1,1,258,0,3.241269," ","integrate(sinh(d*x+c)**4*(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{3 a x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 a \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 a \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{5 b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{15 b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{15 b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{5 b x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{11 b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{5 b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \sinh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a*x*sinh(c + d*x)**4/8 - 3*a*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a*x*cosh(c + d*x)**4/8 + 5*a*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*a*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 5*b*x*sinh(c + d*x)**6/16 - 15*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 15*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 5*b*x*cosh(c + d*x)**6/16 + 11*b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + 5*b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*sinh(c)**4, True))","A",0
2,1,105,0,1.700935," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{a \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{8 b \cosh^{5}{\left(c + d x \right)}}{15 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a*cosh(c + d*x)**3/(3*d) + b*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*b*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 8*b*cosh(c + d*x)**5/(15*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*sinh(c)**3, True))","A",0
3,1,158,0,0.952265," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{a x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{3 b x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*x*sinh(c + d*x)**2/2 - a*x*cosh(c + d*x)**2/2 + a*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 3*b*x*sinh(c + d*x)**4/8 - 3*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*b*x*cosh(c + d*x)**4/8 + 5*b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*sinh(c)**2, True))","A",0
4,1,56,0,0.438402," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{a \cosh{\left(c + d x \right)}}{d} + \frac{b \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 b \cosh^{3}{\left(c + d x \right)}}{3 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*cosh(c + d*x)/d + b*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*b*cosh(c + d*x)**3/(3*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*sinh(c), True))","A",0
5,1,51,0,0.216361," ","integrate(a+b*sinh(d*x+c)**2,x)","a x + b \left(\begin{cases} \frac{x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{\sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} & \text{for}\: d \neq 0 \\x \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}\right)"," ",0,"a*x + b*Piecewise((x*sinh(c + d*x)**2/2 - x*cosh(c + d*x)**2/2 + sinh(c + d*x)*cosh(c + d*x)/(2*d), Ne(d, 0)), (x*sinh(c)**2, True))","A",0
6,0,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{csch}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*csch(c + d*x), x)","F",0
7,0,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{csch}^{2}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*csch(c + d*x)**2, x)","F",0
8,0,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{csch}^{3}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*csch(c + d*x)**3, x)","F",0
9,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
10,1,490,0,9.704054," ","integrate(sinh(d*x+c)**4*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{3 a^{2} x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a^{2} x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 a^{2} \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 a^{2} \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{5 a b x \sinh^{6}{\left(c + d x \right)}}{8} - \frac{15 a b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{8} + \frac{15 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{8} - \frac{5 a b x \cosh^{6}{\left(c + d x \right)}}{8} + \frac{11 a b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{5 a b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{5 a b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{8 d} + \frac{35 b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{35 b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{105 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{35 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{35 b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{93 b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{384 d} + \frac{385 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{384 d} - \frac{35 b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \sinh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a**2*x*sinh(c + d*x)**4/8 - 3*a**2*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a**2*x*cosh(c + d*x)**4/8 + 5*a**2*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*a**2*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 5*a*b*x*sinh(c + d*x)**6/8 - 15*a*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/8 + 15*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/8 - 5*a*b*x*cosh(c + d*x)**6/8 + 11*a*b*sinh(c + d*x)**5*cosh(c + d*x)/(8*d) - 5*a*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(3*d) + 5*a*b*sinh(c + d*x)*cosh(c + d*x)**5/(8*d) + 35*b**2*x*sinh(c + d*x)**8/128 - 35*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 105*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 35*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 35*b**2*x*cosh(c + d*x)**8/128 + 93*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(384*d) + 385*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(384*d) - 35*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*sinh(c)**4, True))","A",0
11,1,204,0,5.450328," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{a^{2} \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{2} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{2 a b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 a b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 a b \cosh^{5}{\left(c + d x \right)}}{15 d} + \frac{b^{2} \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{16 b^{2} \cosh^{7}{\left(c + d x \right)}}{35 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**2*cosh(c + d*x)**3/(3*d) + 2*a*b*sinh(c + d*x)**4*cosh(c + d*x)/d - 8*a*b*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 16*a*b*cosh(c + d*x)**5/(15*d) + b**2*sinh(c + d*x)**6*cosh(c + d*x)/d - 2*b**2*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 8*b**2*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 16*b**2*cosh(c + d*x)**7/(35*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*sinh(c)**3, True))","A",0
12,1,332,0,3.488546," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{a^{2} x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a^{2} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{2} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{3 a b x \sinh^{4}{\left(c + d x \right)}}{4} - \frac{3 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{2} + \frac{3 a b x \cosh^{4}{\left(c + d x \right)}}{4} + \frac{5 a b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{4 d} - \frac{3 a b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{4 d} + \frac{5 b^{2} x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{15 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{15 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{5 b^{2} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{11 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{5 b^{2} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*x*sinh(c + d*x)**2/2 - a**2*x*cosh(c + d*x)**2/2 + a**2*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 3*a*b*x*sinh(c + d*x)**4/4 - 3*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/2 + 3*a*b*x*cosh(c + d*x)**4/4 + 5*a*b*sinh(c + d*x)**3*cosh(c + d*x)/(4*d) - 3*a*b*sinh(c + d*x)*cosh(c + d*x)**3/(4*d) + 5*b**2*x*sinh(c + d*x)**6/16 - 15*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 15*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 5*b**2*x*cosh(c + d*x)**6/16 + 11*b**2*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*b**2*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + 5*b**2*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*sinh(c)**2, True))","A",0
13,1,128,0,1.747818," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{a^{2} \cosh{\left(c + d x \right)}}{d} + \frac{2 a b \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a b \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{b^{2} \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{8 b^{2} \cosh^{5}{\left(c + d x \right)}}{15 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*cosh(c + d*x)/d + 2*a*b*sinh(c + d*x)**2*cosh(c + d*x)/d - 4*a*b*cosh(c + d*x)**3/(3*d) + b**2*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*b**2*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 8*b**2*cosh(c + d*x)**5/(15*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*sinh(c), True))","A",0
14,1,168,0,0.997704," ","integrate((a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} a^{2} x + a b x \sinh^{2}{\left(c + d x \right)} - a b x \cosh^{2}{\left(c + d x \right)} + \frac{a b \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} + \frac{3 b^{2} x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 b^{2} x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 b^{2} \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*x + a*b*x*sinh(c + d*x)**2 - a*b*x*cosh(c + d*x)**2 + a*b*sinh(c + d*x)*cosh(c + d*x)/d + 3*b**2*x*sinh(c + d*x)**4/8 - 3*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*b**2*x*cosh(c + d*x)**4/8 + 5*b**2*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*b**2*sinh(c + d*x)*cosh(c + d*x)**3/(8*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2, True))","A",0
15,0,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**2)**2,x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right)^{2} \operatorname{csch}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)**2*csch(c + d*x), x)","F",0
16,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
17,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
18,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
19,1,777,0,24.458054," ","integrate(sinh(d*x+c)**4*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{3 a^{3} x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a^{3} x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 a^{3} \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 a^{3} \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{15 a^{2} b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{45 a^{2} b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{45 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{15 a^{2} b x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{33 a^{2} b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{2 d} + \frac{15 a^{2} b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} + \frac{105 a b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{105 a b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{315 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{105 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{105 a b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{279 a b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{385 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{128 d} - \frac{105 a b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{63 b^{3} x \sinh^{10}{\left(c + d x \right)}}{256} - \frac{315 b^{3} x \sinh^{8}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{256} + \frac{315 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{128} - \frac{315 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{128} + \frac{315 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{256} - \frac{63 b^{3} x \cosh^{10}{\left(c + d x \right)}}{256} + \frac{193 b^{3} \sinh^{9}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{256 d} - \frac{237 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{21 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{10 d} - \frac{147 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{63 b^{3} \sinh{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{256 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \sinh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a**3*x*sinh(c + d*x)**4/8 - 3*a**3*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a**3*x*cosh(c + d*x)**4/8 + 5*a**3*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*a**3*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 15*a**2*b*x*sinh(c + d*x)**6/16 - 45*a**2*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 45*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 15*a**2*b*x*cosh(c + d*x)**6/16 + 33*a**2*b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*a**2*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(2*d) + 15*a**2*b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d) + 105*a*b**2*x*sinh(c + d*x)**8/128 - 105*a*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 315*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 105*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 105*a*b**2*x*cosh(c + d*x)**8/128 + 279*a*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(128*d) + 385*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(128*d) - 105*a*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d) + 63*b**3*x*sinh(c + d*x)**10/256 - 315*b**3*x*sinh(c + d*x)**8*cosh(c + d*x)**2/256 + 315*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**4/128 - 315*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**6/128 + 315*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**8/256 - 63*b**3*x*cosh(c + d*x)**10/256 + 193*b**3*sinh(c + d*x)**9*cosh(c + d*x)/(256*d) - 237*b**3*sinh(c + d*x)**7*cosh(c + d*x)**3/(128*d) + 21*b**3*sinh(c + d*x)**5*cosh(c + d*x)**5/(10*d) - 147*b**3*sinh(c + d*x)**3*cosh(c + d*x)**7/(128*d) + 63*b**3*sinh(c + d*x)*cosh(c + d*x)**9/(256*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*sinh(c)**4, True))","A",0
20,1,330,0,14.687992," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{a^{3} \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{3} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{3 a^{2} b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a^{2} b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 a^{2} b \cosh^{5}{\left(c + d x \right)}}{5 d} + \frac{3 a b^{2} \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{6 a b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{24 a b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{48 a b^{2} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{b^{3} \sinh^{8}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 b^{3} \sinh^{6}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 b^{3} \sinh^{4}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{64 b^{3} \sinh^{2}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{128 b^{3} \cosh^{9}{\left(c + d x \right)}}{315 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**3*cosh(c + d*x)**3/(3*d) + 3*a**2*b*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*a**2*b*sinh(c + d*x)**2*cosh(c + d*x)**3/d + 8*a**2*b*cosh(c + d*x)**5/(5*d) + 3*a*b**2*sinh(c + d*x)**6*cosh(c + d*x)/d - 6*a*b**2*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 24*a*b**2*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 48*a*b**2*cosh(c + d*x)**7/(35*d) + b**3*sinh(c + d*x)**8*cosh(c + d*x)/d - 8*b**3*sinh(c + d*x)**6*cosh(c + d*x)**3/(3*d) + 16*b**3*sinh(c + d*x)**4*cosh(c + d*x)**5/(5*d) - 64*b**3*sinh(c + d*x)**2*cosh(c + d*x)**7/(35*d) + 128*b**3*cosh(c + d*x)**9/(315*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*sinh(c)**3, True))","A",0
21,1,561,0,9.848688," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{a^{3} x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a^{3} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{3} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{9 a^{2} b x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{9 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{9 a^{2} b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{15 a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{9 a^{2} b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{15 a b^{2} x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{45 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{45 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{15 a b^{2} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{33 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{2 d} + \frac{15 a b^{2} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} + \frac{35 b^{3} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{35 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{105 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{35 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{35 b^{3} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{93 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{384 d} + \frac{385 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{384 d} - \frac{35 b^{3} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*x*sinh(c + d*x)**2/2 - a**3*x*cosh(c + d*x)**2/2 + a**3*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 9*a**2*b*x*sinh(c + d*x)**4/8 - 9*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 9*a**2*b*x*cosh(c + d*x)**4/8 + 15*a**2*b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 9*a**2*b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 15*a*b**2*x*sinh(c + d*x)**6/16 - 45*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 45*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 15*a*b**2*x*cosh(c + d*x)**6/16 + 33*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**3/(2*d) + 15*a*b**2*sinh(c + d*x)*cosh(c + d*x)**5/(16*d) + 35*b**3*x*sinh(c + d*x)**8/128 - 35*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 105*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 35*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 35*b**3*x*cosh(c + d*x)**8/128 + 93*b**3*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*b**3*sinh(c + d*x)**5*cosh(c + d*x)**3/(384*d) + 385*b**3*sinh(c + d*x)**3*cosh(c + d*x)**5/(384*d) - 35*b**3*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*sinh(c)**2, True))","A",0
22,1,221,0,5.555700," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{a^{3} \cosh{\left(c + d x \right)}}{d} + \frac{3 a^{2} b \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{2} b \cosh^{3}{\left(c + d x \right)}}{d} + \frac{3 a b^{2} \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 a b^{2} \cosh^{5}{\left(c + d x \right)}}{5 d} + \frac{b^{3} \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 b^{3} \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 b^{3} \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{16 b^{3} \cosh^{7}{\left(c + d x \right)}}{35 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*cosh(c + d*x)/d + 3*a**2*b*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**2*b*cosh(c + d*x)**3/d + 3*a*b**2*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*a*b**2*sinh(c + d*x)**2*cosh(c + d*x)**3/d + 8*a*b**2*cosh(c + d*x)**5/(5*d) + b**3*sinh(c + d*x)**6*cosh(c + d*x)/d - 2*b**3*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 8*b**3*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 16*b**3*cosh(c + d*x)**7/(35*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*sinh(c), True))","A",0
23,1,350,0,3.630794," ","integrate((a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} a^{3} x + \frac{3 a^{2} b x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{3 a^{2} b x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{3 a^{2} b \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{9 a b^{2} x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{9 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{9 a b^{2} x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{15 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{9 a b^{2} \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{5 b^{3} x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{15 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{15 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{5 b^{3} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{11 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{5 b^{3} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*x + 3*a**2*b*x*sinh(c + d*x)**2/2 - 3*a**2*b*x*cosh(c + d*x)**2/2 + 3*a**2*b*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 9*a*b**2*x*sinh(c + d*x)**4/8 - 9*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 9*a*b**2*x*cosh(c + d*x)**4/8 + 15*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 9*a*b**2*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 5*b**3*x*sinh(c + d*x)**6/16 - 15*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 15*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 5*b**3*x*cosh(c + d*x)**6/16 + 11*b**3*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*b**3*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + 5*b**3*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3, True))","A",0
24,-1,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
25,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
26,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
27,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
28,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**7/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
29,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**6/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
30,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**5/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
31,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
32,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
33,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
34,-1,0,0,0.000000," ","integrate(sinh(d*x+c)/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
35,-1,0,0,0.000000," ","integrate(1/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
36,0,0,0,0.000000," ","integrate(csch(d*x+c)/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{csch}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(csch(c + d*x)/(a + b*sinh(c + d*x)**2), x)","F",0
37,0,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{csch}^{2}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(csch(c + d*x)**2/(a + b*sinh(c + d*x)**2), x)","F",0
38,0,0,0,0.000000," ","integrate(csch(d*x+c)**3/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{csch}^{3}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(csch(c + d*x)**3/(a + b*sinh(c + d*x)**2), x)","F",0
39,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
40,-1,0,0,0.000000," ","integrate(csch(d*x+c)**5/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
41,-1,0,0,0.000000," ","integrate(csch(d*x+c)**6/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
42,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
43,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
44,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
45,-1,0,0,0.000000," ","integrate(sinh(d*x+c)/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
46,-1,0,0,0.000000," ","integrate(1/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
47,-1,0,0,0.000000," ","integrate(csch(d*x+c)/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
48,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
49,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
50,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
51,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
52,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
53,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
54,-1,0,0,0.000000," ","integrate(sinh(d*x+c)/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
55,-1,0,0,0.000000," ","integrate(1/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
56,-1,0,0,0.000000," ","integrate(csch(d*x+c)/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
57,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
58,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
59,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
60,1,14,0,0.542297," ","integrate(1/(1+sinh(x)**2),x)","\frac{2 \tanh{\left(\frac{x}{2} \right)}}{\tanh^{2}{\left(\frac{x}{2} \right)} + 1}"," ",0,"2*tanh(x/2)/(tanh(x/2)**2 + 1)","B",0
61,1,104,0,1.569810," ","integrate(1/(1+sinh(x)**2)**2,x)","\frac{6 \tanh^{5}{\left(\frac{x}{2} \right)}}{3 \tanh^{6}{\left(\frac{x}{2} \right)} + 9 \tanh^{4}{\left(\frac{x}{2} \right)} + 9 \tanh^{2}{\left(\frac{x}{2} \right)} + 3} + \frac{4 \tanh^{3}{\left(\frac{x}{2} \right)}}{3 \tanh^{6}{\left(\frac{x}{2} \right)} + 9 \tanh^{4}{\left(\frac{x}{2} \right)} + 9 \tanh^{2}{\left(\frac{x}{2} \right)} + 3} + \frac{6 \tanh{\left(\frac{x}{2} \right)}}{3 \tanh^{6}{\left(\frac{x}{2} \right)} + 9 \tanh^{4}{\left(\frac{x}{2} \right)} + 9 \tanh^{2}{\left(\frac{x}{2} \right)} + 3}"," ",0,"6*tanh(x/2)**5/(3*tanh(x/2)**6 + 9*tanh(x/2)**4 + 9*tanh(x/2)**2 + 3) + 4*tanh(x/2)**3/(3*tanh(x/2)**6 + 9*tanh(x/2)**4 + 9*tanh(x/2)**2 + 3) + 6*tanh(x/2)/(3*tanh(x/2)**6 + 9*tanh(x/2)**4 + 9*tanh(x/2)**2 + 3)","B",0
62,1,260,0,3.616688," ","integrate(1/(1+sinh(x)**2)**3,x)","\frac{30 \tanh^{9}{\left(\frac{x}{2} \right)}}{15 \tanh^{10}{\left(\frac{x}{2} \right)} + 75 \tanh^{8}{\left(\frac{x}{2} \right)} + 150 \tanh^{6}{\left(\frac{x}{2} \right)} + 150 \tanh^{4}{\left(\frac{x}{2} \right)} + 75 \tanh^{2}{\left(\frac{x}{2} \right)} + 15} + \frac{40 \tanh^{7}{\left(\frac{x}{2} \right)}}{15 \tanh^{10}{\left(\frac{x}{2} \right)} + 75 \tanh^{8}{\left(\frac{x}{2} \right)} + 150 \tanh^{6}{\left(\frac{x}{2} \right)} + 150 \tanh^{4}{\left(\frac{x}{2} \right)} + 75 \tanh^{2}{\left(\frac{x}{2} \right)} + 15} + \frac{116 \tanh^{5}{\left(\frac{x}{2} \right)}}{15 \tanh^{10}{\left(\frac{x}{2} \right)} + 75 \tanh^{8}{\left(\frac{x}{2} \right)} + 150 \tanh^{6}{\left(\frac{x}{2} \right)} + 150 \tanh^{4}{\left(\frac{x}{2} \right)} + 75 \tanh^{2}{\left(\frac{x}{2} \right)} + 15} + \frac{40 \tanh^{3}{\left(\frac{x}{2} \right)}}{15 \tanh^{10}{\left(\frac{x}{2} \right)} + 75 \tanh^{8}{\left(\frac{x}{2} \right)} + 150 \tanh^{6}{\left(\frac{x}{2} \right)} + 150 \tanh^{4}{\left(\frac{x}{2} \right)} + 75 \tanh^{2}{\left(\frac{x}{2} \right)} + 15} + \frac{30 \tanh{\left(\frac{x}{2} \right)}}{15 \tanh^{10}{\left(\frac{x}{2} \right)} + 75 \tanh^{8}{\left(\frac{x}{2} \right)} + 150 \tanh^{6}{\left(\frac{x}{2} \right)} + 150 \tanh^{4}{\left(\frac{x}{2} \right)} + 75 \tanh^{2}{\left(\frac{x}{2} \right)} + 15}"," ",0,"30*tanh(x/2)**9/(15*tanh(x/2)**10 + 75*tanh(x/2)**8 + 150*tanh(x/2)**6 + 150*tanh(x/2)**4 + 75*tanh(x/2)**2 + 15) + 40*tanh(x/2)**7/(15*tanh(x/2)**10 + 75*tanh(x/2)**8 + 150*tanh(x/2)**6 + 150*tanh(x/2)**4 + 75*tanh(x/2)**2 + 15) + 116*tanh(x/2)**5/(15*tanh(x/2)**10 + 75*tanh(x/2)**8 + 150*tanh(x/2)**6 + 150*tanh(x/2)**4 + 75*tanh(x/2)**2 + 15) + 40*tanh(x/2)**3/(15*tanh(x/2)**10 + 75*tanh(x/2)**8 + 150*tanh(x/2)**6 + 150*tanh(x/2)**4 + 75*tanh(x/2)**2 + 15) + 30*tanh(x/2)/(15*tanh(x/2)**10 + 75*tanh(x/2)**8 + 150*tanh(x/2)**6 + 150*tanh(x/2)**4 + 75*tanh(x/2)**2 + 15)","B",0
63,1,209,0,1.505491," ","integrate(1/(1-sinh(x)**2),x)","\frac{816 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{1632 \sqrt{2} + 2308} + \frac{577 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{1632 \sqrt{2} + 2308} + \frac{816 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{1632 \sqrt{2} + 2308} + \frac{577 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{1632 \sqrt{2} + 2308} - \frac{577 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{1632 \sqrt{2} + 2308} - \frac{816 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{1632 \sqrt{2} + 2308} - \frac{577 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{1632 \sqrt{2} + 2308} - \frac{816 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{1632 \sqrt{2} + 2308}"," ",0,"816*log(tanh(x/2) - 1 + sqrt(2))/(1632*sqrt(2) + 2308) + 577*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))/(1632*sqrt(2) + 2308) + 816*log(tanh(x/2) + 1 + sqrt(2))/(1632*sqrt(2) + 2308) + 577*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))/(1632*sqrt(2) + 2308) - 577*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)/(1632*sqrt(2) + 2308) - 816*log(tanh(x/2) - sqrt(2) - 1)/(1632*sqrt(2) + 2308) - 577*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)/(1632*sqrt(2) + 2308) - 816*log(tanh(x/2) - sqrt(2) + 1)/(1632*sqrt(2) + 2308)","B",0
64,1,2052,0,9.286582," ","integrate(1/(1-sinh(x)**2)**2,x)","\frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{2231154 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{3155328 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{2231154 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{3155328 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{3155328 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{2231154 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{3155328 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{2231154 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{371859 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} - \frac{525888 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{701184 \sqrt{2} \tanh^{3}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{991624 \tanh^{3}{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{701184 \sqrt{2} \tanh{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248} + \frac{991624 \tanh{\left(\frac{x}{2} \right)}}{1402368 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1983248 \tanh^{4}{\left(\frac{x}{2} \right)} - 11899488 \tanh^{2}{\left(\frac{x}{2} \right)} - 8414208 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1402368 \sqrt{2} + 1983248}"," ",0,"525888*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 371859*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 2231154*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 3155328*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 525888*log(tanh(x/2) - 1 + sqrt(2))/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 371859*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 525888*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 371859*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 2231154*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 3155328*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 525888*log(tanh(x/2) + 1 + sqrt(2))/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 371859*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 371859*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 525888*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 3155328*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 2231154*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 371859*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 525888*log(tanh(x/2) - sqrt(2) - 1)/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 371859*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 525888*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**4/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 3155328*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 2231154*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 371859*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) - 525888*log(tanh(x/2) - sqrt(2) + 1)/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 701184*sqrt(2)*tanh(x/2)**3/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 991624*tanh(x/2)**3/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 701184*sqrt(2)*tanh(x/2)/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248) + 991624*tanh(x/2)/(1402368*sqrt(2)*tanh(x/2)**4 + 1983248*tanh(x/2)**4 - 11899488*tanh(x/2)**2 - 8414208*sqrt(2)*tanh(x/2)**2 + 1402368*sqrt(2) + 1983248)","B",0
65,1,5666,0,30.962994," ","integrate(1/(1-sinh(x)**2)**3,x)","\frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{380038044639360 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{268727478474578 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{380038044639360 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{268727478474578 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{268727478474578 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{380038044639360 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{8}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{6}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{268727478474578 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{380038044639360 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{120012014096640 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{84861308991972 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{7071775749331 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{10001001174720 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{27371161109760 \sqrt{2} \tanh^{7}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{38708667259496 \tanh^{7}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{145901899670408 \tanh^{5}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{103168222644480 \sqrt{2} \tanh^{5}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{145901899670408 \tanh^{3}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} - \frac{103168222644480 \sqrt{2} \tanh^{3}{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{27371161109760 \sqrt{2} \tanh{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072} + \frac{38708667259496 \tanh{\left(\frac{x}{2} \right)}}{33687582904320 \sqrt{2} \tanh^{8}{\left(\frac{x}{2} \right)} + 47641436627072 \tanh^{8}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{6}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{6}{\left(\frac{x}{2} \right)} + 1280128150364160 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} + 1810374591828736 \tanh^{4}{\left(\frac{x}{2} \right)} - 571697239524864 \tanh^{2}{\left(\frac{x}{2} \right)} - 404250994851840 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 33687582904320 \sqrt{2} + 47641436627072}"," ",0,"10001001174720*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 7071775749331*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 84861308991972*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 120012014096640*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 380038044639360*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 268727478474578*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 84861308991972*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 120012014096640*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 10001001174720*log(tanh(x/2) - 1 + sqrt(2))/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 7071775749331*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 10001001174720*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 7071775749331*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 84861308991972*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 120012014096640*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 380038044639360*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 268727478474578*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 84861308991972*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 120012014096640*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 10001001174720*log(tanh(x/2) + 1 + sqrt(2))/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 7071775749331*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 7071775749331*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 10001001174720*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 120012014096640*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 84861308991972*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 268727478474578*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 380038044639360*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 120012014096640*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 84861308991972*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 7071775749331*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 10001001174720*log(tanh(x/2) - sqrt(2) - 1)/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 7071775749331*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 10001001174720*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**8/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 120012014096640*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 84861308991972*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**6/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 268727478474578*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 380038044639360*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**4/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 120012014096640*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 84861308991972*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 7071775749331*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 10001001174720*log(tanh(x/2) - sqrt(2) + 1)/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 27371161109760*sqrt(2)*tanh(x/2)**7/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 38708667259496*tanh(x/2)**7/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 145901899670408*tanh(x/2)**5/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 103168222644480*sqrt(2)*tanh(x/2)**5/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 145901899670408*tanh(x/2)**3/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) - 103168222644480*sqrt(2)*tanh(x/2)**3/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 27371161109760*sqrt(2)*tanh(x/2)/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072) + 38708667259496*tanh(x/2)/(33687582904320*sqrt(2)*tanh(x/2)**8 + 47641436627072*tanh(x/2)**8 - 571697239524864*tanh(x/2)**6 - 404250994851840*sqrt(2)*tanh(x/2)**6 + 1280128150364160*sqrt(2)*tanh(x/2)**4 + 1810374591828736*tanh(x/2)**4 - 571697239524864*tanh(x/2)**2 - 404250994851840*sqrt(2)*tanh(x/2)**2 + 33687582904320*sqrt(2) + 47641436627072)","B",0
66,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
67,0,0,0,0.000000," ","integrate(sinh(f*x+e)*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \sinh{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*sinh(e + f*x), x)","F",0
68,0,0,0,0.000000," ","integrate(csch(f*x+e)*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \operatorname{csch}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*csch(e + f*x), x)","F",0
69,-1,0,0,0.000000," ","integrate(csch(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
70,-1,0,0,0.000000," ","integrate(csch(f*x+e)**5*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
71,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
72,0,0,0,0.000000," ","integrate(sinh(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \sinh^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*sinh(e + f*x)**2, x)","F",0
73,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2), x)","F",0
74,0,0,0,0.000000," ","integrate(csch(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \operatorname{csch}^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*csch(e + f*x)**2, x)","F",0
75,-1,0,0,0.000000," ","integrate(csch(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
76,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
77,-1,0,0,0.000000," ","integrate(sinh(f*x+e)*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
78,-1,0,0,0.000000," ","integrate(csch(f*x+e)*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
79,-1,0,0,0.000000," ","integrate(csch(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
80,-1,0,0,0.000000," ","integrate(csch(f*x+e)**5*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
81,-1,0,0,0.000000," ","integrate(csch(f*x+e)**7*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
82,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
83,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
84,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
85,-1,0,0,0.000000," ","integrate(csch(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
86,-1,0,0,0.000000," ","integrate(csch(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
87,-1,0,0,0.000000," ","integrate((a+b*sinh(d*x+c)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
88,0,0,0,0.000000," ","integrate((1+sinh(x)**2)**(1/2),x)","\int \sqrt{\sinh^{2}{\left(x \right)} + 1}\, dx"," ",0,"Integral(sqrt(sinh(x)**2 + 1), x)","F",0
89,0,0,0,0.000000," ","integrate((-1-sinh(x)**2)**(1/2),x)","\int \sqrt{- \sinh^{2}{\left(x \right)} - 1}\, dx"," ",0,"Integral(sqrt(-sinh(x)**2 - 1), x)","F",0
90,0,0,0,0.000000," ","integrate((1-sinh(x)**2)**(1/2),x)","\int \sqrt{1 - \sinh^{2}{\left(x \right)}}\, dx"," ",0,"Integral(sqrt(1 - sinh(x)**2), x)","F",0
91,0,0,0,0.000000," ","integrate((-1+sinh(x)**2)**(1/2),x)","\int \sqrt{\sinh^{2}{\left(x \right)} - 1}\, dx"," ",0,"Integral(sqrt(sinh(x)**2 - 1), x)","F",0
92,0,0,0,0.000000," ","integrate((a+b*sinh(x)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(x \right)}}\, dx"," ",0,"Integral(sqrt(a + b*sinh(x)**2), x)","F",0
93,0,0,0,0.000000," ","integrate((1+sinh(x)**2)**(3/2),x)","\int \left(\sinh^{2}{\left(x \right)} + 1\right)^{\frac{3}{2}}\, dx"," ",0,"Integral((sinh(x)**2 + 1)**(3/2), x)","F",0
94,0,0,0,0.000000," ","integrate((-1-sinh(x)**2)**(3/2),x)","\int \left(- \sinh^{2}{\left(x \right)} - 1\right)^{\frac{3}{2}}\, dx"," ",0,"Integral((-sinh(x)**2 - 1)**(3/2), x)","F",0
95,0,0,0,0.000000," ","integrate((1-sinh(x)**2)**(3/2),x)","\int \left(1 - \sinh^{2}{\left(x \right)}\right)^{\frac{3}{2}}\, dx"," ",0,"Integral((1 - sinh(x)**2)**(3/2), x)","F",0
96,0,0,0,0.000000," ","integrate((-1+sinh(x)**2)**(3/2),x)","\int \left(\sinh^{2}{\left(x \right)} - 1\right)^{\frac{3}{2}}\, dx"," ",0,"Integral((sinh(x)**2 - 1)**(3/2), x)","F",0
97,-1,0,0,0.000000," ","integrate((a+b*sinh(x)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
98,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
99,0,0,0,0.000000," ","integrate(sinh(f*x+e)/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\sinh{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(sinh(e + f*x)/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
100,0,0,0,0.000000," ","integrate(csch(f*x+e)/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{csch}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(csch(e + f*x)/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
101,0,0,0,0.000000," ","integrate(csch(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{csch}^{3}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(csch(e + f*x)**3/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
102,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
103,0,0,0,0.000000," ","integrate(sinh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\sinh^{2}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(sinh(e + f*x)**2/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
104,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{1}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(1/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
105,0,0,0,0.000000," ","integrate(csch(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{csch}^{2}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(csch(e + f*x)**2/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
106,0,0,0,0.000000," ","integrate(csch(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{csch}^{4}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(csch(e + f*x)**4/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
107,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
108,0,0,0,0.000000," ","integrate(sinh(f*x+e)/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\sinh{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(sinh(e + f*x)/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
109,0,0,0,0.000000," ","integrate(csch(f*x+e)/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\operatorname{csch}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(csch(e + f*x)/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
110,0,0,0,0.000000," ","integrate(csch(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\operatorname{csch}^{3}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(csch(e + f*x)**3/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
111,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**6/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
112,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
113,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
114,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{1}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(-3/2), x)","F",0
115,0,0,0,0.000000," ","integrate(csch(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\operatorname{csch}^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(csch(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
116,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
117,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
118,-1,0,0,0.000000," ","integrate(sinh(f*x+e)/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
119,-1,0,0,0.000000," ","integrate(csch(f*x+e)/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
120,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**6/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
121,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
122,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
123,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{1}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(-5/2), x)","F",0
124,-1,0,0,0.000000," ","integrate(csch(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
125,0,0,0,0.000000," ","integrate(1/(1+sinh(x)**2)**(1/2),x)","\int \frac{1}{\sqrt{\sinh^{2}{\left(x \right)} + 1}}\, dx"," ",0,"Integral(1/sqrt(sinh(x)**2 + 1), x)","F",0
126,0,0,0,0.000000," ","integrate(1/(1-sinh(x)**2)**(1/2),x)","\int \frac{1}{\sqrt{1 - \sinh^{2}{\left(x \right)}}}\, dx"," ",0,"Integral(1/sqrt(1 - sinh(x)**2), x)","F",0
127,0,0,0,0.000000," ","integrate(1/(-1+sinh(x)**2)**(1/2),x)","\int \frac{1}{\sqrt{\sinh^{2}{\left(x \right)} - 1}}\, dx"," ",0,"Integral(1/sqrt(sinh(x)**2 - 1), x)","F",0
128,0,0,0,0.000000," ","integrate(1/(-1-sinh(x)**2)**(1/2),x)","\int \frac{1}{\sqrt{- \sinh^{2}{\left(x \right)} - 1}}\, dx"," ",0,"Integral(1/sqrt(-sinh(x)**2 - 1), x)","F",0
129,0,0,0,0.000000," ","integrate(1/(a+b*sinh(x)**2)**(1/2),x)","\int \frac{1}{\sqrt{a + b \sinh^{2}{\left(x \right)}}}\, dx"," ",0,"Integral(1/sqrt(a + b*sinh(x)**2), x)","F",0
130,-1,0,0,0.000000," ","integrate((d*sinh(f*x+e))**m*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
131,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**5*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
132,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**3*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
133,-1,0,0,0.000000," ","integrate(sinh(f*x+e)*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
134,-1,0,0,0.000000," ","integrate(csch(f*x+e)*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
135,-1,0,0,0.000000," ","integrate(csch(f*x+e)**3*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
136,-1,0,0,0.000000," ","integrate(csch(f*x+e)**5*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
137,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**4*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
138,-1,0,0,0.000000," ","integrate(sinh(f*x+e)**2*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
139,-1,0,0,0.000000," ","integrate(csch(f*x+e)**2*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
140,-1,0,0,0.000000," ","integrate(csch(f*x+e)**4*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
141,1,192,0,5.124066," ","integrate(sinh(d*x+c)**4*(a+b*sinh(d*x+c)**3),x)","\begin{cases} \frac{3 a x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 a \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 a \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{b \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 b \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 b \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{16 b \cosh^{7}{\left(c + d x \right)}}{35 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right) \sinh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a*x*sinh(c + d*x)**4/8 - 3*a*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a*x*cosh(c + d*x)**4/8 + 5*a*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*a*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + b*sinh(c + d*x)**6*cosh(c + d*x)/d - 2*b*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 8*b*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 16*b*cosh(c + d*x)**7/(35*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)*sinh(c)**4, True))","A",0
142,1,194,0,2.941667," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**3),x)","\begin{cases} \frac{a \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{5 b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{15 b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{15 b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{5 b x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{11 b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{5 b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right) \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a*cosh(c + d*x)**3/(3*d) + 5*b*x*sinh(c + d*x)**6/16 - 15*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 15*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 5*b*x*cosh(c + d*x)**6/16 + 11*b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + 5*b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)*sinh(c)**3, True))","A",0
143,1,117,0,1.592887," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**3),x)","\begin{cases} \frac{a x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{8 b \cosh^{5}{\left(c + d x \right)}}{15 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right) \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*x*sinh(c + d*x)**2/2 - a*x*cosh(c + d*x)**2/2 + a*sinh(c + d*x)*cosh(c + d*x)/(2*d) + b*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*b*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 8*b*cosh(c + d*x)**5/(15*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)*sinh(c)**2, True))","A",0
144,1,121,0,0.852016," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**3),x)","\begin{cases} \frac{a \cosh{\left(c + d x \right)}}{d} + \frac{3 b x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right) \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*cosh(c + d*x)/d + 3*b*x*sinh(c + d*x)**4/8 - 3*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*b*x*cosh(c + d*x)**4/8 + 5*b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)*sinh(c), True))","A",0
145,1,41,0,0.386891," ","integrate(a+b*sinh(d*x+c)**3,x)","a x + b \left(\begin{cases} \frac{\sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 \cosh^{3}{\left(c + d x \right)}}{3 d} & \text{for}\: d \neq 0 \\x \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}\right)"," ",0,"a*x + b*Piecewise((sinh(c + d*x)**2*cosh(c + d*x)/d - 2*cosh(c + d*x)**3/(3*d), Ne(d, 0)), (x*sinh(c)**3, True))","A",0
146,0,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**3),x)","\int \left(a + b \sinh^{3}{\left(c + d x \right)}\right) \operatorname{csch}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**3)*csch(c + d*x), x)","F",0
147,0,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**3),x)","\int \left(a + b \sinh^{3}{\left(c + d x \right)}\right) \operatorname{csch}^{2}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**3)*csch(c + d*x)**2, x)","F",0
148,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
149,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
150,1,325,0,13.677888," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**3)**2,x)","\begin{cases} \frac{a^{2} \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{2} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{5 a b x \sinh^{6}{\left(c + d x \right)}}{8} - \frac{15 a b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{8} + \frac{15 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{8} - \frac{5 a b x \cosh^{6}{\left(c + d x \right)}}{8} + \frac{11 a b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{5 a b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{5 a b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{8 d} + \frac{b^{2} \sinh^{8}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 b^{2} \sinh^{6}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{64 b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{128 b^{2} \cosh^{9}{\left(c + d x \right)}}{315 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{2} \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**2*cosh(c + d*x)**3/(3*d) + 5*a*b*x*sinh(c + d*x)**6/8 - 15*a*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/8 + 15*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/8 - 5*a*b*x*cosh(c + d*x)**6/8 + 11*a*b*sinh(c + d*x)**5*cosh(c + d*x)/(8*d) - 5*a*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(3*d) + 5*a*b*sinh(c + d*x)*cosh(c + d*x)**5/(8*d) + b**2*sinh(c + d*x)**8*cosh(c + d*x)/d - 8*b**2*sinh(c + d*x)**6*cosh(c + d*x)**3/(3*d) + 16*b**2*sinh(c + d*x)**4*cosh(c + d*x)**5/(5*d) - 64*b**2*sinh(c + d*x)**2*cosh(c + d*x)**7/(35*d) + 128*b**2*cosh(c + d*x)**9/(315*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**2*sinh(c)**3, True))","A",0
151,1,340,0,8.645047," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**3)**2,x)","\begin{cases} \frac{a^{2} x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a^{2} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{2} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{2 a b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 a b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 a b \cosh^{5}{\left(c + d x \right)}}{15 d} + \frac{35 b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{35 b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{105 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{35 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{35 b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{93 b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{384 d} + \frac{385 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{384 d} - \frac{35 b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{2} \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*x*sinh(c + d*x)**2/2 - a**2*x*cosh(c + d*x)**2/2 + a**2*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 2*a*b*sinh(c + d*x)**4*cosh(c + d*x)/d - 8*a*b*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 16*a*b*cosh(c + d*x)**5/(15*d) + 35*b**2*x*sinh(c + d*x)**8/128 - 35*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 105*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 35*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 35*b**2*x*cosh(c + d*x)**8/128 + 93*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(384*d) + 385*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(384*d) - 35*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**2*sinh(c)**2, True))","A",0
152,1,219,0,5.159008," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**3)**2,x)","\begin{cases} \frac{a^{2} \cosh{\left(c + d x \right)}}{d} + \frac{3 a b x \sinh^{4}{\left(c + d x \right)}}{4} - \frac{3 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{2} + \frac{3 a b x \cosh^{4}{\left(c + d x \right)}}{4} + \frac{5 a b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{4 d} - \frac{3 a b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{4 d} + \frac{b^{2} \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{16 b^{2} \cosh^{7}{\left(c + d x \right)}}{35 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{2} \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*cosh(c + d*x)/d + 3*a*b*x*sinh(c + d*x)**4/4 - 3*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/2 + 3*a*b*x*cosh(c + d*x)**4/4 + 5*a*b*sinh(c + d*x)**3*cosh(c + d*x)/(4*d) - 3*a*b*sinh(c + d*x)*cosh(c + d*x)**3/(4*d) + b**2*sinh(c + d*x)**6*cosh(c + d*x)/d - 2*b**2*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 8*b**2*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 16*b**2*cosh(c + d*x)**7/(35*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**2*sinh(c), True))","A",0
153,1,212,0,3.039480," ","integrate((a+b*sinh(d*x+c)**3)**2,x)","\begin{cases} a^{2} x + \frac{2 a b \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a b \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{5 b^{2} x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{15 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{15 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{5 b^{2} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{11 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{5 b^{2} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{2} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*x + 2*a*b*sinh(c + d*x)**2*cosh(c + d*x)/d - 4*a*b*cosh(c + d*x)**3/(3*d) + 5*b**2*x*sinh(c + d*x)**6/16 - 15*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 15*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 5*b**2*x*cosh(c + d*x)**6/16 + 11*b**2*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*b**2*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + 5*b**2*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**2, True))","A",0
154,-1,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
155,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
156,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
157,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
158,-1,0,0,0.000000," ","integrate(csch(d*x+c)**5*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
159,-1,0,0,0.000000," ","integrate(csch(d*x+c)**6*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
160,-1,0,0,0.000000," ","integrate(csch(d*x+c)**7*(a+b*sinh(d*x+c)**3)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
161,1,498,0,33.471874," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**3)**3,x)","\begin{cases} \frac{a^{3} x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a^{3} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{3} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{3 a^{2} b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a^{2} b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 a^{2} b \cosh^{5}{\left(c + d x \right)}}{5 d} + \frac{105 a b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{105 a b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{315 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{105 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{105 a b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{279 a b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{385 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{128 d} - \frac{105 a b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{b^{3} \sinh^{10}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{10 b^{3} \sinh^{8}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 b^{3} \sinh^{6}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{3 d} - \frac{32 b^{3} \sinh^{4}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{7 d} + \frac{128 b^{3} \sinh^{2}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{63 d} - \frac{256 b^{3} \cosh^{11}{\left(c + d x \right)}}{693 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{3} \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*x*sinh(c + d*x)**2/2 - a**3*x*cosh(c + d*x)**2/2 + a**3*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 3*a**2*b*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*a**2*b*sinh(c + d*x)**2*cosh(c + d*x)**3/d + 8*a**2*b*cosh(c + d*x)**5/(5*d) + 105*a*b**2*x*sinh(c + d*x)**8/128 - 105*a*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 315*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 105*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 105*a*b**2*x*cosh(c + d*x)**8/128 + 279*a*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(128*d) + 385*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(128*d) - 105*a*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d) + b**3*sinh(c + d*x)**10*cosh(c + d*x)/d - 10*b**3*sinh(c + d*x)**8*cosh(c + d*x)**3/(3*d) + 16*b**3*sinh(c + d*x)**6*cosh(c + d*x)**5/(3*d) - 32*b**3*sinh(c + d*x)**4*cosh(c + d*x)**7/(7*d) + 128*b**3*sinh(c + d*x)**2*cosh(c + d*x)**9/(63*d) - 256*b**3*cosh(c + d*x)**11/(693*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**3*sinh(c)**2, True))","A",0
162,1,496,0,21.918586," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**3)**3,x)","\begin{cases} \frac{a^{3} \cosh{\left(c + d x \right)}}{d} + \frac{9 a^{2} b x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{9 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{9 a^{2} b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{15 a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{9 a^{2} b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{3 a b^{2} \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{6 a b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{24 a b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{48 a b^{2} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{63 b^{3} x \sinh^{10}{\left(c + d x \right)}}{256} - \frac{315 b^{3} x \sinh^{8}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{256} + \frac{315 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{128} - \frac{315 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{128} + \frac{315 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{256} - \frac{63 b^{3} x \cosh^{10}{\left(c + d x \right)}}{256} + \frac{193 b^{3} \sinh^{9}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{256 d} - \frac{237 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{21 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{10 d} - \frac{147 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{63 b^{3} \sinh{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{256 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{3} \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*cosh(c + d*x)/d + 9*a**2*b*x*sinh(c + d*x)**4/8 - 9*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 9*a**2*b*x*cosh(c + d*x)**4/8 + 15*a**2*b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 9*a**2*b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 3*a*b**2*sinh(c + d*x)**6*cosh(c + d*x)/d - 6*a*b**2*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 24*a*b**2*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 48*a*b**2*cosh(c + d*x)**7/(35*d) + 63*b**3*x*sinh(c + d*x)**10/256 - 315*b**3*x*sinh(c + d*x)**8*cosh(c + d*x)**2/256 + 315*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**4/128 - 315*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**6/128 + 315*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**8/256 - 63*b**3*x*cosh(c + d*x)**10/256 + 193*b**3*sinh(c + d*x)**9*cosh(c + d*x)/(256*d) - 237*b**3*sinh(c + d*x)**7*cosh(c + d*x)**3/(128*d) + 21*b**3*sinh(c + d*x)**5*cosh(c + d*x)**5/(10*d) - 147*b**3*sinh(c + d*x)**3*cosh(c + d*x)**7/(128*d) + 63*b**3*sinh(c + d*x)*cosh(c + d*x)**9/(256*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**3*sinh(c), True))","A",0
163,1,340,0,13.920141," ","integrate((a+b*sinh(d*x+c)**3)**3,x)","\begin{cases} a^{3} x + \frac{3 a^{2} b \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{2} b \cosh^{3}{\left(c + d x \right)}}{d} + \frac{15 a b^{2} x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{45 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{45 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{15 a b^{2} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{33 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{2 d} + \frac{15 a b^{2} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} + \frac{b^{3} \sinh^{8}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 b^{3} \sinh^{6}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 b^{3} \sinh^{4}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{64 b^{3} \sinh^{2}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{128 b^{3} \cosh^{9}{\left(c + d x \right)}}{315 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{3}{\left(c \right)}\right)^{3} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*x + 3*a**2*b*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**2*b*cosh(c + d*x)**3/d + 15*a*b**2*x*sinh(c + d*x)**6/16 - 45*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 45*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 15*a*b**2*x*cosh(c + d*x)**6/16 + 33*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**3/(2*d) + 15*a*b**2*sinh(c + d*x)*cosh(c + d*x)**5/(16*d) + b**3*sinh(c + d*x)**8*cosh(c + d*x)/d - 8*b**3*sinh(c + d*x)**6*cosh(c + d*x)**3/(3*d) + 16*b**3*sinh(c + d*x)**4*cosh(c + d*x)**5/(5*d) - 64*b**3*sinh(c + d*x)**2*cosh(c + d*x)**7/(35*d) + 128*b**3*cosh(c + d*x)**9/(315*d), Ne(d, 0)), (x*(a + b*sinh(c)**3)**3, True))","A",0
164,-1,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
165,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
166,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
167,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
168,-1,0,0,0.000000," ","integrate(csch(d*x+c)**5*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
169,-1,0,0,0.000000," ","integrate(csch(d*x+c)**6*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
170,-1,0,0,0.000000," ","integrate(csch(d*x+c)**7*(a+b*sinh(d*x+c)**3)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
171,0,0,0,0.000000," ","integrate(sinh(d*x+c)**6/(a+b*sinh(d*x+c)**3),x)","\int \frac{\sinh^{6}{\left(c + d x \right)}}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sinh(c + d*x)**6/(a + b*sinh(c + d*x)**3), x)","F",0
172,0,0,0,0.000000," ","integrate(sinh(d*x+c)**5/(a+b*sinh(d*x+c)**3),x)","\int \frac{\sinh^{5}{\left(c + d x \right)}}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sinh(c + d*x)**5/(a + b*sinh(c + d*x)**3), x)","F",0
173,0,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a+b*sinh(d*x+c)**3),x)","\int \frac{\sinh^{4}{\left(c + d x \right)}}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sinh(c + d*x)**4/(a + b*sinh(c + d*x)**3), x)","F",0
174,0,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a+b*sinh(d*x+c)**3),x)","\int \frac{\sinh^{3}{\left(c + d x \right)}}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sinh(c + d*x)**3/(a + b*sinh(c + d*x)**3), x)","F",0
175,0,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a+b*sinh(d*x+c)**3),x)","\int \frac{\sinh^{2}{\left(c + d x \right)}}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sinh(c + d*x)**2/(a + b*sinh(c + d*x)**3), x)","F",0
176,0,0,0,0.000000," ","integrate(sinh(d*x+c)/(a+b*sinh(d*x+c)**3),x)","\int \frac{\sinh{\left(c + d x \right)}}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sinh(c + d*x)/(a + b*sinh(c + d*x)**3), x)","F",0
177,0,0,0,0.000000," ","integrate(1/(a+b*sinh(d*x+c)**3),x)","\int \frac{1}{a + b \sinh^{3}{\left(c + d x \right)}}\, dx"," ",0,"Integral(1/(a + b*sinh(c + d*x)**3), x)","F",0
178,-1,0,0,0.000000," ","integrate(csch(d*x+c)/(a+b*sinh(d*x+c)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
179,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a+b*sinh(d*x+c)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
180,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3/(a+b*sinh(d*x+c)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
181,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4/(a+b*sinh(d*x+c)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
182,-1,0,0,0.000000," ","integrate(1/(1+sinh(x)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
183,-1,0,0,0.000000," ","integrate(1/(1-sinh(x)**3),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
184,1,306,0,8.334806," ","integrate(sinh(d*x+c)**4*(a+b*sinh(d*x+c)**4),x)","\begin{cases} \frac{3 a x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 a \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 a \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{35 b x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{35 b x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{105 b x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{35 b x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{35 b x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{93 b \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 b \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{384 d} + \frac{385 b \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{384 d} - \frac{35 b \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right) \sinh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a*x*sinh(c + d*x)**4/8 - 3*a*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a*x*cosh(c + d*x)**4/8 + 5*a*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*a*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 35*b*x*sinh(c + d*x)**8/128 - 35*b*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 105*b*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 35*b*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 35*b*x*cosh(c + d*x)**8/128 + 93*b*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*b*sinh(c + d*x)**5*cosh(c + d*x)**3/(384*d) + 385*b*sinh(c + d*x)**3*cosh(c + d*x)**5/(384*d) - 35*b*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)*sinh(c)**4, True))","A",0
185,1,128,0,4.814348," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**4),x)","\begin{cases} \frac{a \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{b \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 b \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 b \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{16 b \cosh^{7}{\left(c + d x \right)}}{35 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right) \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a*cosh(c + d*x)**3/(3*d) + b*sinh(c + d*x)**6*cosh(c + d*x)/d - 2*b*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 8*b*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 16*b*cosh(c + d*x)**7/(35*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)*sinh(c)**3, True))","A",0
186,1,206,0,2.947631," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**4),x)","\begin{cases} \frac{a x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{5 b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{15 b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{15 b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{5 b x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{11 b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{5 b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right) \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*x*sinh(c + d*x)**2/2 - a*x*cosh(c + d*x)**2/2 + a*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 5*b*x*sinh(c + d*x)**6/16 - 15*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 15*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 5*b*x*cosh(c + d*x)**6/16 + 11*b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + 5*b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)*sinh(c)**2, True))","A",0
187,1,80,0,1.521661," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**4),x)","\begin{cases} \frac{a \cosh{\left(c + d x \right)}}{d} + \frac{b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{8 b \cosh^{5}{\left(c + d x \right)}}{15 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right) \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*cosh(c + d*x)/d + b*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*b*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 8*b*cosh(c + d*x)**5/(15*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)*sinh(c), True))","A",0
188,1,100,0,0.805106," ","integrate(a+b*sinh(d*x+c)**4,x)","a x + b \left(\begin{cases} \frac{3 x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{5 \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{3 \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} & \text{for}\: d \neq 0 \\x \sinh^{4}{\left(c \right)} & \text{otherwise} \end{cases}\right)"," ",0,"a*x + b*Piecewise((3*x*sinh(c + d*x)**4/8 - 3*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*x*cosh(c + d*x)**4/8 + 5*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 3*sinh(c + d*x)*cosh(c + d*x)**3/(8*d), Ne(d, 0)), (x*sinh(c)**4, True))","A",0
189,0,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**4),x)","\int \left(a + b \sinh^{4}{\left(c + d x \right)}\right) \operatorname{csch}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**4)*csch(c + d*x), x)","F",0
190,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
191,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
192,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
193,-1,0,0,0.000000," ","integrate(csch(d*x+c)**5*(a+b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
194,-1,0,0,0.000000," ","integrate(csch(d*x+c)**6*(a+b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
195,-1,0,0,0.000000," ","integrate(csch(d*x+c)**7*(a+b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
196,1,280,0,31.999305," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**4)**2,x)","\begin{cases} \frac{a^{2} \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{2} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{2 a b \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a b \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{16 a b \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{32 a b \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{b^{2} \sinh^{10}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{10 b^{2} \sinh^{8}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 b^{2} \sinh^{6}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{3 d} - \frac{32 b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{7 d} + \frac{128 b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{63 d} - \frac{256 b^{2} \cosh^{11}{\left(c + d x \right)}}{693 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{2} \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**2*cosh(c + d*x)**3/(3*d) + 2*a*b*sinh(c + d*x)**6*cosh(c + d*x)/d - 4*a*b*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 16*a*b*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 32*a*b*cosh(c + d*x)**7/(35*d) + b**2*sinh(c + d*x)**10*cosh(c + d*x)/d - 10*b**2*sinh(c + d*x)**8*cosh(c + d*x)**3/(3*d) + 16*b**2*sinh(c + d*x)**6*cosh(c + d*x)**5/(3*d) - 32*b**2*sinh(c + d*x)**4*cosh(c + d*x)**7/(7*d) + 128*b**2*sinh(c + d*x)**2*cosh(c + d*x)**9/(63*d) - 256*b**2*cosh(c + d*x)**11/(693*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**2*sinh(c)**3, True))","A",0
197,1,484,0,21.709643," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**4)**2,x)","\begin{cases} \frac{a^{2} x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a^{2} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{2} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{5 a b x \sinh^{6}{\left(c + d x \right)}}{8} - \frac{15 a b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{8} + \frac{15 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{8} - \frac{5 a b x \cosh^{6}{\left(c + d x \right)}}{8} + \frac{11 a b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{5 a b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{5 a b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{8 d} + \frac{63 b^{2} x \sinh^{10}{\left(c + d x \right)}}{256} - \frac{315 b^{2} x \sinh^{8}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{256} + \frac{315 b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{128} - \frac{315 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{128} + \frac{315 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{256} - \frac{63 b^{2} x \cosh^{10}{\left(c + d x \right)}}{256} + \frac{193 b^{2} \sinh^{9}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{256 d} - \frac{237 b^{2} \sinh^{7}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{21 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{10 d} - \frac{147 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{63 b^{2} \sinh{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{256 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{2} \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*x*sinh(c + d*x)**2/2 - a**2*x*cosh(c + d*x)**2/2 + a**2*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 5*a*b*x*sinh(c + d*x)**6/8 - 15*a*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/8 + 15*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/8 - 5*a*b*x*cosh(c + d*x)**6/8 + 11*a*b*sinh(c + d*x)**5*cosh(c + d*x)/(8*d) - 5*a*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(3*d) + 5*a*b*sinh(c + d*x)*cosh(c + d*x)**5/(8*d) + 63*b**2*x*sinh(c + d*x)**10/256 - 315*b**2*x*sinh(c + d*x)**8*cosh(c + d*x)**2/256 + 315*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**4/128 - 315*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**6/128 + 315*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**8/256 - 63*b**2*x*cosh(c + d*x)**10/256 + 193*b**2*sinh(c + d*x)**9*cosh(c + d*x)/(256*d) - 237*b**2*sinh(c + d*x)**7*cosh(c + d*x)**3/(128*d) + 21*b**2*sinh(c + d*x)**5*cosh(c + d*x)**5/(10*d) - 147*b**2*sinh(c + d*x)**3*cosh(c + d*x)**7/(128*d) + 63*b**2*sinh(c + d*x)*cosh(c + d*x)**9/(256*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**2*sinh(c)**2, True))","A",0
198,1,204,0,13.083234," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**4)**2,x)","\begin{cases} \frac{a^{2} \cosh{\left(c + d x \right)}}{d} + \frac{2 a b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 a b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 a b \cosh^{5}{\left(c + d x \right)}}{15 d} + \frac{b^{2} \sinh^{8}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 b^{2} \sinh^{6}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{16 b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{64 b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{128 b^{2} \cosh^{9}{\left(c + d x \right)}}{315 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{2} \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*cosh(c + d*x)/d + 2*a*b*sinh(c + d*x)**4*cosh(c + d*x)/d - 8*a*b*sinh(c + d*x)**2*cosh(c + d*x)**3/(3*d) + 16*a*b*cosh(c + d*x)**5/(15*d) + b**2*sinh(c + d*x)**8*cosh(c + d*x)/d - 8*b**2*sinh(c + d*x)**6*cosh(c + d*x)**3/(3*d) + 16*b**2*sinh(c + d*x)**4*cosh(c + d*x)**5/(5*d) - 64*b**2*sinh(c + d*x)**2*cosh(c + d*x)**7/(35*d) + 128*b**2*cosh(c + d*x)**9/(315*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**2*sinh(c), True))","A",0
199,1,332,0,8.559263," ","integrate((a+b*sinh(d*x+c)**4)**2,x)","\begin{cases} a^{2} x + \frac{3 a b x \sinh^{4}{\left(c + d x \right)}}{4} - \frac{3 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{2} + \frac{3 a b x \cosh^{4}{\left(c + d x \right)}}{4} + \frac{5 a b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{4 d} - \frac{3 a b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{4 d} + \frac{35 b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{35 b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{105 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{35 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{35 b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{93 b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{384 d} + \frac{385 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{384 d} - \frac{35 b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{2} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*x + 3*a*b*x*sinh(c + d*x)**4/4 - 3*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/2 + 3*a*b*x*cosh(c + d*x)**4/4 + 5*a*b*sinh(c + d*x)**3*cosh(c + d*x)/(4*d) - 3*a*b*sinh(c + d*x)*cosh(c + d*x)**3/(4*d) + 35*b**2*x*sinh(c + d*x)**8/128 - 35*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 105*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 35*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 35*b**2*x*cosh(c + d*x)**8/128 + 93*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(384*d) + 385*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(384*d) - 35*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**2, True))","A",0
200,-1,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
201,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
202,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
203,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
204,-1,0,0,0.000000," ","integrate(csch(d*x+c)**5*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
205,-1,0,0,0.000000," ","integrate(csch(d*x+c)**6*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
206,-1,0,0,0.000000," ","integrate(csch(d*x+c)**7*(a+b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
207,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**5*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
208,1,484,0,139.976285," ","integrate(sinh(d*x+c)**3*(a+b*sinh(d*x+c)**4)**3,x)","\begin{cases} \frac{a^{3} \sinh^{2}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{2 a^{3} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{3 a^{2} b \sinh^{6}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{6 a^{2} b \sinh^{4}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{24 a^{2} b \sinh^{2}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{48 a^{2} b \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{3 a b^{2} \sinh^{10}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{10 a b^{2} \sinh^{8}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{16 a b^{2} \sinh^{6}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{d} - \frac{96 a b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{7 d} + \frac{128 a b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{21 d} - \frac{256 a b^{2} \cosh^{11}{\left(c + d x \right)}}{231 d} + \frac{b^{3} \sinh^{14}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{14 b^{3} \sinh^{12}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{56 b^{3} \sinh^{10}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{16 b^{3} \sinh^{8}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{d} + \frac{128 b^{3} \sinh^{6}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{9 d} - \frac{256 b^{3} \sinh^{4}{\left(c + d x \right)} \cosh^{11}{\left(c + d x \right)}}{33 d} + \frac{1024 b^{3} \sinh^{2}{\left(c + d x \right)} \cosh^{13}{\left(c + d x \right)}}{429 d} - \frac{2048 b^{3} \cosh^{15}{\left(c + d x \right)}}{6435 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{3} \sinh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*sinh(c + d*x)**2*cosh(c + d*x)/d - 2*a**3*cosh(c + d*x)**3/(3*d) + 3*a**2*b*sinh(c + d*x)**6*cosh(c + d*x)/d - 6*a**2*b*sinh(c + d*x)**4*cosh(c + d*x)**3/d + 24*a**2*b*sinh(c + d*x)**2*cosh(c + d*x)**5/(5*d) - 48*a**2*b*cosh(c + d*x)**7/(35*d) + 3*a*b**2*sinh(c + d*x)**10*cosh(c + d*x)/d - 10*a*b**2*sinh(c + d*x)**8*cosh(c + d*x)**3/d + 16*a*b**2*sinh(c + d*x)**6*cosh(c + d*x)**5/d - 96*a*b**2*sinh(c + d*x)**4*cosh(c + d*x)**7/(7*d) + 128*a*b**2*sinh(c + d*x)**2*cosh(c + d*x)**9/(21*d) - 256*a*b**2*cosh(c + d*x)**11/(231*d) + b**3*sinh(c + d*x)**14*cosh(c + d*x)/d - 14*b**3*sinh(c + d*x)**12*cosh(c + d*x)**3/(3*d) + 56*b**3*sinh(c + d*x)**10*cosh(c + d*x)**5/(5*d) - 16*b**3*sinh(c + d*x)**8*cosh(c + d*x)**7/d + 128*b**3*sinh(c + d*x)**6*cosh(c + d*x)**9/(9*d) - 256*b**3*sinh(c + d*x)**4*cosh(c + d*x)**11/(33*d) + 1024*b**3*sinh(c + d*x)**2*cosh(c + d*x)**13/(429*d) - 2048*b**3*cosh(c + d*x)**15/(6435*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**3*sinh(c)**3, True))","A",0
209,1,377,0,69.184777," ","integrate(sinh(d*x+c)*(a+b*sinh(d*x+c)**4)**3,x)","\begin{cases} \frac{a^{3} \cosh{\left(c + d x \right)}}{d} + \frac{3 a^{2} b \sinh^{4}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 a^{2} b \sinh^{2}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 a^{2} b \cosh^{5}{\left(c + d x \right)}}{5 d} + \frac{3 a b^{2} \sinh^{8}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{8 a b^{2} \sinh^{6}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{48 a b^{2} \sinh^{4}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{5 d} - \frac{192 a b^{2} \sinh^{2}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{35 d} + \frac{128 a b^{2} \cosh^{9}{\left(c + d x \right)}}{105 d} + \frac{b^{3} \sinh^{12}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{d} - \frac{4 b^{3} \sinh^{10}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{d} + \frac{8 b^{3} \sinh^{8}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{d} - \frac{64 b^{3} \sinh^{6}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{7 d} + \frac{128 b^{3} \sinh^{4}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{21 d} - \frac{512 b^{3} \sinh^{2}{\left(c + d x \right)} \cosh^{11}{\left(c + d x \right)}}{231 d} + \frac{1024 b^{3} \cosh^{13}{\left(c + d x \right)}}{3003 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{3} \sinh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*cosh(c + d*x)/d + 3*a**2*b*sinh(c + d*x)**4*cosh(c + d*x)/d - 4*a**2*b*sinh(c + d*x)**2*cosh(c + d*x)**3/d + 8*a**2*b*cosh(c + d*x)**5/(5*d) + 3*a*b**2*sinh(c + d*x)**8*cosh(c + d*x)/d - 8*a*b**2*sinh(c + d*x)**6*cosh(c + d*x)**3/d + 48*a*b**2*sinh(c + d*x)**4*cosh(c + d*x)**5/(5*d) - 192*a*b**2*sinh(c + d*x)**2*cosh(c + d*x)**7/(35*d) + 128*a*b**2*cosh(c + d*x)**9/(105*d) + b**3*sinh(c + d*x)**12*cosh(c + d*x)/d - 4*b**3*sinh(c + d*x)**10*cosh(c + d*x)**3/d + 8*b**3*sinh(c + d*x)**8*cosh(c + d*x)**5/d - 64*b**3*sinh(c + d*x)**6*cosh(c + d*x)**7/(7*d) + 128*b**3*sinh(c + d*x)**4*cosh(c + d*x)**9/(21*d) - 512*b**3*sinh(c + d*x)**2*cosh(c + d*x)**11/(231*d) + 1024*b**3*cosh(c + d*x)**13/(3003*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**3*sinh(c), True))","A",0
210,-1,0,0,0.000000," ","integrate(csch(d*x+c)*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
211,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
212,-1,0,0,0.000000," ","integrate(csch(d*x+c)**5*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
213,-1,0,0,0.000000," ","integrate(csch(d*x+c)**7*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
214,-1,0,0,0.000000," ","integrate(csch(d*x+c)**9*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
215,-1,0,0,0.000000," ","integrate(csch(d*x+c)**11*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
216,-1,0,0,0.000000," ","integrate(csch(d*x+c)**13*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
217,1,877,0,104.157696," ","integrate(sinh(d*x+c)**2*(a+b*sinh(d*x+c)**4)**3,x)","\begin{cases} \frac{a^{3} x \sinh^{2}{\left(c + d x \right)}}{2} - \frac{a^{3} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{3} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} + \frac{15 a^{2} b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{45 a^{2} b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{45 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{15 a^{2} b x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{33 a^{2} b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} - \frac{5 a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{2 d} + \frac{15 a^{2} b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} + \frac{189 a b^{2} x \sinh^{10}{\left(c + d x \right)}}{256} - \frac{945 a b^{2} x \sinh^{8}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{256} + \frac{945 a b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{128} - \frac{945 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{128} + \frac{945 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{256} - \frac{189 a b^{2} x \cosh^{10}{\left(c + d x \right)}}{256} + \frac{579 a b^{2} \sinh^{9}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{256 d} - \frac{711 a b^{2} \sinh^{7}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{63 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{10 d} - \frac{441 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{189 a b^{2} \sinh{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{256 d} + \frac{429 b^{3} x \sinh^{14}{\left(c + d x \right)}}{2048} - \frac{3003 b^{3} x \sinh^{12}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{2048} + \frac{9009 b^{3} x \sinh^{10}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{2048} - \frac{15015 b^{3} x \sinh^{8}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{2048} + \frac{15015 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{2048} - \frac{9009 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{10}{\left(c + d x \right)}}{2048} + \frac{3003 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{12}{\left(c + d x \right)}}{2048} - \frac{429 b^{3} x \cosh^{14}{\left(c + d x \right)}}{2048} + \frac{1619 b^{3} \sinh^{13}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2048 d} - \frac{4511 b^{3} \sinh^{11}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{1536 d} + \frac{171457 b^{3} \sinh^{9}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{30720 d} - \frac{429 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{70 d} + \frac{40469 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{10240 d} - \frac{715 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{11}{\left(c + d x \right)}}{512 d} + \frac{429 b^{3} \sinh{\left(c + d x \right)} \cosh^{13}{\left(c + d x \right)}}{2048 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{3} \sinh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*x*sinh(c + d*x)**2/2 - a**3*x*cosh(c + d*x)**2/2 + a**3*sinh(c + d*x)*cosh(c + d*x)/(2*d) + 15*a**2*b*x*sinh(c + d*x)**6/16 - 45*a**2*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 45*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 15*a**2*b*x*cosh(c + d*x)**6/16 + 33*a**2*b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) - 5*a**2*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(2*d) + 15*a**2*b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d) + 189*a*b**2*x*sinh(c + d*x)**10/256 - 945*a*b**2*x*sinh(c + d*x)**8*cosh(c + d*x)**2/256 + 945*a*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**4/128 - 945*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**6/128 + 945*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**8/256 - 189*a*b**2*x*cosh(c + d*x)**10/256 + 579*a*b**2*sinh(c + d*x)**9*cosh(c + d*x)/(256*d) - 711*a*b**2*sinh(c + d*x)**7*cosh(c + d*x)**3/(128*d) + 63*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)**5/(10*d) - 441*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**7/(128*d) + 189*a*b**2*sinh(c + d*x)*cosh(c + d*x)**9/(256*d) + 429*b**3*x*sinh(c + d*x)**14/2048 - 3003*b**3*x*sinh(c + d*x)**12*cosh(c + d*x)**2/2048 + 9009*b**3*x*sinh(c + d*x)**10*cosh(c + d*x)**4/2048 - 15015*b**3*x*sinh(c + d*x)**8*cosh(c + d*x)**6/2048 + 15015*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**8/2048 - 9009*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**10/2048 + 3003*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**12/2048 - 429*b**3*x*cosh(c + d*x)**14/2048 + 1619*b**3*sinh(c + d*x)**13*cosh(c + d*x)/(2048*d) - 4511*b**3*sinh(c + d*x)**11*cosh(c + d*x)**3/(1536*d) + 171457*b**3*sinh(c + d*x)**9*cosh(c + d*x)**5/(30720*d) - 429*b**3*sinh(c + d*x)**7*cosh(c + d*x)**7/(70*d) + 40469*b**3*sinh(c + d*x)**5*cosh(c + d*x)**9/(10240*d) - 715*b**3*sinh(c + d*x)**3*cosh(c + d*x)**11/(512*d) + 429*b**3*sinh(c + d*x)*cosh(c + d*x)**13/(2048*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**3*sinh(c)**2, True))","A",0
218,1,666,0,49.876856," ","integrate((a+b*sinh(d*x+c)**4)**3,x)","\begin{cases} a^{3} x + \frac{9 a^{2} b x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{9 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{9 a^{2} b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{15 a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} - \frac{9 a^{2} b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{105 a b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{105 a b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{315 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{105 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{105 a b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{279 a b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} - \frac{511 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{385 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{128 d} - \frac{105 a b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{231 b^{3} x \sinh^{12}{\left(c + d x \right)}}{1024} - \frac{693 b^{3} x \sinh^{10}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{512} + \frac{3465 b^{3} x \sinh^{8}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{1024} - \frac{1155 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{256} + \frac{3465 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{1024} - \frac{693 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{10}{\left(c + d x \right)}}{512} + \frac{231 b^{3} x \cosh^{12}{\left(c + d x \right)}}{1024} + \frac{793 b^{3} \sinh^{11}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{1024 d} - \frac{7337 b^{3} \sinh^{9}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3072 d} + \frac{9273 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{2560 d} - \frac{7623 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{2560 d} + \frac{1309 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{1024 d} - \frac{231 b^{3} \sinh{\left(c + d x \right)} \cosh^{11}{\left(c + d x \right)}}{1024 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{4}{\left(c \right)}\right)^{3} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*x + 9*a**2*b*x*sinh(c + d*x)**4/8 - 9*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 9*a**2*b*x*cosh(c + d*x)**4/8 + 15*a**2*b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) - 9*a**2*b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 105*a*b**2*x*sinh(c + d*x)**8/128 - 105*a*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 315*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 105*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 105*a*b**2*x*cosh(c + d*x)**8/128 + 279*a*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) - 511*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(128*d) + 385*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(128*d) - 105*a*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d) + 231*b**3*x*sinh(c + d*x)**12/1024 - 693*b**3*x*sinh(c + d*x)**10*cosh(c + d*x)**2/512 + 3465*b**3*x*sinh(c + d*x)**8*cosh(c + d*x)**4/1024 - 1155*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**6/256 + 3465*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**8/1024 - 693*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**10/512 + 231*b**3*x*cosh(c + d*x)**12/1024 + 793*b**3*sinh(c + d*x)**11*cosh(c + d*x)/(1024*d) - 7337*b**3*sinh(c + d*x)**9*cosh(c + d*x)**3/(3072*d) + 9273*b**3*sinh(c + d*x)**7*cosh(c + d*x)**5/(2560*d) - 7623*b**3*sinh(c + d*x)**5*cosh(c + d*x)**7/(2560*d) + 1309*b**3*sinh(c + d*x)**3*cosh(c + d*x)**9/(1024*d) - 231*b**3*sinh(c + d*x)*cosh(c + d*x)**11/(1024*d), Ne(d, 0)), (x*(a + b*sinh(c)**4)**3, True))","A",0
219,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
220,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
221,-1,0,0,0.000000," ","integrate(csch(d*x+c)**6*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
222,-1,0,0,0.000000," ","integrate(csch(d*x+c)**8*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
223,-1,0,0,0.000000," ","integrate(csch(d*x+c)**10*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
224,-1,0,0,0.000000," ","integrate(csch(d*x+c)**12*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
225,-1,0,0,0.000000," ","integrate(csch(d*x+c)**14*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
226,-1,0,0,0.000000," ","integrate(csch(d*x+c)**16*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
227,-1,0,0,0.000000," ","integrate(csch(d*x+c)**18*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
228,-1,0,0,0.000000," ","integrate(csch(d*x+c)**20*(a+b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
229,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**7/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
230,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**5/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
231,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
232,-1,0,0,0.000000," ","integrate(sinh(d*x+c)/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
233,-1,0,0,0.000000," ","integrate(csch(d*x+c)/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
234,-1,0,0,0.000000," ","integrate(csch(d*x+c)**3/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
235,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**6/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
236,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
237,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
238,-1,0,0,0.000000," ","integrate(1/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
239,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
240,-1,0,0,0.000000," ","integrate(csch(d*x+c)**4/(a-b*sinh(d*x+c)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
241,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**9/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
242,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**7/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
243,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**5/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
244,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
245,-1,0,0,0.000000," ","integrate(sinh(d*x+c)/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
246,-1,0,0,0.000000," ","integrate(csch(d*x+c)/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
247,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**8/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
248,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**6/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
249,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
250,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
251,-1,0,0,0.000000," ","integrate(1/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
252,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a-b*sinh(d*x+c)**4)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
253,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**9/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
254,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**7/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
255,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**5/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
256,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**3/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
257,-1,0,0,0.000000," ","integrate(sinh(d*x+c)/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
258,-1,0,0,0.000000," ","integrate(csch(d*x+c)/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
259,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**8/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
260,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**6/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
261,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**4/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
262,-1,0,0,0.000000," ","integrate(sinh(d*x+c)**2/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
263,-1,0,0,0.000000," ","integrate(1/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
264,-1,0,0,0.000000," ","integrate(csch(d*x+c)**2/(a-b*sinh(d*x+c)**4)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
265,1,908,0,5.780707," ","integrate(1/(1-sinh(x)**4),x)","\frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{2167073 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} - \frac{3064704 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{12258816 \sqrt{2} \tanh{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584} + \frac{17336584 \tanh{\left(\frac{x}{2} \right)}}{12258816 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 17336584 \tanh^{2}{\left(\frac{x}{2} \right)} + 12258816 \sqrt{2} + 17336584}"," ",0,"3064704*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 2167073*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 3064704*log(tanh(x/2) - 1 + sqrt(2))/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 2167073*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 3064704*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 2167073*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 3064704*log(tanh(x/2) + 1 + sqrt(2))/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 2167073*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 2167073*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 3064704*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 2167073*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 3064704*log(tanh(x/2) - sqrt(2) - 1)/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 2167073*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 3064704*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 2167073*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) - 3064704*log(tanh(x/2) - sqrt(2) + 1)/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 12258816*sqrt(2)*tanh(x/2)/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584) + 17336584*tanh(x/2)/(12258816*sqrt(2)*tanh(x/2)**2 + 17336584*tanh(x/2)**2 + 12258816*sqrt(2) + 17336584)","B",0
266,-1,0,0,0.000000," ","integrate(1/(1+sinh(x)**4),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
267,0,0,0,0.000000," ","integrate(1/(a+b*sinh(x)**5),x)","\int \frac{1}{a + b \sinh^{5}{\left(x \right)}}\, dx"," ",0,"Integral(1/(a + b*sinh(x)**5), x)","F",0
268,0,0,0,0.000000," ","integrate(1/(a+b*sinh(x)**6),x)","\int \frac{1}{a + b \sinh^{6}{\left(x \right)}}\, dx"," ",0,"Integral(1/(a + b*sinh(x)**6), x)","F",0
269,0,0,0,0.000000," ","integrate(1/(a+b*sinh(x)**8),x)","\int \frac{1}{a + b \sinh^{8}{\left(x \right)}}\, dx"," ",0,"Integral(1/(a + b*sinh(x)**8), x)","F",0
270,0,0,0,0.000000," ","integrate(1/(1+sinh(x)**5),x)","\int \frac{1}{\left(\sinh{\left(x \right)} + 1\right) \left(\sinh^{4}{\left(x \right)} - \sinh^{3}{\left(x \right)} + \sinh^{2}{\left(x \right)} - \sinh{\left(x \right)} + 1\right)}\, dx"," ",0,"Integral(1/((sinh(x) + 1)*(sinh(x)**4 - sinh(x)**3 + sinh(x)**2 - sinh(x) + 1)), x)","F",0
271,-1,0,0,0.000000," ","integrate(1/(1+sinh(x)**6),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
272,0,0,0,0.000000," ","integrate(1/(1+sinh(x)**8),x)","\int \frac{1}{\sinh^{8}{\left(x \right)} + 1}\, dx"," ",0,"Integral(1/(sinh(x)**8 + 1), x)","F",0
273,0,0,0,0.000000," ","integrate(1/(1-sinh(x)**5),x)","- \int \frac{1}{\sinh^{5}{\left(x \right)} - 1}\, dx"," ",0,"-Integral(1/(sinh(x)**5 - 1), x)","F",0
274,-1,0,0,0.000000," ","integrate(1/(1-sinh(x)**6),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
275,-1,0,0,0.000000," ","integrate(1/(1-sinh(x)**8),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
276,1,124,0,6.087820," ","integrate(cosh(x)**5/(a+a*sinh(x)**2),x)","- \frac{6 \tanh^{5}{\left(\frac{x}{2} \right)}}{3 a \tanh^{6}{\left(\frac{x}{2} \right)} - 9 a \tanh^{4}{\left(\frac{x}{2} \right)} + 9 a \tanh^{2}{\left(\frac{x}{2} \right)} - 3 a} + \frac{4 \tanh^{3}{\left(\frac{x}{2} \right)}}{3 a \tanh^{6}{\left(\frac{x}{2} \right)} - 9 a \tanh^{4}{\left(\frac{x}{2} \right)} + 9 a \tanh^{2}{\left(\frac{x}{2} \right)} - 3 a} - \frac{6 \tanh{\left(\frac{x}{2} \right)}}{3 a \tanh^{6}{\left(\frac{x}{2} \right)} - 9 a \tanh^{4}{\left(\frac{x}{2} \right)} + 9 a \tanh^{2}{\left(\frac{x}{2} \right)} - 3 a}"," ",0,"-6*tanh(x/2)**5/(3*a*tanh(x/2)**6 - 9*a*tanh(x/2)**4 + 9*a*tanh(x/2)**2 - 3*a) + 4*tanh(x/2)**3/(3*a*tanh(x/2)**6 - 9*a*tanh(x/2)**4 + 9*a*tanh(x/2)**2 - 3*a) - 6*tanh(x/2)/(3*a*tanh(x/2)**6 - 9*a*tanh(x/2)**4 + 9*a*tanh(x/2)**2 - 3*a)","B",0
277,1,153,0,3.694612," ","integrate(cosh(x)**4/(a+a*sinh(x)**2),x)","\frac{x \tanh^{4}{\left(\frac{x}{2} \right)}}{2 a \tanh^{4}{\left(\frac{x}{2} \right)} - 4 a \tanh^{2}{\left(\frac{x}{2} \right)} + 2 a} - \frac{2 x \tanh^{2}{\left(\frac{x}{2} \right)}}{2 a \tanh^{4}{\left(\frac{x}{2} \right)} - 4 a \tanh^{2}{\left(\frac{x}{2} \right)} + 2 a} + \frac{x}{2 a \tanh^{4}{\left(\frac{x}{2} \right)} - 4 a \tanh^{2}{\left(\frac{x}{2} \right)} + 2 a} + \frac{2 \tanh^{3}{\left(\frac{x}{2} \right)}}{2 a \tanh^{4}{\left(\frac{x}{2} \right)} - 4 a \tanh^{2}{\left(\frac{x}{2} \right)} + 2 a} + \frac{2 \tanh{\left(\frac{x}{2} \right)}}{2 a \tanh^{4}{\left(\frac{x}{2} \right)} - 4 a \tanh^{2}{\left(\frac{x}{2} \right)} + 2 a}"," ",0,"x*tanh(x/2)**4/(2*a*tanh(x/2)**4 - 4*a*tanh(x/2)**2 + 2*a) - 2*x*tanh(x/2)**2/(2*a*tanh(x/2)**4 - 4*a*tanh(x/2)**2 + 2*a) + x/(2*a*tanh(x/2)**4 - 4*a*tanh(x/2)**2 + 2*a) + 2*tanh(x/2)**3/(2*a*tanh(x/2)**4 - 4*a*tanh(x/2)**2 + 2*a) + 2*tanh(x/2)/(2*a*tanh(x/2)**4 - 4*a*tanh(x/2)**2 + 2*a)","B",0
278,1,17,0,2.125028," ","integrate(cosh(x)**3/(a+a*sinh(x)**2),x)","- \frac{2 \tanh{\left(\frac{x}{2} \right)}}{a \tanh^{2}{\left(\frac{x}{2} \right)} - a}"," ",0,"-2*tanh(x/2)/(a*tanh(x/2)**2 - a)","B",0
279,1,2,0,1.174691," ","integrate(cosh(x)**2/(a+a*sinh(x)**2),x)","\frac{x}{a}"," ",0,"x/a","A",0
280,1,5,0,0.201816," ","integrate(cosh(x)/(a+a*sinh(x)**2),x)","\frac{\operatorname{atan}{\left(\sinh{\left(x \right)} \right)}}{a}"," ",0,"atan(sinh(x))/a","A",0
281,0,0,0,0.000000," ","integrate(sech(x)/(a+a*sinh(x)**2),x)","\frac{\int \frac{\operatorname{sech}{\left(x \right)}}{\sinh^{2}{\left(x \right)} + 1}\, dx}{a}"," ",0,"Integral(sech(x)/(sinh(x)**2 + 1), x)/a","F",0
282,0,0,0,0.000000," ","integrate(sech(x)**3/(a+a*sinh(x)**2),x)","\frac{\int \frac{\operatorname{sech}^{3}{\left(x \right)}}{\sinh^{2}{\left(x \right)} + 1}\, dx}{a}"," ",0,"Integral(sech(x)**3/(sinh(x)**2 + 1), x)/a","F",0
283,1,250,0,3.219642," ","integrate(cosh(d*x+c)**4*(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{3 a x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a x \cosh^{4}{\left(c + d x \right)}}{8} - \frac{3 a \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} + \frac{5 a \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{3 b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{3 b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{b x \cosh^{6}{\left(c + d x \right)}}{16} - \frac{b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} + \frac{b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} + \frac{b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \cosh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a*x*sinh(c + d*x)**4/8 - 3*a*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a*x*cosh(c + d*x)**4/8 - 3*a*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) + 5*a*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + b*x*sinh(c + d*x)**6/16 - 3*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 3*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - b*x*cosh(c + d*x)**6/16 - b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) + b*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) + b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*cosh(c)**4, True))","A",0
284,1,85,0,1.609895," ","integrate(cosh(d*x+c)**3*(a+b*sinh(d*x+c)**2),x)","\begin{cases} - \frac{2 a \sinh^{3}{\left(c + d x \right)}}{3 d} + \frac{a \sinh{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{d} - \frac{2 b \sinh^{5}{\left(c + d x \right)}}{15 d} + \frac{b \sinh^{3}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{3 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \cosh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((-2*a*sinh(c + d*x)**3/(3*d) + a*sinh(c + d*x)*cosh(c + d*x)**2/d - 2*b*sinh(c + d*x)**5/(15*d) + b*sinh(c + d*x)**3*cosh(c + d*x)**2/(3*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*cosh(c)**3, True))","A",0
285,1,150,0,0.921433," ","integrate(cosh(d*x+c)**2*(a+b*sinh(d*x+c)**2),x)","\begin{cases} - \frac{a x \sinh^{2}{\left(c + d x \right)}}{2} + \frac{a x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} - \frac{b x \sinh^{4}{\left(c + d x \right)}}{8} + \frac{b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} - \frac{b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} + \frac{b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \cosh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((-a*x*sinh(c + d*x)**2/2 + a*x*cosh(c + d*x)**2/2 + a*sinh(c + d*x)*cosh(c + d*x)/(2*d) - b*x*sinh(c + d*x)**4/8 + b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 - b*x*cosh(c + d*x)**4/8 + b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) + b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*cosh(c)**2, True))","A",0
286,1,36,0,0.416362," ","integrate(cosh(d*x+c)*(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{a \sinh{\left(c + d x \right)}}{d} + \frac{b \sinh^{3}{\left(c + d x \right)}}{3 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right) \cosh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a*sinh(c + d*x)/d + b*sinh(c + d*x)**3/(3*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)*cosh(c), True))","A",0
287,0,0,0,0.000000," ","integrate(sech(d*x+c)*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{sech}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*sech(c + d*x), x)","F",0
288,0,0,0,0.000000," ","integrate(sech(d*x+c)**2*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{sech}^{2}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*sech(c + d*x)**2, x)","F",0
289,0,0,0,0.000000," ","integrate(sech(d*x+c)**3*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{sech}^{3}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*sech(c + d*x)**3, x)","F",0
290,0,0,0,0.000000," ","integrate(sech(d*x+c)**4*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{sech}^{4}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*sech(c + d*x)**4, x)","F",0
291,0,0,0,0.000000," ","integrate(sech(d*x+c)**5*(a+b*sinh(d*x+c)**2),x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right) \operatorname{sech}^{5}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)*sech(c + d*x)**5, x)","F",0
292,-1,0,0,0.000000," ","integrate(sech(d*x+c)**6*(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
293,1,481,0,9.780806," ","integrate(cosh(d*x+c)**4*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{3 a^{2} x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a^{2} x \cosh^{4}{\left(c + d x \right)}}{8} - \frac{3 a^{2} \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} + \frac{5 a^{2} \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{a b x \sinh^{6}{\left(c + d x \right)}}{8} - \frac{3 a b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{8} + \frac{3 a b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{8} - \frac{a b x \cosh^{6}{\left(c + d x \right)}}{8} - \frac{a b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} + \frac{a b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{3 d} + \frac{a b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{8 d} + \frac{3 b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{3 b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{9 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{3 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{3 b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} - \frac{3 b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} + \frac{11 b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{11 b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{128 d} - \frac{3 b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \cosh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a**2*x*sinh(c + d*x)**4/8 - 3*a**2*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a**2*x*cosh(c + d*x)**4/8 - 3*a**2*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) + 5*a**2*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + a*b*x*sinh(c + d*x)**6/8 - 3*a*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/8 + 3*a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/8 - a*b*x*cosh(c + d*x)**6/8 - a*b*sinh(c + d*x)**5*cosh(c + d*x)/(8*d) + a*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(3*d) + a*b*sinh(c + d*x)*cosh(c + d*x)**5/(8*d) + 3*b**2*x*sinh(c + d*x)**8/128 - 3*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 9*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 3*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 3*b**2*x*cosh(c + d*x)**8/128 - 3*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) + 11*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(128*d) + 11*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(128*d) - 3*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*cosh(c)**4, True))","A",0
294,1,136,0,5.268050," ","integrate(cosh(d*x+c)**3*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} - \frac{2 a^{2} \sinh^{3}{\left(c + d x \right)}}{3 d} + \frac{a^{2} \sinh{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{d} - \frac{4 a b \sinh^{5}{\left(c + d x \right)}}{15 d} + \frac{2 a b \sinh^{3}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{3 d} - \frac{2 b^{2} \sinh^{7}{\left(c + d x \right)}}{35 d} + \frac{b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{5 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \cosh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((-2*a**2*sinh(c + d*x)**3/(3*d) + a**2*sinh(c + d*x)*cosh(c + d*x)**2/d - 4*a*b*sinh(c + d*x)**5/(15*d) + 2*a*b*sinh(c + d*x)**3*cosh(c + d*x)**2/(3*d) - 2*b**2*sinh(c + d*x)**7/(35*d) + b**2*sinh(c + d*x)**5*cosh(c + d*x)**2/(5*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*cosh(c)**3, True))","A",0
295,1,314,0,3.543753," ","integrate(cosh(d*x+c)**2*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} - \frac{a^{2} x \sinh^{2}{\left(c + d x \right)}}{2} + \frac{a^{2} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{2} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} - \frac{a b x \sinh^{4}{\left(c + d x \right)}}{4} + \frac{a b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{2} - \frac{a b x \cosh^{4}{\left(c + d x \right)}}{4} + \frac{a b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{4 d} + \frac{a b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{4 d} - \frac{b^{2} x \sinh^{6}{\left(c + d x \right)}}{16} + \frac{3 b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} - \frac{3 b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} + \frac{b^{2} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{b^{2} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} + \frac{b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{6 d} - \frac{b^{2} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \cosh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((-a**2*x*sinh(c + d*x)**2/2 + a**2*x*cosh(c + d*x)**2/2 + a**2*sinh(c + d*x)*cosh(c + d*x)/(2*d) - a*b*x*sinh(c + d*x)**4/4 + a*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/2 - a*b*x*cosh(c + d*x)**4/4 + a*b*sinh(c + d*x)**3*cosh(c + d*x)/(4*d) + a*b*sinh(c + d*x)*cosh(c + d*x)**3/(4*d) - b**2*x*sinh(c + d*x)**6/16 + 3*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 - 3*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 + b**2*x*cosh(c + d*x)**6/16 + b**2*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) + b**2*sinh(c + d*x)**3*cosh(c + d*x)**3/(6*d) - b**2*sinh(c + d*x)*cosh(c + d*x)**5/(16*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*cosh(c)**2, True))","A",0
296,1,58,0,1.723371," ","integrate(cosh(d*x+c)*(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{a^{2} \sinh{\left(c + d x \right)}}{d} + \frac{2 a b \sinh^{3}{\left(c + d x \right)}}{3 d} + \frac{b^{2} \sinh^{5}{\left(c + d x \right)}}{5 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{2} \cosh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**2*sinh(c + d*x)/d + 2*a*b*sinh(c + d*x)**3/(3*d) + b**2*sinh(c + d*x)**5/(5*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**2*cosh(c), True))","A",0
297,0,0,0,0.000000," ","integrate(sech(d*x+c)*(a+b*sinh(d*x+c)**2)**2,x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right)^{2} \operatorname{sech}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)**2*sech(c + d*x), x)","F",0
298,0,0,0,0.000000," ","integrate(sech(d*x+c)**2*(a+b*sinh(d*x+c)**2)**2,x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right)^{2} \operatorname{sech}^{2}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)**2*sech(c + d*x)**2, x)","F",0
299,0,0,0,0.000000," ","integrate(sech(d*x+c)**3*(a+b*sinh(d*x+c)**2)**2,x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right)^{2} \operatorname{sech}^{3}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)**2*sech(c + d*x)**3, x)","F",0
300,-1,0,0,0.000000," ","integrate(sech(d*x+c)**4*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
301,-1,0,0,0.000000," ","integrate(sech(d*x+c)**5*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
302,-1,0,0,0.000000," ","integrate(sech(d*x+c)**6*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
303,-1,0,0,0.000000," ","integrate(sech(d*x+c)**7*(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
304,1,774,0,24.559231," ","integrate(cosh(d*x+c)**4*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{3 a^{3} x \sinh^{4}{\left(c + d x \right)}}{8} - \frac{3 a^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} + \frac{3 a^{3} x \cosh^{4}{\left(c + d x \right)}}{8} - \frac{3 a^{3} \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} + \frac{5 a^{3} \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} + \frac{3 a^{2} b x \sinh^{6}{\left(c + d x \right)}}{16} - \frac{9 a^{2} b x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} + \frac{9 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} - \frac{3 a^{2} b x \cosh^{6}{\left(c + d x \right)}}{16} - \frac{3 a^{2} b \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} + \frac{a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{2 d} + \frac{3 a^{2} b \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} + \frac{9 a b^{2} x \sinh^{8}{\left(c + d x \right)}}{128} - \frac{9 a b^{2} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} + \frac{27 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} - \frac{9 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} + \frac{9 a b^{2} x \cosh^{8}{\left(c + d x \right)}}{128} - \frac{9 a b^{2} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} + \frac{33 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{33 a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{128 d} - \frac{9 a b^{2} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{3 b^{3} x \sinh^{10}{\left(c + d x \right)}}{256} - \frac{15 b^{3} x \sinh^{8}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{256} + \frac{15 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{128} - \frac{15 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{128} + \frac{15 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{8}{\left(c + d x \right)}}{256} - \frac{3 b^{3} x \cosh^{10}{\left(c + d x \right)}}{256} - \frac{3 b^{3} \sinh^{9}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{256 d} + \frac{7 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{128 d} + \frac{b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{10 d} - \frac{7 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} + \frac{3 b^{3} \sinh{\left(c + d x \right)} \cosh^{9}{\left(c + d x \right)}}{256 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \cosh^{4}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((3*a**3*x*sinh(c + d*x)**4/8 - 3*a**3*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 + 3*a**3*x*cosh(c + d*x)**4/8 - 3*a**3*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) + 5*a**3*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) + 3*a**2*b*x*sinh(c + d*x)**6/16 - 9*a**2*b*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 + 9*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 - 3*a**2*b*x*cosh(c + d*x)**6/16 - 3*a**2*b*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) + a**2*b*sinh(c + d*x)**3*cosh(c + d*x)**3/(2*d) + 3*a**2*b*sinh(c + d*x)*cosh(c + d*x)**5/(16*d) + 9*a*b**2*x*sinh(c + d*x)**8/128 - 9*a*b**2*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 + 27*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 - 9*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 + 9*a*b**2*x*cosh(c + d*x)**8/128 - 9*a*b**2*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) + 33*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)**3/(128*d) + 33*a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**5/(128*d) - 9*a*b**2*sinh(c + d*x)*cosh(c + d*x)**7/(128*d) + 3*b**3*x*sinh(c + d*x)**10/256 - 15*b**3*x*sinh(c + d*x)**8*cosh(c + d*x)**2/256 + 15*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**4/128 - 15*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**6/128 + 15*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**8/256 - 3*b**3*x*cosh(c + d*x)**10/256 - 3*b**3*sinh(c + d*x)**9*cosh(c + d*x)/(256*d) + 7*b**3*sinh(c + d*x)**7*cosh(c + d*x)**3/(128*d) + b**3*sinh(c + d*x)**5*cosh(c + d*x)**5/(10*d) - 7*b**3*sinh(c + d*x)**3*cosh(c + d*x)**7/(128*d) + 3*b**3*sinh(c + d*x)*cosh(c + d*x)**9/(256*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*cosh(c)**4, True))","A",0
305,1,182,0,13.836568," ","integrate(cosh(d*x+c)**3*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} - \frac{2 a^{3} \sinh^{3}{\left(c + d x \right)}}{3 d} + \frac{a^{3} \sinh{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{d} - \frac{2 a^{2} b \sinh^{5}{\left(c + d x \right)}}{5 d} + \frac{a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{d} - \frac{6 a b^{2} \sinh^{7}{\left(c + d x \right)}}{35 d} + \frac{3 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{5 d} - \frac{2 b^{3} \sinh^{9}{\left(c + d x \right)}}{63 d} + \frac{b^{3} \sinh^{7}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{7 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \cosh^{3}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((-2*a**3*sinh(c + d*x)**3/(3*d) + a**3*sinh(c + d*x)*cosh(c + d*x)**2/d - 2*a**2*b*sinh(c + d*x)**5/(5*d) + a**2*b*sinh(c + d*x)**3*cosh(c + d*x)**2/d - 6*a*b**2*sinh(c + d*x)**7/(35*d) + 3*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)**2/(5*d) - 2*b**3*sinh(c + d*x)**9/(63*d) + b**3*sinh(c + d*x)**7*cosh(c + d*x)**2/(7*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*cosh(c)**3, True))","A",0
306,1,559,0,9.879470," ","integrate(cosh(d*x+c)**2*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} - \frac{a^{3} x \sinh^{2}{\left(c + d x \right)}}{2} + \frac{a^{3} x \cosh^{2}{\left(c + d x \right)}}{2} + \frac{a^{3} \sinh{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{2 d} - \frac{3 a^{2} b x \sinh^{4}{\left(c + d x \right)}}{8} + \frac{3 a^{2} b x \sinh^{2}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{4} - \frac{3 a^{2} b x \cosh^{4}{\left(c + d x \right)}}{8} + \frac{3 a^{2} b \sinh^{3}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{8 d} + \frac{3 a^{2} b \sinh{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{8 d} - \frac{3 a b^{2} x \sinh^{6}{\left(c + d x \right)}}{16} + \frac{9 a b^{2} x \sinh^{4}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{16} - \frac{9 a b^{2} x \sinh^{2}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{16} + \frac{3 a b^{2} x \cosh^{6}{\left(c + d x \right)}}{16} + \frac{3 a b^{2} \sinh^{5}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{16 d} + \frac{a b^{2} \sinh^{3}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{2 d} - \frac{3 a b^{2} \sinh{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{16 d} - \frac{5 b^{3} x \sinh^{8}{\left(c + d x \right)}}{128} + \frac{5 b^{3} x \sinh^{6}{\left(c + d x \right)} \cosh^{2}{\left(c + d x \right)}}{32} - \frac{15 b^{3} x \sinh^{4}{\left(c + d x \right)} \cosh^{4}{\left(c + d x \right)}}{64} + \frac{5 b^{3} x \sinh^{2}{\left(c + d x \right)} \cosh^{6}{\left(c + d x \right)}}{32} - \frac{5 b^{3} x \cosh^{8}{\left(c + d x \right)}}{128} + \frac{5 b^{3} \sinh^{7}{\left(c + d x \right)} \cosh{\left(c + d x \right)}}{128 d} + \frac{73 b^{3} \sinh^{5}{\left(c + d x \right)} \cosh^{3}{\left(c + d x \right)}}{384 d} - \frac{55 b^{3} \sinh^{3}{\left(c + d x \right)} \cosh^{5}{\left(c + d x \right)}}{384 d} + \frac{5 b^{3} \sinh{\left(c + d x \right)} \cosh^{7}{\left(c + d x \right)}}{128 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \cosh^{2}{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((-a**3*x*sinh(c + d*x)**2/2 + a**3*x*cosh(c + d*x)**2/2 + a**3*sinh(c + d*x)*cosh(c + d*x)/(2*d) - 3*a**2*b*x*sinh(c + d*x)**4/8 + 3*a**2*b*x*sinh(c + d*x)**2*cosh(c + d*x)**2/4 - 3*a**2*b*x*cosh(c + d*x)**4/8 + 3*a**2*b*sinh(c + d*x)**3*cosh(c + d*x)/(8*d) + 3*a**2*b*sinh(c + d*x)*cosh(c + d*x)**3/(8*d) - 3*a*b**2*x*sinh(c + d*x)**6/16 + 9*a*b**2*x*sinh(c + d*x)**4*cosh(c + d*x)**2/16 - 9*a*b**2*x*sinh(c + d*x)**2*cosh(c + d*x)**4/16 + 3*a*b**2*x*cosh(c + d*x)**6/16 + 3*a*b**2*sinh(c + d*x)**5*cosh(c + d*x)/(16*d) + a*b**2*sinh(c + d*x)**3*cosh(c + d*x)**3/(2*d) - 3*a*b**2*sinh(c + d*x)*cosh(c + d*x)**5/(16*d) - 5*b**3*x*sinh(c + d*x)**8/128 + 5*b**3*x*sinh(c + d*x)**6*cosh(c + d*x)**2/32 - 15*b**3*x*sinh(c + d*x)**4*cosh(c + d*x)**4/64 + 5*b**3*x*sinh(c + d*x)**2*cosh(c + d*x)**6/32 - 5*b**3*x*cosh(c + d*x)**8/128 + 5*b**3*sinh(c + d*x)**7*cosh(c + d*x)/(128*d) + 73*b**3*sinh(c + d*x)**5*cosh(c + d*x)**3/(384*d) - 55*b**3*sinh(c + d*x)**3*cosh(c + d*x)**5/(384*d) + 5*b**3*sinh(c + d*x)*cosh(c + d*x)**7/(128*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*cosh(c)**2, True))","A",0
307,1,75,0,4.965185," ","integrate(cosh(d*x+c)*(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{a^{3} \sinh{\left(c + d x \right)}}{d} + \frac{a^{2} b \sinh^{3}{\left(c + d x \right)}}{d} + \frac{3 a b^{2} \sinh^{5}{\left(c + d x \right)}}{5 d} + \frac{b^{3} \sinh^{7}{\left(c + d x \right)}}{7 d} & \text{for}\: d \neq 0 \\x \left(a + b \sinh^{2}{\left(c \right)}\right)^{3} \cosh{\left(c \right)} & \text{otherwise} \end{cases}"," ",0,"Piecewise((a**3*sinh(c + d*x)/d + a**2*b*sinh(c + d*x)**3/d + 3*a*b**2*sinh(c + d*x)**5/(5*d) + b**3*sinh(c + d*x)**7/(7*d), Ne(d, 0)), (x*(a + b*sinh(c)**2)**3*cosh(c), True))","A",0
308,0,0,0,0.000000," ","integrate(sech(d*x+c)*(a+b*sinh(d*x+c)**2)**3,x)","\int \left(a + b \sinh^{2}{\left(c + d x \right)}\right)^{3} \operatorname{sech}{\left(c + d x \right)}\, dx"," ",0,"Integral((a + b*sinh(c + d*x)**2)**3*sech(c + d*x), x)","F",0
309,-1,0,0,0.000000," ","integrate(sech(d*x+c)**2*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
310,-1,0,0,0.000000," ","integrate(sech(d*x+c)**3*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
311,-1,0,0,0.000000," ","integrate(sech(d*x+c)**4*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
312,-1,0,0,0.000000," ","integrate(sech(d*x+c)**5*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
313,-1,0,0,0.000000," ","integrate(sech(d*x+c)**6*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
314,-1,0,0,0.000000," ","integrate(sech(d*x+c)**7*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
315,-1,0,0,0.000000," ","integrate(sech(d*x+c)**8*(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
316,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**7/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
317,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**6/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
318,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
319,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**4/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
320,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
321,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**2/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
322,1,128,0,4.503655," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**2),x)","\begin{cases} \frac{\tilde{\infty} x \cosh{\left(c \right)}}{\sinh^{2}{\left(c \right)}} & \text{for}\: a = 0 \wedge b = 0 \wedge d = 0 \\\frac{\sinh{\left(c + d x \right)}}{a d} & \text{for}\: b = 0 \\\frac{x \cosh{\left(c \right)}}{a + b \sinh^{2}{\left(c \right)}} & \text{for}\: d = 0 \\- \frac{1}{b d \sinh{\left(c + d x \right)}} & \text{for}\: a = 0 \\- \frac{i \log{\left(- i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)}}{2 \sqrt{a} b d \sqrt{\frac{1}{b}}} + \frac{i \log{\left(i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)}}{2 \sqrt{a} b d \sqrt{\frac{1}{b}}} & \text{otherwise} \end{cases}"," ",0,"Piecewise((zoo*x*cosh(c)/sinh(c)**2, Eq(a, 0) & Eq(b, 0) & Eq(d, 0)), (sinh(c + d*x)/(a*d), Eq(b, 0)), (x*cosh(c)/(a + b*sinh(c)**2), Eq(d, 0)), (-1/(b*d*sinh(c + d*x)), Eq(a, 0)), (-I*log(-I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))/(2*sqrt(a)*b*d*sqrt(1/b)) + I*log(I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))/(2*sqrt(a)*b*d*sqrt(1/b)), True))","A",0
323,0,0,0,0.000000," ","integrate(sech(d*x+c)/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{sech}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sech(c + d*x)/(a + b*sinh(c + d*x)**2), x)","F",0
324,0,0,0,0.000000," ","integrate(sech(d*x+c)**2/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{sech}^{2}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sech(c + d*x)**2/(a + b*sinh(c + d*x)**2), x)","F",0
325,0,0,0,0.000000," ","integrate(sech(d*x+c)**3/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{sech}^{3}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sech(c + d*x)**3/(a + b*sinh(c + d*x)**2), x)","F",0
326,0,0,0,0.000000," ","integrate(sech(d*x+c)**4/(a+b*sinh(d*x+c)**2),x)","\int \frac{\operatorname{sech}^{4}{\left(c + d x \right)}}{a + b \sinh^{2}{\left(c + d x \right)}}\, dx"," ",0,"Integral(sech(c + d*x)**4/(a + b*sinh(c + d*x)**2), x)","F",0
327,-1,0,0,0.000000," ","integrate(sech(d*x+c)**5/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
328,-1,0,0,0.000000," ","integrate(sech(d*x+c)**6/(a+b*sinh(d*x+c)**2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
329,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**6/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
330,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
331,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**4/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
332,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
333,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**2/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
334,1,428,0,22.635445," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**2)**2,x)","\begin{cases} \frac{\tilde{\infty} x \cosh{\left(c \right)}}{\sinh^{4}{\left(c \right)}} & \text{for}\: a = 0 \wedge b = 0 \wedge d = 0 \\\frac{\sinh{\left(c + d x \right)}}{a^{2} d} & \text{for}\: b = 0 \\- \frac{1}{3 b^{2} d \sinh^{3}{\left(c + d x \right)}} & \text{for}\: a = 0 \\\frac{x \cosh{\left(c \right)}}{\left(a + b \sinh^{2}{\left(c \right)}\right)^{2}} & \text{for}\: d = 0 \\\frac{2 i \sqrt{a} b \sqrt{\frac{1}{b}} \sinh{\left(c + d x \right)}}{4 i a^{\frac{5}{2}} b d \sqrt{\frac{1}{b}} + 4 i a^{\frac{3}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)}} + \frac{a \log{\left(- i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)}}{4 i a^{\frac{5}{2}} b d \sqrt{\frac{1}{b}} + 4 i a^{\frac{3}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)}} - \frac{a \log{\left(i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)}}{4 i a^{\frac{5}{2}} b d \sqrt{\frac{1}{b}} + 4 i a^{\frac{3}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)}} + \frac{b \log{\left(- i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)} \sinh^{2}{\left(c + d x \right)}}{4 i a^{\frac{5}{2}} b d \sqrt{\frac{1}{b}} + 4 i a^{\frac{3}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)}} - \frac{b \log{\left(i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)} \sinh^{2}{\left(c + d x \right)}}{4 i a^{\frac{5}{2}} b d \sqrt{\frac{1}{b}} + 4 i a^{\frac{3}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)}} & \text{otherwise} \end{cases}"," ",0,"Piecewise((zoo*x*cosh(c)/sinh(c)**4, Eq(a, 0) & Eq(b, 0) & Eq(d, 0)), (sinh(c + d*x)/(a**2*d), Eq(b, 0)), (-1/(3*b**2*d*sinh(c + d*x)**3), Eq(a, 0)), (x*cosh(c)/(a + b*sinh(c)**2)**2, Eq(d, 0)), (2*I*sqrt(a)*b*sqrt(1/b)*sinh(c + d*x)/(4*I*a**(5/2)*b*d*sqrt(1/b) + 4*I*a**(3/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2) + a*log(-I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))/(4*I*a**(5/2)*b*d*sqrt(1/b) + 4*I*a**(3/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2) - a*log(I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))/(4*I*a**(5/2)*b*d*sqrt(1/b) + 4*I*a**(3/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2) + b*log(-I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))*sinh(c + d*x)**2/(4*I*a**(5/2)*b*d*sqrt(1/b) + 4*I*a**(3/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2) - b*log(I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))*sinh(c + d*x)**2/(4*I*a**(5/2)*b*d*sqrt(1/b) + 4*I*a**(3/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2), True))","A",0
335,-1,0,0,0.000000," ","integrate(sech(d*x+c)/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
336,-1,0,0,0.000000," ","integrate(sech(d*x+c)**2/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
337,-1,0,0,0.000000," ","integrate(sech(d*x+c)**3/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
338,-1,0,0,0.000000," ","integrate(sech(d*x+c)**4/(a+b*sinh(d*x+c)**2)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
339,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**6/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
340,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
341,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**4/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
342,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
343,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**2/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
344,1,915,0,89.111446," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**2)**3,x)","\begin{cases} \frac{\tilde{\infty} x \cosh{\left(c \right)}}{\sinh^{6}{\left(c \right)}} & \text{for}\: a = 0 \wedge b = 0 \wedge d = 0 \\\frac{\sinh{\left(c + d x \right)}}{a^{3} d} & \text{for}\: b = 0 \\- \frac{1}{5 b^{3} d \sinh^{5}{\left(c + d x \right)}} & \text{for}\: a = 0 \\\frac{x \cosh{\left(c \right)}}{\left(a + b \sinh^{2}{\left(c \right)}\right)^{3}} & \text{for}\: d = 0 \\\frac{10 i a^{\frac{3}{2}} b \sqrt{\frac{1}{b}} \sinh{\left(c + d x \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} + \frac{6 i \sqrt{a} b^{2} \sqrt{\frac{1}{b}} \sinh^{3}{\left(c + d x \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} + \frac{3 a^{2} \log{\left(- i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} - \frac{3 a^{2} \log{\left(i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} + \frac{6 a b \log{\left(- i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)} \sinh^{2}{\left(c + d x \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} - \frac{6 a b \log{\left(i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)} \sinh^{2}{\left(c + d x \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} + \frac{3 b^{2} \log{\left(- i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)} \sinh^{4}{\left(c + d x \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} - \frac{3 b^{2} \log{\left(i \sqrt{a} \sqrt{\frac{1}{b}} + \sinh{\left(c + d x \right)} \right)} \sinh^{4}{\left(c + d x \right)}}{16 i a^{\frac{9}{2}} b d \sqrt{\frac{1}{b}} + 32 i a^{\frac{7}{2}} b^{2} d \sqrt{\frac{1}{b}} \sinh^{2}{\left(c + d x \right)} + 16 i a^{\frac{5}{2}} b^{3} d \sqrt{\frac{1}{b}} \sinh^{4}{\left(c + d x \right)}} & \text{otherwise} \end{cases}"," ",0,"Piecewise((zoo*x*cosh(c)/sinh(c)**6, Eq(a, 0) & Eq(b, 0) & Eq(d, 0)), (sinh(c + d*x)/(a**3*d), Eq(b, 0)), (-1/(5*b**3*d*sinh(c + d*x)**5), Eq(a, 0)), (x*cosh(c)/(a + b*sinh(c)**2)**3, Eq(d, 0)), (10*I*a**(3/2)*b*sqrt(1/b)*sinh(c + d*x)/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) + 6*I*sqrt(a)*b**2*sqrt(1/b)*sinh(c + d*x)**3/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) + 3*a**2*log(-I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) - 3*a**2*log(I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) + 6*a*b*log(-I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))*sinh(c + d*x)**2/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) - 6*a*b*log(I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))*sinh(c + d*x)**2/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) + 3*b**2*log(-I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))*sinh(c + d*x)**4/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4) - 3*b**2*log(I*sqrt(a)*sqrt(1/b) + sinh(c + d*x))*sinh(c + d*x)**4/(16*I*a**(9/2)*b*d*sqrt(1/b) + 32*I*a**(7/2)*b**2*d*sqrt(1/b)*sinh(c + d*x)**2 + 16*I*a**(5/2)*b**3*d*sqrt(1/b)*sinh(c + d*x)**4), True))","A",0
345,-1,0,0,0.000000," ","integrate(sech(d*x+c)/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
346,-1,0,0,0.000000," ","integrate(sech(d*x+c)**2/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
347,-1,0,0,0.000000," ","integrate(sech(d*x+c)**3/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
348,-1,0,0,0.000000," ","integrate(sech(d*x+c)**4/(a+b*sinh(d*x+c)**2)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
349,1,238,0,6.525391," ","integrate(cosh(x)**2/(1-sinh(x)**2),x)","- \frac{1331714 x}{941664 \sqrt{2} + 1331714} - \frac{941664 \sqrt{2} x}{941664 \sqrt{2} + 1331714} + \frac{941664 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{941664 \sqrt{2} + 1331714} + \frac{665857 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{941664 \sqrt{2} + 1331714} + \frac{941664 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{941664 \sqrt{2} + 1331714} + \frac{665857 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{941664 \sqrt{2} + 1331714} - \frac{665857 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{941664 \sqrt{2} + 1331714} - \frac{941664 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{941664 \sqrt{2} + 1331714} - \frac{665857 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{941664 \sqrt{2} + 1331714} - \frac{941664 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{941664 \sqrt{2} + 1331714}"," ",0,"-1331714*x/(941664*sqrt(2) + 1331714) - 941664*sqrt(2)*x/(941664*sqrt(2) + 1331714) + 941664*log(tanh(x/2) - 1 + sqrt(2))/(941664*sqrt(2) + 1331714) + 665857*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))/(941664*sqrt(2) + 1331714) + 941664*log(tanh(x/2) + 1 + sqrt(2))/(941664*sqrt(2) + 1331714) + 665857*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))/(941664*sqrt(2) + 1331714) - 665857*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)/(941664*sqrt(2) + 1331714) - 941664*log(tanh(x/2) - sqrt(2) - 1)/(941664*sqrt(2) + 1331714) - 665857*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)/(941664*sqrt(2) + 1331714) - 941664*log(tanh(x/2) - sqrt(2) + 1)/(941664*sqrt(2) + 1331714)","B",0
350,1,129,0,1.609459," ","integrate(cosh(x)**3/(1-sinh(x)**2),x)","\frac{\log{\left(\tanh^{2}{\left(\frac{x}{2} \right)} - 2 \tanh{\left(\frac{x}{2} \right)} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{\tanh^{2}{\left(\frac{x}{2} \right)} - 1} - \frac{\log{\left(\tanh^{2}{\left(\frac{x}{2} \right)} - 2 \tanh{\left(\frac{x}{2} \right)} - 1 \right)}}{\tanh^{2}{\left(\frac{x}{2} \right)} - 1} - \frac{\log{\left(\tanh^{2}{\left(\frac{x}{2} \right)} + 2 \tanh{\left(\frac{x}{2} \right)} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{\tanh^{2}{\left(\frac{x}{2} \right)} - 1} + \frac{\log{\left(\tanh^{2}{\left(\frac{x}{2} \right)} + 2 \tanh{\left(\frac{x}{2} \right)} - 1 \right)}}{\tanh^{2}{\left(\frac{x}{2} \right)} - 1} + \frac{2 \tanh{\left(\frac{x}{2} \right)}}{\tanh^{2}{\left(\frac{x}{2} \right)} - 1}"," ",0,"log(tanh(x/2)**2 - 2*tanh(x/2) - 1)*tanh(x/2)**2/(tanh(x/2)**2 - 1) - log(tanh(x/2)**2 - 2*tanh(x/2) - 1)/(tanh(x/2)**2 - 1) - log(tanh(x/2)**2 + 2*tanh(x/2) - 1)*tanh(x/2)**2/(tanh(x/2)**2 - 1) + log(tanh(x/2)**2 + 2*tanh(x/2) - 1)/(tanh(x/2)**2 - 1) + 2*tanh(x/2)/(tanh(x/2)**2 - 1)","B",0
351,1,2431,0,17.301032," ","integrate(cosh(x)**4/(1-sinh(x)**2),x)","- \frac{2716698600 \sqrt{2} x \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{3841992005 x \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{7683984010 x \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{5433397200 \sqrt{2} x \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{2716698600 \sqrt{2} x}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{3841992005 x}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{4346717760 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{3073593604 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - 1 + \sqrt{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{4346717760 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{3073593604 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} + 1 + \sqrt{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{4346717760 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{3073593604 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} - 1 \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{4}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{4346717760 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} + \frac{3073593604 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)} \tanh^{2}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{2173358880 \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1536796802 \sqrt{2} \log{\left(\tanh{\left(\frac{x}{2} \right)} - \sqrt{2} + 1 \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1536796802 \tanh^{3}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1086679440 \sqrt{2} \tanh^{3}{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1536796802 \tanh{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}} - \frac{1086679440 \sqrt{2} \tanh{\left(\frac{x}{2} \right)}}{1536796802 \tanh^{4}{\left(\frac{x}{2} \right)} + 1086679440 \sqrt{2} \tanh^{4}{\left(\frac{x}{2} \right)} - 3073593604 \tanh^{2}{\left(\frac{x}{2} \right)} - 2173358880 \sqrt{2} \tanh^{2}{\left(\frac{x}{2} \right)} + 1536796802 + 1086679440 \sqrt{2}}"," ",0,"-2716698600*sqrt(2)*x*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 3841992005*x*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 7683984010*x*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 5433397200*sqrt(2)*x*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 2716698600*sqrt(2)*x/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 3841992005*x/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 2173358880*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 1536796802*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 4346717760*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 3073593604*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 2173358880*log(tanh(x/2) - 1 + sqrt(2))/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 1536796802*sqrt(2)*log(tanh(x/2) - 1 + sqrt(2))/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 2173358880*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 1536796802*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 4346717760*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 3073593604*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 2173358880*log(tanh(x/2) + 1 + sqrt(2))/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 1536796802*sqrt(2)*log(tanh(x/2) + 1 + sqrt(2))/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 2173358880*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1536796802*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 4346717760*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 3073593604*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 2173358880*log(tanh(x/2) - sqrt(2) - 1)/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1536796802*sqrt(2)*log(tanh(x/2) - sqrt(2) - 1)/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 2173358880*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1536796802*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**4/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 4346717760*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) + 3073593604*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)*tanh(x/2)**2/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 2173358880*log(tanh(x/2) - sqrt(2) + 1)/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1536796802*sqrt(2)*log(tanh(x/2) - sqrt(2) + 1)/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1536796802*tanh(x/2)**3/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1086679440*sqrt(2)*tanh(x/2)**3/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1536796802*tanh(x/2)/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2)) - 1086679440*sqrt(2)*tanh(x/2)/(1536796802*tanh(x/2)**4 + 1086679440*sqrt(2)*tanh(x/2)**4 - 3073593604*tanh(x/2)**2 - 2173358880*sqrt(2)*tanh(x/2)**2 + 1536796802 + 1086679440*sqrt(2))","B",0
352,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
353,0,0,0,0.000000," ","integrate(cosh(f*x+e)*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \cosh{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*cosh(e + f*x), x)","F",0
354,0,0,0,0.000000," ","integrate(sech(f*x+e)*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \operatorname{sech}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*sech(e + f*x), x)","F",0
355,0,0,0,0.000000," ","integrate(sech(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \operatorname{sech}^{3}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*sech(e + f*x)**3, x)","F",0
356,-1,0,0,0.000000," ","integrate(sech(f*x+e)**5*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
357,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
358,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
359,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2), x)","F",0
360,0,0,0,0.000000," ","integrate(sech(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \operatorname{sech}^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*sech(e + f*x)**2, x)","F",0
361,0,0,0,0.000000," ","integrate(sech(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \operatorname{sech}^{4}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*sech(e + f*x)**4, x)","F",0
362,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
363,-1,0,0,0.000000," ","integrate(cosh(f*x+e)*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
364,-1,0,0,0.000000," ","integrate(sech(f*x+e)*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
365,-1,0,0,0.000000," ","integrate(sech(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
366,-1,0,0,0.000000," ","integrate(sech(f*x+e)**5*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
367,-1,0,0,0.000000," ","integrate(sech(f*x+e)**7*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
368,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
369,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
370,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
371,-1,0,0,0.000000," ","integrate(sech(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
372,-1,0,0,0.000000," ","integrate(sech(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
373,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
374,0,0,0,0.000000," ","integrate(cosh(f*x+e)/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\cosh{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(cosh(e + f*x)/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
375,0,0,0,0.000000," ","integrate(sech(f*x+e)/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{sech}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(sech(e + f*x)/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
376,0,0,0,0.000000," ","integrate(sech(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{sech}^{3}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(sech(e + f*x)**3/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
377,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
378,0,0,0,0.000000," ","integrate(cosh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\cosh^{2}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(cosh(e + f*x)**2/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
379,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{1}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(1/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
380,0,0,0,0.000000," ","integrate(sech(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{sech}^{2}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(sech(e + f*x)**2/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
381,0,0,0,0.000000," ","integrate(sech(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\operatorname{sech}^{4}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(sech(e + f*x)**4/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
382,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
383,0,0,0,0.000000," ","integrate(cosh(f*x+e)/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\cosh{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(cosh(e + f*x)/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
384,0,0,0,0.000000," ","integrate(sech(f*x+e)/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\operatorname{sech}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(sech(e + f*x)/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
385,0,0,0,0.000000," ","integrate(sech(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\operatorname{sech}^{3}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(sech(e + f*x)**3/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
386,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**6/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
387,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
388,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
389,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{1}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(-3/2), x)","F",0
390,0,0,0,0.000000," ","integrate(sech(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\operatorname{sech}^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(sech(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
391,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
392,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
393,-1,0,0,0.000000," ","integrate(cosh(f*x+e)/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
394,0,0,0,0.000000," ","integrate(sech(f*x+e)/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\operatorname{sech}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(sech(e + f*x)/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
395,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**6/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
396,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
397,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
398,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{1}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(-5/2), x)","F",0
399,0,0,0,0.000000," ","integrate(sech(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\operatorname{sech}^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(sech(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
400,-1,0,0,0.000000," ","integrate((d*cosh(f*x+e))**m*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
401,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**5*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
402,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**3*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
403,-1,0,0,0.000000," ","integrate(cosh(f*x+e)*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
404,-1,0,0,0.000000," ","integrate(sech(f*x+e)*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
405,-1,0,0,0.000000," ","integrate(sech(f*x+e)**3*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
406,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**4*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
407,-1,0,0,0.000000," ","integrate(cosh(f*x+e)**2*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
408,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
409,-1,0,0,0.000000," ","integrate(sech(f*x+e)**2*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
410,-1,0,0,0.000000," ","integrate(sech(f*x+e)**4*(a+b*sinh(f*x+e)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
411,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**(1/2)),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
412,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**(1/2)),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
413,1,68,0,1.817569," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**(1/2)),x)","\begin{cases} \frac{x \cosh{\left(c \right)}}{a} & \text{for}\: b = 0 \wedge d = 0 \\\frac{\sinh{\left(c + d x \right)}}{a d} & \text{for}\: b = 0 \\\frac{x \cosh{\left(c \right)}}{a + b \sqrt{\sinh{\left(c \right)}}} & \text{for}\: d = 0 \\- \frac{2 a \log{\left(\frac{a}{b} + \sqrt{\sinh{\left(c + d x \right)}} \right)}}{b^{2} d} + \frac{2 \sqrt{\sinh{\left(c + d x \right)}}}{b d} & \text{otherwise} \end{cases}"," ",0,"Piecewise((x*cosh(c)/a, Eq(b, 0) & Eq(d, 0)), (sinh(c + d*x)/(a*d), Eq(b, 0)), (x*cosh(c)/(a + b*sqrt(sinh(c))), Eq(d, 0)), (-2*a*log(a/b + sqrt(sinh(c + d*x)))/(b**2*d) + 2*sqrt(sinh(c + d*x))/(b*d), True))","A",0
414,0,0,0,0.000000," ","integrate(sech(d*x+c)/(a+b*sinh(d*x+c)**(1/2)),x)","\int \frac{\operatorname{sech}{\left(c + d x \right)}}{a + b \sqrt{\sinh{\left(c + d x \right)}}}\, dx"," ",0,"Integral(sech(c + d*x)/(a + b*sqrt(sinh(c + d*x))), x)","F",0
415,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**(1/2))**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
416,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**(1/2))**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
417,1,151,0,4.359997," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**(1/2))**2,x)","\begin{cases} \frac{x \cosh{\left(c \right)}}{a^{2}} & \text{for}\: b = 0 \wedge d = 0 \\\frac{\sinh{\left(c + d x \right)}}{a^{2} d} & \text{for}\: b = 0 \\\frac{x \cosh{\left(c \right)}}{\left(a + b \sqrt{\sinh{\left(c \right)}}\right)^{2}} & \text{for}\: d = 0 \\\frac{2 a \log{\left(\frac{a}{b} + \sqrt{\sinh{\left(c + d x \right)}} \right)}}{a b^{2} d + b^{3} d \sqrt{\sinh{\left(c + d x \right)}}} + \frac{2 a}{a b^{2} d + b^{3} d \sqrt{\sinh{\left(c + d x \right)}}} + \frac{2 b \log{\left(\frac{a}{b} + \sqrt{\sinh{\left(c + d x \right)}} \right)} \sqrt{\sinh{\left(c + d x \right)}}}{a b^{2} d + b^{3} d \sqrt{\sinh{\left(c + d x \right)}}} & \text{otherwise} \end{cases}"," ",0,"Piecewise((x*cosh(c)/a**2, Eq(b, 0) & Eq(d, 0)), (sinh(c + d*x)/(a**2*d), Eq(b, 0)), (x*cosh(c)/(a + b*sqrt(sinh(c)))**2, Eq(d, 0)), (2*a*log(a/b + sqrt(sinh(c + d*x)))/(a*b**2*d + b**3*d*sqrt(sinh(c + d*x))) + 2*a/(a*b**2*d + b**3*d*sqrt(sinh(c + d*x))) + 2*b*log(a/b + sqrt(sinh(c + d*x)))*sqrt(sinh(c + d*x))/(a*b**2*d + b**3*d*sqrt(sinh(c + d*x))), True))","A",0
418,0,0,0,0.000000," ","integrate(sech(d*x+c)/(a+b*sinh(d*x+c)**(1/2))**2,x)","\int \frac{\operatorname{sech}{\left(c + d x \right)}}{\left(a + b \sqrt{\sinh{\left(c + d x \right)}}\right)^{2}}\, dx"," ",0,"Integral(sech(c + d*x)/(a + b*sqrt(sinh(c + d*x)))**2, x)","F",0
419,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**n),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
420,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**n),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
421,-1,0,0,0.000000," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**n),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
422,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**5/(a+b*sinh(d*x+c)**n)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
423,-1,0,0,0.000000," ","integrate(cosh(d*x+c)**3/(a+b*sinh(d*x+c)**n)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
424,-1,0,0,0.000000," ","integrate(cosh(d*x+c)/(a+b*sinh(d*x+c)**n)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
425,0,0,0,0.000000," ","integrate(coth(x)/(1-sinh(x)**2),x)","- \int \frac{\coth{\left(x \right)}}{\sinh^{2}{\left(x \right)} - 1}\, dx"," ",0,"-Integral(coth(x)/(sinh(x)**2 - 1), x)","F",0
426,0,0,0,0.000000," ","integrate((a+a*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**5,x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \tanh^{5}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*tanh(e + f*x)**5, x)","F",0
427,0,0,0,0.000000," ","integrate((a+a*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**3,x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \tanh^{3}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*tanh(e + f*x)**3, x)","F",0
428,0,0,0,0.000000," ","integrate((a+a*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e),x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \tanh{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*tanh(e + f*x), x)","F",0
429,0,0,0,0.000000," ","integrate(coth(f*x+e)*(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \coth{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*coth(e + f*x), x)","F",0
430,0,0,0,0.000000," ","integrate(coth(f*x+e)**3*(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \coth^{3}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*coth(e + f*x)**3, x)","F",0
431,0,0,0,0.000000," ","integrate((a+a*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**6,x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \tanh^{6}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*tanh(e + f*x)**6, x)","F",0
432,0,0,0,0.000000," ","integrate((a+a*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**4,x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \tanh^{4}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*tanh(e + f*x)**4, x)","F",0
433,0,0,0,0.000000," ","integrate((a+a*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**2,x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \tanh^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*tanh(e + f*x)**2, x)","F",0
434,0,0,0,0.000000," ","integrate(coth(f*x+e)**2*(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \coth^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*coth(e + f*x)**2, x)","F",0
435,0,0,0,0.000000," ","integrate(coth(f*x+e)**4*(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)} \coth^{4}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a*(sinh(e + f*x)**2 + 1))*coth(e + f*x)**4, x)","F",0
436,-1,0,0,0.000000," ","integrate(coth(f*x+e)**6*(a+a*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
437,0,0,0,0.000000," ","integrate(tanh(f*x+e)**5/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{5}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(tanh(e + f*x)**5/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
438,0,0,0,0.000000," ","integrate(tanh(f*x+e)**3/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{3}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(tanh(e + f*x)**3/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
439,0,0,0,0.000000," ","integrate(tanh(f*x+e)/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(tanh(e + f*x)/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
440,0,0,0,0.000000," ","integrate(coth(f*x+e)/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(coth(e + f*x)/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
441,0,0,0,0.000000," ","integrate(coth(f*x+e)**3/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{3}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(coth(e + f*x)**3/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
442,0,0,0,0.000000," ","integrate(tanh(f*x+e)**4/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{4}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(tanh(e + f*x)**4/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
443,0,0,0,0.000000," ","integrate(tanh(f*x+e)**2/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{2}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(tanh(e + f*x)**2/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
444,0,0,0,0.000000," ","integrate(coth(f*x+e)**2/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{2}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(coth(e + f*x)**2/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
445,0,0,0,0.000000," ","integrate(coth(f*x+e)**4/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{4}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(coth(e + f*x)**4/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
446,0,0,0,0.000000," ","integrate(coth(f*x+e)**6/(a+a*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{6}{\left(e + f x \right)}}{\sqrt{a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)}}\, dx"," ",0,"Integral(coth(e + f*x)**6/sqrt(a*(sinh(e + f*x)**2 + 1)), x)","F",0
447,0,0,0,0.000000," ","integrate(tanh(f*x+e)**5/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{5}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**5/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
448,0,0,0,0.000000," ","integrate(tanh(f*x+e)**3/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{3}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**3/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
449,0,0,0,0.000000," ","integrate(tanh(f*x+e)/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
450,0,0,0,0.000000," ","integrate(coth(f*x+e)/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
451,0,0,0,0.000000," ","integrate(coth(f*x+e)**3/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{3}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**3/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
452,0,0,0,0.000000," ","integrate(tanh(f*x+e)**2/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{2}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**2/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
453,0,0,0,0.000000," ","integrate(coth(f*x+e)**2/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{2}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**2/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
454,0,0,0,0.000000," ","integrate(coth(f*x+e)**4/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{4}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**4/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
455,0,0,0,0.000000," ","integrate(coth(f*x+e)**6/(a+a*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{6}{\left(e + f x \right)}}{\left(a \left(\sinh^{2}{\left(e + f x \right)} + 1\right)\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**6/(a*(sinh(e + f*x)**2 + 1))**(3/2), x)","F",0
456,-1,0,0,0.000000," ","integrate(coth(f*x+e)**8/(a+a*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
457,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**5,x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \tanh^{5}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*tanh(e + f*x)**5, x)","F",0
458,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**3,x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \tanh^{3}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*tanh(e + f*x)**3, x)","F",0
459,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \tanh{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*tanh(e + f*x), x)","F",0
460,0,0,0,0.000000," ","integrate(coth(f*x+e)*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \coth{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*coth(e + f*x), x)","F",0
461,0,0,0,0.000000," ","integrate(coth(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \coth^{3}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*coth(e + f*x)**3, x)","F",0
462,-1,0,0,0.000000," ","integrate(coth(f*x+e)**5*(a+b*sinh(f*x+e)**2)**(1/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
463,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**4,x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \tanh^{4}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*tanh(e + f*x)**4, x)","F",0
464,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2)*tanh(f*x+e)**2,x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \tanh^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*tanh(e + f*x)**2, x)","F",0
465,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2), x)","F",0
466,0,0,0,0.000000," ","integrate(coth(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \coth^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*coth(e + f*x)**2, x)","F",0
467,0,0,0,0.000000," ","integrate(coth(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \sqrt{a + b \sinh^{2}{\left(e + f x \right)}} \coth^{4}{\left(e + f x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(e + f*x)**2)*coth(e + f*x)**4, x)","F",0
468,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2)*tanh(f*x+e)**5,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
469,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2)*tanh(f*x+e)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
470,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2)*tanh(f*x+e),x)","\int \left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}} \tanh{\left(e + f x \right)}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(3/2)*tanh(e + f*x), x)","F",0
471,-1,0,0,0.000000," ","integrate(coth(f*x+e)*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
472,-1,0,0,0.000000," ","integrate(coth(f*x+e)**3*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
473,-1,0,0,0.000000," ","integrate(coth(f*x+e)**5*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
474,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2)*tanh(f*x+e)**4,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
475,0,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2)*tanh(f*x+e)**2,x)","\int \left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}} \tanh^{2}{\left(e + f x \right)}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(3/2)*tanh(e + f*x)**2, x)","F",0
476,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
477,-1,0,0,0.000000," ","integrate(coth(f*x+e)**2*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
478,-1,0,0,0.000000," ","integrate(coth(f*x+e)**4*(a+b*sinh(f*x+e)**2)**(3/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
479,0,0,0,0.000000," ","integrate(tanh(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{5}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(tanh(e + f*x)**5/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
480,0,0,0,0.000000," ","integrate(tanh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{3}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(tanh(e + f*x)**3/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
481,0,0,0,0.000000," ","integrate(tanh(f*x+e)/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(tanh(e + f*x)/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
482,0,0,0,0.000000," ","integrate(coth(f*x+e)/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(coth(e + f*x)/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
483,0,0,0,0.000000," ","integrate(coth(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{3}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(coth(e + f*x)**3/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
484,0,0,0,0.000000," ","integrate(coth(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{5}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(coth(e + f*x)**5/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
485,0,0,0,0.000000," ","integrate(tanh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{4}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(tanh(e + f*x)**4/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
486,0,0,0,0.000000," ","integrate(tanh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\tanh^{2}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(tanh(e + f*x)**2/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
487,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{1}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(1/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
488,0,0,0,0.000000," ","integrate(coth(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{2}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(coth(e + f*x)**2/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
489,0,0,0,0.000000," ","integrate(coth(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(1/2),x)","\int \frac{\coth^{4}{\left(e + f x \right)}}{\sqrt{a + b \sinh^{2}{\left(e + f x \right)}}}\, dx"," ",0,"Integral(coth(e + f*x)**4/sqrt(a + b*sinh(e + f*x)**2), x)","F",0
490,0,0,0,0.000000," ","integrate(tanh(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{5}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**5/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
491,0,0,0,0.000000," ","integrate(tanh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{3}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**3/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
492,0,0,0,0.000000," ","integrate(tanh(f*x+e)/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
493,0,0,0,0.000000," ","integrate(coth(f*x+e)/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
494,0,0,0,0.000000," ","integrate(coth(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{3}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**3/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
495,0,0,0,0.000000," ","integrate(coth(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{5}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**5/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
496,0,0,0,0.000000," ","integrate(tanh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{4}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**4/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
497,0,0,0,0.000000," ","integrate(tanh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\tanh^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
498,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{1}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(-3/2), x)","F",0
499,0,0,0,0.000000," ","integrate(coth(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
500,0,0,0,0.000000," ","integrate(coth(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(3/2),x)","\int \frac{\coth^{4}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{3}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**4/(a + b*sinh(e + f*x)**2)**(3/2), x)","F",0
501,0,0,0,0.000000," ","integrate(tanh(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\tanh^{5}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**5/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
502,0,0,0,0.000000," ","integrate(tanh(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\tanh^{3}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**3/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
503,0,0,0,0.000000," ","integrate(tanh(f*x+e)/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\tanh{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
504,0,0,0,0.000000," ","integrate(coth(f*x+e)/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\coth{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
505,0,0,0,0.000000," ","integrate(coth(f*x+e)**3/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\coth^{3}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**3/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
506,-1,0,0,0.000000," ","integrate(coth(f*x+e)**5/(a+b*sinh(f*x+e)**2)**(5/2),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
507,0,0,0,0.000000," ","integrate(tanh(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\tanh^{4}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**4/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
508,0,0,0,0.000000," ","integrate(tanh(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\tanh^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(tanh(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
509,0,0,0,0.000000," ","integrate(1/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{1}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral((a + b*sinh(e + f*x)**2)**(-5/2), x)","F",0
510,0,0,0,0.000000," ","integrate(coth(f*x+e)**2/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\coth^{2}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**2/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
511,0,0,0,0.000000," ","integrate(coth(f*x+e)**4/(a+b*sinh(f*x+e)**2)**(5/2),x)","\int \frac{\coth^{4}{\left(e + f x \right)}}{\left(a + b \sinh^{2}{\left(e + f x \right)}\right)^{\frac{5}{2}}}\, dx"," ",0,"Integral(coth(e + f*x)**4/(a + b*sinh(e + f*x)**2)**(5/2), x)","F",0
512,-1,0,0,0.000000," ","integrate((a+b*sinh(f*x+e)**2)**p*(d*tanh(f*x+e))**m,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
513,-1,0,0,0.000000," ","integrate((a+b*sinh(d*x+c)**2)**p*tanh(d*x+c)**3,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
514,-1,0,0,0.000000," ","integrate((a+b*sinh(d*x+c)**2)**p*tanh(d*x+c),x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
515,-1,0,0,0.000000," ","integrate(coth(d*x+c)*(a+b*sinh(d*x+c)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
516,-1,0,0,0.000000," ","integrate(coth(d*x+c)**3*(a+b*sinh(d*x+c)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
517,-1,0,0,0.000000," ","integrate((a+b*sinh(d*x+c)**2)**p*tanh(d*x+c)**4,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
518,-1,0,0,0.000000," ","integrate((a+b*sinh(d*x+c)**2)**p*tanh(d*x+c)**2,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
519,-1,0,0,0.000000," ","integrate(coth(d*x+c)**2*(a+b*sinh(d*x+c)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
520,-1,0,0,0.000000," ","integrate(coth(d*x+c)**4*(a+b*sinh(d*x+c)**2)**p,x)","\text{Timed out}"," ",0,"Timed out","F(-1)",0
521,0,0,0,0.000000," ","integrate(coth(x)**3/(a+b*sinh(x)**3),x)","\int \frac{\coth^{3}{\left(x \right)}}{a + b \sinh^{3}{\left(x \right)}}\, dx"," ",0,"Integral(coth(x)**3/(a + b*sinh(x)**3), x)","F",0
522,0,0,0,0.000000," ","integrate(coth(x)/(a+b*sinh(x)**3)**(1/2),x)","\int \frac{\coth{\left(x \right)}}{\sqrt{a + b \sinh^{3}{\left(x \right)}}}\, dx"," ",0,"Integral(coth(x)/sqrt(a + b*sinh(x)**3), x)","F",0
523,0,0,0,0.000000," ","integrate(coth(x)*(a+b*sinh(x)**3)**(1/2),x)","\int \sqrt{a + b \sinh^{3}{\left(x \right)}} \coth{\left(x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(x)**3)*coth(x), x)","F",0
524,0,0,0,0.000000," ","integrate(coth(x)/(a+b*sinh(x)**n)**(1/2),x)","\int \frac{\coth{\left(x \right)}}{\sqrt{a + b \sinh^{n}{\left(x \right)}}}\, dx"," ",0,"Integral(coth(x)/sqrt(a + b*sinh(x)**n), x)","F",0
525,0,0,0,0.000000," ","integrate(coth(x)*(a+b*sinh(x)**n)**(1/2),x)","\int \sqrt{a + b \sinh^{n}{\left(x \right)}} \coth{\left(x \right)}\, dx"," ",0,"Integral(sqrt(a + b*sinh(x)**n)*coth(x), x)","F",0
