1,1,65,0,0.707092," ","integrate(tan(x)^4/(a+a*cos(x)),x, algorithm=""giac"")","\frac{\log\left({\left| \tan\left(\frac{1}{2} \, x\right) + 1 \right|}\right)}{2 \, a} - \frac{\log\left({\left| \tan\left(\frac{1}{2} \, x\right) - 1 \right|}\right)}{2 \, a} - \frac{3 \, \tan\left(\frac{1}{2} \, x\right)^{5} + 8 \, \tan\left(\frac{1}{2} \, x\right)^{3} - 3 \, \tan\left(\frac{1}{2} \, x\right)}{3 \, {\left(\tan\left(\frac{1}{2} \, x\right)^{2} - 1\right)}^{3} a}"," ",0,"1/2*log(abs(tan(1/2*x) + 1))/a - 1/2*log(abs(tan(1/2*x) - 1))/a - 1/3*(3*tan(1/2*x)^5 + 8*tan(1/2*x)^3 - 3*tan(1/2*x))/((tan(1/2*x)^2 - 1)^3*a)","B",0
2,1,15,0,0.363843," ","integrate(tan(x)^3/(a+a*cos(x)),x, algorithm=""giac"")","-\frac{2 \, \cos\left(x\right) - 1}{2 \, a \cos\left(x\right)^{2}}"," ",0,"-1/2*(2*cos(x) - 1)/(a*cos(x)^2)","A",0
3,1,45,0,0.425241," ","integrate(tan(x)^2/(a+a*cos(x)),x, algorithm=""giac"")","-\frac{\log\left({\left| \tan\left(\frac{1}{2} \, x\right) + 1 \right|}\right)}{a} + \frac{\log\left({\left| \tan\left(\frac{1}{2} \, x\right) - 1 \right|}\right)}{a} - \frac{2 \, \tan\left(\frac{1}{2} \, x\right)}{{\left(\tan\left(\frac{1}{2} \, x\right)^{2} - 1\right)} a}"," ",0,"-log(abs(tan(1/2*x) + 1))/a + log(abs(tan(1/2*x) - 1))/a - 2*tan(1/2*x)/((tan(1/2*x)^2 - 1)*a)","B",0
4,1,19,0,0.390479," ","integrate(tan(x)/(a+a*cos(x)),x, algorithm=""giac"")","\frac{\log\left(\cos\left(x\right) + 1\right)}{a} - \frac{\log\left({\left| \cos\left(x\right) \right|}\right)}{a}"," ",0,"log(cos(x) + 1)/a - log(abs(cos(x)))/a","A",0
5,1,34,0,0.473654," ","integrate(cot(x)/(a+a*cos(x)),x, algorithm=""giac"")","-\frac{\log\left(\cos\left(x\right) + 1\right)}{4 \, a} + \frac{\log\left(-\cos\left(x\right) + 1\right)}{4 \, a} - \frac{1}{2 \, a {\left(\cos\left(x\right) + 1\right)}}"," ",0,"-1/4*log(cos(x) + 1)/a + 1/4*log(-cos(x) + 1)/a - 1/2/(a*(cos(x) + 1))","A",0
6,1,37,0,0.472121," ","integrate(cot(x)^2/(a+a*cos(x)),x, algorithm=""giac"")","\frac{a^{2} \tan\left(\frac{1}{2} \, x\right)^{3} - 6 \, a^{2} \tan\left(\frac{1}{2} \, x\right)}{12 \, a^{3}} - \frac{1}{4 \, a \tan\left(\frac{1}{2} \, x\right)}"," ",0,"1/12*(a^2*tan(1/2*x)^3 - 6*a^2*tan(1/2*x))/a^3 - 1/4/(a*tan(1/2*x))","A",0
7,1,50,0,0.486531," ","integrate(cot(x)^3/(a+a*cos(x)),x, algorithm=""giac"")","\frac{3 \, \log\left(\cos\left(x\right) + 1\right)}{16 \, a} - \frac{3 \, \log\left(-\cos\left(x\right) + 1\right)}{16 \, a} + \frac{5 \, \cos\left(x\right)^{2} + \cos\left(x\right) - 2}{8 \, a {\left(\cos\left(x\right) + 1\right)}^{2} {\left(\cos\left(x\right) - 1\right)}}"," ",0,"3/16*log(cos(x) + 1)/a - 3/16*log(-cos(x) + 1)/a + 1/8*(5*cos(x)^2 + cos(x) - 2)/(a*(cos(x) + 1)^2*(cos(x) - 1))","A",0
8,1,59,0,0.368500," ","integrate(cot(x)^4/(a+a*cos(x)),x, algorithm=""giac"")","\frac{12 \, \tan\left(\frac{1}{2} \, x\right)^{2} - 1}{48 \, a \tan\left(\frac{1}{2} \, x\right)^{3}} + \frac{3 \, a^{4} \tan\left(\frac{1}{2} \, x\right)^{5} - 20 \, a^{4} \tan\left(\frac{1}{2} \, x\right)^{3} + 90 \, a^{4} \tan\left(\frac{1}{2} \, x\right)}{240 \, a^{5}}"," ",0,"1/48*(12*tan(1/2*x)^2 - 1)/(a*tan(1/2*x)^3) + 1/240*(3*a^4*tan(1/2*x)^5 - 20*a^4*tan(1/2*x)^3 + 90*a^4*tan(1/2*x))/a^5","A",0
9,1,28,0,0.565884," ","integrate(tan(3*x)/(1+cos(3*x))^2,x, algorithm=""giac"")","-\frac{1}{3 \, {\left(\cos\left(3 \, x\right) + 1\right)}} + \frac{1}{3} \, \log\left(\cos\left(3 \, x\right) + 1\right) - \frac{1}{3} \, \log\left({\left| \cos\left(3 \, x\right) \right|}\right)"," ",0,"-1/3/(cos(3*x) + 1) + 1/3*log(cos(3*x) + 1) - 1/3*log(abs(cos(3*x)))","A",0
10,1,226,0,0.517011," ","integrate(tan(x)^4/(a+b*cos(x)),x, algorithm=""giac"")","\frac{{\left(3 \, a^{2} b - 2 \, b^{3}\right)} \log\left({\left| \tan\left(\frac{1}{2} \, x\right) + 1 \right|}\right)}{2 \, a^{4}} - \frac{{\left(3 \, a^{2} b - 2 \, b^{3}\right)} \log\left({\left| \tan\left(\frac{1}{2} \, x\right) - 1 \right|}\right)}{2 \, a^{4}} - \frac{2 \, {\left(a^{4} - 2 \, a^{2} b^{2} + b^{4}\right)} {\left(\pi \left \lfloor \frac{x}{2 \, \pi} + \frac{1}{2} \right \rfloor \mathrm{sgn}\left(-2 \, a + 2 \, b\right) + \arctan\left(-\frac{a \tan\left(\frac{1}{2} \, x\right) - b \tan\left(\frac{1}{2} \, x\right)}{\sqrt{a^{2} - b^{2}}}\right)\right)}}{\sqrt{a^{2} - b^{2}} a^{4}} + \frac{6 \, a^{2} \tan\left(\frac{1}{2} \, x\right)^{5} - 3 \, a b \tan\left(\frac{1}{2} \, x\right)^{5} - 6 \, b^{2} \tan\left(\frac{1}{2} \, x\right)^{5} - 20 \, a^{2} \tan\left(\frac{1}{2} \, x\right)^{3} + 12 \, b^{2} \tan\left(\frac{1}{2} \, x\right)^{3} + 6 \, a^{2} \tan\left(\frac{1}{2} \, x\right) + 3 \, a b \tan\left(\frac{1}{2} \, x\right) - 6 \, b^{2} \tan\left(\frac{1}{2} \, x\right)}{3 \, {\left(\tan\left(\frac{1}{2} \, x\right)^{2} - 1\right)}^{3} a^{3}}"," ",0,"1/2*(3*a^2*b - 2*b^3)*log(abs(tan(1/2*x) + 1))/a^4 - 1/2*(3*a^2*b - 2*b^3)*log(abs(tan(1/2*x) - 1))/a^4 - 2*(a^4 - 2*a^2*b^2 + b^4)*(pi*floor(1/2*x/pi + 1/2)*sgn(-2*a + 2*b) + arctan(-(a*tan(1/2*x) - b*tan(1/2*x))/sqrt(a^2 - b^2)))/(sqrt(a^2 - b^2)*a^4) + 1/3*(6*a^2*tan(1/2*x)^5 - 3*a*b*tan(1/2*x)^5 - 6*b^2*tan(1/2*x)^5 - 20*a^2*tan(1/2*x)^3 + 12*b^2*tan(1/2*x)^3 + 6*a^2*tan(1/2*x) + 3*a*b*tan(1/2*x) - 6*b^2*tan(1/2*x))/((tan(1/2*x)^2 - 1)^3*a^3)","B",0
11,1,66,0,0.505509," ","integrate(tan(x)^3/(a+b*cos(x)),x, algorithm=""giac"")","\frac{{\left(a^{2} - b^{2}\right)} \log\left({\left| \cos\left(x\right) \right|}\right)}{a^{3}} - \frac{{\left(a^{2} b - b^{3}\right)} \log\left({\left| b \cos\left(x\right) + a \right|}\right)}{a^{3} b} - \frac{2 \, a b \cos\left(x\right) - a^{2}}{2 \, a^{3} \cos\left(x\right)^{2}}"," ",0,"(a^2 - b^2)*log(abs(cos(x)))/a^3 - (a^2*b - b^3)*log(abs(b*cos(x) + a))/(a^3*b) - 1/2*(2*a*b*cos(x) - a^2)/(a^3*cos(x)^2)","A",0
12,1,111,0,0.483604," ","integrate(tan(x)^2/(a+b*cos(x)),x, algorithm=""giac"")","-\frac{b \log\left({\left| \tan\left(\frac{1}{2} \, x\right) + 1 \right|}\right)}{a^{2}} + \frac{b \log\left({\left| \tan\left(\frac{1}{2} \, x\right) - 1 \right|}\right)}{a^{2}} + \frac{2 \, {\left(\pi \left \lfloor \frac{x}{2 \, \pi} + \frac{1}{2} \right \rfloor \mathrm{sgn}\left(-2 \, a + 2 \, b\right) + \arctan\left(-\frac{a \tan\left(\frac{1}{2} \, x\right) - b \tan\left(\frac{1}{2} \, x\right)}{\sqrt{a^{2} - b^{2}}}\right)\right)} \sqrt{a^{2} - b^{2}}}{a^{2}} - \frac{2 \, \tan\left(\frac{1}{2} \, x\right)}{{\left(\tan\left(\frac{1}{2} \, x\right)^{2} - 1\right)} a}"," ",0,"-b*log(abs(tan(1/2*x) + 1))/a^2 + b*log(abs(tan(1/2*x) - 1))/a^2 + 2*(pi*floor(1/2*x/pi + 1/2)*sgn(-2*a + 2*b) + arctan(-(a*tan(1/2*x) - b*tan(1/2*x))/sqrt(a^2 - b^2)))*sqrt(a^2 - b^2)/a^2 - 2*tan(1/2*x)/((tan(1/2*x)^2 - 1)*a)","B",0
13,1,22,0,0.419772," ","integrate(tan(x)/(a+b*cos(x)),x, algorithm=""giac"")","\frac{\log\left({\left| b \cos\left(x\right) + a \right|}\right)}{a} - \frac{\log\left({\left| \cos\left(x\right) \right|}\right)}{a}"," ",0,"log(abs(b*cos(x) + a))/a - log(abs(cos(x)))/a","A",0
14,1,54,0,0.433525," ","integrate(cot(x)/(a+b*cos(x)),x, algorithm=""giac"")","-\frac{a b \log\left({\left| b \cos\left(x\right) + a \right|}\right)}{a^{2} b - b^{3}} + \frac{\log\left(\cos\left(x\right) + 1\right)}{2 \, {\left(a - b\right)}} + \frac{\log\left(-\cos\left(x\right) + 1\right)}{2 \, {\left(a + b\right)}}"," ",0,"-a*b*log(abs(b*cos(x) + a))/(a^2*b - b^3) + 1/2*log(cos(x) + 1)/(a - b) + 1/2*log(-cos(x) + 1)/(a + b)","A",0
15,1,91,0,0.488570," ","integrate(cot(x)^2/(a+b*cos(x)),x, algorithm=""giac"")","\frac{2 \, {\left(\pi \left \lfloor \frac{x}{2 \, \pi} + \frac{1}{2} \right \rfloor \mathrm{sgn}\left(-2 \, a + 2 \, b\right) + \arctan\left(-\frac{a \tan\left(\frac{1}{2} \, x\right) - b \tan\left(\frac{1}{2} \, x\right)}{\sqrt{a^{2} - b^{2}}}\right)\right)} a^{2}}{{\left(a^{2} - b^{2}\right)}^{\frac{3}{2}}} + \frac{\tan\left(\frac{1}{2} \, x\right)}{2 \, {\left(a - b\right)}} - \frac{1}{2 \, {\left(a + b\right)} \tan\left(\frac{1}{2} \, x\right)}"," ",0,"2*(pi*floor(1/2*x/pi + 1/2)*sgn(-2*a + 2*b) + arctan(-(a*tan(1/2*x) - b*tan(1/2*x))/sqrt(a^2 - b^2)))*a^2/(a^2 - b^2)^(3/2) + 1/2*tan(1/2*x)/(a - b) - 1/2/((a + b)*tan(1/2*x))","A",0
16,1,138,0,0.459556," ","integrate(cot(x)^3/(a+b*cos(x)),x, algorithm=""giac"")","\frac{a^{3} b \log\left({\left| b \cos\left(x\right) + a \right|}\right)}{a^{4} b - 2 \, a^{2} b^{3} + b^{5}} - \frac{{\left(2 \, a - b\right)} \log\left(\cos\left(x\right) + 1\right)}{4 \, {\left(a^{2} - 2 \, a b + b^{2}\right)}} - \frac{{\left(2 \, a + b\right)} \log\left(-\cos\left(x\right) + 1\right)}{4 \, {\left(a^{2} + 2 \, a b + b^{2}\right)}} + \frac{a^{3} - a b^{2} - {\left(a^{2} b - b^{3}\right)} \cos\left(x\right)}{2 \, {\left(a + b\right)}^{2} {\left(a - b\right)}^{2} {\left(\cos\left(x\right) + 1\right)} {\left(\cos\left(x\right) - 1\right)}}"," ",0,"a^3*b*log(abs(b*cos(x) + a))/(a^4*b - 2*a^2*b^3 + b^5) - 1/4*(2*a - b)*log(cos(x) + 1)/(a^2 - 2*a*b + b^2) - 1/4*(2*a + b)*log(-cos(x) + 1)/(a^2 + 2*a*b + b^2) + 1/2*(a^3 - a*b^2 - (a^2*b - b^3)*cos(x))/((a + b)^2*(a - b)^2*(cos(x) + 1)*(cos(x) - 1))","A",0
17,1,210,0,0.802061," ","integrate(cot(x)^4/(a+b*cos(x)),x, algorithm=""giac"")","-\frac{2 \, {\left(\pi \left \lfloor \frac{x}{2 \, \pi} + \frac{1}{2} \right \rfloor \mathrm{sgn}\left(-2 \, a + 2 \, b\right) + \arctan\left(-\frac{a \tan\left(\frac{1}{2} \, x\right) - b \tan\left(\frac{1}{2} \, x\right)}{\sqrt{a^{2} - b^{2}}}\right)\right)} a^{4}}{{\left(a^{4} - 2 \, a^{2} b^{2} + b^{4}\right)} \sqrt{a^{2} - b^{2}}} + \frac{a^{2} \tan\left(\frac{1}{2} \, x\right)^{3} - 2 \, a b \tan\left(\frac{1}{2} \, x\right)^{3} + b^{2} \tan\left(\frac{1}{2} \, x\right)^{3} - 15 \, a^{2} \tan\left(\frac{1}{2} \, x\right) + 24 \, a b \tan\left(\frac{1}{2} \, x\right) - 9 \, b^{2} \tan\left(\frac{1}{2} \, x\right)}{24 \, {\left(a^{3} - 3 \, a^{2} b + 3 \, a b^{2} - b^{3}\right)}} + \frac{15 \, a \tan\left(\frac{1}{2} \, x\right)^{2} + 9 \, b \tan\left(\frac{1}{2} \, x\right)^{2} - a - b}{24 \, {\left(a^{2} + 2 \, a b + b^{2}\right)} \tan\left(\frac{1}{2} \, x\right)^{3}}"," ",0,"-2*(pi*floor(1/2*x/pi + 1/2)*sgn(-2*a + 2*b) + arctan(-(a*tan(1/2*x) - b*tan(1/2*x))/sqrt(a^2 - b^2)))*a^4/((a^4 - 2*a^2*b^2 + b^4)*sqrt(a^2 - b^2)) + 1/24*(a^2*tan(1/2*x)^3 - 2*a*b*tan(1/2*x)^3 + b^2*tan(1/2*x)^3 - 15*a^2*tan(1/2*x) + 24*a*b*tan(1/2*x) - 9*b^2*tan(1/2*x))/(a^3 - 3*a^2*b + 3*a*b^2 - b^3) + 1/24*(15*a*tan(1/2*x)^2 + 9*b*tan(1/2*x)^2 - a - b)/((a^2 + 2*a*b + b^2)*tan(1/2*x)^3)","A",0
18,1,68,0,0.691800," ","integrate(cot(x)/(3-cos(x))^(1/2),x, algorithm=""giac"")","\frac{1}{4} \, \sqrt{2} \log\left(\frac{{\left| -2 \, \sqrt{2} + 2 \, \sqrt{-\cos\left(x\right) + 3} \right|}}{2 \, {\left(\sqrt{2} + \sqrt{-\cos\left(x\right) + 3}\right)}}\right) - \frac{1}{4} \, \log\left(\sqrt{-\cos\left(x\right) + 3} + 2\right) + \frac{1}{4} \, \log\left(-\sqrt{-\cos\left(x\right) + 3} + 2\right)"," ",0,"1/4*sqrt(2)*log(1/2*abs(-2*sqrt(2) + 2*sqrt(-cos(x) + 3))/(sqrt(2) + sqrt(-cos(x) + 3))) - 1/4*log(sqrt(-cos(x) + 3) + 2) + 1/4*log(-sqrt(-cos(x) + 3) + 2)","B",0
19,1,34,0,0.378830," ","integrate((a+b*cos(x))^(1/2)*tan(x),x, algorithm=""giac"")","-\frac{2 \, a \arctan\left(\frac{\sqrt{b \cos\left(x\right) + a}}{\sqrt{-a}}\right)}{\sqrt{-a}} - 2 \, \sqrt{b \cos\left(x\right) + a}"," ",0,"-2*a*arctan(sqrt(b*cos(x) + a)/sqrt(-a))/sqrt(-a) - 2*sqrt(b*cos(x) + a)","A",0
20,1,22,0,0.404284," ","integrate(tan(x)/(a+b*cos(x))^(1/2),x, algorithm=""giac"")","-\frac{2 \, \arctan\left(\frac{\sqrt{b \cos\left(x\right) + a}}{\sqrt{-a}}\right)}{\sqrt{-a}}"," ",0,"-2*arctan(sqrt(b*cos(x) + a)/sqrt(-a))/sqrt(-a)","A",0
21,0,0,0,0.000000," ","integrate((e*tan(d*x+c))^(1/2)/(a+b*cos(d*x+c)),x, algorithm=""giac"")","\int \frac{\sqrt{e \tan\left(d x + c\right)}}{b \cos\left(d x + c\right) + a}\,{d x}"," ",0,"integrate(sqrt(e*tan(d*x + c))/(b*cos(d*x + c) + a), x)","F",0
22,-2,0,0,0.000000," ","integrate((a+b*cos(f*x+e))^m*(g*tan(f*x+e))^p,x, algorithm=""giac"")","\text{Exception raised: TypeError}"," ",0,"Exception raised: TypeError >> An error occurred running a Giac command:INPUT:sage2:=int(sage0,x):;OUTPUT:Simplification assuming g near 0Unable to check sign: (pi/x/2)>(-pi/x/2)Unable to check sign: (pi/x/2)>(-pi/x/2)Simplification assuming f near 0Simplification assuming x near 0Simplification assuming a near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Evaluation time: 0.55Unable to divide, perhaps due to rounding error%%%{-268435456,[0,10,0,10,16,0,0,4]%%%}+%%%{1946157056,[0,10,0,10,14,0,0,6]%%%}+%%%{-5570035712,[0,10,0,10,12,0,0,8]%%%}+%%%{7985954816,[0,10,0,10,10,0,0,10]%%%}+%%%{-5972688896,[0,10,0,10,8,0,0,12]%%%}+%%%{2147483648,[0,10,0,10,6,0,0,14]%%%}+%%%{-268435456,[0,10,0,10,4,0,0,16]%%%}+%%%{805306368,[0,9,0,10,16,1,0,4]%%%}+%%%{268435456,[0,9,0,10,16,0,1,4]%%%}+%%%{-5905580032,[0,9,0,10,14,1,0,6]%%%}+%%%{-2550136832,[0,9,0,10,14,0,1,6]%%%}+%%%{17179869184,[0,9,0,10,12,1,0,8]%%%}+%%%{9529458688,[0,9,0,10,12,0,1,8]%%%}+%%%{-25232932864,[0,9,0,10,10,1,0,10]%%%}+%%%{-18119393280,[0,9,0,10,10,0,1,10]%%%}+%%%{19595788288,[0,9,0,10,8,1,0,12]%%%}+%%%{18656264192,[0,9,0,10,8,0,1,12]%%%}+%%%{-7516192768,[0,9,0,10,6,1,0,14]%%%}+%%%{-9932111872,[0,9,0,10,6,0,1,14]%%%}+%%%{1073741824,[0,9,0,10,4,1,0,16]%%%}+%%%{2147483648,[0,9,0,10,4,0,1,16]%%%}+%%%{-872415232,[0,8,0,10,16,2,0,4]%%%}+%%%{-939524096,[0,8,0,10,16,1,1,4]%%%}+%%%{738197504,[0,8,0,10,16,0,2,4]%%%}+%%%{6241124352,[0,8,0,10,14,2,0,6]%%%}+%%%{8455716864,[0,8,0,10,14,1,1,6]%%%}+%%%{-5234491392,[0,8,0,10,14,0,2,6]%%%}+%%%{-18320719872,[0,8,0,10,12,2,0,8]%%%}+%%%{-30467424256,[0,8,0,10,12,1,1,8]%%%}+%%%{14763950080,[0,8,0,10,12,0,2,8]%%%}+%%%{27850178560,[0,8,0,10,10,2,0,10]%%%}+%%%{56505663488,[0,8,0,10,10,1,1,10]%%%}+%%%{-20803747840,[0,8,0,10,10,0,2,10]%%%}+%%%{-22951231488,[0,8,0,10,8,2,0,12]%%%}+%%%{-57176752128,[0,8,0,10,8,1,1,12]%%%}+%%%{15099494400,[0,8,0,10,8,0,2,12]%%%}+%%%{9663676416,[0,8,0,10,6,2,0,14]%%%}+%%%{30064771072,[0,8,0,10,6,1,1,14]%%%}+%%%{-5100273664,[0,8,0,10,6,0,2,14]%%%}+%%%{-1610612736,[0,8,0,10,4,2,0,16]%%%}+%%%{-6442450944,[0,8,0,10,4,1,1,16]%%%}+%%%{536870912,[0,8,0,10,4,0,2,16]%%%}+%%%{402653184,[0,7,0,10,16,3,0,4]%%%}+%%%{1207959552,[0,7,0,10,16,2,1,4]%%%}+%%%{-2013265920,[0,7,0,10,16,1,2,4]%%%}+%%%{-671088640,[0,7,0,10,16,0,3,4]%%%}+%%%{-2550136832,[0,7,0,10,14,3,0,6]%%%}+%%%{-10066329600,[0,7,0,10,14,2,1,6]%%%}+%%%{14898167808,[0,7,0,10,14,1,2,6]%%%}+%%%{6845104128,[0,7,0,10,14,0,3,6]%%%}+%%%{7381975040,[0,7,0,10,12,3,0,8]%%%}+%%%{34225520640,[0,7,0,10,12,2,1,8]%%%}+%%%{-43352326144,[0,7,0,10,12,1,2,8]%%%}+%%%{-26709327872,[0,7,0,10,12,0,3,8]%%%}+%%%{-11945377792,[0,7,0,10,10,3,0,10]%%%}+%%%{-60800630784,[0,7,0,10,10,2,1,10]%%%}+%%%{62948114432,[0,7,0,10,10,1,2,10]%%%}+%%%{52210696192,[0,7,0,10,10,0,3,10]%%%}+%%%{11005853696,[0,7,0,10,8,3,0,12]%%%}+%%%{59592671232,[0,7,0,10,8,2,1,12]%%%}+%%%{-47513075712,[0,7,0,10,8,1,2,12]%%%}+%%%{-54760833024,[0,7,0,10,8,0,3,12]%%%}+%%%{-5368709120,[0,7,0,10,6,3,0,14]%%%}+%%%{-30601641984,[0,7,0,10,6,2,1,14]%%%}+%%%{17179869184,[0,7,0,10,6,1,2,14]%%%}+%%%{29527900160,[0,7,0,10,6,0,3,14]%%%}+%%%{1073741824,[0,7,0,10,4,3,0,16]%%%}+%%%{6442450944,[0,7,0,10,4,2,1,16]%%%}+%%%{-2147483648,[0,7,0,10,4,1,2,16]%%%}+%%%{-6442450944,[0,7,0,10,4,0,3,16]%%%}+%%%{-67108864,[0,6,0,10,16,4,0,4]%%%}+%%%{-671088640,[0,6,0,10,16,3,1,4]%%%}+%%%{1879048192,[0,6,0,10,16,2,2,4]%%%}+%%%{2281701376,[0,6,0,10,16,1,3,4]%%%}+%%%{-738197504,[0,6,0,10,16,0,4,4]%%%}+%%%{268435456,[0,6,0,10,14,4,0,6]%%%}+%%%{4966055936,[0,6,0,10,14,3,1,6]%%%}+%%%{-14092861440,[0,6,0,10,14,2,2,6]%%%}+%%%{-22145925120,[0,6,0,10,14,1,3,6]%%%}+%%%{4831838208,[0,6,0,10,14,0,4,6]%%%}+%%%{-671088640,[0,6,0,10,12,4,0,8]%%%}+%%%{-15166603264,[0,6,0,10,12,3,1,8]%%%}+%%%{42278584320,[0,6,0,10,12,2,2,8]%%%}+%%%{83886080000,[0,6,0,10,12,1,3,8]%%%}+%%%{-13019119616,[0,6,0,10,12,0,4,8]%%%}+%%%{1342177280,[0,6,0,10,10,4,0,10]%%%}+%%%{24561844224,[0,6,0,10,10,3,1,10]%%%}+%%%{-64290291712,[0,6,0,10,10,2,2,10]%%%}+%%%{-160927055872,[0,6,0,10,10,1,3,10]%%%}+%%%{17716740096,[0,6,0,10,10,0,4,10]%%%}+%%%{-1677721600,[0,6,0,10,8,4,0,12]%%%}+%%%{-22280142848,[0,6,0,10,8,3,1,12]%%%}+%%%{51942260736,[0,6,0,10,8,2,2,12]%%%}+%%%{166698418176,[0,6,0,10,8,1,3,12]%%%}+%%%{-12280922112,[0,6,0,10,8,0,4,12]%%%}+%%%{1073741824,[0,6,0,10,6,4,0,14]%%%}+%%%{10737418240,[0,6,0,10,6,3,1,14]%%%}+%%%{-20937965568,[0,6,0,10,6,2,2,14]%%%}+%%%{-89120571392,[0,6,0,10,6,1,3,14]%%%}+%%%{3758096384,[0,6,0,10,6,0,4,14]%%%}+%%%{-268435456,[0,6,0,10,4,4,0,16]%%%}+%%%{-2147483648,[0,6,0,10,4,3,1,16]%%%}+%%%{3221225472,[0,6,0,10,4,2,2,16]%%%}+%%%{19327352832,[0,6,0,10,4,1,3,16]%%%}+%%%{-268435456,[0,6,0,10,4,0,4,16]%%%}+%%%{134217728,[0,5,0,10,16,4,1,4]%%%}+%%%{-671088640,[0,5,0,10,16,3,2,4]%%%}+%%%{-2818572288,[0,5,0,10,16,2,3,4]%%%}+%%%{1744830464,[0,5,0,10,16,1,4,4]%%%}+%%%{536870912,[0,5,0,10,16,0,5,4]%%%}+%%%{-805306368,[0,5,0,10,14,4,1,6]%%%}+%%%{4429185024,[0,5,0,10,14,3,2,6]%%%}+%%%{25367150592,[0,5,0,10,14,2,3,6]%%%}+%%%{-12482248704,[0,5,0,10,14,1,4,6]%%%}+%%%{-6039797760,[0,5,0,10,14,0,5,6]%%%}+%%%{1879048192,[0,5,0,10,12,4,1,8]%%%}+%%%{-13555990528,[0,5,0,10,12,3,2,8]%%%}+%%%{-91402272768,[0,5,0,10,12,2,3,8]%%%}+%%%{35567697920,[0,5,0,10,12,1,4,8]%%%}+%%%{24830279680,[0,5,0,10,12,0,5,8]%%%}+%%%{-2147483648,[0,5,0,10,10,4,1,10]%%%}+%%%{22951231488,[0,5,0,10,10,3,2,10]%%%}+%%%{169516990464,[0,5,0,10,10,2,3,10]%%%}+%%%{-50331648000,[0,5,0,10,10,1,4,10]%%%}+%%%{-50063212544,[0,5,0,10,10,0,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0,10,2,7,10]%%%}+%%%{-134217728,[0,1,0,10,10,1,8,10]%%%}+%%%{1207959552,[0,1,0,10,8,4,5,12]%%%}+%%%{268435456,[0,1,0,10,8,3,6,12]%%%}+%%%{-52344913920,[0,1,0,10,8,2,7,12]%%%}+%%%{-268435456,[0,1,0,10,6,4,5,14]%%%}+%%%{28991029248,[0,1,0,10,6,2,7,14]%%%}+%%%{-6442450944,[0,1,0,10,4,2,7,16]%%%}+%%%{-67108864,[0,0,0,10,16,4,6,4]%%%}+%%%{134217728,[0,0,0,10,16,3,7,4]%%%}+%%%{-67108864,[0,0,0,10,16,2,8,4]%%%}+%%%{536870912,[0,0,0,10,14,4,6,6]%%%}+%%%{-1744830464,[0,0,0,10,14,3,7,6]%%%}+%%%{201326592,[0,0,0,10,14,2,8,6]%%%}+%%%{-1476395008,[0,0,0,10,12,4,6,8]%%%}+%%%{7650410496,[0,0,0,10,12,3,7,8]%%%}+%%%{-201326592,[0,0,0,10,12,2,8,8]%%%}+%%%{1879048192,[0,0,0,10,10,4,6,10]%%%}+%%%{-15971909632,[0,0,0,10,10,3,7,10]%%%}+%%%{67108864,[0,0,0,10,10,2,8,10]%%%}+%%%{-1140850688,[0,0,0,10,8,4,6,12]%%%}+%%%{17448304640,[0,0,0,10,8,3,7,12]%%%}+%%%{268435456,[0,0,0,10,6,4,6,14]%%%}+%%%{-9663676416,[0,0,0,10,6,3,7,14]%%%}+%%%{2147483648,[0,0,0,10,4,3,7,16]%%%} / %%%{1024,[0,4,0,4,8,0,0,0]%%%}+%%%{-4352,[0,4,0,4,6,0,0,2]%%%}+%%%{5120,[0,4,0,4,4,0,0,4]%%%}+%%%{-1024,[0,4,0,4,2,0,0,6]%%%}+%%%{-1024,[0,3,0,4,8,1,0,0]%%%}+%%%{-1024,[0,3,0,4,8,0,1,0]%%%}+%%%{4608,[0,3,0,4,6,1,0,2]%%%}+%%%{6656,[0,3,0,4,6,0,1,2]%%%}+%%%{-6144,[0,3,0,4,4,1,0,4]%%%}+%%%{-13312,[0,3,0,4,4,0,1,4]%%%}+%%%{2048,[0,3,0,4,2,1,0,6]%%%}+%%%{8192,[0,3,0,4,2,0,1,6]%%%}+%%%{256,[0,2,0,4,8,2,0,0]%%%}+%%%{1536,[0,2,0,4,8,1,1,0]%%%}+%%%{-768,[0,2,0,4,8,0,2,0]%%%}+%%%{-256,[0,2,0,4,6,2,0,2]%%%}+%%%{-8192,[0,2,0,4,6,1,1,2]%%%}+%%%{2816,[0,2,0,4,6,0,2,2]%%%}+%%%{1024,[0,2,0,4,4,2,0,4]%%%}+%%%{14336,[0,2,0,4,4,1,1,4]%%%}+%%%{-3072,[0,2,0,4,4,0,2,4]%%%}+%%%{-1024,[0,2,0,4,2,2,0,6]%%%}+%%%{-8192,[0,2,0,4,2,1,1,6]%%%}+%%%{-512,[0,1,0,4,8,2,1,0]%%%}+%%%{512,[0,1,0,4,8,0,3,0]%%%}+%%%{1536,[0,1,0,4,6,2,1,2]%%%}+%%%{-1536,[0,1,0,4,6,1,2,2]%%%}+%%%{-5120,[0,1,0,4,6,0,3,2]%%%}+%%%{-1024,[0,1,0,4,4,2,1,4]%%%}+%%%{2048,[0,1,0,4,4,1,2,4]%%%}+%%%{12288,[0,1,0,4,4,0,3,4]%%%}+%%%{-8192,[0,1,0,4,2,0,3,6]%%%}+%%%{256,[0,0,0,4,8,2,2,0]%%%}+%%%{-512,[0,0,0,4,8,1,3,0]%%%}+%%%{256,[0,0,0,4,8,0,4,0]%%%}+%%%{-1280,[0,0,0,4,6,2,2,2]%%%}+%%%{5120,[0,0,0,4,6,1,3,2]%%%}+%%%{1024,[0,0,0,4,4,2,2,4]%%%}+%%%{-12288,[0,0,0,4,4,1,3,4]%%%}+%%%{8192,[0,0,0,4,2,1,3,6]%%%} Error: Bad Argument Value","F(-2)",0
