1,1,25,0,0.763139," ","integrate(1/(cos(z)+sin(z)+2^(1/2)),z, algorithm=""fricas"")","\frac{\sqrt{2} \cos\left(z\right) + \sqrt{2} \sin\left(z\right) - 2}{2 \, {\left(\cos\left(z\right) - \sin\left(z\right)\right)}}"," ",0,"1/2*(sqrt(2)*cos(z) + sqrt(2)*sin(z) - 2)/(cos(z) - sin(z))","A",0
2,1,44,0,0.565520," ","integrate(1/((1-x)^(1/2)+(1+x)^(1/2))^2,x, algorithm=""fricas"")","-\frac{2 \, x \arctan\left(\frac{\sqrt{x + 1} \sqrt{-x + 1} - 1}{x}\right) - \sqrt{x + 1} \sqrt{-x + 1} + 1}{2 \, x}"," ",0,"-1/2*(2*x*arctan((sqrt(x + 1)*sqrt(-x + 1) - 1)/x) - sqrt(x + 1)*sqrt(-x + 1) + 1)/x","A",0
3,1,20,0,0.889918," ","integrate(1/(1+cos(x))^2,x, algorithm=""fricas"")","\frac{{\left(\cos\left(x\right) + 2\right)} \sin\left(x\right)}{3 \, {\left(\cos\left(x\right)^{2} + 2 \, \cos\left(x\right) + 1\right)}}"," ",0,"1/3*(cos(x) + 2)*sin(x)/(cos(x)^2 + 2*cos(x) + 1)","A",0
4,1,46,0,0.742440," ","integrate(sin(x)/(1+x)^(1/2),x, algorithm=""fricas"")","\sqrt{2} \sqrt{\pi} \cos\left(1\right) \operatorname{S}\left(\frac{\sqrt{2} \sqrt{x + 1}}{\sqrt{\pi}}\right) - \sqrt{2} \sqrt{\pi} \operatorname{C}\left(\frac{\sqrt{2} \sqrt{x + 1}}{\sqrt{\pi}}\right) \sin\left(1\right)"," ",0,"sqrt(2)*sqrt(pi)*cos(1)*fresnel_sin(sqrt(2)*sqrt(x + 1)/sqrt(pi)) - sqrt(2)*sqrt(pi)*fresnel_cos(sqrt(2)*sqrt(x + 1)/sqrt(pi))*sin(1)","A",0
5,1,67,0,0.629742," ","integrate(1/(cos(x)+sin(x))^6,x, algorithm=""fricas"")","-\frac{8 \, \cos\left(x\right)^{5} - 20 \, \cos\left(x\right)^{3} - {\left(8 \, \cos\left(x\right)^{4} + 4 \, \cos\left(x\right)^{2} - 7\right)} \sin\left(x\right) + 5 \, \cos\left(x\right)}{30 \, {\left(4 \, \cos\left(x\right)^{5} + {\left(4 \, \cos\left(x\right)^{4} - 8 \, \cos\left(x\right)^{2} - 1\right)} \sin\left(x\right) - 5 \, \cos\left(x\right)\right)}}"," ",0,"-1/30*(8*cos(x)^5 - 20*cos(x)^3 - (8*cos(x)^4 + 4*cos(x)^2 - 7)*sin(x) + 5*cos(x))/(4*cos(x)^5 + (4*cos(x)^4 - 8*cos(x)^2 - 1)*sin(x) - 5*cos(x))","A",0
6,1,1058,0,0.684556," ","integrate(log(1/x^4+x^4),x, algorithm=""fricas"")","-\frac{1}{2} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} + \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \arctan\left(-\frac{2 \, \sqrt{2} x - \sqrt{2} \sqrt{4 \, x^{2} + 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} - 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4} + \sqrt{\sqrt{2} + 2} - \sqrt{-\sqrt{2} + 2}}{\sqrt{\sqrt{2} + 2} + \sqrt{-\sqrt{2} + 2}}\right) - \frac{1}{2} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} + \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \arctan\left(-\frac{2 \, \sqrt{2} x - \sqrt{2} \sqrt{4 \, x^{2} - 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} + 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4} - \sqrt{\sqrt{2} + 2} + \sqrt{-\sqrt{2} + 2}}{\sqrt{\sqrt{2} + 2} + \sqrt{-\sqrt{2} + 2}}\right) + \frac{1}{2} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} - \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \arctan\left(\frac{2 \, \sqrt{2} x - \sqrt{2} \sqrt{4 \, x^{2} + 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} + 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4} + \sqrt{\sqrt{2} + 2} + \sqrt{-\sqrt{2} + 2}}{\sqrt{\sqrt{2} + 2} - \sqrt{-\sqrt{2} + 2}}\right) + \frac{1}{2} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} - \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \arctan\left(\frac{2 \, \sqrt{2} x - \sqrt{2} \sqrt{4 \, x^{2} - 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} - 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4} - \sqrt{\sqrt{2} + 2} - \sqrt{-\sqrt{2} + 2}}{\sqrt{\sqrt{2} + 2} - \sqrt{-\sqrt{2} + 2}}\right) + \frac{1}{8} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} + \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \log\left(4 \, x^{2} + 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} + 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4\right) + \frac{1}{8} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} - \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \log\left(4 \, x^{2} + 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} - 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4\right) - \frac{1}{8} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} - \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \log\left(4 \, x^{2} - 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} + 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4\right) - \frac{1}{8} \, {\left(\sqrt{2} \sqrt{\sqrt{2} + 2} + \sqrt{2} \sqrt{-\sqrt{2} + 2}\right)} \log\left(4 \, x^{2} - 2 \, \sqrt{2} x \sqrt{\sqrt{2} + 2} - 2 \, \sqrt{2} x \sqrt{-\sqrt{2} + 2} + 4\right) + x \log\left(\frac{x^{8} + 1}{x^{4}}\right) - \sqrt{\sqrt{2} + 2} \arctan\left(-\frac{2 \, x - 2 \, \sqrt{x^{2} + x \sqrt{-\sqrt{2} + 2} + 1} + \sqrt{-\sqrt{2} + 2}}{\sqrt{\sqrt{2} + 2}}\right) - \sqrt{\sqrt{2} + 2} \arctan\left(-\frac{2 \, x - 2 \, \sqrt{x^{2} - x \sqrt{-\sqrt{2} + 2} + 1} - \sqrt{-\sqrt{2} + 2}}{\sqrt{\sqrt{2} + 2}}\right) - \sqrt{-\sqrt{2} + 2} \arctan\left(-\frac{2 \, x - 2 \, \sqrt{x^{2} + x \sqrt{\sqrt{2} + 2} + 1} + \sqrt{\sqrt{2} + 2}}{\sqrt{-\sqrt{2} + 2}}\right) - \sqrt{-\sqrt{2} + 2} \arctan\left(-\frac{2 \, x - 2 \, \sqrt{x^{2} - x \sqrt{\sqrt{2} + 2} + 1} - \sqrt{\sqrt{2} + 2}}{\sqrt{-\sqrt{2} + 2}}\right) + \frac{1}{4} \, \sqrt{\sqrt{2} + 2} \log\left(x^{2} + x \sqrt{\sqrt{2} + 2} + 1\right) - \frac{1}{4} \, \sqrt{\sqrt{2} + 2} \log\left(x^{2} - x \sqrt{\sqrt{2} + 2} + 1\right) + \frac{1}{4} \, \sqrt{-\sqrt{2} + 2} \log\left(x^{2} + x \sqrt{-\sqrt{2} + 2} + 1\right) - \frac{1}{4} \, \sqrt{-\sqrt{2} + 2} \log\left(x^{2} - x \sqrt{-\sqrt{2} + 2} + 1\right) - 4 \, x"," ",0,"-1/2*(sqrt(2)*sqrt(sqrt(2) + 2) + sqrt(2)*sqrt(-sqrt(2) + 2))*arctan(-(2*sqrt(2)*x - sqrt(2)*sqrt(4*x^2 + 2*sqrt(2)*x*sqrt(sqrt(2) + 2) - 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) + sqrt(sqrt(2) + 2) - sqrt(-sqrt(2) + 2))/(sqrt(sqrt(2) + 2) + sqrt(-sqrt(2) + 2))) - 1/2*(sqrt(2)*sqrt(sqrt(2) + 2) + sqrt(2)*sqrt(-sqrt(2) + 2))*arctan(-(2*sqrt(2)*x - sqrt(2)*sqrt(4*x^2 - 2*sqrt(2)*x*sqrt(sqrt(2) + 2) + 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) - sqrt(sqrt(2) + 2) + sqrt(-sqrt(2) + 2))/(sqrt(sqrt(2) + 2) + sqrt(-sqrt(2) + 2))) + 1/2*(sqrt(2)*sqrt(sqrt(2) + 2) - sqrt(2)*sqrt(-sqrt(2) + 2))*arctan((2*sqrt(2)*x - sqrt(2)*sqrt(4*x^2 + 2*sqrt(2)*x*sqrt(sqrt(2) + 2) + 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) + sqrt(sqrt(2) + 2) + sqrt(-sqrt(2) + 2))/(sqrt(sqrt(2) + 2) - sqrt(-sqrt(2) + 2))) + 1/2*(sqrt(2)*sqrt(sqrt(2) + 2) - sqrt(2)*sqrt(-sqrt(2) + 2))*arctan((2*sqrt(2)*x - sqrt(2)*sqrt(4*x^2 - 2*sqrt(2)*x*sqrt(sqrt(2) + 2) - 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) - sqrt(sqrt(2) + 2) - sqrt(-sqrt(2) + 2))/(sqrt(sqrt(2) + 2) - sqrt(-sqrt(2) + 2))) + 1/8*(sqrt(2)*sqrt(sqrt(2) + 2) + sqrt(2)*sqrt(-sqrt(2) + 2))*log(4*x^2 + 2*sqrt(2)*x*sqrt(sqrt(2) + 2) + 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) + 1/8*(sqrt(2)*sqrt(sqrt(2) + 2) - sqrt(2)*sqrt(-sqrt(2) + 2))*log(4*x^2 + 2*sqrt(2)*x*sqrt(sqrt(2) + 2) - 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) - 1/8*(sqrt(2)*sqrt(sqrt(2) + 2) - sqrt(2)*sqrt(-sqrt(2) + 2))*log(4*x^2 - 2*sqrt(2)*x*sqrt(sqrt(2) + 2) + 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) - 1/8*(sqrt(2)*sqrt(sqrt(2) + 2) + sqrt(2)*sqrt(-sqrt(2) + 2))*log(4*x^2 - 2*sqrt(2)*x*sqrt(sqrt(2) + 2) - 2*sqrt(2)*x*sqrt(-sqrt(2) + 2) + 4) + x*log((x^8 + 1)/x^4) - sqrt(sqrt(2) + 2)*arctan(-(2*x - 2*sqrt(x^2 + x*sqrt(-sqrt(2) + 2) + 1) + sqrt(-sqrt(2) + 2))/sqrt(sqrt(2) + 2)) - sqrt(sqrt(2) + 2)*arctan(-(2*x - 2*sqrt(x^2 - x*sqrt(-sqrt(2) + 2) + 1) - sqrt(-sqrt(2) + 2))/sqrt(sqrt(2) + 2)) - sqrt(-sqrt(2) + 2)*arctan(-(2*x - 2*sqrt(x^2 + x*sqrt(sqrt(2) + 2) + 1) + sqrt(sqrt(2) + 2))/sqrt(-sqrt(2) + 2)) - sqrt(-sqrt(2) + 2)*arctan(-(2*x - 2*sqrt(x^2 - x*sqrt(sqrt(2) + 2) + 1) - sqrt(sqrt(2) + 2))/sqrt(-sqrt(2) + 2)) + 1/4*sqrt(sqrt(2) + 2)*log(x^2 + x*sqrt(sqrt(2) + 2) + 1) - 1/4*sqrt(sqrt(2) + 2)*log(x^2 - x*sqrt(sqrt(2) + 2) + 1) + 1/4*sqrt(-sqrt(2) + 2)*log(x^2 + x*sqrt(-sqrt(2) + 2) + 1) - 1/4*sqrt(-sqrt(2) + 2)*log(x^2 - x*sqrt(-sqrt(2) + 2) + 1) - 4*x","B",0
7,-2,0,0,0.000000," ","integrate(log(1+x)/x/(1+(1+x)^(1/2))^(1/2),x, algorithm=""fricas"")","\text{Exception raised: TypeError}"," ",0,"Exception raised: TypeError >>  Error detected within library code:   integrate: implementation incomplete (constant residues)","F(-2)",0
8,-2,0,0,0.000000," ","integrate(log(1+x)*(1+(1+x)^(1/2))^(1/2)/x,x, algorithm=""fricas"")","\text{Exception raised: TypeError}"," ",0,"Exception raised: TypeError >>  Error detected within library code:   integrate: implementation incomplete (constant residues)","F(-2)",0
9,1,66,0,0.603508," ","integrate(1/(1+(x+(x^2+1)^(1/2))^(1/2)),x, algorithm=""fricas"")","-\sqrt{x + \sqrt{x^{2} + 1}} {\left(x - \sqrt{x^{2} + 1} - 1\right)} + \frac{1}{2} \, x - \frac{1}{2} \, \sqrt{x^{2} + 1} - 2 \, \log\left(\sqrt{x + \sqrt{x^{2} + 1}} + 1\right) + \log\left(\sqrt{x + \sqrt{x^{2} + 1}}\right)"," ",0,"-sqrt(x + sqrt(x^2 + 1))*(x - sqrt(x^2 + 1) - 1) + 1/2*x - 1/2*sqrt(x^2 + 1) - 2*log(sqrt(x + sqrt(x^2 + 1)) + 1) + log(sqrt(x + sqrt(x^2 + 1)))","A",0
10,1,101,0,0.643668," ","integrate((1+x)^(1/2)/(x+(1+(1+x)^(1/2))^(1/2)),x, algorithm=""fricas"")","\frac{4}{5} \, \sqrt{5} \log\left(\frac{2 \, x^{2} - \sqrt{5} {\left(3 \, x + 1\right)} - {\left(\sqrt{5} {\left(x + 2\right)} - 5 \, x\right)} \sqrt{x + 1} + {\left(\sqrt{5} {\left(x + 2\right)} + {\left(\sqrt{5} {\left(2 \, x - 1\right)} - 5\right)} \sqrt{x + 1} - 5 \, x\right)} \sqrt{\sqrt{x + 1} + 1} + 3 \, x + 3}{x^{2} - x - 1}\right) + 2 \, \sqrt{x + 1}"," ",0,"4/5*sqrt(5)*log((2*x^2 - sqrt(5)*(3*x + 1) - (sqrt(5)*(x + 2) - 5*x)*sqrt(x + 1) + (sqrt(5)*(x + 2) + (sqrt(5)*(2*x - 1) - 5)*sqrt(x + 1) - 5*x)*sqrt(sqrt(x + 1) + 1) + 3*x + 3)/(x^2 - x - 1)) + 2*sqrt(x + 1)","B",0
11,1,112,0,0.961265," ","integrate(1/(x-(1+(1+x)^(1/2))^(1/2)),x, algorithm=""fricas"")","\frac{2}{5} \, \sqrt{5} \log\left(\frac{2 \, x^{2} + \sqrt{5} {\left(3 \, x + 1\right)} + {\left(\sqrt{5} {\left(x + 2\right)} + 5 \, x\right)} \sqrt{x + 1} + {\left(\sqrt{5} {\left(x + 2\right)} + {\left(\sqrt{5} {\left(2 \, x - 1\right)} + 5\right)} \sqrt{x + 1} + 5 \, x\right)} \sqrt{\sqrt{x + 1} + 1} + 3 \, x + 3}{x^{2} - x - 1}\right) + 2 \, \log\left(\sqrt{x + 1} - \sqrt{\sqrt{x + 1} + 1}\right)"," ",0,"2/5*sqrt(5)*log((2*x^2 + sqrt(5)*(3*x + 1) + (sqrt(5)*(x + 2) + 5*x)*sqrt(x + 1) + (sqrt(5)*(x + 2) + (sqrt(5)*(2*x - 1) + 5)*sqrt(x + 1) + 5*x)*sqrt(sqrt(x + 1) + 1) + 3*x + 3)/(x^2 - x - 1)) + 2*log(sqrt(x + 1) - sqrt(sqrt(x + 1) + 1))","B",0
12,1,110,0,0.596954," ","integrate(x/(x+(1-(1+x)^(1/2))^(1/2)),x, algorithm=""fricas"")","\frac{4}{5} \, \sqrt{5} \log\left(\frac{2 \, x^{2} - \sqrt{5} {\left(3 \, x + 1\right)} + {\left(\sqrt{5} {\left(x + 2\right)} - 5 \, x\right)} \sqrt{x + 1} + {\left(\sqrt{5} {\left(x + 2\right)} - {\left(\sqrt{5} {\left(2 \, x - 1\right)} - 5\right)} \sqrt{x + 1} - 5 \, x\right)} \sqrt{-\sqrt{x + 1} + 1} + 3 \, x + 3}{x^{2} - x - 1}\right) + x - 4 \, \sqrt{-\sqrt{x + 1} + 1}"," ",0,"4/5*sqrt(5)*log((2*x^2 - sqrt(5)*(3*x + 1) + (sqrt(5)*(x + 2) - 5*x)*sqrt(x + 1) + (sqrt(5)*(x + 2) - (sqrt(5)*(2*x - 1) - 5)*sqrt(x + 1) - 5*x)*sqrt(-sqrt(x + 1) + 1) + 3*x + 3)/(x^2 - x - 1)) + x - 4*sqrt(-sqrt(x + 1) + 1)","A",0
13,1,5235,0,14.829189," ","integrate((x+(1+x)^(1/2))^(1/2)/(x^2+1)/(1+x)^(1/2),x, algorithm=""fricas"")","-\frac{1}{4} \, \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} - 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}} \log\left(\frac{2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + 2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 12 \, x - 14\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 16 \, {\left({\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 2 \, {\left(11 \, x - 7\right)} \sqrt{x + 1} - 16 \, x + 22\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 2 \, {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, {\left({\left(7 \, x + 1\right)} \sqrt{x + 1} + 6 \, x - 7\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 4 \, \sqrt{x + 1} {\left(x - 7\right)} - 12 \, x + 44\right)} \sqrt{x + \sqrt{x + 1}} + {\left({\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 68 \, x^{2} - {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, x^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} + 24 \, x + 30\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 2 \, {\left(x^{2} - 2 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} - 12 \, x - 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 8 \, {\left(14 \, x^{2} - {\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(11 \, x + 8\right)} \sqrt{x + 1} + 72 \, x + 30\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 8 \, {\left(11 \, x + 3\right)} \sqrt{x + 1} - 64 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} - 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}}}{4 \, {\left(x^{2} + 1\right)}}\right) + \frac{1}{4} \, \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} - 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}} \log\left(\frac{2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + 2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 12 \, x - 14\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 16 \, {\left({\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 2 \, {\left(11 \, x - 7\right)} \sqrt{x + 1} - 16 \, x + 22\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 2 \, {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, {\left({\left(7 \, x + 1\right)} \sqrt{x + 1} + 6 \, x - 7\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 4 \, \sqrt{x + 1} {\left(x - 7\right)} - 12 \, x + 44\right)} \sqrt{x + \sqrt{x + 1}} - {\left({\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 68 \, x^{2} - {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, x^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} + 24 \, x + 30\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 2 \, {\left(x^{2} - 2 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} - 12 \, x - 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 8 \, {\left(14 \, x^{2} - {\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(11 \, x + 8\right)} \sqrt{x + 1} + 72 \, x + 30\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 8 \, {\left(11 \, x + 3\right)} \sqrt{x + 1} - 64 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} - 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}}}{4 \, {\left(x^{2} + 1\right)}}\right) - \frac{1}{4} \, \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} + 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}} \log\left(\frac{2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + 2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 12 \, x - 14\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - 16 \, {\left({\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 2 \, {\left(11 \, x - 7\right)} \sqrt{x + 1} - 16 \, x + 22\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 2 \, {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, {\left({\left(7 \, x + 1\right)} \sqrt{x + 1} + 6 \, x - 7\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 4 \, \sqrt{x + 1} {\left(x - 7\right)} - 12 \, x + 44\right)} \sqrt{x + \sqrt{x + 1}} + {\left({\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 68 \, x^{2} - {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, x^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} + 24 \, x + 30\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 2 \, {\left(x^{2} - 2 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} - 12 \, x - 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 8 \, {\left(14 \, x^{2} - {\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(11 \, x + 8\right)} \sqrt{x + 1} + 72 \, x + 30\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 8 \, {\left(11 \, x + 3\right)} \sqrt{x + 1} - 64 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} + 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}}}{4 \, {\left(x^{2} + 1\right)}}\right) + \frac{1}{4} \, \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} + 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}} \log\left(\frac{2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + 2 \, {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 12 \, x - 14\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - 16 \, {\left({\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 2 \, {\left(11 \, x - 7\right)} \sqrt{x + 1} - 16 \, x + 22\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 2 \, {\left({\left(3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} + 7 \, x - 9\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, {\left({\left(7 \, x + 1\right)} \sqrt{x + 1} + 6 \, x - 7\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 4 \, \sqrt{x + 1} {\left(x - 7\right)} - 12 \, x + 44\right)} \sqrt{x + \sqrt{x + 1}} - {\left({\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 68 \, x^{2} - {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, x^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} + 24 \, x + 30\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 2 \, {\left(x^{2} - 2 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} - 12 \, x - 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 8 \, {\left(14 \, x^{2} - {\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} - {\left(3 \, x^{2} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(11 \, x + 8\right)} \sqrt{x + 1} + 72 \, x + 30\right)} \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - 8 \, {\left(11 \, x + 3\right)} \sqrt{x + 1} - 64 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{8} i + \frac{1}{8}} + \sqrt{-\frac{1}{8} i + \frac{1}{8}} + 2 \, \sqrt{-\frac{3}{64} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - \frac{3}{64} \, {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - \frac{1}{32} \, {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i - 3\right)} + \frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i + \frac{1}{8}} - \frac{1}{2}}}{4 \, {\left(x^{2} + 1\right)}}\right) + \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i - \frac{1}{8}} \log\left(-\frac{{\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 12 \, x - 14\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} + 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 2 \, x + 14\right)} \sqrt{x + \sqrt{x + 1}} + {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - {\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 18 \, x^{2} + {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, x^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} + 24 \, x + 30\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 4 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 16 \, x - 10\right)} \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i - \frac{1}{8}}}{x^{2} + 1}\right) - \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i - \frac{1}{8}} \log\left(-\frac{{\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 3 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 7 \, x + 9\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} + {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 12 \, x - 14\right)} \sqrt{x + \sqrt{x + 1}} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + {\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} + 4 \, {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 2 \, x + 14\right)} \sqrt{x + \sqrt{x + 1}} - {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - {\left(3 \, x^{2} - {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 2 \, {\left(9 \, x + 7\right)} \sqrt{x + 1} + 24 \, x + 15\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)}^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 18 \, x^{2} + {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, x^{2} - 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} + 4 \, {\left(7 \, x + 6\right)} \sqrt{x + 1} + 24 \, x + 30\right)} {\left(4 \, \sqrt{\frac{1}{8} i + \frac{1}{8}} - i + 1\right)} + 4 \, {\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 4 \, {\left(7 \, x + 1\right)} \sqrt{x + 1} + 16 \, x - 10\right)} \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{8} i + \frac{1}{8}} + \frac{1}{8} i - \frac{1}{8}}}{x^{2} + 1}\right) + \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} - \frac{1}{8} i - \frac{1}{8}} \log\left(\frac{{\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 9 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, {\left({\left(x + 3\right)} \sqrt{x + 1} - 2 \, x - 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 10 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 30 \, x + 10\right)} \sqrt{x + \sqrt{x + 1}} + {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - {\left(x^{2} + 6 \, {\left(x + 3\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} + 10 \, x^{2} + 2 \, {\left(3 \, x^{2} - 2 \, \sqrt{x + 1} {\left(x - 2\right)} + 4 \, x - 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 20 \, {\left(x + 3\right)} \sqrt{x + 1} - 80 \, x - 30\right)} \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} - \frac{1}{8} i - \frac{1}{8}}}{x^{2} + 1}\right) - \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} - \frac{1}{8} i - \frac{1}{8}} \log\left(\frac{{\left({\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - {\left({\left(3 \, x - 1\right)} \sqrt{x + 1} + 9 \, x - 3\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} - 2 \, {\left({\left(x + 3\right)} \sqrt{x + 1} - 2 \, x - 1\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 10 \, {\left(3 \, x - 1\right)} \sqrt{x + 1} - 30 \, x + 10\right)} \sqrt{x + \sqrt{x + 1}} - {\left({\left(x^{2} + 2 \, {\left(3 \, x + 4\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{3} - {\left(x^{2} + 6 \, {\left(x + 3\right)} \sqrt{x + 1} + 8 \, x + 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)}^{2} + 10 \, x^{2} + 2 \, {\left(3 \, x^{2} - 2 \, \sqrt{x + 1} {\left(x - 2\right)} + 4 \, x - 5\right)} {\left(4 \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} + i + 1\right)} - 20 \, {\left(x + 3\right)} \sqrt{x + 1} - 80 \, x - 30\right)} \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{8} i + \frac{1}{8}} - \frac{1}{8} i - \frac{1}{8}}}{x^{2} + 1}\right)"," ",0,"-1/4*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) - 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2)*log(1/4*(2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + 2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(7*x + 1)*sqrt(x + 1) + 12*x - 14)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) + 16*((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) - ((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 2*(11*x - 7)*sqrt(x + 1) - 16*x + 22)*sqrt(x + sqrt(x + 1)))*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 2*((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*((7*x + 1)*sqrt(x + 1) + 6*x - 7)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 4*sqrt(x + 1)*(x - 7) - 12*x + 44)*sqrt(x + sqrt(x + 1)) + ((3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 68*x^2 - ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*x^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(7*x + 6)*sqrt(x + 1) + 24*x + 30)*(4*sqrt(1/8*I + 1/8) - I + 1) + 2*(x^2 - 2*(7*x + 6)*sqrt(x + 1) - 12*x - 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 8*(14*x^2 - (3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1) - (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(11*x + 8)*sqrt(x + 1) + 72*x + 30)*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 8*(11*x + 3)*sqrt(x + 1) - 64*x - 20)*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) - 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2))/(x^2 + 1)) + 1/4*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) - 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2)*log(1/4*(2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + 2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(7*x + 1)*sqrt(x + 1) + 12*x - 14)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) + 16*((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) - ((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 2*(11*x - 7)*sqrt(x + 1) - 16*x + 22)*sqrt(x + sqrt(x + 1)))*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 2*((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*((7*x + 1)*sqrt(x + 1) + 6*x - 7)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 4*sqrt(x + 1)*(x - 7) - 12*x + 44)*sqrt(x + sqrt(x + 1)) - ((3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 68*x^2 - ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*x^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(7*x + 6)*sqrt(x + 1) + 24*x + 30)*(4*sqrt(1/8*I + 1/8) - I + 1) + 2*(x^2 - 2*(7*x + 6)*sqrt(x + 1) - 12*x - 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 8*(14*x^2 - (3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1) - (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(11*x + 8)*sqrt(x + 1) + 72*x + 30)*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 8*(11*x + 3)*sqrt(x + 1) - 64*x - 20)*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) - 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2))/(x^2 + 1)) - 1/4*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) + 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2)*log(1/4*(2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + 2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(7*x + 1)*sqrt(x + 1) + 12*x - 14)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) - 16*((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) - ((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 2*(11*x - 7)*sqrt(x + 1) - 16*x + 22)*sqrt(x + sqrt(x + 1)))*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 2*((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*((7*x + 1)*sqrt(x + 1) + 6*x - 7)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 4*sqrt(x + 1)*(x - 7) - 12*x + 44)*sqrt(x + sqrt(x + 1)) + ((3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 68*x^2 - ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*x^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(7*x + 6)*sqrt(x + 1) + 24*x + 30)*(4*sqrt(1/8*I + 1/8) - I + 1) + 2*(x^2 - 2*(7*x + 6)*sqrt(x + 1) - 12*x - 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 8*(14*x^2 - (3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1) - (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(11*x + 8)*sqrt(x + 1) + 72*x + 30)*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 8*(11*x + 3)*sqrt(x + 1) - 64*x - 20)*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) + 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2))/(x^2 + 1)) + 1/4*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) + 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2)*log(1/4*(2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + 2*(((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(7*x + 1)*sqrt(x + 1) + 12*x - 14)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) - 16*((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) - ((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 2*(11*x - 7)*sqrt(x + 1) - 16*x + 22)*sqrt(x + sqrt(x + 1)))*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 2*((3*(3*x - 1)*sqrt(x + 1) + 7*x - 9)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*((7*x + 1)*sqrt(x + 1) + 6*x - 7)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 4*sqrt(x + 1)*(x - 7) - 12*x + 44)*sqrt(x + sqrt(x + 1)) - ((3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 68*x^2 - ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*x^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(7*x + 6)*sqrt(x + 1) + 24*x + 30)*(4*sqrt(1/8*I + 1/8) - I + 1) + 2*(x^2 - 2*(7*x + 6)*sqrt(x + 1) - 12*x - 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 8*(14*x^2 - (3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1) - (3*x^2 + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(11*x + 8)*sqrt(x + 1) + 72*x + 30)*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 8*(11*x + 3)*sqrt(x + 1) - 64*x - 20)*sqrt(sqrt(1/8*I + 1/8) + sqrt(-1/8*I + 1/8) + 2*sqrt(-3/64*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 3/64*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 1/32*(4*sqrt(1/8*I + 1/8) - I + 1)*(4*sqrt(-1/8*I + 1/8) + I - 3) + 1/2*sqrt(-1/8*I + 1/8) + 1/8*I + 1/8) - 1/2))/(x^2 + 1)) + 1/2*sqrt(-1/2*sqrt(1/8*I + 1/8) + 1/8*I - 1/8)*log(-((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + (((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(7*x + 1)*sqrt(x + 1) + 12*x - 14)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) + (((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 + 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(3*x - 1)*sqrt(x + 1) - 2*x + 14)*sqrt(x + sqrt(x + 1)) + ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - (3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 18*x^2 + ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*x^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(7*x + 6)*sqrt(x + 1) + 24*x + 30)*(4*sqrt(1/8*I + 1/8) - I + 1) + 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 4*(7*x + 1)*sqrt(x + 1) + 16*x - 10)*sqrt(-1/2*sqrt(1/8*I + 1/8) + 1/8*I - 1/8))/(x^2 + 1)) - 1/2*sqrt(-1/2*sqrt(1/8*I + 1/8) + 1/8*I - 1/8)*log(-((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 3*(3*x - 1)*sqrt(x + 1) - 7*x + 9)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1)^2 + (((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(7*x + 1)*sqrt(x + 1) + 12*x - 14)*sqrt(x + sqrt(x + 1))*(4*sqrt(1/8*I + 1/8) - I + 1) + (((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 + 4*((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(3*x - 1)*sqrt(x + 1) - 2*x + 14)*sqrt(x + sqrt(x + 1)) - ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - (3*x^2 - (x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 2*(9*x + 7)*sqrt(x + 1) + 24*x + 15)*(4*sqrt(1/8*I + 1/8) - I + 1)^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 18*x^2 + ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*x^2 - 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) + 4*(7*x + 6)*sqrt(x + 1) + 24*x + 30)*(4*sqrt(1/8*I + 1/8) - I + 1) + 4*(x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 4*(7*x + 1)*sqrt(x + 1) + 16*x - 10)*sqrt(-1/2*sqrt(1/8*I + 1/8) + 1/8*I - 1/8))/(x^2 + 1)) + 1/2*sqrt(-1/2*sqrt(-1/8*I + 1/8) - 1/8*I - 1/8)*log(((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - ((3*x - 1)*sqrt(x + 1) + 9*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*((x + 3)*sqrt(x + 1) - 2*x - 1)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 10*(3*x - 1)*sqrt(x + 1) - 30*x + 10)*sqrt(x + sqrt(x + 1)) + ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - (x^2 + 6*(x + 3)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 + 10*x^2 + 2*(3*x^2 - 2*sqrt(x + 1)*(x - 2) + 4*x - 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 20*(x + 3)*sqrt(x + 1) - 80*x - 30)*sqrt(-1/2*sqrt(-1/8*I + 1/8) - 1/8*I - 1/8))/(x^2 + 1)) - 1/2*sqrt(-1/2*sqrt(-1/8*I + 1/8) - 1/8*I - 1/8)*log(((((3*x - 1)*sqrt(x + 1) + 4*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - ((3*x - 1)*sqrt(x + 1) + 9*x - 3)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 - 2*((x + 3)*sqrt(x + 1) - 2*x - 1)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 10*(3*x - 1)*sqrt(x + 1) - 30*x + 10)*sqrt(x + sqrt(x + 1)) - ((x^2 + 2*(3*x + 4)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^3 - (x^2 + 6*(x + 3)*sqrt(x + 1) + 8*x + 5)*(4*sqrt(-1/8*I + 1/8) + I + 1)^2 + 10*x^2 + 2*(3*x^2 - 2*sqrt(x + 1)*(x - 2) + 4*x - 5)*(4*sqrt(-1/8*I + 1/8) + I + 1) - 20*(x + 3)*sqrt(x + 1) - 80*x - 30)*sqrt(-1/2*sqrt(-1/8*I + 1/8) - 1/8*I - 1/8))/(x^2 + 1))","B",0
14,1,4535,0,10.839179," ","integrate((x+(1+x)^(1/2))^(1/2)/(x^2+1),x, algorithm=""fricas"")","-\frac{1}{4} \, \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} - 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}} \log\left(-\frac{2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 8 \, {\left({\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - {\left(3 \, x - 16\right)} \sqrt{x + 1} - 4 \, x + 3\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 2 \, {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left({\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 12 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} + 32 \, x + 46\right)} \sqrt{x + \sqrt{x + 1}} + {\left({\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 44 \, x^{2} - 2 \, {\left(6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - 2 \, {\left({\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 4 \, {\left(12 \, x^{2} + {\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 2 \, {\left(16 \, x + 3\right)} \sqrt{x + 1} + 6 \, x + 20\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 24 \, \sqrt{x + 1} {\left(x - 2\right)} + 92 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} - 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}}}{4 \, {\left(x^{2} + 1\right)}}\right) + \frac{1}{4} \, \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} - 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}} \log\left(-\frac{2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 8 \, {\left({\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - {\left(3 \, x - 16\right)} \sqrt{x + 1} - 4 \, x + 3\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 2 \, {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left({\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 12 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} + 32 \, x + 46\right)} \sqrt{x + \sqrt{x + 1}} - {\left({\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 44 \, x^{2} - 2 \, {\left(6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - 2 \, {\left({\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 4 \, {\left(12 \, x^{2} + {\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 2 \, {\left(16 \, x + 3\right)} \sqrt{x + 1} + 6 \, x + 20\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 24 \, \sqrt{x + 1} {\left(x - 2\right)} + 92 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} - 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}}}{4 \, {\left(x^{2} + 1\right)}}\right) - \frac{1}{4} \, \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} + 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}} \log\left(-\frac{2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - 8 \, {\left({\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - {\left(3 \, x - 16\right)} \sqrt{x + 1} - 4 \, x + 3\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 2 \, {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left({\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 12 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} + 32 \, x + 46\right)} \sqrt{x + \sqrt{x + 1}} + {\left({\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 44 \, x^{2} - 2 \, {\left(6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - 2 \, {\left({\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - 4 \, {\left(12 \, x^{2} + {\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 2 \, {\left(16 \, x + 3\right)} \sqrt{x + 1} + 6 \, x + 20\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 24 \, \sqrt{x + 1} {\left(x - 2\right)} + 92 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} + 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}}}{4 \, {\left(x^{2} + 1\right)}}\right) + \frac{1}{4} \, \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} + 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}} \log\left(-\frac{2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 2 \, {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - 8 \, {\left({\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - {\left(3 \, x - 16\right)} \sqrt{x + 1} - 4 \, x + 3\right)} \sqrt{x + \sqrt{x + 1}}\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 2 \, {\left({\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left({\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 12 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} + 32 \, x + 46\right)} \sqrt{x + \sqrt{x + 1}} - {\left({\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 44 \, x^{2} - 2 \, {\left(6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - 2 \, {\left({\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - 4 \, {\left(12 \, x^{2} + {\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 2 \, {\left(16 \, x + 3\right)} \sqrt{x + 1} + 6 \, x + 20\right)} \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}} + 24 \, \sqrt{x + 1} {\left(x - 2\right)} + 92 \, x - 20\right)} \sqrt{\sqrt{\frac{1}{4} i + \frac{1}{4}} + \sqrt{-\frac{1}{4} i + \frac{1}{4}} + 2 \, \sqrt{-\frac{3}{16} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - \frac{1}{8} \, {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} - \frac{3}{16} \, {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2}}}}{4 \, {\left(x^{2} + 1\right)}}\right) + \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} + \frac{1}{4} i} \log\left(\frac{{\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} - 6 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - 16 \, x - 23\right)} \sqrt{x + \sqrt{x + 1}} + {\left(2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} - {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 22 \, x^{2} + 2 \, {\left({\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 12 \, \sqrt{x + 1} {\left(x - 2\right)} + 46 \, x - 10\right)} \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} + \frac{1}{4} i}}{x^{2} + 1}\right) - \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} + \frac{1}{4} i} \log\left(\frac{{\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + {\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} \sqrt{x + \sqrt{x + 1}} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + {\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} - 6 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - 16 \, x - 23\right)} \sqrt{x + \sqrt{x + 1}} - {\left(2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} - {\left(3 \, x^{2} - 2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)}^{2} + 22 \, x^{2} + 2 \, {\left({\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} - i\right)} + 12 \, \sqrt{x + 1} {\left(x - 2\right)} + 46 \, x - 10\right)} \sqrt{-\frac{1}{2} \, \sqrt{-\frac{1}{4} i + \frac{1}{4}} + \frac{1}{4} i}}{x^{2} + 1}\right) + \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{4} i + \frac{1}{4}} - \frac{1}{4} i} \log\left(-\frac{{\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} - {\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - {\left({\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 10 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - 20 \, x + 15\right)} \sqrt{x + \sqrt{x + 1}} + {\left(2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} + {\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 10 \, x^{2} - 2 \, {\left(6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - 20 \, \sqrt{x + 1} {\left(x - 2\right)} - 30 \, x - 30\right)} \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{4} i + \frac{1}{4}} - \frac{1}{4} i}}{x^{2} + 1}\right) - \frac{1}{2} \, \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{4} i + \frac{1}{4}} - \frac{1}{4} i} \log\left(-\frac{{\left({\left({\left(2 \, x + 1\right)} \sqrt{x + 1} - 9 \, x - 2\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} - {\left(4 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - x - 8\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} - {\left({\left(3 \, x - 16\right)} \sqrt{x + 1} + 4 \, x - 3\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} + 10 \, {\left(2 \, x + 1\right)} \sqrt{x + 1} - 20 \, x + 15\right)} \sqrt{x + \sqrt{x + 1}} - {\left(2 \, {\left(4 \, x^{2} - \sqrt{x + 1} {\left(x - 2\right)} + 2 \, x - 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{3} + {\left(3 \, x^{2} + 8 \, \sqrt{x + 1} {\left(x - 2\right)} - 16 \, x + 5\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)}^{2} + 10 \, x^{2} - 2 \, {\left(6 \, x^{2} + {\left(16 \, x + 3\right)} \sqrt{x + 1} + 3 \, x + 10\right)} {\left(2 \, \sqrt{\frac{1}{4} i + \frac{1}{4}} + i\right)} - 20 \, \sqrt{x + 1} {\left(x - 2\right)} - 30 \, x - 30\right)} \sqrt{-\frac{1}{2} \, \sqrt{\frac{1}{4} i + \frac{1}{4}} - \frac{1}{4} i}}{x^{2} + 1}\right)"," ",0,"-1/4*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) - 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2))*log(-1/4*(2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I)^2 + 2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x - 16)*sqrt(x + 1) + 4*x - 3)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + 8*((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + ((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I) - (3*x - 16)*sqrt(x + 1) - 4*x + 3)*sqrt(x + sqrt(x + 1)))*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 2*((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I)^2 + ((3*x - 16)*sqrt(x + 1) + 4*x - 3)*(2*sqrt(1/4*I + 1/4) + I) + 12*(2*x + 1)*sqrt(x + 1) + 32*x + 46)*sqrt(x + sqrt(x + 1)) + ((3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I)^2 + 44*x^2 - 2*(6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(1/4*I + 1/4) + I) - 2*((4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(-1/4*I + 1/4) - I) + 4*(12*x^2 + (3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I) + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I) + 2*(16*x + 3)*sqrt(x + 1) + 6*x + 20)*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 24*sqrt(x + 1)*(x - 2) + 92*x - 20)*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) - 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2)))/(x^2 + 1)) + 1/4*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) - 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2))*log(-1/4*(2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I)^2 + 2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x - 16)*sqrt(x + 1) + 4*x - 3)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + 8*((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + ((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I) - (3*x - 16)*sqrt(x + 1) - 4*x + 3)*sqrt(x + sqrt(x + 1)))*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 2*((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I)^2 + ((3*x - 16)*sqrt(x + 1) + 4*x - 3)*(2*sqrt(1/4*I + 1/4) + I) + 12*(2*x + 1)*sqrt(x + 1) + 32*x + 46)*sqrt(x + sqrt(x + 1)) - ((3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I)^2 + 44*x^2 - 2*(6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(1/4*I + 1/4) + I) - 2*((4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(-1/4*I + 1/4) - I) + 4*(12*x^2 + (3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I) + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I) + 2*(16*x + 3)*sqrt(x + 1) + 6*x + 20)*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 24*sqrt(x + 1)*(x - 2) + 92*x - 20)*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) - 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2)))/(x^2 + 1)) - 1/4*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) + 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2))*log(-1/4*(2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I)^2 + 2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x - 16)*sqrt(x + 1) + 4*x - 3)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) - 8*((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + ((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I) - (3*x - 16)*sqrt(x + 1) - 4*x + 3)*sqrt(x + sqrt(x + 1)))*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 2*((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I)^2 + ((3*x - 16)*sqrt(x + 1) + 4*x - 3)*(2*sqrt(1/4*I + 1/4) + I) + 12*(2*x + 1)*sqrt(x + 1) + 32*x + 46)*sqrt(x + sqrt(x + 1)) + ((3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I)^2 + 44*x^2 - 2*(6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(1/4*I + 1/4) + I) - 2*((4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(-1/4*I + 1/4) - I) - 4*(12*x^2 + (3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I) + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I) + 2*(16*x + 3)*sqrt(x + 1) + 6*x + 20)*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 24*sqrt(x + 1)*(x - 2) + 92*x - 20)*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) + 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2)))/(x^2 + 1)) + 1/4*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) + 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2))*log(-1/4*(2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I)^2 + 2*(((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x - 16)*sqrt(x + 1) + 4*x - 3)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) - 8*((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + ((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I) - (3*x - 16)*sqrt(x + 1) - 4*x + 3)*sqrt(x + sqrt(x + 1)))*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 2*((4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I)^2 + ((3*x - 16)*sqrt(x + 1) + 4*x - 3)*(2*sqrt(1/4*I + 1/4) + I) + 12*(2*x + 1)*sqrt(x + 1) + 32*x + 46)*sqrt(x + sqrt(x + 1)) - ((3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I)^2 + 44*x^2 - 2*(6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(1/4*I + 1/4) + I) - 2*((4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(-1/4*I + 1/4) - I) - 4*(12*x^2 + (3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I) + (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I) + 2*(16*x + 3)*sqrt(x + 1) + 6*x + 20)*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2) + 24*sqrt(x + 1)*(x - 2) + 92*x - 20)*sqrt(sqrt(1/4*I + 1/4) + sqrt(-1/4*I + 1/4) + 2*sqrt(-3/16*(2*sqrt(1/4*I + 1/4) + I)^2 - 1/8*(2*sqrt(1/4*I + 1/4) + I)*(2*sqrt(-1/4*I + 1/4) - I) - 3/16*(2*sqrt(-1/4*I + 1/4) - I)^2)))/(x^2 + 1)) + 1/2*sqrt(-1/2*sqrt(-1/4*I + 1/4) + 1/4*I)*log(((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I)^2 + (((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x - 16)*sqrt(x + 1) + 4*x - 3)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + (((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^3 - 6*(2*x + 1)*sqrt(x + 1) - 16*x - 23)*sqrt(x + sqrt(x + 1)) + (2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^3 - (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I)^2 + 22*x^2 + 2*((4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(-1/4*I + 1/4) - I) + 12*sqrt(x + 1)*(x - 2) + 46*x - 10)*sqrt(-1/2*sqrt(-1/4*I + 1/4) + 1/4*I))/(x^2 + 1)) - 1/2*sqrt(-1/2*sqrt(-1/4*I + 1/4) + 1/4*I)*log(((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I) + 4*(2*x + 1)*sqrt(x + 1) - x - 8)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I)^2 + (((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^2 + (3*x - 16)*sqrt(x + 1) + 4*x - 3)*sqrt(x + sqrt(x + 1))*(2*sqrt(-1/4*I + 1/4) - I) + (((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^3 - 6*(2*x + 1)*sqrt(x + 1) - 16*x - 23)*sqrt(x + sqrt(x + 1)) - (2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^3 - (3*x^2 - 2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I) + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(-1/4*I + 1/4) - I)^2 + 22*x^2 + 2*((4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(-1/4*I + 1/4) - I) + 12*sqrt(x + 1)*(x - 2) + 46*x - 10)*sqrt(-1/2*sqrt(-1/4*I + 1/4) + 1/4*I))/(x^2 + 1)) + 1/2*sqrt(-1/2*sqrt(1/4*I + 1/4) - 1/4*I)*log(-((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^3 - (4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I)^2 - ((3*x - 16)*sqrt(x + 1) + 4*x - 3)*(2*sqrt(1/4*I + 1/4) + I) + 10*(2*x + 1)*sqrt(x + 1) - 20*x + 15)*sqrt(x + sqrt(x + 1)) + (2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^3 + (3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 10*x^2 - 2*(6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(1/4*I + 1/4) + I) - 20*sqrt(x + 1)*(x - 2) - 30*x - 30)*sqrt(-1/2*sqrt(1/4*I + 1/4) - 1/4*I))/(x^2 + 1)) - 1/2*sqrt(-1/2*sqrt(1/4*I + 1/4) - 1/4*I)*log(-((((2*x + 1)*sqrt(x + 1) - 9*x - 2)*(2*sqrt(1/4*I + 1/4) + I)^3 - (4*(2*x + 1)*sqrt(x + 1) - x - 8)*(2*sqrt(1/4*I + 1/4) + I)^2 - ((3*x - 16)*sqrt(x + 1) + 4*x - 3)*(2*sqrt(1/4*I + 1/4) + I) + 10*(2*x + 1)*sqrt(x + 1) - 20*x + 15)*sqrt(x + sqrt(x + 1)) - (2*(4*x^2 - sqrt(x + 1)*(x - 2) + 2*x - 5)*(2*sqrt(1/4*I + 1/4) + I)^3 + (3*x^2 + 8*sqrt(x + 1)*(x - 2) - 16*x + 5)*(2*sqrt(1/4*I + 1/4) + I)^2 + 10*x^2 - 2*(6*x^2 + (16*x + 3)*sqrt(x + 1) + 3*x + 10)*(2*sqrt(1/4*I + 1/4) + I) - 20*sqrt(x + 1)*(x - 2) - 30*x - 30)*sqrt(-1/2*sqrt(1/4*I + 1/4) - 1/4*I))/(x^2 + 1))","B",0
15,1,56,0,1.414482," ","integrate((1+x^(1/2)+(1+2*x+2*x^(1/2))^(1/2))^(1/2),x, algorithm=""fricas"")","\frac{2 \, {\left(6 \, x^{2} + \sqrt{2 \, x + 2 \, \sqrt{x} + 1} {\left(x - 2 \, \sqrt{x}\right)} + x + 2 \, \sqrt{x}\right)} \sqrt{\sqrt{2 \, x + 2 \, \sqrt{x} + 1} + \sqrt{x} + 1}}{15 \, x}"," ",0,"2/15*(6*x^2 + sqrt(2*x + 2*sqrt(x) + 1)*(x - 2*sqrt(x)) + x + 2*sqrt(x))*sqrt(sqrt(2*x + 2*sqrt(x) + 1) + sqrt(x) + 1)/x","A",0
16,1,73,0,2.067109," ","integrate((2^(1/2)+x^(1/2)+(2+2*x+2*2^(1/2)*x^(1/2))^(1/2))^(1/2),x, algorithm=""fricas"")","\frac{2 \, {\left(6 \, x^{2} + {\left(\sqrt{2} x - 4 \, \sqrt{x}\right)} \sqrt{2 \, \sqrt{2} \sqrt{x} + 2 \, x + 2} + 4 \, \sqrt{2} \sqrt{x} + 2 \, x\right)} \sqrt{\sqrt{2} + \sqrt{2 \, \sqrt{2} \sqrt{x} + 2 \, x + 2} + \sqrt{x}}}{15 \, x}"," ",0,"2/15*(6*x^2 + (sqrt(2)*x - 4*sqrt(x))*sqrt(2*sqrt(2)*sqrt(x) + 2*x + 2) + 4*sqrt(2)*sqrt(x) + 2*x)*sqrt(sqrt(2) + sqrt(2*sqrt(2)*sqrt(x) + 2*x + 2) + sqrt(x))/x","A",0
17,1,81,0,5.450346," ","integrate((x+(1+x)^(1/2))^(1/2)/x^2,x, algorithm=""fricas"")","\frac{x \arctan\left(\frac{2 \, \sqrt{x + \sqrt{x + 1}} {\left(\sqrt{x + 1} - 3\right)}}{x - 8}\right) + 3 \, x \log\left(\frac{2 \, \sqrt{x + \sqrt{x + 1}} {\left(\sqrt{x + 1} + 1\right)} - 3 \, x - 2 \, \sqrt{x + 1} - 2}{x}\right) - 4 \, \sqrt{x + \sqrt{x + 1}}}{4 \, x}"," ",0,"1/4*(x*arctan(2*sqrt(x + sqrt(x + 1))*(sqrt(x + 1) - 3)/(x - 8)) + 3*x*log((2*sqrt(x + sqrt(x + 1))*(sqrt(x + 1) + 1) - 3*x - 2*sqrt(x + 1) - 2)/x) - 4*sqrt(x + sqrt(x + 1)))/x","A",0
18,1,122,0,5.712560," ","integrate((1/x+(1+1/x)^(1/2))^(1/2),x, algorithm=""fricas"")","x \sqrt{\frac{x \sqrt{\frac{x + 1}{x}} + 1}{x}} + \frac{1}{4} \, \arctan\left(\frac{2 \, {\left(x \sqrt{\frac{x + 1}{x}} - 3 \, x\right)} \sqrt{\frac{x \sqrt{\frac{x + 1}{x}} + 1}{x}}}{8 \, x - 1}\right) + \frac{3}{4} \, \log\left(2 \, {\left(x \sqrt{\frac{x + 1}{x}} + x\right)} \sqrt{\frac{x \sqrt{\frac{x + 1}{x}} + 1}{x}} + 2 \, x \sqrt{\frac{x + 1}{x}} + 2 \, x + 3\right)"," ",0,"x*sqrt((x*sqrt((x + 1)/x) + 1)/x) + 1/4*arctan(2*(x*sqrt((x + 1)/x) - 3*x)*sqrt((x*sqrt((x + 1)/x) + 1)/x)/(8*x - 1)) + 3/4*log(2*(x*sqrt((x + 1)/x) + x)*sqrt((x*sqrt((x + 1)/x) + 1)/x) + 2*x*sqrt((x + 1)/x) + 2*x + 3)","A",0
19,1,34,0,0.813192," ","integrate((1+exp(-x))^(1/2)/(-exp(-x)+exp(x)),x, algorithm=""fricas"")","\frac{1}{2} \, \sqrt{2} \log\left(\frac{2 \, \sqrt{2} \sqrt{e^{x} + 1} e^{\left(\frac{1}{2} \, x\right)} - 3 \, e^{x} - 1}{e^{x} - 1}\right)"," ",0,"1/2*sqrt(2)*log((2*sqrt(2)*sqrt(e^x + 1)*e^(1/2*x) - 3*e^x - 1)/(e^x - 1))","A",0
20,1,55,0,0.722774," ","integrate((1+exp(-x))^(1/2)/sinh(x),x, algorithm=""fricas"")","\sqrt{2} \log\left(\frac{2 \, {\left(\sqrt{2} \cosh\left(x\right) + \sqrt{2} \sinh\left(x\right)\right)} \sqrt{\frac{\cosh\left(x\right) + \sinh\left(x\right) + 1}{\cosh\left(x\right) + \sinh\left(x\right)}} - 3 \, \cosh\left(x\right) - 3 \, \sinh\left(x\right) - 1}{\cosh\left(x\right) + \sinh\left(x\right) - 1}\right)"," ",0,"sqrt(2)*log((2*(sqrt(2)*cosh(x) + sqrt(2)*sinh(x))*sqrt((cosh(x) + sinh(x) + 1)/(cosh(x) + sinh(x))) - 3*cosh(x) - 3*sinh(x) - 1)/(cosh(x) + sinh(x) - 1))","B",0
21,1,219,0,1.099469," ","integrate(1/(cos(x)+cos(3*x))^5,x, algorithm=""fricas"")","\frac{4449 \, {\left(16 \, \sqrt{2} \cos\left(x\right)^{12} - 32 \, \sqrt{2} \cos\left(x\right)^{10} + 24 \, \sqrt{2} \cos\left(x\right)^{8} - 8 \, \sqrt{2} \cos\left(x\right)^{6} + \sqrt{2} \cos\left(x\right)^{4}\right)} \log\left(-\frac{2 \, \cos\left(x\right)^{2} - 2 \, \sqrt{2} \sin\left(x\right) - 3}{2 \, \cos\left(x\right)^{2} - 1}\right) - 6276 \, {\left(16 \, \cos\left(x\right)^{12} - 32 \, \cos\left(x\right)^{10} + 24 \, \cos\left(x\right)^{8} - 8 \, \cos\left(x\right)^{6} + \cos\left(x\right)^{4}\right)} \log\left(\sin\left(x\right) + 1\right) + 6276 \, {\left(16 \, \cos\left(x\right)^{12} - 32 \, \cos\left(x\right)^{10} + 24 \, \cos\left(x\right)^{8} - 8 \, \cos\left(x\right)^{6} + \cos\left(x\right)^{4}\right)} \log\left(-\sin\left(x\right) + 1\right) - 4 \, {\left(14616 \, \cos\left(x\right)^{10} - 25420 \, \cos\left(x\right)^{8} + 15570 \, \cos\left(x\right)^{6} - 3677 \, \cos\left(x\right)^{4} + 162 \, \cos\left(x\right)^{2} + 12\right)} \sin\left(x\right)}{6144 \, {\left(16 \, \cos\left(x\right)^{12} - 32 \, \cos\left(x\right)^{10} + 24 \, \cos\left(x\right)^{8} - 8 \, \cos\left(x\right)^{6} + \cos\left(x\right)^{4}\right)}}"," ",0,"1/6144*(4449*(16*sqrt(2)*cos(x)^12 - 32*sqrt(2)*cos(x)^10 + 24*sqrt(2)*cos(x)^8 - 8*sqrt(2)*cos(x)^6 + sqrt(2)*cos(x)^4)*log(-(2*cos(x)^2 - 2*sqrt(2)*sin(x) - 3)/(2*cos(x)^2 - 1)) - 6276*(16*cos(x)^12 - 32*cos(x)^10 + 24*cos(x)^8 - 8*cos(x)^6 + cos(x)^4)*log(sin(x) + 1) + 6276*(16*cos(x)^12 - 32*cos(x)^10 + 24*cos(x)^8 - 8*cos(x)^6 + cos(x)^4)*log(-sin(x) + 1) - 4*(14616*cos(x)^10 - 25420*cos(x)^8 + 15570*cos(x)^6 - 3677*cos(x)^4 + 162*cos(x)^2 + 12)*sin(x))/(16*cos(x)^12 - 32*cos(x)^10 + 24*cos(x)^8 - 8*cos(x)^6 + cos(x)^4)","B",0
22,1,46,0,1.179183," ","integrate(1/(1+cos(x)+sin(x))^2,x, algorithm=""fricas"")","\frac{{\left(\cos\left(x\right) + \sin\left(x\right) + 1\right)} \log\left(\frac{1}{2} \, \cos\left(x\right) + \frac{1}{2}\right) - {\left(\cos\left(x\right) + \sin\left(x\right) + 1\right)} \log\left(\sin\left(x\right) + 1\right) - 2 \, \cos\left(x\right) + 2 \, \sin\left(x\right)}{2 \, {\left(\cos\left(x\right) + \sin\left(x\right) + 1\right)}}"," ",0,"1/2*((cos(x) + sin(x) + 1)*log(1/2*cos(x) + 1/2) - (cos(x) + sin(x) + 1)*log(sin(x) + 1) - 2*cos(x) + 2*sin(x))/(cos(x) + sin(x) + 1)","A",0
23,1,68,0,0.721671," ","integrate((1+tanh(4*x))^(1/2),x, algorithm=""fricas"")","\frac{1}{8} \, \sqrt{2} \log\left(-2 \, \sqrt{2} \sqrt{\frac{\cosh\left(4 \, x\right)}{\cosh\left(4 \, x\right) - \sinh\left(4 \, x\right)}} {\left(\cosh\left(4 \, x\right) + \sinh\left(4 \, x\right)\right)} - 2 \, \cosh\left(4 \, x\right)^{2} - 4 \, \cosh\left(4 \, x\right) \sinh\left(4 \, x\right) - 2 \, \sinh\left(4 \, x\right)^{2} - 1\right)"," ",0,"1/8*sqrt(2)*log(-2*sqrt(2)*sqrt(cosh(4*x)/(cosh(4*x) - sinh(4*x)))*(cosh(4*x) + sinh(4*x)) - 2*cosh(4*x)^2 - 4*cosh(4*x)*sinh(4*x) - 2*sinh(4*x)^2 - 1)","B",0
24,1,859,0,1.263589," ","integrate(tanh(x)/(exp(x)+exp(2*x))^(1/2),x, algorithm=""fricas"")","-\frac{1}{8} \, {\left(8^{\frac{1}{4}} \sqrt{2 \, \sqrt{2} + 4} {\left(\sqrt{2} - 2\right)} e^{x} \log\left(2 \, {\left(8^{\frac{1}{4}} {\left(\sqrt{2} - 1\right)} e^{x} - 8^{\frac{1}{4}}\right)} \sqrt{2 \, \sqrt{2} + 4} - 2 \, {\left(8^{\frac{1}{4}} \sqrt{2 \, \sqrt{2} + 4} {\left(\sqrt{2} - 1\right)} + 4 \, e^{x}\right)} \sqrt{e^{\left(2 \, x\right)} + e^{x}} + 4 \, \sqrt{2} + 8 \, e^{\left(2 \, x\right)} + 4 \, e^{x} + 4\right) - 8^{\frac{1}{4}} \sqrt{2 \, \sqrt{2} + 4} {\left(\sqrt{2} - 2\right)} e^{x} \log\left(-2 \, {\left(8^{\frac{1}{4}} {\left(\sqrt{2} - 1\right)} e^{x} - 8^{\frac{1}{4}}\right)} \sqrt{2 \, \sqrt{2} + 4} + 2 \, {\left(8^{\frac{1}{4}} \sqrt{2 \, \sqrt{2} + 4} {\left(\sqrt{2} - 1\right)} - 4 \, e^{x}\right)} \sqrt{e^{\left(2 \, x\right)} + e^{x}} + 4 \, \sqrt{2} + 8 \, e^{\left(2 \, x\right)} + 4 \, e^{x} + 4\right) + 4 \cdot 8^{\frac{1}{4}} \sqrt{2} \sqrt{2 \, \sqrt{2} + 4} \arctan\left(\frac{1}{7} \, {\left(\sqrt{2} {\left(5 \, \sqrt{2} + 6\right)} + 8 \, \sqrt{2} + 4\right)} e^{x} + \frac{1}{112} \, {\left(8 \, \sqrt{2} {\left(5 \, \sqrt{2} + 6\right)} + {\left(8^{\frac{3}{4}} {\left(5 \, \sqrt{2} + 6\right)} + 8 \cdot 8^{\frac{1}{4}} {\left(2 \, \sqrt{2} + 1\right)}\right)} \sqrt{2 \, \sqrt{2} + 4} + 64 \, \sqrt{2} + 32\right)} \sqrt{2 \, {\left(8^{\frac{1}{4}} {\left(\sqrt{2} - 1\right)} e^{x} - 8^{\frac{1}{4}}\right)} \sqrt{2 \, \sqrt{2} + 4} - 2 \, {\left(8^{\frac{1}{4}} \sqrt{2 \, \sqrt{2} + 4} {\left(\sqrt{2} - 1\right)} + 4 \, e^{x}\right)} \sqrt{e^{\left(2 \, x\right)} + e^{x}} + 4 \, \sqrt{2} + 8 \, e^{\left(2 \, x\right)} + 4 \, e^{x} + 4} + \frac{1}{56} \, {\left({\left(8^{\frac{3}{4}} {\left(5 \, \sqrt{2} + 6\right)} + 8 \cdot 8^{\frac{1}{4}} {\left(2 \, \sqrt{2} + 1\right)}\right)} e^{x} + 8^{\frac{3}{4}} {\left(\sqrt{2} + 4\right)} - 8 \cdot 8^{\frac{1}{4}} {\left(\sqrt{2} - 3\right)}\right)} \sqrt{2 \, \sqrt{2} + 4} + \frac{1}{7} \, \sqrt{2} {\left(\sqrt{2} + 4\right)} - \frac{1}{56} \, {\left(8 \, \sqrt{2} {\left(5 \, \sqrt{2} + 6\right)} + {\left(8^{\frac{3}{4}} {\left(5 \, \sqrt{2} + 6\right)} + 8 \cdot 8^{\frac{1}{4}} {\left(2 \, \sqrt{2} + 1\right)}\right)} \sqrt{2 \, \sqrt{2} + 4} + 64 \, \sqrt{2} + 32\right)} \sqrt{e^{\left(2 \, x\right)} + e^{x}} + \frac{3}{7} \, \sqrt{2} + \frac{5}{7}\right) e^{x} + 4 \cdot 8^{\frac{1}{4}} \sqrt{2} \sqrt{2 \, \sqrt{2} + 4} \arctan\left(-\frac{1}{7} \, {\left(\sqrt{2} {\left(5 \, \sqrt{2} + 6\right)} + 8 \, \sqrt{2} + 4\right)} e^{x} - \frac{1}{112} \, {\left(8 \, \sqrt{2} {\left(5 \, \sqrt{2} + 6\right)} - {\left(8^{\frac{3}{4}} {\left(5 \, \sqrt{2} + 6\right)} + 8 \cdot 8^{\frac{1}{4}} {\left(2 \, \sqrt{2} + 1\right)}\right)} \sqrt{2 \, \sqrt{2} + 4} + 64 \, \sqrt{2} + 32\right)} \sqrt{-2 \, {\left(8^{\frac{1}{4}} {\left(\sqrt{2} - 1\right)} e^{x} - 8^{\frac{1}{4}}\right)} \sqrt{2 \, \sqrt{2} + 4} + 2 \, {\left(8^{\frac{1}{4}} \sqrt{2 \, \sqrt{2} + 4} {\left(\sqrt{2} - 1\right)} - 4 \, e^{x}\right)} \sqrt{e^{\left(2 \, x\right)} + e^{x}} + 4 \, \sqrt{2} + 8 \, e^{\left(2 \, x\right)} + 4 \, e^{x} + 4} + \frac{1}{56} \, {\left({\left(8^{\frac{3}{4}} {\left(5 \, \sqrt{2} + 6\right)} + 8 \cdot 8^{\frac{1}{4}} {\left(2 \, \sqrt{2} + 1\right)}\right)} e^{x} + 8^{\frac{3}{4}} {\left(\sqrt{2} + 4\right)} - 8 \cdot 8^{\frac{1}{4}} {\left(\sqrt{2} - 3\right)}\right)} \sqrt{2 \, \sqrt{2} + 4} - \frac{1}{7} \, \sqrt{2} {\left(\sqrt{2} + 4\right)} + \frac{1}{56} \, {\left(8 \, \sqrt{2} {\left(5 \, \sqrt{2} + 6\right)} - {\left(8^{\frac{3}{4}} {\left(5 \, \sqrt{2} + 6\right)} + 8 \cdot 8^{\frac{1}{4}} {\left(2 \, \sqrt{2} + 1\right)}\right)} \sqrt{2 \, \sqrt{2} + 4} + 64 \, \sqrt{2} + 32\right)} \sqrt{e^{\left(2 \, x\right)} + e^{x}} - \frac{3}{7} \, \sqrt{2} - \frac{5}{7}\right) e^{x} - 16 \, \sqrt{e^{\left(2 \, x\right)} + e^{x}} - 16 \, e^{x}\right)} e^{\left(-x\right)}"," ",0,"-1/8*(8^(1/4)*sqrt(2*sqrt(2) + 4)*(sqrt(2) - 2)*e^x*log(2*(8^(1/4)*(sqrt(2) - 1)*e^x - 8^(1/4))*sqrt(2*sqrt(2) + 4) - 2*(8^(1/4)*sqrt(2*sqrt(2) + 4)*(sqrt(2) - 1) + 4*e^x)*sqrt(e^(2*x) + e^x) + 4*sqrt(2) + 8*e^(2*x) + 4*e^x + 4) - 8^(1/4)*sqrt(2*sqrt(2) + 4)*(sqrt(2) - 2)*e^x*log(-2*(8^(1/4)*(sqrt(2) - 1)*e^x - 8^(1/4))*sqrt(2*sqrt(2) + 4) + 2*(8^(1/4)*sqrt(2*sqrt(2) + 4)*(sqrt(2) - 1) - 4*e^x)*sqrt(e^(2*x) + e^x) + 4*sqrt(2) + 8*e^(2*x) + 4*e^x + 4) + 4*8^(1/4)*sqrt(2)*sqrt(2*sqrt(2) + 4)*arctan(1/7*(sqrt(2)*(5*sqrt(2) + 6) + 8*sqrt(2) + 4)*e^x + 1/112*(8*sqrt(2)*(5*sqrt(2) + 6) + (8^(3/4)*(5*sqrt(2) + 6) + 8*8^(1/4)*(2*sqrt(2) + 1))*sqrt(2*sqrt(2) + 4) + 64*sqrt(2) + 32)*sqrt(2*(8^(1/4)*(sqrt(2) - 1)*e^x - 8^(1/4))*sqrt(2*sqrt(2) + 4) - 2*(8^(1/4)*sqrt(2*sqrt(2) + 4)*(sqrt(2) - 1) + 4*e^x)*sqrt(e^(2*x) + e^x) + 4*sqrt(2) + 8*e^(2*x) + 4*e^x + 4) + 1/56*((8^(3/4)*(5*sqrt(2) + 6) + 8*8^(1/4)*(2*sqrt(2) + 1))*e^x + 8^(3/4)*(sqrt(2) + 4) - 8*8^(1/4)*(sqrt(2) - 3))*sqrt(2*sqrt(2) + 4) + 1/7*sqrt(2)*(sqrt(2) + 4) - 1/56*(8*sqrt(2)*(5*sqrt(2) + 6) + (8^(3/4)*(5*sqrt(2) + 6) + 8*8^(1/4)*(2*sqrt(2) + 1))*sqrt(2*sqrt(2) + 4) + 64*sqrt(2) + 32)*sqrt(e^(2*x) + e^x) + 3/7*sqrt(2) + 5/7)*e^x + 4*8^(1/4)*sqrt(2)*sqrt(2*sqrt(2) + 4)*arctan(-1/7*(sqrt(2)*(5*sqrt(2) + 6) + 8*sqrt(2) + 4)*e^x - 1/112*(8*sqrt(2)*(5*sqrt(2) + 6) - (8^(3/4)*(5*sqrt(2) + 6) + 8*8^(1/4)*(2*sqrt(2) + 1))*sqrt(2*sqrt(2) + 4) + 64*sqrt(2) + 32)*sqrt(-2*(8^(1/4)*(sqrt(2) - 1)*e^x - 8^(1/4))*sqrt(2*sqrt(2) + 4) + 2*(8^(1/4)*sqrt(2*sqrt(2) + 4)*(sqrt(2) - 1) - 4*e^x)*sqrt(e^(2*x) + e^x) + 4*sqrt(2) + 8*e^(2*x) + 4*e^x + 4) + 1/56*((8^(3/4)*(5*sqrt(2) + 6) + 8*8^(1/4)*(2*sqrt(2) + 1))*e^x + 8^(3/4)*(sqrt(2) + 4) - 8*8^(1/4)*(sqrt(2) - 3))*sqrt(2*sqrt(2) + 4) - 1/7*sqrt(2)*(sqrt(2) + 4) + 1/56*(8*sqrt(2)*(5*sqrt(2) + 6) - (8^(3/4)*(5*sqrt(2) + 6) + 8*8^(1/4)*(2*sqrt(2) + 1))*sqrt(2*sqrt(2) + 4) + 64*sqrt(2) + 32)*sqrt(e^(2*x) + e^x) - 3/7*sqrt(2) - 5/7)*e^x - 16*sqrt(e^(2*x) + e^x) - 16*e^x)*e^(-x)","B",0
25,0,0,0,0.909007," ","integrate((sinh(2*x)/cosh(x))^(1/2),x, algorithm=""fricas"")","{\rm integral}\left(\sqrt{\frac{\sinh\left(2 \, x\right)}{\cosh\left(x\right)}}, x\right)"," ",0,"integral(sqrt(sinh(2*x)/cosh(x)), x)","F",0
26,1,452,0,1.071178," ","integrate(log(x^2+(-x^2+1)^(1/2)),x, algorithm=""fricas"")","-\sqrt{2} \sqrt{\sqrt{5} + 1} \arctan\left(\frac{1}{8} \, \sqrt{4 \, x^{2} + 2 \, \sqrt{5} + 2} {\left(\sqrt{5} \sqrt{2} - \sqrt{2}\right)} \sqrt{\sqrt{5} + 1} - \frac{1}{4} \, {\left(\sqrt{5} \sqrt{2} x - \sqrt{2} x\right)} \sqrt{\sqrt{5} + 1}\right) - \sqrt{2} \sqrt{\sqrt{5} + 1} \arctan\left(\frac{\sqrt{2} {\left(\sqrt{-x^{2} + 1} {\left(\sqrt{5} \sqrt{2} - \sqrt{2}\right)} + \sqrt{5} \sqrt{2} - \sqrt{2}\right)} \sqrt{\sqrt{5} + 1} \sqrt{\frac{x^{4} - 4 \, x^{2} - \sqrt{5} {\left(x^{4} - 2 \, x^{2}\right)} - 2 \, {\left(\sqrt{5} x^{2} - x^{2} + 2\right)} \sqrt{-x^{2} + 1} + 4}{x^{4}}} + 2 \, \sqrt{-x^{2} + 1} {\left(\sqrt{5} \sqrt{2} - \sqrt{2}\right)} \sqrt{\sqrt{5} + 1}}{8 \, x}\right) + x \log\left(x^{2} + \sqrt{-x^{2} + 1}\right) + \frac{1}{4} \, \sqrt{2} \sqrt{\sqrt{5} - 1} \log\left(2 \, x + \sqrt{2} \sqrt{\sqrt{5} - 1}\right) - \frac{1}{4} \, \sqrt{2} \sqrt{\sqrt{5} - 1} \log\left(2 \, x - \sqrt{2} \sqrt{\sqrt{5} - 1}\right) + \frac{1}{4} \, \sqrt{2} \sqrt{\sqrt{5} - 1} \log\left(-\frac{2 \, x^{2} + {\left(\sqrt{2} \sqrt{-x^{2} + 1} x - \sqrt{2} x\right)} \sqrt{\sqrt{5} - 1} + 2 \, \sqrt{-x^{2} + 1} - 2}{x^{2}}\right) - \frac{1}{4} \, \sqrt{2} \sqrt{\sqrt{5} - 1} \log\left(-\frac{2 \, x^{2} - {\left(\sqrt{2} \sqrt{-x^{2} + 1} x - \sqrt{2} x\right)} \sqrt{\sqrt{5} - 1} + 2 \, \sqrt{-x^{2} + 1} - 2}{x^{2}}\right) - 2 \, x + 2 \, \arctan\left(\frac{\sqrt{-x^{2} + 1} - 1}{x}\right)"," ",0,"-sqrt(2)*sqrt(sqrt(5) + 1)*arctan(1/8*sqrt(4*x^2 + 2*sqrt(5) + 2)*(sqrt(5)*sqrt(2) - sqrt(2))*sqrt(sqrt(5) + 1) - 1/4*(sqrt(5)*sqrt(2)*x - sqrt(2)*x)*sqrt(sqrt(5) + 1)) - sqrt(2)*sqrt(sqrt(5) + 1)*arctan(1/8*(sqrt(2)*(sqrt(-x^2 + 1)*(sqrt(5)*sqrt(2) - sqrt(2)) + sqrt(5)*sqrt(2) - sqrt(2))*sqrt(sqrt(5) + 1)*sqrt((x^4 - 4*x^2 - sqrt(5)*(x^4 - 2*x^2) - 2*(sqrt(5)*x^2 - x^2 + 2)*sqrt(-x^2 + 1) + 4)/x^4) + 2*sqrt(-x^2 + 1)*(sqrt(5)*sqrt(2) - sqrt(2))*sqrt(sqrt(5) + 1))/x) + x*log(x^2 + sqrt(-x^2 + 1)) + 1/4*sqrt(2)*sqrt(sqrt(5) - 1)*log(2*x + sqrt(2)*sqrt(sqrt(5) - 1)) - 1/4*sqrt(2)*sqrt(sqrt(5) - 1)*log(2*x - sqrt(2)*sqrt(sqrt(5) - 1)) + 1/4*sqrt(2)*sqrt(sqrt(5) - 1)*log(-(2*x^2 + (sqrt(2)*sqrt(-x^2 + 1)*x - sqrt(2)*x)*sqrt(sqrt(5) - 1) + 2*sqrt(-x^2 + 1) - 2)/x^2) - 1/4*sqrt(2)*sqrt(sqrt(5) - 1)*log(-(2*x^2 - (sqrt(2)*sqrt(-x^2 + 1)*x - sqrt(2)*x)*sqrt(sqrt(5) - 1) + 2*sqrt(-x^2 + 1) - 2)/x^2) - 2*x + 2*arctan((sqrt(-x^2 + 1) - 1)/x)","B",0
27,0,0,0,0.818125," ","integrate(log(1+exp(x))/(1+exp(2*x)),x, algorithm=""fricas"")","{\rm integral}\left(\frac{\log\left(e^{x} + 1\right)}{e^{\left(2 \, x\right)} + 1}, x\right)"," ",0,"integral(log(e^x + 1)/(e^(2*x) + 1), x)","F",0
28,0,0,0,1.055209," ","integrate(cosh(x)*log(1+cosh(x)^2)^2,x, algorithm=""fricas"")","{\rm integral}\left(\cosh\left(x\right) \log\left(\cosh\left(x\right)^{2} + 1\right)^{2}, x\right)"," ",0,"integral(cosh(x)*log(cosh(x)^2 + 1)^2, x)","F",0
29,0,0,0,0.774154," ","integrate(cosh(x)*log(cosh(x)^2+sinh(x))^2,x, algorithm=""fricas"")","{\rm integral}\left(\cosh\left(x\right) \log\left(\cosh\left(x\right)^{2} + \sinh\left(x\right)\right)^{2}, x\right)"," ",0,"integral(cosh(x)*log(cosh(x)^2 + sinh(x))^2, x)","F",0
30,0,0,0,0.766157," ","integrate(log(x+(1+x)^(1/2))/(x^2+1),x, algorithm=""fricas"")","{\rm integral}\left(\frac{\log\left(x + \sqrt{x + 1}\right)}{x^{2} + 1}, x\right)"," ",0,"integral(log(x + sqrt(x + 1))/(x^2 + 1), x)","F",0
31,0,0,0,0.891905," ","integrate(log(x+(1+x)^(1/2))^2/(1+x)^2,x, algorithm=""fricas"")","{\rm integral}\left(\frac{\log\left(x + \sqrt{x + 1}\right)^{2}}{x^{2} + 2 \, x + 1}, x\right)"," ",0,"integral(log(x + sqrt(x + 1))^2/(x^2 + 2*x + 1), x)","F",0
32,0,0,0,0.839006," ","integrate(log(x+(1+x)^(1/2))/x,x, algorithm=""fricas"")","{\rm integral}\left(\frac{\log\left(x + \sqrt{x + 1}\right)}{x}, x\right)"," ",0,"integral(log(x + sqrt(x + 1))/x, x)","F",0
33,1,220,0,0.798587," ","integrate(arctan(2*tan(x)),x, algorithm=""fricas"")","x \arctan\left(2 \, \tan\left(x\right)\right) - \frac{1}{4} i \, x \log\left(\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} + 3 i \, \tan\left(x\right) - 1\right)}}{\tan\left(x\right)^{2} + 1}\right) + \frac{1}{4} i \, x \log\left(\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} + i \, \tan\left(x\right) + 1\right)}}{3 \, {\left(\tan\left(x\right)^{2} + 1\right)}}\right) - \frac{1}{4} i \, x \log\left(\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} - i \, \tan\left(x\right) + 1\right)}}{3 \, {\left(\tan\left(x\right)^{2} + 1\right)}}\right) + \frac{1}{4} i \, x \log\left(\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} - 3 i \, \tan\left(x\right) - 1\right)}}{\tan\left(x\right)^{2} + 1}\right) + \frac{1}{8} \, {\rm Li}_2\left(-\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} + 3 i \, \tan\left(x\right) - 1\right)}}{\tan\left(x\right)^{2} + 1} + 1\right) - \frac{1}{8} \, {\rm Li}_2\left(-\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} + i \, \tan\left(x\right) + 1\right)}}{3 \, {\left(\tan\left(x\right)^{2} + 1\right)}} + 1\right) - \frac{1}{8} \, {\rm Li}_2\left(-\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} - i \, \tan\left(x\right) + 1\right)}}{3 \, {\left(\tan\left(x\right)^{2} + 1\right)}} + 1\right) + \frac{1}{8} \, {\rm Li}_2\left(-\frac{2 \, {\left(2 \, \tan\left(x\right)^{2} - 3 i \, \tan\left(x\right) - 1\right)}}{\tan\left(x\right)^{2} + 1} + 1\right)"," ",0,"x*arctan(2*tan(x)) - 1/4*I*x*log(2*(2*tan(x)^2 + 3*I*tan(x) - 1)/(tan(x)^2 + 1)) + 1/4*I*x*log(2/3*(2*tan(x)^2 + I*tan(x) + 1)/(tan(x)^2 + 1)) - 1/4*I*x*log(2/3*(2*tan(x)^2 - I*tan(x) + 1)/(tan(x)^2 + 1)) + 1/4*I*x*log(2*(2*tan(x)^2 - 3*I*tan(x) - 1)/(tan(x)^2 + 1)) + 1/8*dilog(-2*(2*tan(x)^2 + 3*I*tan(x) - 1)/(tan(x)^2 + 1) + 1) - 1/8*dilog(-2/3*(2*tan(x)^2 + I*tan(x) + 1)/(tan(x)^2 + 1) + 1) - 1/8*dilog(-2/3*(2*tan(x)^2 - I*tan(x) + 1)/(tan(x)^2 + 1) + 1) + 1/8*dilog(-2*(2*tan(x)^2 - 3*I*tan(x) - 1)/(tan(x)^2 + 1) + 1)","B",0
34,0,0,0,0.799617," ","integrate(arctan(x)*log(x)/x,x, algorithm=""fricas"")","{\rm integral}\left(\frac{\arctan\left(x\right) \log\left(x\right)}{x}, x\right)"," ",0,"integral(arctan(x)*log(x)/x, x)","F",0
35,0,0,0,0.801643," ","integrate(arctan(x)^2*(x^2+1)^(1/2),x, algorithm=""fricas"")","{\rm integral}\left(\sqrt{x^{2} + 1} \arctan\left(x\right)^{2}, x\right)"," ",0,"integral(sqrt(x^2 + 1)*arctan(x)^2, x)","F",0
