + 6*a*b*c^2*d^2*e))/c)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 - (3*a*x*(a*b^4*d^4 - 2*a*c^4*e^4 - b^5*d^3*e + 2*a^3*c^2*d^4 + b^2*c^3*e^4 - 4*a^2*b^2*c*d^4 - 3*b^3*c^2*d*e^3 + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e + 4*a^2*b*c^2*d^3*e - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 + 1/2)*((b^7*d^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 - b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 - 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e + 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) - log(- (2^(2/3)*(3^(1/2)*1i + 1)*((2^(1/3)*(3^(1/2)*1i - 1)*(81*a*c^3*e*x*(4*a*c - b^2)^2 + (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 + (9*a*(4*a*c - b^2)*(b^4*d^3 - b*c^3*e^3 + a^2*c^2*d^3 + 3*b^2*c^2*d*e^2 - 3*a*b^2*c*d^3 - 3*a*c^3*d*e^2 - 3*b^3*c*d^2*e + 6*a*b*c^2*d^2*e))/c)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 - (3*a*x*(a*b^4*d^4 - 2*a*c^4*e^4 - b^5*d^3*e + 2*a^3*c^2*d^4 + b^2*c^3*e^4 - 4*a^2*b^2*c*d^4 - 3*b^3*c^2*d*e^3 + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e + 4*a^2*b*c^2*d^3*e - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 + 1/2)*((b^7*d^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^2*c^5*e^3 - b^4*c^3*e^3 - 32*a^3*b*c^3*d^3 + 8*a*b^2*c^4*e^3 + b*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d^2*e + 3*b^5*c^2*d*e^2 + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*b^6*c*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d*e^2 + 27*a*b^4*c^2*d^2*e + 48*a^2*b*c^4*d*e^2 + 6*a*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d^2*e - 3*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + (d*x)/c","B"
40,1,2520,753,1.219880,"\text{Not used}","int((d + e/x^4)/(c + a/x^8),x)","\frac{\mathrm{atan}\left(\frac{a^3\,d^6\,x-c^3\,e^6\,x-a\,c^2\,d^2\,e^4\,x+a^2\,c\,d^4\,e^2\,x+\frac{2\,d\,e\,x\,\left(a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}\right)}{a\,c^4}}{a^2\,c^6\,e\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{5/4}-a^3\,c\,d^5\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+3\,a\,c^3\,d\,e^4\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}}\right)\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}}{4}-\frac{\mathrm{atan}\left(\frac{c^3\,e^6\,x-a^3\,d^6\,x+a\,c^2\,d^2\,e^4\,x-a^2\,c\,d^4\,e^2\,x+\frac{2\,d\,e\,x\,\left(a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}\right)}{a\,c^4}}{a^2\,c^6\,e\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{5/4}-a^3\,c\,d^5\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+3\,a\,c^3\,d\,e^4\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}}\right)\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}}{4}+\frac{d\,x}{c}+\mathrm{atan}\left(\frac{-a^3\,d^6\,x\,1{}\mathrm{i}+c^3\,e^6\,x\,1{}\mathrm{i}+a\,c^2\,d^2\,e^4\,x\,1{}\mathrm{i}-a^2\,c\,d^4\,e^2\,x\,1{}\mathrm{i}+\frac{d\,e\,x\,\left(a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}\right)\,2{}\mathrm{i}}{a\,c^4}}{a^2\,c^6\,e\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{5/4}-a^3\,c\,d^5\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+3\,a\,c^3\,d\,e^4\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}}\right)\,{\left(\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}-4\,a^2\,c^6\,d\,e^3+4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{4096\,a^3\,c^9}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{a^3\,d^6\,x\,1{}\mathrm{i}-c^3\,e^6\,x\,1{}\mathrm{i}-a\,c^2\,d^2\,e^4\,x\,1{}\mathrm{i}+a^2\,c\,d^4\,e^2\,x\,1{}\mathrm{i}+\frac{d\,e\,x\,\left(a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}\right)\,2{}\mathrm{i}}{a\,c^4}}{a^2\,c^6\,e\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{5/4}-a^3\,c\,d^5\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+2\,a^2\,c^2\,d^3\,e^2\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}+3\,a\,c^3\,d\,e^4\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{a^3\,c^9}\right)}^{1/4}}\right)\,{\left(-\frac{a^2\,d^4\,\sqrt{-a^3\,c^9}+c^2\,e^4\,\sqrt{-a^3\,c^9}+4\,a^2\,c^6\,d\,e^3-4\,a^3\,c^5\,d^3\,e-6\,a\,c\,d^2\,e^2\,\sqrt{-a^3\,c^9}}{4096\,a^3\,c^9}\right)}^{1/4}\,2{}\mathrm{i}","Not used",1,"(atan((a^3*d^6*x - c^3*e^6*x - a*c^2*d^2*e^4*x + a^2*c*d^4*e^2*x + (2*d*e*x*(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2)))/(a*c^4))/(a^2*c^6*e*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(5/4) - a^3*c*d^5*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 2*a^2*c^2*d^3*e^2*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 3*a*c^3*d*e^4*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4)))*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4))/4 - (atan((c^3*e^6*x - a^3*d^6*x + a*c^2*d^2*e^4*x - a^2*c*d^4*e^2*x + (2*d*e*x*(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2)))/(a*c^4))/(a^2*c^6*e*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(5/4) - a^3*c*d^5*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 2*a^2*c^2*d^3*e^2*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 3*a*c^3*d*e^4*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4)))*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4))/4 + atan((c^3*e^6*x*1i - a^3*d^6*x*1i + a*c^2*d^2*e^4*x*1i - a^2*c*d^4*e^2*x*1i + (d*e*x*(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))*2i)/(a*c^4))/(a^2*c^6*e*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(5/4) - a^3*c*d^5*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 2*a^2*c^2*d^3*e^2*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 3*a*c^3*d*e^4*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4)))*((a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) - 4*a^2*c^6*d*e^3 + 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(4096*a^3*c^9))^(1/4)*2i - atan((a^3*d^6*x*1i - c^3*e^6*x*1i - a*c^2*d^2*e^4*x*1i + a^2*c*d^4*e^2*x*1i + (d*e*x*(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))*2i)/(a*c^4))/(a^2*c^6*e*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(5/4) - a^3*c*d^5*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 2*a^2*c^2*d^3*e^2*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4) + 3*a*c^3*d*e^4*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(a^3*c^9))^(1/4)))*(-(a^2*d^4*(-a^3*c^9)^(1/2) + c^2*e^4*(-a^3*c^9)^(1/2) + 4*a^2*c^6*d*e^3 - 4*a^3*c^5*d^3*e - 6*a*c*d^2*e^2*(-a^3*c^9)^(1/2))/(4096*a^3*c^9))^(1/4)*2i + (d*x)/c","B"
41,1,50213,433,9.242243,"\text{Not used}","int((d + e/x^4)/(c + a/x^8 + b/x^4),x)","\mathrm{atan}\left(\frac{\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{16\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{16\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\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28\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{16\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9\,d^4+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4+c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e-4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}-\frac{{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,d^6-4\,a^5\,b^2\,c\,d^6+2\,a^5\,b\,c^2\,d^5\,e+2\,a^5\,c^3\,d^4\,e^2+a^4\,b^4\,d^6+6\,a^4\,b^3\,c\,d^5\,e-17\,a^4\,b^2\,c^2\,d^4\,e^2+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^2\,e^4-2\,a^3\,b^5\,d^5\,e+2\,a^3\,b^4\,c\,d^4\,e^2+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^2\,e^4+10\,a^3\,b\,c^4\,d\,e^5-2\,a^3\,c^5\,e^6+a^2\,b^6\,d^4\,e^2-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^2\,e^4-4\,a^2\,b^3\,c^3\,d\,e^5+a^2\,b^2\,c^4\,e^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,d^5+13\,a^5\,b^2\,c^2\,d^5-20\,a^5\,b\,c^3\,d^4\,e+8\,a^5\,c^4\,d^3\,e^2-7\,a^4\,b^4\,c\,d^5+5\,a^4\,b^3\,c^2\,d^4\,e+22\,a^4\,b^2\,c^3\,d^3\,e^2-32\,a^4\,b\,c^4\,d^2\,e^3+12\,a^4\,c^5\,d\,e^4+a^3\,b^6\,d^5+4\,a^3\,b^5\,c\,d^4\,e-22\,a^3\,b^4\,c^2\,d^3\,e^2+32\,a^3\,b^3\,c^3\,d^2\,e^3-19\,a^3\,b^2\,c^4\,d\,e^4+4\,a^3\,b\,c^5\,e^5-a^2\,b^7\,d^4\,e+4\,a^2\,b^6\,c\,d^3\,e^2-6\,a^2\,b^5\,c^2\,d^2\,e^3+4\,a^2\,b^4\,c^3\,d\,e^4-a^2\,b^3\,c^4\,e^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,d^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,d^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,e^2+256\,a^3\,b^5\,c^4\,d^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,e^2+256\,a^2\,b^5\,c^5\,e^2\right)}{c}+\frac{{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,e\,a^5\,c^8-12288\,e\,a^4\,b^2\,c^7+3072\,e\,a^3\,b^4\,c^6-256\,e\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9\,d^4-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^5\,c^4\,e^4-c^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a\,b^3\,c^5\,e^4+16\,a^2\,b\,c^6\,e^4+128\,a^3\,c^6\,d\,e^3-128\,a^4\,c^5\,d^3\,e-4\,b^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,b^8\,c\,d^3\,e+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d\,e^3+48\,a\,b^6\,c^2\,d^3\,e+4\,b\,c^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d\,e^3-200\,a^2\,b^4\,c^3\,d^3\,e-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d^3\,e+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{d\,x}{c}","Not used",1,"atan((((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i)/(((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)))*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*2i + atan((((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i)/(((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)))*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*2i + 2*atan((((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4))/(((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i))*(-(b^9*d^4 + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 + c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e - 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + 2*atan((((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4))/(((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - ((((4*x*(4096*a^5*b*c^6*d^2 + 4096*a^4*b*c^7*e^2 + 256*a^3*b^5*c^4*d^2 - 2048*a^4*b^3*c^5*d^2 + 256*a^2*b^5*c^5*e^2 - 2048*a^3*b^3*c^6*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*e - 256*a^2*b^6*c^5*e + 3072*a^3*b^4*c^6*e - 12288*a^4*b^2*c^7*e)*16i)/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*d^5 - 4*a^6*c^3*d^5 - 7*a^4*b^4*c*d^5 + 4*a^3*b*c^5*e^5 - a^2*b^7*d^4*e + 12*a^4*c^5*d*e^4 + 13*a^5*b^2*c^2*d^5 - a^2*b^3*c^4*e^5 + 8*a^5*c^4*d^3*e^2 - 6*a^2*b^5*c^2*d^2*e^3 + 32*a^3*b^3*c^3*d^2*e^3 - 22*a^3*b^4*c^2*d^3*e^2 + 22*a^4*b^2*c^3*d^3*e^2 + 4*a^3*b^5*c*d^4*e - 20*a^5*b*c^3*d^4*e + 4*a^2*b^4*c^3*d*e^4 + 4*a^2*b^6*c*d^3*e^2 - 19*a^3*b^2*c^4*d*e^4 - 32*a^4*b*c^4*d^2*e^3 + 5*a^4*b^3*c^2*d^4*e))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*d^6 + 2*a^6*c^2*d^6 - 2*a^3*c^5*e^6 - 4*a^5*b^2*c*d^6 - 2*a^3*b^5*d^5*e + a^2*b^2*c^4*e^6 + a^2*b^6*d^4*e^2 - 2*a^4*c^4*d^2*e^4 + 2*a^5*c^3*d^4*e^2 + 6*a^2*b^4*c^2*d^2*e^4 - 16*a^3*b^2*c^3*d^2*e^4 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^4*e^2 + 10*a^3*b*c^4*d*e^5 + 6*a^4*b^3*c*d^5*e + 2*a^5*b*c^2*d^5*e - 4*a^2*b^3*c^3*d*e^5 - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^4*e^2 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i))*(-(b^9*d^4 - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + b^5*c^4*e^4 - c^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a*b^3*c^5*e^4 + 16*a^2*b*c^6*e^4 + 128*a^3*c^6*d*e^3 - 128*a^4*c^5*d^3*e - 4*b^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*d^4 - 4*b^8*c*d^3*e + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d*e^3 + 48*a*b^6*c^2*d^3*e + 4*b*c^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d*e^3 - 200*a^2*b^4*c^3*d^3*e - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d^3*e + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (d*x)/c","B"
42,0,-1,141,0.000000,"\text{Not used}","int((d + e*x^n)^3/(a + c*x^(2*n)),x)","\int \frac{{\left(d+e\,x^n\right)}^3}{a+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)^3/(a + c*x^(2*n)), x)","F"
43,0,-1,107,0.000000,"\text{Not used}","int((d + e*x^n)^2/(a + c*x^(2*n)),x)","\int \frac{{\left(d+e\,x^n\right)}^2}{a+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)^2/(a + c*x^(2*n)), x)","F"
44,0,-1,83,0.000000,"\text{Not used}","int((d + e*x^n)/(a + c*x^(2*n)),x)","\int \frac{d+e\,x^n}{a+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)/(a + c*x^(2*n)), x)","F"
45,0,-1,152,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))*(d + e*x^n)),x)","\int \frac{1}{\left(a+c\,x^{2\,n}\right)\,\left(d+e\,x^n\right)} \,d x","Not used",1,"int(1/((a + c*x^(2*n))*(d + e*x^n)), x)","F"
46,0,-1,205,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))*(d + e*x^n)^2),x)","\int \frac{1}{\left(a+c\,x^{2\,n}\right)\,{\left(d+e\,x^n\right)}^2} \,d x","Not used",1,"int(1/((a + c*x^(2*n))*(d + e*x^n)^2), x)","F"
47,0,-1,81,0.000000,"\text{Not used}","int((d + e*x^n)/(a - c*x^(2*n)),x)","\int \frac{d+e\,x^n}{a-c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)/(a - c*x^(2*n)), x)","F"
48,0,-1,288,0.000000,"\text{Not used}","int((d + e*x^n)^3/(a + c*x^(2*n))^2,x)","\int \frac{{\left(d+e\,x^n\right)}^3}{{\left(a+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int((d + e*x^n)^3/(a + c*x^(2*n))^2, x)","F"
49,0,-1,203,0.000000,"\text{Not used}","int((d + e*x^n)^2/(a + c*x^(2*n))^2,x)","\int \frac{{\left(d+e\,x^n\right)}^2}{{\left(a+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int((d + e*x^n)^2/(a + c*x^(2*n))^2, x)","F"
50,0,-1,134,0.000000,"\text{Not used}","int((d + e*x^n)/(a + c*x^(2*n))^2,x)","\int \frac{d+e\,x^n}{{\left(a+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int((d + e*x^n)/(a + c*x^(2*n))^2, x)","F"
51,0,-1,333,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))^2*(d + e*x^n)),x)","\int \frac{1}{{\left(a+c\,x^{2\,n}\right)}^2\,\left(d+e\,x^n\right)} \,d x","Not used",1,"int(1/((a + c*x^(2*n))^2*(d + e*x^n)), x)","F"
52,0,-1,410,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))^2*(d + e*x^n)^2),x)","\int \frac{1}{{\left(a+c\,x^{2\,n}\right)}^2\,{\left(d+e\,x^n\right)}^2} \,d x","Not used",1,"int(1/((a + c*x^(2*n))^2*(d + e*x^n)^2), x)","F"
53,0,-1,424,0.000000,"\text{Not used}","int((d + e*x^n)^3/(a + c*x^(2*n))^3,x)","\int \frac{{\left(d+e\,x^n\right)}^3}{{\left(a+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int((d + e*x^n)^3/(a + c*x^(2*n))^3, x)","F"
54,0,-1,272,0.000000,"\text{Not used}","int((d + e*x^n)^2/(a + c*x^(2*n))^3,x)","\int \frac{{\left(d+e\,x^n\right)}^2}{{\left(a+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int((d + e*x^n)^2/(a + c*x^(2*n))^3, x)","F"
55,0,-1,184,0.000000,"\text{Not used}","int((d + e*x^n)/(a + c*x^(2*n))^3,x)","\int \frac{d+e\,x^n}{{\left(a+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int((d + e*x^n)/(a + c*x^(2*n))^3, x)","F"
56,0,-1,582,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))^3*(d + e*x^n)),x)","\int \frac{1}{{\left(a+c\,x^{2\,n}\right)}^3\,\left(d+e\,x^n\right)} \,d x","Not used",1,"int(1/((a + c*x^(2*n))^3*(d + e*x^n)), x)","F"
57,0,-1,701,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))^3*(d + e*x^n)^2),x)","\int \frac{1}{{\left(a+c\,x^{2\,n}\right)}^3\,{\left(d+e\,x^n\right)}^2} \,d x","Not used",1,"int(1/((a + c*x^(2*n))^3*(d + e*x^n)^2), x)","F"
58,0,-1,171,0.000000,"\text{Not used}","int(1/((a + c*x^(2*n))^(1/2)*(d + e*x^n)),x)","\int \frac{1}{\sqrt{a+c\,x^{2\,n}}\,\left(d+e\,x^n\right)} \,d x","Not used",1,"int(1/((a + c*x^(2*n))^(1/2)*(d + e*x^n)), x)","F"
59,0,-1,24,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(d + e*x^n)^q,x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(d+e\,x^n\right)}^q \,d x","Not used",0,"int((a + c*x^(2*n))^p*(d + e*x^n)^q, x)","F"
60,0,-1,299,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(d + e*x^n)^3,x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(d+e\,x^n\right)}^3 \,d x","Not used",1,"int((a + c*x^(2*n))^p*(d + e*x^n)^3, x)","F"
61,0,-1,217,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(d + e*x^n)^2,x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(d+e\,x^n\right)}^2 \,d x","Not used",1,"int((a + c*x^(2*n))^p*(d + e*x^n)^2, x)","F"
62,0,-1,135,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(d + e*x^n),x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,\left(d+e\,x^n\right) \,d x","Not used",1,"int((a + c*x^(2*n))^p*(d + e*x^n), x)","F"
63,0,-1,167,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p/(d + e*x^n),x)","\int \frac{{\left(a+c\,x^{2\,n}\right)}^p}{d+e\,x^n} \,d x","Not used",1,"int((a + c*x^(2*n))^p/(d + e*x^n), x)","F"
64,0,-1,261,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p/(d + e*x^n)^2,x)","\int \frac{{\left(a+c\,x^{2\,n}\right)}^p}{{\left(d+e\,x^n\right)}^2} \,d x","Not used",1,"int((a + c*x^(2*n))^p/(d + e*x^n)^2, x)","F"
65,0,-1,357,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p/(d + e*x^n)^3,x)","\int \frac{{\left(a+c\,x^{2\,n}\right)}^p}{{\left(d+e\,x^n\right)}^3} \,d x","Not used",1,"int((a + c*x^(2*n))^p/(d + e*x^n)^3, x)","F"
66,1,59,62,1.661724,"\text{Not used}","int((d + e*x^n)*(a + b*x^n + c*x^(2*n)),x)","a\,d\,x+\frac{x\,x^{2\,n}\,\left(b\,e+c\,d\right)}{2\,n+1}+\frac{x\,x^n\,\left(a\,e+b\,d\right)}{n+1}+\frac{c\,e\,x\,x^{3\,n}}{3\,n+1}","Not used",1,"a*d*x + (x*x^(2*n)*(b*e + c*d))/(2*n + 1) + (x*x^n*(a*e + b*d))/(n + 1) + (c*e*x*x^(3*n))/(3*n + 1)","B"
67,1,131,132,1.710883,"\text{Not used}","int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^2,x)","a^2\,d\,x+\frac{x\,x^{4\,n}\,\left(d\,c^2+2\,b\,e\,c\right)}{4\,n+1}+\frac{x\,x^n\,\left(e\,a^2+2\,b\,d\,a\right)}{n+1}+\frac{x\,x^{2\,n}\,\left(d\,b^2+2\,a\,e\,b+2\,a\,c\,d\right)}{2\,n+1}+\frac{x\,x^{3\,n}\,\left(e\,b^2+2\,c\,d\,b+2\,a\,c\,e\right)}{3\,n+1}+\frac{c^2\,e\,x\,x^{5\,n}}{5\,n+1}","Not used",1,"a^2*d*x + (x*x^(4*n)*(c^2*d + 2*b*c*e))/(4*n + 1) + (x*x^n*(a^2*e + 2*a*b*d))/(n + 1) + (x*x^(2*n)*(b^2*d + 2*a*b*e + 2*a*c*d))/(2*n + 1) + (x*x^(3*n)*(b^2*e + 2*a*c*e + 2*b*c*d))/(3*n + 1) + (c^2*e*x*x^(5*n))/(5*n + 1)","B"
68,1,227,218,1.850049,"\text{Not used}","int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^3,x)","a^3\,d\,x+\frac{x\,x^n\,\left(e\,a^3+3\,b\,d\,a^2\right)}{n+1}+\frac{x\,x^{2\,n}\,\left(3\,e\,a^2\,b+3\,c\,d\,a^2+3\,d\,a\,b^2\right)}{2\,n+1}+\frac{x\,x^{5\,n}\,\left(3\,e\,b^2\,c+3\,d\,b\,c^2+3\,a\,e\,c^2\right)}{5\,n+1}+\frac{x\,x^{3\,n}\,\left(3\,c\,e\,a^2+3\,e\,a\,b^2+6\,c\,d\,a\,b+d\,b^3\right)}{3\,n+1}+\frac{x\,x^{4\,n}\,\left(e\,b^3+3\,d\,b^2\,c+6\,a\,e\,b\,c+3\,a\,d\,c^2\right)}{4\,n+1}+\frac{x\,x^{6\,n}\,\left(d\,c^3+3\,b\,e\,c^2\right)}{6\,n+1}+\frac{c^3\,e\,x\,x^{7\,n}}{7\,n+1}","Not used",1,"a^3*d*x + (x*x^n*(a^3*e + 3*a^2*b*d))/(n + 1) + (x*x^(2*n)*(3*a*b^2*d + 3*a^2*b*e + 3*a^2*c*d))/(2*n + 1) + (x*x^(5*n)*(3*a*c^2*e + 3*b*c^2*d + 3*b^2*c*e))/(5*n + 1) + (x*x^(3*n)*(b^3*d + 3*a*b^2*e + 3*a^2*c*e + 6*a*b*c*d))/(3*n + 1) + (x*x^(4*n)*(b^3*e + 3*a*c^2*d + 3*b^2*c*d + 6*a*b*c*e))/(4*n + 1) + (x*x^(6*n)*(c^3*d + 3*b*c^2*e))/(6*n + 1) + (c^3*e*x*x^(7*n))/(7*n + 1)","B"
69,0,-1,308,0.000000,"\text{Not used}","int((d + e*x^n)^3/(a + b*x^n + c*x^(2*n)),x)","\int \frac{{\left(d+e\,x^n\right)}^3}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)^3/(a + b*x^n + c*x^(2*n)), x)","F"
70,0,-1,224,0.000000,"\text{Not used}","int((d + e*x^n)^2/(a + b*x^n + c*x^(2*n)),x)","\int \frac{{\left(d+e\,x^n\right)}^2}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)^2/(a + b*x^n + c*x^(2*n)), x)","F"
71,0,-1,154,0.000000,"\text{Not used}","int((d + e*x^n)/(a + b*x^n + c*x^(2*n)),x)","\int \frac{d+e\,x^n}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)/(a + b*x^n + c*x^(2*n)), x)","F"
72,0,-1,243,0.000000,"\text{Not used}","int(1/((d + e*x^n)*(a + b*x^n + c*x^(2*n))),x)","\int \frac{1}{\left(d+e\,x^n\right)\,\left(a+b\,x^n+c\,x^{2\,n}\right)} \,d x","Not used",1,"int(1/((d + e*x^n)*(a + b*x^n + c*x^(2*n))), x)","F"
73,0,-1,368,0.000000,"\text{Not used}","int(1/((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))),x)","\int \frac{1}{{\left(d+e\,x^n\right)}^2\,\left(a+b\,x^n+c\,x^{2\,n}\right)} \,d x","Not used",1,"int(1/((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))), x)","F"
74,0,-1,552,0.000000,"\text{Not used}","int(1/((d + e*x^n)^3*(a + b*x^n + c*x^(2*n))),x)","\int \frac{1}{{\left(d+e\,x^n\right)}^3\,\left(a+b\,x^n+c\,x^{2\,n}\right)} \,d x","Not used",1,"int(1/((d + e*x^n)^3*(a + b*x^n + c*x^(2*n))), x)","F"
75,0,-1,750,0.000000,"\text{Not used}","int((d + e*x^n)^3/(a + b*x^n + c*x^(2*n))^2,x)","\int \frac{{\left(d+e\,x^n\right)}^3}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int((d + e*x^n)^3/(a + b*x^n + c*x^(2*n))^2, x)","F"
76,0,-1,543,0.000000,"\text{Not used}","int((d + e*x^n)^2/(a + b*x^n + c*x^(2*n))^2,x)","\int \frac{{\left(d+e\,x^n\right)}^2}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int((d + e*x^n)^2/(a + b*x^n + c*x^(2*n))^2, x)","F"
77,0,-1,362,0.000000,"\text{Not used}","int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^2,x)","\int \frac{d+e\,x^n}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^2, x)","F"
78,0,-1,726,0.000000,"\text{Not used}","int(1/((d + e*x^n)*(a + b*x^n + c*x^(2*n))^2),x)","\int \frac{1}{\left(d+e\,x^n\right)\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int(1/((d + e*x^n)*(a + b*x^n + c*x^(2*n))^2), x)","F"
79,0,-1,1129,0.000000,"\text{Not used}","int(1/((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^2),x)","\int \frac{1}{{\left(d+e\,x^n\right)}^2\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int(1/((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^2), x)","F"
80,0,-1,1707,0.000000,"\text{Not used}","int((d + e*x^n)^3/(a + b*x^n + c*x^(2*n))^3,x)","\int \frac{{\left(d+e\,x^n\right)}^3}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int((d + e*x^n)^3/(a + b*x^n + c*x^(2*n))^3, x)","F"
81,0,-1,1191,0.000000,"\text{Not used}","int((d + e*x^n)^2/(a + b*x^n + c*x^(2*n))^3,x)","\int \frac{{\left(d+e\,x^n\right)}^2}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int((d + e*x^n)^2/(a + b*x^n + c*x^(2*n))^3, x)","F"
82,0,-1,713,0.000000,"\text{Not used}","int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^3,x)","\int \frac{d+e\,x^n}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^3, x)","F"
83,0,-1,1708,0.000000,"\text{Not used}","int(1/((d + e*x^n)*(a + b*x^n + c*x^(2*n))^3),x)","\int \frac{1}{\left(d+e\,x^n\right)\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int(1/((d + e*x^n)*(a + b*x^n + c*x^(2*n))^3), x)","F"
84,0,-1,2446,0.000000,"\text{Not used}","int(1/((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^3),x)","\int \frac{1}{{\left(d+e\,x^n\right)}^2\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int(1/((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^3), x)","F"
85,0,-1,292,0.000000,"\text{Not used}","int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^(1/2),x)","\int \left(d+e\,x^n\right)\,\sqrt{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^(1/2), x)","F"
86,0,-1,294,0.000000,"\text{Not used}","int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^(3/2),x)","\int \left(d+e\,x^n\right)\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^{3/2} \,d x","Not used",1,"int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^(3/2), x)","F"
87,0,-1,292,0.000000,"\text{Not used}","int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^(1/2),x)","\int \frac{d+e\,x^n}{\sqrt{a+b\,x^n+c\,x^{2\,n}}} \,d x","Not used",1,"int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^(1/2), x)","F"
88,0,-1,298,0.000000,"\text{Not used}","int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^(3/2),x)","\int \frac{d+e\,x^n}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^{3/2}} \,d x","Not used",1,"int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^(3/2), x)","F"
89,0,-1,298,0.000000,"\text{Not used}","int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^(5/2),x)","\int \frac{d+e\,x^n}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^{5/2}} \,d x","Not used",1,"int((d + e*x^n)/(a + b*x^n + c*x^(2*n))^(5/2), x)","F"
90,0,-1,29,0.000000,"\text{Not used}","int((d + e*x^n)^q*(a + b*x^n + c*x^(2*n))^p,x)","\int {\left(d+e\,x^n\right)}^q\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",0,"int((d + e*x^n)^q*(a + b*x^n + c*x^(2*n))^p, x)","F"
91,0,-1,606,0.000000,"\text{Not used}","int((d + e*x^n)^3*(a + b*x^n + c*x^(2*n))^p,x)","\int {\left(d+e\,x^n\right)}^3\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",1,"int((d + e*x^n)^3*(a + b*x^n + c*x^(2*n))^p, x)","F"
92,0,-1,447,0.000000,"\text{Not used}","int((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^p,x)","\int {\left(d+e\,x^n\right)}^2\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",1,"int((d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^p, x)","F"
93,0,-1,288,0.000000,"\text{Not used}","int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^p,x)","\int \left(d+e\,x^n\right)\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",1,"int((d + e*x^n)*(a + b*x^n + c*x^(2*n))^p, x)","F"
94,0,-1,29,0.000000,"\text{Not used}","int((a + b*x^n + c*x^(2*n))^p/(d + e*x^n),x)","\int \frac{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p}{d+e\,x^n} \,d x","Not used",0,"int((a + b*x^n + c*x^(2*n))^p/(d + e*x^n), x)","F"
95,0,-1,29,0.000000,"\text{Not used}","int((a + b*x^n + c*x^(2*n))^p/(d + e*x^n)^2,x)","\int \frac{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p}{{\left(d+e\,x^n\right)}^2} \,d x","Not used",0,"int((a + b*x^n + c*x^(2*n))^p/(d + e*x^n)^2, x)","F"
96,0,-1,29,0.000000,"\text{Not used}","int((a + b*x^n + c*x^(2*n))^p/(d + e*x^n)^3,x)","\int \frac{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p}{{\left(d+e\,x^n\right)}^3} \,d x","Not used",0,"int((a + b*x^n + c*x^(2*n))^p/(d + e*x^n)^3, x)","F"