cSubs = {              
c1 -> (r2^2 + r3^2 - D1) / (2r2 r3),
c2 -> (r3^2 + r1^2 - D2) / (2r3 r1),
c3 -> (r1^2 + r2^2 - D3) / (2r1 r2)
};

r2RSubs = {          
r1 -> Sqrt[R1],
r2 -> Sqrt[R2], 
r3 -> Sqrt[R3] 
};

RSubs = {              
R1-> (x-x1)^2 + (y-y1)^2 + Z, 
R2-> (x-x2)^2 + (y-y2)^2 + Z, 
R3-> (x-x3)^2 + (y-y3)^2 + Z
};

DSubs = {              
D1-> (x2-x3)^2 + (y2-y3)^2,
D2-> (x3-x1)^2 + (y3-y1)^2,
D3-> (x1-x2)^2 + (y1-y2)^2, 
d1->Sqrt[D1],
d2->Sqrt[D2],
d3->Sqrt[D3]
};

DRSubs = { 
D1 -> Expand[D1 /. DSubs],
D2 -> Expand[D2 /. DSubs],
D3 -> Expand[D3 /. DSubs],
R1 -> Expand[R1 /. RSubs],
R2 -> Expand[R2 /. RSubs],
R3 -> Expand[R3 /. RSubs]
};

tSubs = {       
x1-> (1-t1^2)/(1+t1^2), y1-> 2t1/(1+t1^2), 
x2-> (1-t2^2)/(1+t2^2), y2-> 2t2/(1+t2^2), 
x3-> (1-t3^2)/(1+t3^2), y3-> 2t3/(1+t3^2)
} ;
tSubsSp = {x1->((1-(t1^2))/(1+(t1^2))),y1->((2 t1)/(1+(t1^2))),x2->((1-(t2^2))/(1+(t2^2))),y2->((2 t2)/(1+(t2^2))),x3->((1-(t3^2))/(1+(t3^2))),y3->((2 t3)/(1+(t3^2))), 
t1->((t2+t3)/(-1+t2 t3))};     (*  t1 + t2 + t3 = t1 t2 t3 in special coordinate system  *)

untSubs = {
t1->y1/(1+x1),
t2->y2/(1+x2),
t3->y3/(1+x3)
} ;

H = 1-c1^2-c2^2-c3^2+2 c1 c2 c3;     (*  H = ξ^2  *)

LL =  (2/H) ((1-x1)y1(c1^2-1)+(1-x2)y2(c2^2-1)+(1-x3)y3(c3^2-1)+(y1+y2+y3)(1-c1 c2 c3));

RR = (2/H) ((1+x1)x1(c1^2-1)+(1+x2)x2(c2^2-1)+(1+x3)x3(c3^2-1)+(1+x1+x2+x3)(1-c1 c2 c3));

LLL = (1/(z^2))((-1+(x^2)+(y^2)) (y+2 x y-XH y-YH-x YH)+2 (1+x) y (z^2));
RRR = (1/(z^2))(-(-1+(x^2)+(y^2)) (-x+(x^2)+XH-x XH-(y^2)+y YH)-(-1+x-y) (-1+x+y) (z^2)); 

LRdeltoid = (L^2+R^2-10R -2)^2 - 4(1-2R)^3;

(* 
     Plotting Strongly Related and Weakly Related Points 
*)

SolveP3PCartesianWeakLoose[t1_,t2_,t3_,x_, y_, z_] := Module[
{ x1,x2,x3,y1,y2,y3,Z, R1,R2,R3,r1,r2,r3,c1,c2,c3,D1,D2,D3, quartic, u,uu,vv,list, i, RR1, RR2, RR3,Delta, xx, yy,RR, zz, ZZ, solns, Prec }, 
Prec = 20;
solns = {}; 
SetPrecision[t1,Prec];
SetPrecision[t2,Prec];
SetPrecision[t3,Prec];
SetPrecision[x,Prec];
SetPrecision[y,Prec];
SetPrecision[z,Prec];
x1 = SetPrecision[N[ (1-t1^2)/(1+t1^2)], Prec];
x2 = SetPrecision[N[ (1-t2^2)/(1+t2^2)], Prec];
x3 = SetPrecision[N[ (1-t3^2)/(1+t3^2)], Prec];
y1 = SetPrecision[N[ 2t1 /(1+t1^2)],Prec];
y2 = SetPrecision[N[ 2t2 /(1+t2^2)],Prec];
y3 = SetPrecision[N[ 2t3 /(1+t3^2)],Prec];
Z =   SetPrecision[z^2,Prec];
R1 = SetPrecision[(x-x1)^2 + (y-y1)^2 + Z, Prec];
R2 = SetPrecision[(x-x2)^2 + (y-y2)^2 + Z, Prec];
R3 = SetPrecision[(x-x3)^2 + (y-y3)^2 + Z, Prec];
r1 = SetPrecision[Sqrt[R1],Prec]; 
r2 = SetPrecision[Sqrt[R2],Prec]; 
r3 = SetPrecision[Sqrt[R3],Prec];
D1 = SetPrecision[(x2-x3)^2+(y2-y3)^2,Prec]; 
D2 = SetPrecision[(x3-x1)^2+(y3-y1)^2,Prec]; 
D3 = SetPrecision[(x1-x2)^2+(y1-y2)^2,Prec]; 
c1 = SetPrecision[(r2^2 + r3^2 - D1) / (2r2 r3),Prec];
c2 = SetPrecision[(r3^2 + r1^2 - D2) / (2r3 r1),Prec];
c3 = SetPrecision[(r1^2 + r2^2 - D3) / (2r1 r2),Prec];
quartic = SetPrecision[ (D1^2)-2 D1 D2+(D2^2)+2 D1 D3-4 (c2^2) D1 D3-2 D2 D3+(D3^2)+(-4 c3 (D1^2)+8 c3 D1 D2-4 c3 (D2^2)+4 c1 c2 D1 D3-4 c3 D1 D3+8 (c2^2) c3 D1 D3+4 c1 c2 D2 D3+4 c3 D2 D3-4 c1 c2 (D3^2)) u+(2 (D1^2)+4 (c3^2) (D1^2)-4 D1 D2-8 (c3^2) D1 D2+2 (D2^2)+4 (c3^2) (D2^2)-4 (c2^2) D1 D3-8 c1 c2 c3 D1 D3-4 (c1^2) D2 D3-8 c1 c2 c3 D2 D3-2 (D3^2)+4 (c1^2) (D3^2)+4 (c2^2) (D3^2)) (u^2)+(-4 c3 (D1^2)+8 c3 D1 D2-4 c3 (D2^2)+4 c1 c2 D1 D3+4 c3 D1 D3+4 c1 c2 D2 D3-4 c3 D2 D3+8 (c1^2) c3 D2 D3-4 c1 c2 (D3^2)) (u^3)+((D1^2)-2 D1 D2+(D2^2)-2 D1 D3+2 D2 D3-4 (c1^2) D2 D3+(D3^2)) (u^4), Prec];
(*Print[quartic];*) 
(*list = u /. NSolve[quartic==0, u, WorkingPrecision->4*Prec];*) 
list = SetPrecision[u /. NSolve[quartic==0, u, Reals, WorkingPrecision->4*Prec], Prec];
(*Print[list];*)
For[i = 1, i ≤ Length[list], i++, 
If[Abs[Im[list[[i]]]] < 0.0001, 
uu = SetPrecision[Re[list[[i]]],Prec];
vv = SetPrecision[-((-D1+D2-D3+2 c3 D1 uu-2 c3 D2 uu-D1 (uu^2)+D2 (uu^2)+D3 (uu^2))/(2 D3 (c2-c1 uu))), Prec]; 
RR1 = SetPrecision[(D1/((uu^2)-2 c1 uu vv+(vv^2))), Prec]; 
RR2 = SetPrecision[uu^2 RR1, Prec]; 
RR3 = SetPrecision[vv^2 RR1, Prec]; 
(*Print[{RR1,RR2,RR3}];*)
Delta = SetPrecision[-((2 (t1-t2) (t1-t3) (t2-t3))/((1+(t1^2)) (1+(t2^2)) (1+(t3^2)))), Prec];
xx =SetPrecision[((y3-y2)RR1 + (y1-y3)RR2 + (y2-y1)RR3) / (4 Delta),Prec] ;
yy =SetPrecision[((x2-x3)RR1 + (x3-x1)RR2 + (x1-x2)RR3) / (4 Delta),Prec];
RR = SetPrecision[((x2 y3 - x3 y2)RR1 + (x3 y1 - x1 y3)RR2 + (x1 y2 - x2 y1)RR3) / (2 Delta) - 1, Prec]; 
ZZ = SetPrecision[RR - xx^2 - yy^2, Prec]; 
If [ZZ≥0, 
zz = SetPrecision[Sqrt[ZZ], Prec];
(*Print[{xx,yy,zz}];*)
AppendTo[solns, {xx,yy,zz}]
]]];
solns
]

Clear[x, y, z, t1, x1, x2, x3, y1, y2, y3]

Manipulate[
x = X + XX + XXX + XXXX; 
y = Y + YY + YYY + YYYY;
z = Z + ZZ + ZZZ + ZZZZ; 
t1=((t2+t3)/(-1+t2 t3));
x1 = N[ (1-t1^2)/(1+t1^2)];
x2 = N[ (1-t2^2)/(1+t2^2)];
x3 = N[ (1-t3^2)/(1+t3^2)];
y1 = N[ 2t1/(1+t1^2)];
y2 = N[ 2t2/(1+t2^2)];
y3 = N[ 2t3/(1+t3^2)];
camera = {Blue, PointSize[0.013],Point[{{x,y,z}}]}; 
orthocenter = {Purple, PointSize[0.01],Point[{{x1+x2+x3,y1+y2+y3,0}}]}; 
vertices = {Orange,PointSize[0.012],Point[{ {x1,y1,0},{x2,y2,0}, {x3,y3,0}}]};
edges = {Orange,Thickness[.001], Line[{{x2,y2,0},{x3,y3,0}}],Line[{{x3,y3,0},{x1,y1,0}}],Line[{{x1,y1,0},{x2,y2,0}}]};
points = SolveP3PCartesianWeakLoose[t1,t2,t3,x,y,z];
points2 = Transpose[Times[Transpose[points],{1,1,-1}]];
points = Join[points,points2];
segments = {Black,Dotted,Thickness[.001]};
For[i=1,i≤Length[points],i++, 
segment = Line[{{x1,y1,0}, points[[i]]}];
segments = Append[segments, segment];
segment = Line[{{x2,y2,0}, points[[i]]}];
segments = Append[segments, segment];
segment = Line[{{x3,y3,0}, points[[i]]}];
segments = Append[segments, segment]
];
cos10 = {x-x2, y-y2, z}.{x-x3, y-y3, z} / Sqrt[({x-x2, y-y2, z}.{x-x2, y-y2, z})({x-x3, y-y3, z}.{x-x3, y-y3, z})];
cos20 = {x-x3, y-y3, z}.{x-x1, y-y1, z} / Sqrt[({x-x3, y-y3, z}.{x-x3, y-y3, z})({x-x1, y-y1, z}.{x-x1, y-y1, z})];
cos30 = {x-x1, y-y1, z}.{x-x2, y-y2, z} / Sqrt[({x-x1, y-y1, z}.{x-x1, y-y1, z})({x-x2, y-y2, z}.{x-x2, y-y2, z})];
bluePoints = {};
greenPoints = {}; 
grayPoints = {}; 
cyanPoints = {}; 
For[i=1, i≤Length[points], i++, 
{xx,yy,zz} = points[[i]]; 
cos11=cos1;
cos21=cos2;
cos31=cos3; 
cos1 = {xx-x2, yy-y2, zz}.{xx-x3, yy-y3, zz} / Sqrt[({xx-x2, yy-y2, zz}.{xx-x2, yy-y2, zz})({xx-x3, yy-y3, zz}.{xx-x3, yy-y3, zz})];
cos2 = {xx-x3, yy-y3, zz}.{xx-x1, yy-y1, zz} / Sqrt[({xx-x3, yy-y3, zz}.{xx-x3, yy-y3, zz})({xx-x1, yy-y1, zz}.{xx-x1, yy-y1, zz})];
cos3 = {xx-x1, yy-y1, zz}.{xx-x2, yy-y2, zz} / Sqrt[({xx-x1, yy-y1, zz}.{xx-x1, yy-y1, zz})({xx-x2, yy-y2, zz}.{xx-x2, yy-y2, zz})];
If[ Abs[cos1-cos10]< 0.01 && Abs[cos2-cos20]< 0.01 && Abs[cos3-cos30]< 0.01 , 
bluePoints = Append[bluePoints, points[[i]]], 
If[ Abs[cos1-cos10]< 0.01 && Abs[cos2+cos20]< 0.01 && Abs[cos3+cos30]< 0.01 , 
greenPoints = Append[greenPoints, points[[i]]], 
If[ Abs[cos1+cos10]< 0.01 && Abs[cos2-cos20]< 0.01 && Abs[cos3+cos30]< 0.01 , 
grayPoints = Append[grayPoints, points[[i]]], 
If[ Abs[cos1+cos10]< 0.01 && Abs[cos2+cos20]< 0.01 && Abs[cos3-cos30]< 0.01 , 
cyanPoints = Append[cyanPoints, points[[i]]]
]]]]];

If [Length[bluePoints] > 0 && Length[greenPoints] > 0 && Length[grayPoints] > 0 && Length[cyanPoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints,greenPoints,grayPoints, cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 

If [Length[bluePoints] > 0 && Length[greenPoints] > 0 && Length[grayPoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints,greenPoints,grayPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 
If [Length[bluePoints] > 0 && Length[greenPoints] > 0 && Length[cyanPoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints,greenPoints,cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 
If [Length[bluePoints] > 0 && Length[grayPoints] > 0 && Length[cyanPoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints,grayPoints, cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 
If [Length[greenPoints] > 0 && Length[grayPoints] > 0 && Length[cyanPoints] > 0, 
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints,greenPoints,grayPoints, cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 

If [Length[bluePoints] > 0 && Length[greenPoints] > 0 , 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints,greenPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 
If [Length[bluePoints] > 0 && Length[grayPoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
Graphics3D[{vertices,orthocenter,bluePoints,grayPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], If [Length[greenPoints] > 0 && Length[grayPoints] > 0, 
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
Graphics3D[{vertices,orthocenter, greenPoints,grayPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], If [Length[bluePoints] > 0 && Length[cyanPoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, bluePoints, cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], If [Length[greenPoints] > 0 && Length[cyanPoints] > 0, 
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, greenPoints,cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], If [Length[grayPoints] > 0 && Length[cyanPoints] > 0, 
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter, grayPoints, cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 

If [ Length[bluePoints] > 0, 
bluePoints = {Blue,PointSize[.01],Point[bluePoints]};
Graphics3D[{vertices,orthocenter,bluePoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]], 
If [ Length[greenPoints] > 0, 
greenPoints = {Green,PointSize[.01],Point[greenPoints]}; 
Graphics3D[{vertices,orthocenter,greenPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]]
If [ Length[grayPoints] > 0, 
grayPoints = {Gray,PointSize[.01],Point[grayPoints]}; 
Graphics3D[{vertices,orthocenter,grayPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]]
If [ Length[cyanPoints] > 0, 
cyanPoints = {Cyan,PointSize[.01],Point[cyanPoints]}; 
Graphics3D[{vertices,orthocenter,cyanPoints,camera,edges,segments}, PlotRange->{{-w,w},{-w,w},{-h,h}}, AspectRatio->1, Axes->True, BoxStyle->{Gray,Dashed},ImageSize->800, PlotLabel-> Style[Framed["(x,y,z) = (" <>ToString[x]<>", "<>ToString[y]<>", "<>ToString[z]<> ")\n"<>
"(x^2)+(y^2) = " <> ToString[(x^2)+(y^2)] <>  "      (9+12 x+(x^2)+(y^2))^2-4 (3+2 x)^3 = " <> ToString[(((9+12 x+(x^2)+(y^2)))^2)-4 (((3+2 x))^3)]], 16, Black, Background->Lighter[Yellow]],Background->RGBColor[.97,.97,.97]]

]]]]]]]]]]]]]]],

{{t2,N[Sqrt[3]]},-5,5},{{t3,N[-Sqrt[3]]},-5,5},{{X,1},-w,w}, {{Y,0},-w,w}, {{Z,.001},-h,h},{{XX,0},-0.1,0.1},{{YY,0},-0.1,0.1},{{ZZ,0},-0.1,0.1},{{XXX,0},-0.01,0.01},{{YYY,0},-0.01,0.01},{{ZZZ,0},-0.01,0.01},{{XXXX,0},-0.001,0.001},{{YYYY,0},-0.001,0.001},{{ZZZZ,0},-0.001,0.001},{{w,2},.1,10},{{h,4},.1,20}, ControlPlacement-> Right]

Clear[x, y, z, t1, x1, x2, x3, y1, y2, y3]

Factor[ LRdeltoid /. {L->LL, R->RR} ]

Factor[ LRdeltoid /. {L->LLL, R->RRR} ]

Factor[Numerator[%] / (((-1+(x^2)+(y^2)))^2)]

Numerator[Factor[Factor[Collect[%, {XH,YH}] /. {XH->x1+x2+x3, YH->y1+y2+y3}] //. tSubsSp]]

Manipulate[ 
ContourPlot3D[ 
81-108 (t2^2)+54 (t2^4)-12 (t2^6)+(t2^8)-432 t2 t3+432 (t2^3) t3-144 (t2^5) t3+16 (t2^7) t3-108 (t3^2)+864 (t2^2) (t3^2)-216 (t2^4) (t3^2)-128 (t2^6) (t3^2)+36 (t2^8) (t3^2)+432 t2 (t3^3)-48 (t2^3) (t3^3)-1136 (t2^5) (t3^3)+368 (t2^7) (t3^3)+54 (t3^4)-216 (t2^2) (t3^4)-2060 (t2^4) (t3^4)+1096 (t2^6) (t3^4)+326 (t2^8) (t3^4)-144 t2 (t3^5)-1136 (t2^3) (t3^5)+1488 (t2^5) (t3^5)+1456 (t2^7) (t3^5)-12 (t3^6)-128 (t2^2) (t3^6)+1096 (t2^4) (t3^6)+2272 (t2^6) (t3^6)+36 (t2^8) (t3^6)+16 t2 (t3^7)+368 (t2^3) (t3^7)+1456 (t2^5) (t3^7)+80 (t2^7) (t3^7)+(t3^8)+36 (t2^2) (t3^8)+326 (t2^4) (t3^8)+36 (t2^6) (t3^8)+(t2^8) (t3^8)-432 x+432 (t2^2) x-144 (t2^4) x+16 (t2^6) x+2160 t2 t3 x-1584 (t2^3) t3 x+336 (t2^5) t3 x-16 (t2^7) t3 x+432 (t3^2) x-3888 (t2^2) (t3^2) x+1488 (t2^4) (t3^2) x-272 (t2^6) (t3^2) x+64 (t2^8) (t3^2) x-1584 t2 (t3^3) x+2032 (t2^3) (t3^3) x-144 (t2^5) (t3^3) x+336 (t2^7) (t3^3) x-144 (t3^4) x+1488 (t2^2) (t3^4) x+720 (t2^4) (t3^4) x+240 (t2^6) (t3^4) x+1152 (t2^8) (t3^4) x+336 t2 (t3^5) x-144 (t2^3) (t3^5) x-16 (t2^5) (t3^5) x+4560 (t2^7) (t3^5) x+16 (t3^6) x-272 (t2^2) (t3^6) x+240 (t2^4) (t3^6) x+6736 (t2^6) (t3^6) x+64 (t2^8) (t3^6) x-16 t2 (t3^7) x+336 (t2^3) (t3^7) x+4560 (t2^5) (t3^7) x+112 (t2^7) (t3^7) x+64 (t2^2) (t3^8) x+1152 (t2^4) (t3^8) x+64 (t2^6) (t3^8) x+810 (x^2)-360 (t2^2) (x^2)-84 (t2^4) (x^2)+56 (t2^6) (x^2)-6 (t2^8) (x^2)-3600 t2 t3 (x^2)+912 (t2^3) t3 (x^2)+336 (t2^5) t3 (x^2)-80 (t2^7) t3 (x^2)-360 (t3^2) (x^2)+5328 (t2^2) (t3^2) (x^2)-1696 (t2^4) (t3^2) (x^2)+688 (t2^6) (t3^2) (x^2)-120 (t2^8) (t3^2) (x^2)+912 t2 (t3^3) (x^2)-4752 (t2^3) (t3^3) (x^2)+5168 (t2^5) (t3^3) (x^2)-1456 (t2^7) (t3^3) (x^2)-84 (t3^4) (x^2)-1696 (t2^2) (t3^4) (x^2)+7896 (t2^4) (t3^4) (x^2)-4032 (t2^6) (t3^4) (x^2)+796 (t2^8) (t3^4) (x^2)+336 t2 (t3^5) (x^2)+5168 (t2^3) (t3^5) (x^2)-5008 (t2^5) (t3^5) (x^2)+2448 (t2^7) (t3^5) (x^2)+56 (t3^6) (x^2)+688 (t2^2) (t3^6) (x^2)-4032 (t2^4) (t3^6) (x^2)+3408 (t2^6) (t3^6) (x^2)-120 (t2^8) (t3^6) (x^2)-80 t2 (t3^7) (x^2)-1456 (t2^3) (t3^7) (x^2)+2448 (t2^5) (t3^7) (x^2)-272 (t2^7) (t3^7) (x^2)-6 (t3^8) (x^2)-120 (t2^2) (t3^8) (x^2)+796 (t2^4) (t3^8) (x^2)-120 (t2^6) (t3^8) (x^2)-6 (t2^8) (t3^8) (x^2)-336 (x^3)-752 (t2^2) (x^3)+528 (t2^4) (x^3)-80 (t2^6) (x^3)+592 t2 t3 (x^3)+3312 (t2^3) t3 (x^3)-1296 (t2^5) t3 (x^3)+80 (t2^7) t3 (x^3)-752 (t3^2) (x^3)+1072 (t2^2) (t3^2) (x^3)-3024 (t2^4) (t3^2) (x^3)+1040 (t2^6) (t3^2) (x^3)-256 (t2^8) (t3^2) (x^3)+3312 t2 (t3^3) (x^3)+208 (t2^3) (t3^3) (x^3)-304 (t2^5) (t3^3) (x^3)-1296 (t2^7) (t3^3) (x^3)+528 (t3^4) (x^3)-3024 (t2^2) (t3^4) (x^3)-3024 (t2^4) (t3^4) (x^3)-1008 (t2^6) (t3^4) (x^3)-1536 (t2^8) (t3^4) (x^3)-1296 t2 (t3^5) (x^3)-304 (t2^3) (t3^5) (x^3)-816 (t2^5) (t3^5) (x^3)-5904 (t2^7) (t3^5) (x^3)-80 (t3^6) (x^3)+1040 (t2^2) (t3^6) (x^3)-1008 (t2^4) (t3^6) (x^3)-8528 (t2^6) (t3^6) (x^3)-256 (t2^8) (t3^6) (x^3)+80 t2 (t3^7) (x^3)-1296 (t2^3) (t3^7) (x^3)-5904 (t2^5) (t3^7) (x^3)-432 (t2^7) (t3^7) (x^3)-256 (t2^2) (t3^8) (x^3)-1536 (t2^4) (t3^8) (x^3)-256 (t2^6) (t3^8) (x^3)-977 (x^4)+1500 (t2^2) (x^4)-198 (t2^4) (x^4)-100 (t2^6) (x^4)+15 (t2^8) (x^4)+5408 t2 t3 (x^4)-4896 (t2^3) t3 (x^4)+96 (t2^5) t3 (x^4)+160 (t2^7) t3 (x^4)+1500 (t3^2) (x^4)-9456 (t2^2) (t3^2) (x^4)+5896 (t2^4) (t3^2) (x^4)-1456 (t2^6) (t3^2) (x^4)+124 (t2^8) (t3^2) (x^4)-4896 t2 (t3^3) (x^4)+7200 (t2^3) (t3^3) (x^4)-8288 (t2^5) (t3^3) (x^4)+2144 (t2^7) (t3^3) (x^4)-198 (t3^4) (x^4)+5896 (t2^2) (t3^4) (x^4)-9924 (t2^4) (t3^4) (x^4)+5192 (t2^6) (t3^4) (x^4)-2342 (t2^8) (t3^4) (x^4)+96 t2 (t3^5) (x^4)-8288 (t2^3) (t3^5) (x^4)+6176 (t2^5) (t3^5) (x^4)-7968 (t2^7) (t3^5) (x^4)-100 (t3^6) (x^4)-1456 (t2^2) (t3^6) (x^4)+5192 (t2^4) (t3^6) (x^4)-11760 (t2^6) (t3^6) (x^4)+124 (t2^8) (t3^6) (x^4)+160 t2 (t3^7) (x^4)+2144 (t2^3) (t3^7) (x^4)-7968 (t2^5) (t3^7) (x^4)+288 (t2^7) (t3^7) (x^4)+15 (t3^8) (x^4)+124 (t2^2) (t3^8) (x^4)-2342 (t2^4) (t3^8) (x^4)+124 (t2^6) (t3^8) (x^4)+15 (t2^8) (t3^8) (x^4)+1568 (x^5)-288 (t2^2) (x^5)-672 (t2^4) (x^5)+160 (t2^6) (x^5)-6560 t2 t3 (x^5)-480 (t2^3) t3 (x^5)+1824 (t2^5) t3 (x^5)-160 (t2^7) t3 (x^5)-288 (t3^2) (x^5)+7968 (t2^2) (t3^2) (x^5)+288 (t2^4) (t3^2) (x^5)-1440 (t2^6) (t3^2) (x^5)+384 (t2^8) (t3^2) (x^5)-480 t2 (t3^3) (x^5)-4768 (t2^3) (t3^3) (x^5)+1632 (t2^5) (t3^3) (x^5)+1824 (t2^7) (t3^3) (x^5)-672 (t3^4) (x^5)+288 (t2^2) (t3^4) (x^5)+2848 (t2^4) (t3^4) (x^5)+1632 (t2^6) (t3^4) (x^5)-256 (t2^8) (t3^4) (x^5)+1824 t2 (t3^5) (x^5)+1632 (t2^3) (t3^5) (x^5)+2400 (t2^5) (t3^5) (x^5)-1504 (t2^7) (t3^5) (x^5)+160 (t3^6) (x^5)-1440 (t2^2) (t3^6) (x^5)+1632 (t2^4) (t3^6) (x^5)-2528 (t2^6) (t3^6) (x^5)+384 (t2^8) (t3^6) (x^5)-160 t2 (t3^7) (x^5)+1824 (t2^3) (t3^7) (x^5)-1504 (t2^5) (t3^7) (x^5)+608 (t2^7) (t3^7) (x^5)+384 (t2^2) (t3^8) (x^5)-256 (t2^4) (t3^8) (x^5)+384 (t2^6) (t3^8) (x^5)-692 (x^6)-1264 (t2^2) (x^6)+552 (t2^4) (x^6)+80 (t2^6) (x^6)-20 (t2^8) (x^6)+1504 t2 t3 (x^6)+4896 (t2^3) t3 (x^6)-864 (t2^5) t3 (x^6)-160 (t2^7) t3 (x^6)-1264 (t3^2) (x^6)+32 (t2^2) (t3^2) (x^6)-5376 (t2^4) (t3^2) (x^6)+1504 (t2^6) (t3^2) (x^6)-16 (t2^8) (t3^2) (x^6)+4896 t2 (t3^3) (x^6)-800 (t2^3) (t3^3) (x^6)+5216 (t2^5) (t3^3) (x^6)-1376 (t2^7) (t3^3) (x^6)+552 (t3^4) (x^6)-5376 (t2^2) (t3^4) (x^6)+5008 (t2^4) (t3^4) (x^6)-2368 (t2^6) (t3^4) (x^6)+1032 (t2^8) (t3^4) (x^6)-864 t2 (t3^5) (x^6)+5216 (t2^3) (t3^5) (x^6)-3360 (t2^5) (t3^5) (x^6)+2848 (t2^7) (t3^5) (x^6)+80 (t3^6) (x^6)+1504 (t2^2) (t3^6) (x^6)-2368 (t2^4) (t3^6) (x^6)+4384 (t2^6) (t3^6) (x^6)-16 (t2^8) (t3^6) (x^6)-160 t2 (t3^7) (x^6)-1376 (t2^3) (t3^7) (x^6)+2848 (t2^5) (t3^7) (x^6)-32 (t2^7) (t3^7) (x^6)-20 (t3^8) (x^6)-16 (t2^2) (t3^8) (x^6)+1032 (t2^4) (t3^8) (x^6)-16 (t2^6) (t3^8) (x^6)-20 (t2^8) (t3^8) (x^6)-416 (x^7)+1056 (t2^2) (x^7)+288 (t2^4) (x^7)-160 (t2^6) (x^7)+2720 t2 t3 (x^7)-2592 (t2^3) t3 (x^7)-1056 (t2^5) t3 (x^7)+160 (t2^7) t3 (x^7)+1056 (t3^2) (x^7)-3744 (t2^2) (t3^2) (x^7)+2400 (t2^4) (t3^2) (x^7)+800 (t2^6) (t3^2) (x^7)-256 (t2^8) (t3^2) (x^7)-2592 t2 (t3^3) (x^7)+928 (t2^3) (t3^3) (x^7)-1632 (t2^5) (t3^3) (x^7)-1056 (t2^7) (t3^3) (x^7)+288 (t3^4) (x^7)+2400 (t2^2) (t3^4) (x^7)+352 (t2^4) (t3^4) (x^7)-1248 (t2^6) (t3^4) (x^7)+512 (t2^8) (t3^4) (x^7)-1056 t2 (t3^5) (x^7)-1632 (t2^3) (t3^5) (x^7)-2144 (t2^5) (t3^5) (x^7)+2528 (t2^7) (t3^5) (x^7)-160 (t3^6) (x^7)+800 (t2^2) (t3^6) (x^7)-1248 (t2^4) (t3^6) (x^7)+3680 (t2^6) (t3^6) (x^7)-256 (t2^8) (t3^6) (x^7)+160 t2 (t3^7) (x^7)-1056 (t2^3) (t3^7) (x^7)+2528 (t2^5) (t3^7) (x^7)-352 (t2^7) (t3^7) (x^7)-256 (t2^2) (t3^8) (x^7)+512 (t2^4) (t3^8) (x^7)-256 (t2^6) (t3^8) (x^7)+671 (x^8)+12 (t2^2) (x^8)-438 (t2^4) (x^8)-20 (t2^6) (x^8)+15 (t2^8) (x^8)-2672 t2 t3 (x^8)-912 (t2^3) t3 (x^8)+816 (t2^5) t3 (x^8)+80 (t2^7) t3 (x^8)+12 (t3^2) (x^8)+2688 (t2^2) (t3^2) (x^8)+952 (t2^4) (t3^2) (x^8)-736 (t2^6) (t3^2) (x^8)-36 (t2^8) (t3^2) (x^8)-912 t2 (t3^3) (x^8)-752 (t2^3) (t3^3) (x^8)-560 (t2^5) (t3^3) (x^8)+304 (t2^7) (t3^3) (x^8)-438 (t3^4) (x^8)+952 (t2^2) (t3^4) (x^8)-1492 (t2^4) (t3^4) (x^8)-168 (t2^6) (t3^4) (x^8)+154 (t2^8) (t3^4) (x^8)+816 t2 (t3^5) (x^8)-560 (t2^3) (t3^5) (x^8)+784 (t2^5) (t3^5) (x^8)+1136 (t2^7) (t3^5) (x^8)-20 (t3^6) (x^8)-736 (t2^2) (t3^6) (x^8)-168 (t2^4) (t3^6) (x^8)+1536 (t2^6) (t3^6) (x^8)-36 (t2^8) (t3^6) (x^8)+80 t2 (t3^7) (x^8)+304 (t2^3) (t3^7) (x^8)+1136 (t2^5) (t3^7) (x^8)-112 (t2^7) (t3^7) (x^8)+15 (t3^8) (x^8)-36 (t2^2) (t3^8) (x^8)+154 (t2^4) (t3^8) (x^8)-36 (t2^6) (t3^8) (x^8)+15 (t2^8) (t3^8) (x^8)-368 (x^9)-400 (t2^2) (x^9)+48 (t2^4) (x^9)+80 (t2^6) (x^9)+1072 t2 t3 (x^9)+1296 (t2^3) t3 (x^9)+144 (t2^5) t3 (x^9)-80 (t2^7) t3 (x^9)-400 (t3^2) (x^9)-1264 (t2^2) (t3^2) (x^9)-1008 (t2^4) (t3^2) (x^9)-80 (t2^6) (t3^2) (x^9)+64 (t2^8) (t3^2) (x^9)+1296 t2 (t3^3) (x^9)+1456 (t2^3) (t3^3) (x^9)+304 (t2^5) (t3^3) (x^9)+144 (t2^7) (t3^3) (x^9)+48 (t3^4) (x^9)-1008 (t2^2) (t3^4) (x^9)-752 (t2^4) (t3^4) (x^9)+432 (t2^6) (t3^4) (x^9)+128 (t2^8) (t3^4) (x^9)+144 t2 (t3^5) (x^9)+304 (t2^3) (t3^5) (x^9)+432 (t2^5) (t3^5) (x^9)+272 (t2^7) (t3^5) (x^9)+80 (t3^6) (x^9)-80 (t2^2) (t3^6) (x^9)+432 (t2^4) (t3^6) (x^9)+656 (t2^6) (t3^6) (x^9)+64 (t2^8) (t3^6) (x^9)-80 t2 (t3^7) (x^9)+144 (t2^3) (t3^7) (x^9)+272 (t2^5) (t3^7) (x^9)+48 (t2^7) (t3^7) (x^9)+64 (t2^2) (t3^8) (x^9)+128 (t2^4) (t3^8) (x^9)+64 (t2^6) (t3^8) (x^9)+106 (x^10)+216 (t2^2) (x^10)+108 (t2^4) (x^10)-8 (t2^6) (x^10)-6 (t2^8) (x^10)-208 t2 t3 (x^10)-432 (t2^3) t3 (x^10)-240 (t2^5) t3 (x^10)-16 (t2^7) t3 (x^10)+216 (t3^2) (x^10)+528 (t2^2) (t3^2) (x^10)+416 (t2^4) (t3^2) (x^10)+112 (t2^6) (t3^2) (x^10)+8 (t2^8) (t3^2) (x^10)-432 t2 (t3^3) (x^10)-848 (t2^3) (t3^3) (x^10)-400 (t2^5) (t3^3) (x^10)+16 (t2^7) (t3^3) (x^10)+108 (t3^4) (x^10)+416 (t2^2) (t3^4) (x^10)+536 (t2^4) (t3^4) (x^10)+256 (t2^6) (t3^4) (x^10)+28 (t2^8) (t3^4) (x^10)-240 t2 (t3^5) (x^10)-400 (t2^3) (t3^5) (x^10)-80 (t2^5) (t3^5) (x^10)+80 (t2^7) (t3^5) (x^10)-8 (t3^6) (x^10)+112 (t2^2) (t3^6) (x^10)+256 (t2^4) (t3^6) (x^10)+144 (t2^6) (t3^6) (x^10)+8 (t2^8) (t3^6) (x^10)-16 t2 (t3^7) (x^10)+16 (t2^3) (t3^7) (x^10)+80 (t2^5) (t3^7) (x^10)+48 (t2^7) (t3^7) (x^10)-6 (t3^8) (x^10)+8 (t2^2) (t3^8) (x^10)+28 (t2^4) (t3^8) (x^10)+8 (t2^6) (t3^8) (x^10)-6 (t2^8) (t3^8) (x^10)-16 (x^11)-48 (t2^2) (x^11)-48 (t2^4) (x^11)-16 (t2^6) (x^11)+16 t2 t3 (x^11)+48 (t2^3) t3 (x^11)+48 (t2^5) t3 (x^11)+16 (t2^7) t3 (x^11)-48 (t3^2) (x^11)-144 (t2^2) (t3^2) (x^11)-144 (t2^4) (t3^2) (x^11)-48 (t2^6) (t3^2) (x^11)+48 t2 (t3^3) (x^11)+144 (t2^3) (t3^3) (x^11)+144 (t2^5) (t3^3) (x^11)+48 (t2^7) (t3^3) (x^11)-48 (t3^4) (x^11)-144 (t2^2) (t3^4) (x^11)-144 (t2^4) (t3^4) (x^11)-48 (t2^6) (t3^4) (x^11)+48 t2 (t3^5) (x^11)+144 (t2^3) (t3^5) (x^11)+144 (t2^5) (t3^5) (x^11)+48 (t2^7) (t3^5) (x^11)-16 (t3^6) (x^11)-48 (t2^2) (t3^6) (x^11)-48 (t2^4) (t3^6) (x^11)-16 (t2^6) (t3^6) (x^11)+16 t2 (t3^7) (x^11)+48 (t2^3) (t3^7) (x^11)+48 (t2^5) (t3^7) (x^11)+16 (t2^7) (t3^7) (x^11)+(x^12)+4 (t2^2) (x^12)+6 (t2^4) (x^12)+4 (t2^6) (x^12)+(t2^8) (x^12)+4 (t3^2) (x^12)+16 (t2^2) (t3^2) (x^12)+24 (t2^4) (t3^2) (x^12)+16 (t2^6) (t3^2) (x^12)+4 (t2^8) (t3^2) (x^12)+6 (t3^4) (x^12)+24 (t2^2) (t3^4) (x^12)+36 (t2^4) (t3^4) (x^12)+24 (t2^6) (t3^4) (x^12)+6 (t2^8) (t3^4) (x^12)+4 (t3^6) (x^12)+16 (t2^2) (t3^6) (x^12)+24 (t2^4) (t3^6) (x^12)+16 (t2^6) (t3^6) (x^12)+4 (t2^8) (t3^6) (x^12)+(t3^8) (x^12)+4 (t2^2) (t3^8) (x^12)+6 (t2^4) (t3^8) (x^12)+4 (t2^6) (t3^8) (x^12)+(t2^8) (t3^8) (x^12)+720 (t2^2) t3 y-912 (t2^4) t3 y+368 (t2^6) t3 y-48 (t2^8) t3 y+720 t2 (t3^2) y-3984 (t2^3) (t3^2) y+2928 (t2^5) (t3^2) y-560 (t2^7) (t3^2) y-3984 (t2^2) (t3^3) y+6736 (t2^4) (t3^3) y-432 (t2^6) (t3^3) y-912 (t2^8) (t3^3) y-912 t2 (t3^4) y+6736 (t2^3) (t3^4) y+2128 (t2^5) (t3^4) y-5520 (t2^7) (t3^4) y+2928 (t2^2) (t3^5) y+2128 (t2^4) (t3^5) y-11952 (t2^6) (t3^5) y-912 (t2^8) (t3^5) y+368 t2 (t3^6) y-432 (t2^3) (t3^6) y-11952 (t2^5) (t3^6) y-2960 (t2^7) (t3^6) y-560 (t2^2) (t3^7) y-5520 (t2^4) (t3^7) y-2960 (t2^6) (t3^7) y-48 (t2^8) (t3^7) y-48 t2 (t3^8) y-912 (t2^3) (t3^8) y-912 (t2^5) (t3^8) y-48 (t2^7) (t3^8) y-2496 (t2^2) t3 x y+1600 (t2^4) t3 x y-64 (t2^6) t3 x y-64 (t2^8) t3 x y-2496 t2 (t3^2) x y+10688 (t2^3) (t3^2) x y-3392 (t2^5) (t3^2) x y-192 (t2^7) (t3^2) x y+10688 (t2^2) (t3^3) x y-12608 (t2^4) (t3^3) x y+2624 (t2^6) (t3^3) x y-2752 (t2^8) (t3^3) x y+1600 t2 (t3^4) x y-12608 (t2^3) (t3^4) x y+6336 (t2^5) (t3^4) x y-12224 (t2^7) (t3^4) x y-3392 (t2^2) (t3^5) x y+6336 (t2^4) (t3^5) x y-21696 (t2^6) (t3^5) x y-2752 (t2^8) (t3^5) x y-64 t2 (t3^6) x y+2624 (t2^3) (t3^6) x y-21696 (t2^5) (t3^6) x y-8000 (t2^7) (t3^6) x y-192 (t2^2) (t3^7) x y-12224 (t2^4) (t3^7) x y-8000 (t2^6) (t3^7) x y-64 (t2^8) (t3^7) x y-64 t2 (t3^8) x y-2752 (t2^3) (t3^8) x y-2752 (t2^5) (t3^8) x y-64 (t2^7) (t3^8) x y+1712 (t2^2) t3 (x^2) y+2064 (t2^4) t3 (x^2) y-1520 (t2^6) t3 (x^2) y+176 (t2^8) t3 (x^2) y+1712 t2 (t3^2) (x^2) y-1008 (t2^3) (t3^2) (x^2) y-8688 (t2^5) (t3^2) (x^2) y+2224 (t2^7) (t3^2) (x^2) y-1008 (t2^2) (t3^3) (x^2) y-8656 (t2^4) (t3^3) (x^2) y+1584 (t2^6) (t3^3) (x^2) y-1008 (t2^8) (t3^3) (x^2) y+2064 t2 (t3^4) (x^2) y-8656 (t2^3) (t3^4) (x^2) y-8656 (t2^5) (t3^4) (x^2) y+2064 (t2^7) (t3^4) (x^2) y-8688 (t2^2) (t3^5) (x^2) y-8656 (t2^4) (t3^5) (x^2) y+9264 (t2^6) (t3^5) (x^2) y-1008 (t2^8) (t3^5) (x^2) y-1520 t2 (t3^6) (x^2) y+1584 (t2^3) (t3^6) (x^2) y+9264 (t2^5) (t3^6) (x^2) y-2032 (t2^7) (t3^6) (x^2) y+2224 (t2^2) (t3^7) (x^2) y+2064 (t2^4) (t3^7) (x^2) y-2032 (t2^6) (t3^7) (x^2) y+176 (t2^8) (t3^7) (x^2) y+176 t2 (t3^8) (x^2) y-1008 (t2^3) (t3^8) (x^2) y-1008 (t2^5) (t3^8) (x^2) y+176 (t2^7) (t3^8) (x^2) y+3328 (t2^2) t3 (x^3) y-4864 (t2^4) t3 (x^3) y+256 (t2^6) t3 (x^3) y+256 (t2^8) t3 (x^3) y+3328 t2 (t3^2) (x^3) y-19712 (t2^3) (t3^2) (x^3) y+10496 (t2^5) (t3^2) (x^3) y+768 (t2^7) (t3^2) (x^3) y-19712 (t2^2) (t3^3) (x^3) y+25856 (t2^4) (t3^3) (x^3) y-7424 (t2^6) (t3^3) (x^3) y+4352 (t2^8) (t3^3) (x^3) y-4864 t2 (t3^4) (x^3) y+25856 (t2^3) (t3^4) (x^3) y-14080 (t2^5) (t3^4) (x^3) y+20736 (t2^7) (t3^4) (x^3) y+10496 (t2^2) (t3^5) (x^3) y-14080 (t2^4) (t3^5) (x^3) y+37120 (t2^6) (t3^5) (x^3) y+4352 (t2^8) (t3^5) (x^3) y+256 t2 (t3^6) (x^3) y-7424 (t2^3) (t3^6) (x^3) y+37120 (t2^5) (t3^6) (x^3) y+12032 (t2^7) (t3^6) (x^3) y+768 (t2^2) (t3^7) (x^3) y+20736 (t2^4) (t3^7) (x^3) y+12032 (t2^6) (t3^7) (x^3) y+256 (t2^8) (t3^7) (x^3) y+256 t2 (t3^8) (x^3) y+4352 (t2^3) (t3^8) (x^3) y+4352 (t2^5) (t3^8) (x^3) y+256 (t2^7) (t3^8) (x^3) y-5344 (t2^2) t3 (x^4) y-672 (t2^4) t3 (x^4) y+2400 (t2^6) t3 (x^4) y-224 (t2^8) t3 (x^4) y-5344 t2 (t3^2) (x^4) y+14688 (t2^3) (t3^2) (x^4) y+8544 (t2^5) (t3^2) (x^4) y-3296 (t2^7) (t3^2) (x^4) y+14688 (t2^2) (t3^3) (x^4) y-2016 (t2^4) (t3^3) (x^4) y-2016 (t2^6) (t3^3) (x^4) y+4448 (t2^8) (t3^3) (x^4) y-672 t2 (t3^4) (x^4) y-2016 (t2^3) (t3^4) (x^4) y+9248 (t2^5) (t3^4) (x^4) y+10592 (t2^7) (t3^4) (x^4) y+8544 (t2^2) (t3^5) (x^4) y+9248 (t2^4) (t3^5) (x^4) y+15392 (t2^6) (t3^5) (x^4) y+4448 (t2^8) (t3^5) (x^4) y+2400 t2 (t3^6) (x^4) y-2016 (t2^3) (t3^6) (x^4) y+15392 (t2^5) (t3^6) (x^4) y+11616 (t2^7) (t3^6) (x^4) y-3296 (t2^2) (t3^7) (x^4) y+10592 (t2^4) (t3^7) (x^4) y+11616 (t2^6) (t3^7) (x^4) y-224 (t2^8) (t3^7) (x^4) y-224 t2 (t3^8) (x^4) y+4448 (t2^3) (t3^8) (x^4) y+4448 (t2^5) (t3^8) (x^4) y-224 (t2^7) (t3^8) (x^4) y+896 (t2^2) t3 (x^5) y+4992 (t2^4) t3 (x^5) y-384 (t2^6) t3 (x^5) y-384 (t2^8) t3 (x^5) y+896 t2 (t3^2) (x^5) y+7296 (t2^3) (t3^2) (x^5) y-11136 (t2^5) (t3^2) (x^5) y-1152 (t2^7) (t3^2) (x^5) y+7296 (t2^2) (t3^3) (x^5) y-14208 (t2^4) (t3^3) (x^5) y+6528 (t2^6) (t3^3) (x^5) y-640 (t2^8) (t3^3) (x^5) y+4992 t2 (t3^4) (x^5) y-14208 (t2^3) (t3^4) (x^5) y+8320 (t2^5) (t3^4) (x^5) y-5248 (t2^7) (t3^4) (x^5) y-11136 (t2^2) (t3^5) (x^5) y+8320 (t2^4) (t3^5) (x^5) y-9856 (t2^6) (t3^5) (x^5) y-640 (t2^8) (t3^5) (x^5) y-384 t2 (t3^6) (x^5) y+6528 (t2^3) (t3^6) (x^5) y-9856 (t2^5) (t3^6) (x^5) y-384 (t2^7) (t3^6) (x^5) y-1152 (t2^2) (t3^7) (x^5) y-5248 (t2^4) (t3^7) (x^5) y-384 (t2^6) (t3^7) (x^5) y-384 (t2^8) (t3^7) (x^5) y-384 t2 (t3^8) (x^5) y-640 (t2^3) (t3^8) (x^5) y-640 (t2^5) (t3^8) (x^5) y-384 (t2^7) (t3^8) (x^5) y+2656 (t2^2) t3 (x^6) y-1248 (t2^4) t3 (x^6) y-1760 (t2^6) t3 (x^6) y+96 (t2^8) t3 (x^6) y+2656 t2 (t3^2) (x^6) y-10464 (t2^3) (t3^2) (x^6) y-2784 (t2^5) (t3^2) (x^6) y+2144 (t2^7) (t3^2) (x^6) y-10464 (t2^2) (t3^3) (x^6) y+2912 (t2^4) (t3^3) (x^6) y+864 (t2^6) (t3^3) (x^6) y-2272 (t2^8) (t3^3) (x^6) y-1248 t2 (t3^4) (x^6) y+2912 (t2^3) (t3^4) (x^6) y-1184 (t2^5) (t3^4) (x^6) y-5344 (t2^7) (t3^4) (x^6) y-2784 (t2^2) (t3^5) (x^6) y-1184 (t2^4) (t3^5) (x^6) y-10912 (t2^6) (t3^5) (x^6) y-2272 (t2^8) (t3^5) (x^6) y-1760 t2 (t3^6) (x^6) y+864 (t2^3) (t3^6) (x^6) y-10912 (t2^5) (t3^6) (x^6) y-5344 (t2^7) (t3^6) (x^6) y+2144 (t2^2) (t3^7) (x^6) y-5344 (t2^4) (t3^7) (x^6) y-5344 (t2^6) (t3^7) (x^6) y+96 (t2^8) (t3^7) (x^6) y+96 t2 (t3^8) (x^6) y-2272 (t2^3) (t3^8) (x^6) y-2272 (t2^5) (t3^8) (x^6) y+96 (t2^7) (t3^8) (x^6) y-1792 (t2^2) t3 (x^7) y-1792 (t2^4) t3 (x^7) y+256 (t2^6) t3 (x^7) y+256 (t2^8) t3 (x^7) y-1792 t2 (t3^2) (x^7) y+1792 (t2^3) (t3^2) (x^7) y+4352 (t2^5) (t3^2) (x^7) y+768 (t2^7) (t3^2) (x^7) y+1792 (t2^2) (t3^3) (x^7) y+1280 (t2^4) (t3^3) (x^7) y-1280 (t2^6) (t3^3) (x^7) y-768 (t2^8) (t3^3) (x^7) y-1792 t2 (t3^4) (x^7) y+1280 (t2^3) (t3^4) (x^7) y+256 (t2^5) (t3^4) (x^7) y-2816 (t2^7) (t3^4) (x^7) y+4352 (t2^2) (t3^5) (x^7) y+256 (t2^4) (t3^5) (x^7) y-4864 (t2^6) (t3^5) (x^7) y-768 (t2^8) (t3^5) (x^7) y+256 t2 (t3^6) (x^7) y-1280 (t2^3) (t3^6) (x^7) y-4864 (t2^5) (t3^6) (x^7) y-3328 (t2^7) (t3^6) (x^7) y+768 (t2^2) (t3^7) (x^7) y-2816 (t2^4) (t3^7) (x^7) y-3328 (t2^6) (t3^7) (x^7) y+256 (t2^8) (t3^7) (x^7) y+256 t2 (t3^8) (x^7) y-768 (t2^3) (t3^8) (x^7) y-768 (t2^5) (t3^8) (x^7) y+256 (t2^7) (t3^8) (x^7) y+272 (t2^2) t3 (x^8) y+816 (t2^4) t3 (x^8) y+560 (t2^6) t3 (x^8) y+16 (t2^8) t3 (x^8) y+272 t2 (t3^2) (x^8) y+816 (t2^3) (t3^2) (x^8) y+48 (t2^5) (t3^2) (x^8) y-496 (t2^7) (t3^2) (x^8) y+816 (t2^2) (t3^3) (x^8) y+1168 (t2^4) (t3^3) (x^8) y+144 (t2^6) (t3^3) (x^8) y-208 (t2^8) (t3^3) (x^8) y+816 t2 (t3^4) (x^8) y+1168 (t2^3) (t3^4) (x^8) y-1392 (t2^5) (t3^4) (x^8) y-1744 (t2^7) (t3^4) (x^8) y+48 (t2^2) (t3^5) (x^8) y-1392 (t2^4) (t3^5) (x^8) y-1648 (t2^6) (t3^5) (x^8) y-208 (t2^8) (t3^5) (x^8) y+560 t2 (t3^6) (x^8) y+144 (t2^3) (t3^6) (x^8) y-1648 (t2^5) (t3^6) (x^8) y-1232 (t2^7) (t3^6) (x^8) y-496 (t2^2) (t3^7) (x^8) y-1744 (t2^4) (t3^7) (x^8) y-1232 (t2^6) (t3^7) (x^8) y+16 (t2^8) (t3^7) (x^8) y+16 t2 (t3^8) (x^8) y-208 (t2^3) (t3^8) (x^8) y-208 (t2^5) (t3^8) (x^8) y+16 (t2^7) (t3^8) (x^8) y+64 (t2^2) t3 (x^9) y+64 (t2^4) t3 (x^9) y-64 (t2^6) t3 (x^9) y-64 (t2^8) t3 (x^9) y+64 t2 (t3^2) (x^9) y-64 (t2^3) (t3^2) (x^9) y-320 (t2^5) (t3^2) (x^9) y-192 (t2^7) (t3^2) (x^9) y-64 (t2^2) (t3^3) (x^9) y-320 (t2^4) (t3^3) (x^9) y-448 (t2^6) (t3^3) (x^9) y-192 (t2^8) (t3^3) (x^9) y+64 t2 (t3^4) (x^9) y-320 (t2^3) (t3^4) (x^9) y-832 (t2^5) (t3^4) (x^9) y-448 (t2^7) (t3^4) (x^9) y-320 (t2^2) (t3^5) (x^9) y-832 (t2^4) (t3^5) (x^9) y-704 (t2^6) (t3^5) (x^9) y-192 (t2^8) (t3^5) (x^9) y-64 t2 (t3^6) (x^9) y-448 (t2^3) (t3^6) (x^9) y-704 (t2^5) (t3^6) (x^9) y-320 (t2^7) (t3^6) (x^9) y-192 (t2^2) (t3^7) (x^9) y-448 (t2^4) (t3^7) (x^9) y-320 (t2^6) (t3^7) (x^9) y-64 (t2^8) (t3^7) (x^9) y-64 t2 (t3^8) (x^9) y-192 (t2^3) (t3^8) (x^9) y-192 (t2^5) (t3^8) (x^9) y-64 (t2^7) (t3^8) (x^9) y-16 (t2^2) t3 (x^10) y-48 (t2^4) t3 (x^10) y-48 (t2^6) t3 (x^10) y-16 (t2^8) t3 (x^10) y-16 t2 (t3^2) (x^10) y-48 (t2^3) (t3^2) (x^10) y-48 (t2^5) (t3^2) (x^10) y-16 (t2^7) (t3^2) (x^10) y-48 (t2^2) (t3^3) (x^10) y-144 (t2^4) (t3^3) (x^10) y-144 (t2^6) (t3^3) (x^10) y-48 (t2^8) (t3^3) (x^10) y-48 t2 (t3^4) (x^10) y-144 (t2^3) (t3^4) (x^10) y-144 (t2^5) (t3^4) (x^10) y-48 (t2^7) (t3^4) (x^10) y-48 (t2^2) (t3^5) (x^10) y-144 (t2^4) (t3^5) (x^10) y-144 (t2^6) (t3^5) (x^10) y-48 (t2^8) (t3^5) (x^10) y-48 t2 (t3^6) (x^10) y-144 (t2^3) (t3^6) (x^10) y-144 (t2^5) (t3^6) (x^10) y-48 (t2^7) (t3^6) (x^10) y-16 (t2^2) (t3^7) (x^10) y-48 (t2^4) (t3^7) (x^10) y-48 (t2^6) (t3^7) (x^10) y-16 (t2^8) (t3^7) (x^10) y-16 t2 (t3^8) (x^10) y-48 (t2^3) (t3^8) (x^10) y-48 (t2^5) (t3^8) (x^10) y-16 (t2^7) (t3^8) (x^10) y-198 (y^2)+24 (t2^2) (y^2)+140 (t2^4) (y^2)-72 (t2^6) (y^2)+10 (t2^8) (y^2)+816 t2 t3 (y^2)+208 (t2^3) t3 (y^2)-496 (t2^5) t3 (y^2)+112 (t2^7) t3 (y^2)+24 (t3^2) (y^2)-816 (t2^2) (t3^2) (y^2)+608 (t2^4) (t3^2) (y^2)-1872 (t2^6) (t3^2) (y^2)+776 (t2^8) (t3^2) (y^2)+208 t2 (t3^3) (y^2)+2224 (t2^3) (t3^3) (y^2)-8976 (t2^5) (t3^3) (y^2)+5392 (t2^7) (t3^3) (y^2)+140 (t3^4) (y^2)+608 (t2^2) (t3^4) (y^2)-13544 (t2^4) (t3^4) (y^2)+12096 (t2^6) (t3^4) (y^2)+1532 (t2^8) (t3^4) (y^2)-496 t2 (t3^5) (y^2)-8976 (t2^3) (t3^5) (y^2)+14768 (t2^5) (t3^5) (y^2)+6864 (t2^7) (t3^5) (y^2)-72 (t3^6) (y^2)-1872 (t2^2) (t3^6) (y^2)+12096 (t2^4) (t3^6) (y^2)+10576 (t2^6) (t3^6) (y^2)+776 (t2^8) (t3^6) (y^2)+112 t2 (t3^7) (y^2)+5392 (t2^3) (t3^7) (y^2)+6864 (t2^5) (t3^7) (y^2)+1584 (t2^7) (t3^7) (y^2)+10 (t3^8) (y^2)+776 (t2^2) (t3^8) (y^2)+1532 (t2^4) (t3^8) (y^2)+776 (t2^6) (t3^8) (y^2)+10 (t2^8) (t3^8) (y^2)+960 x (y^2)-176 (t2^2) x (y^2)-144 (t2^4) x (y^2)-16 (t2^6) x (y^2)+16 (t2^8) x (y^2)-4016 t2 t3 x (y^2)+240 (t2^3) t3 x (y^2)+240 (t2^5) t3 x (y^2)+80 (t2^7) t3 x (y^2)-176 (t3^2) x (y^2)+5680 (t2^2) (t3^2) x (y^2)-3408 (t2^4) (t3^2) x (y^2)-1008 (t2^6) (t3^2) x (y^2)+2112 (t2^8) (t3^2) x (y^2)+240 t2 (t3^3) x (y^2)-9520 (t2^3) (t3^3) x (y^2)+3792 (t2^5) (t3^3) x (y^2)+9456 (t2^7) (t3^3) x (y^2)-144 (t3^4) x (y^2)-3408 (t2^2) (t3^4) x (y^2)+9072 (t2^4) (t3^4) x (y^2)+15504 (t2^6) (t3^4) x (y^2)+3168 (t2^8) (t3^4) x (y^2)+240 t2 (t3^5) x (y^2)+3792 (t2^3) (t3^5) x (y^2)+17104 (t2^5) (t3^5) x (y^2)+9456 (t2^7) (t3^5) x (y^2)-16 (t3^6) x (y^2)-1008 (t2^2) (t3^6) x (y^2)+15504 (t2^4) (t3^6) x (y^2)+12464 (t2^6) (t3^6) x (y^2)+2112 (t2^8) (t3^6) x (y^2)+80 t2 (t3^7) x (y^2)+9456 (t2^3) (t3^7) x (y^2)+9456 (t2^5) (t3^7) x (y^2)+4176 (t2^7) (t3^7) x (y^2)+16 (t3^8) x (y^2)+2112 (t2^2) (t3^8) x (y^2)+3168 (t2^4) (t3^8) x (y^2)+2112 (t2^6) (t3^8) x (y^2)+16 (t2^8) (t3^8) x (y^2)-1762 (x^2) (y^2)+440 (t2^2) (x^2) (y^2)-524 (t2^4) (x^2) (y^2)+312 (t2^6) (x^2) (y^2)-34 (t2^8) (x^2) (y^2)+7488 t2 t3 (x^2) (y^2)-2368 (t2^3) t3 (x^2) (y^2)+1984 (t2^5) t3 (x^2) (y^2)-448 (t2^7) t3 (x^2) (y^2)+440 (t3^2) (x^2) (y^2)-13024 (t2^2) (t3^2) (x^2) (y^2)+3344 (t2^4) (t3^2) (x^2) (y^2)+5024 (t2^6) (t3^2) (x^2) (y^2)+504 (t2^8) (t3^2) (x^2) (y^2)-2368 t2 (t3^3) (x^2) (y^2)+9536 (t2^3) (t3^3) (x^2) (y^2)+19520 (t2^5) (t3^3) (x^2) (y^2)-4672 (t2^7) (t3^3) (x^2) (y^2)-524 (t3^4) (x^2) (y^2)+3344 (t2^2) (t3^4) (x^2) (y^2)+26232 (t2^4) (t3^4) (x^2) (y^2)-10352 (t2^6) (t3^4) (x^2) (y^2)-1996 (t2^8) (t3^4) (x^2) (y^2)+1984 t2 (t3^5) (x^2) (y^2)+19520 (t2^3) (t3^5) (x^2) (y^2)-10432 (t2^5) (t3^5) (x^2) (y^2)-15680 (t2^7) (t3^5) (x^2) (y^2)+312 (t3^6) (x^2) (y^2)+5024 (t2^2) (t3^6) (x^2) (y^2)-10352 (t2^4) (t3^6) (x^2) (y^2)-26848 (t2^6) (t3^6) (x^2) (y^2)+504 (t2^8) (t3^6) (x^2) (y^2)-448 t2 (t3^7) (x^2) (y^2)-4672 (t2^3) (t3^7) (x^2) (y^2)-15680 (t2^5) (t3^7) (x^2) (y^2)+832 (t2^7) (t3^7) (x^2) (y^2)-34 (t3^8) (x^2) (y^2)+504 (t2^2) (t3^8) (x^2) (y^2)-1996 (t2^4) (t3^8) (x^2) (y^2)+504 (t2^6) (t3^8) (x^2) (y^2)-34 (t2^8) (t3^8) (x^2) (y^2)+1280 (x^3) (y^2)-320 (t2^2) (x^3) (y^2)+576 (t2^4) (x^3) (y^2)+64 (t2^6) (x^3) (y^2)-64 (t2^8) (x^3) (y^2)-5440 t2 t3 (x^3) (y^2)+2112 (t2^3) t3 (x^3) (y^2)-960 (t2^5) t3 (x^3) (y^2)-320 (t2^7) t3 (x^3) (y^2)-320 (t3^2) (x^3) (y^2)+10048 (t2^2) (t3^2) (x^3) (y^2)+4416 (t2^4) (t3^2) (x^3) (y^2)+3008 (t2^6) (t3^2) (x^3) (y^2)-3328 (t2^8) (t3^2) (x^3) (y^2)+2112 t2 (t3^3) (x^3) (y^2)+5312 (t2^3) (t3^3) (x^3) (y^2)-4928 (t2^5) (t3^3) (x^3) (y^2)-16320 (t2^7) (t3^3) (x^3) (y^2)+576 (t3^4) (x^3) (y^2)+4416 (t2^2) (t3^4) (x^3) (y^2)-12736 (t2^4) (t3^4) (x^3) (y^2)-25152 (t2^6) (t3^4) (x^3) (y^2)-8576 (t2^8) (t3^4) (x^3) (y^2)-960 t2 (t3^5) (x^3) (y^2)-4928 (t2^3) (t3^5) (x^3) (y^2)-26432 (t2^5) (t3^5) (x^3) (y^2)-30656 (t2^7) (t3^5) (x^3) (y^2)+64 (t3^6) (x^3) (y^2)+3008 (t2^2) (t3^6) (x^3) (y^2)-25152 (t2^4) (t3^6) (x^3) (y^2)-43712 (t2^6) (t3^6) (x^3) (y^2)-3328 (t2^8) (t3^6) (x^3) (y^2)-320 t2 (t3^7) (x^3) (y^2)-16320 (t2^3) (t3^7) (x^3) (y^2)-30656 (t2^5) (t3^7) (x^3) (y^2)-6464 (t2^7) (t3^7) (x^3) (y^2)-64 (t3^8) (x^3) (y^2)-3328 (t2^2) (t3^8) (x^3) (y^2)-8576 (t2^4) (t3^8) (x^3) (y^2)-3328 (t2^6) (t3^8) (x^3) (y^2)-64 (t2^8) (t3^8) (x^3) (y^2)+324 (x^4) (y^2)-464 (t2^2) (x^4) (y^2)+696 (t2^4) (x^4) (y^2)-528 (t2^6) (x^4) (y^2)+36 (t2^8) (x^4) (y^2)-1760 t2 t3 (x^4) (y^2)+2784 (t2^3) t3 (x^4) (y^2)-2976 (t2^5) t3 (x^4) (y^2)+672 (t2^7) t3 (x^4) (y^2)-464 (t3^2) (x^4) (y^2)+4960 (t2^2) (t3^2) (x^4) (y^2)-7680 (t2^4) (t3^2) (x^4) (y^2)-3936 (t2^6) (t3^2) (x^4) (y^2)-3120 (t2^8) (t3^2) (x^4) (y^2)+2784 t2 (t3^3) (x^4) (y^2)-11232 (t2^3) (t3^3) (x^4) (y^2)-11872 (t2^5) (t3^3) (x^4) (y^2)-6048 (t2^7) (t3^3) (x^4) (y^2)+696 (t3^4) (x^4) (y^2)-7680 (t2^2) (t3^4) (x^4) (y^2)-14032 (t2^4) (t3^4) (x^4) (y^2)-14016 (t2^6) (t3^4) (x^4) (y^2)-4264 (t2^8) (t3^4) (x^4) (y^2)-2976 t2 (t3^5) (x^4) (y^2)-11872 (t2^3) (t3^5) (x^4) (y^2)-21472 (t2^5) (t3^5) (x^4) (y^2)-4384 (t2^7) (t3^5) (x^4) (y^2)-528 (t3^6) (x^4) (y^2)-3936 (t2^2) (t3^6) (x^4) (y^2)-14016 (t2^4) (t3^6) (x^4) (y^2)-1440 (t2^6) (t3^6) (x^4) (y^2)-3120 (t2^8) (t3^6) (x^4) (y^2)+672 t2 (t3^7) (x^4) (y^2)-6048 (t2^3) (t3^7) (x^4) (y^2)-4384 (t2^5) (t3^7) (x^4) (y^2)-5856 (t2^7) (t3^7) (x^4) (y^2)+36 (t3^8) (x^4) (y^2)-3120 (t2^2) (t3^8) (x^4) (y^2)-4264 (t2^4) (t3^8) (x^4) (y^2)-3120 (t2^6) (t3^8) (x^4) (y^2)+36 (t2^8) (t3^8) (x^4) (y^2)-1408 (x^5) (y^2)+992 (t2^2) (x^5) (y^2)-864 (t2^4) (x^5) (y^2)-96 (t2^6) (x^5) (y^2)+96 (t2^8) (x^5) (y^2)+6624 t2 t3 (x^5) (y^2)-4704 (t2^3) t3 (x^5) (y^2)+1440 (t2^5) t3 (x^5) (y^2)+480 (t2^7) t3 (x^5) (y^2)+992 (t3^2) (x^5) (y^2)-13024 (t2^2) (t3^2) (x^5) (y^2)+1056 (t2^4) (t3^2) (x^5) (y^2)-2976 (t2^6) (t3^2) (x^5) (y^2)+384 (t2^8) (t3^2) (x^5) (y^2)-4704 t2 (t3^3) (x^5) (y^2)+2272 (t2^3) (t3^3) (x^5) (y^2)-800 (t2^5) (t3^3) (x^5) (y^2)+4512 (t2^7) (t3^3) (x^5) (y^2)-864 (t3^4) (x^5) (y^2)+1056 (t2^2) (t3^4) (x^5) (y^2)+2208 (t2^4) (t3^4) (x^5) (y^2)+3936 (t2^6) (t3^4) (x^5) (y^2)+3648 (t2^8) (t3^4) (x^5) (y^2)+1440 t2 (t3^5) (x^5) (y^2)-800 (t2^3) (t3^5) (x^5) (y^2)+2272 (t2^5) (t3^5) (x^5) (y^2)+16800 (t2^7) (t3^5) (x^5) (y^2)-96 (t3^6) (x^5) (y^2)-2976 (t2^2) (t3^6) (x^5) (y^2)+3936 (t2^4) (t3^6) (x^5) (y^2)+25632 (t2^6) (t3^6) (x^5) (y^2)+384 (t2^8) (t3^6) (x^5) (y^2)+480 t2 (t3^7) (x^5) (y^2)+4512 (t2^3) (t3^7) (x^5) (y^2)+16800 (t2^5) (t3^7) (x^5) (y^2)+480 (t2^7) (t3^7) (x^5) (y^2)+96 (t3^8) (x^5) (y^2)+384 (t2^2) (t3^8) (x^5) (y^2)+3648 (t2^4) (t3^8) (x^5) (y^2)+384 (t2^6) (t3^8) (x^5) (y^2)+96 (t2^8) (t3^8) (x^5) (y^2)+1340 (x^6) (y^2)-464 (t2^2) (x^6) (y^2)-344 (t2^4) (x^6) (y^2)+432 (t2^6) (x^6) (y^2)-4 (t2^8) (x^6) (y^2)-5824 t2 t3 (x^6) (y^2)+704 (t2^3) t3 (x^6) (y^2)+1984 (t2^5) t3 (x^6) (y^2)-448 (t2^7) t3 (x^6) (y^2)-464 (t3^2) (x^6) (y^2)+7936 (t2^2) (t3^2) (x^6) (y^2)+3040 (t2^4) (t3^2) (x^6) (y^2)+384 (t2^6) (t3^2) (x^6) (y^2)+1648 (t2^8) (t3^2) (x^6) (y^2)+704 t2 (t3^3) (x^6) (y^2)+1344 (t2^3) (t3^3) (x^6) (y^2)+1088 (t2^5) (t3^3) (x^6) (y^2)+4544 (t2^7) (t3^3) (x^6) (y^2)-344 (t3^4) (x^6) (y^2)+3040 (t2^2) (t3^4) (x^6) (y^2)-336 (t2^4) (t3^4) (x^6) (y^2)+10848 (t2^6) (t3^4) (x^6) (y^2)+4328 (t2^8) (t3^4) (x^6) (y^2)+1984 t2 (t3^5) (x^6) (y^2)+1088 (t2^3) (t3^5) (x^6) (y^2)+15168 (t2^5) (t3^5) (x^6) (y^2)+11968 (t2^7) (t3^5) (x^6) (y^2)+432 (t3^6) (x^6) (y^2)+384 (t2^2) (t3^6) (x^6) (y^2)+10848 (t2^4) (t3^6) (x^6) (y^2)+16640 (t2^6) (t3^6) (x^6) (y^2)+1648 (t2^8) (t3^6) (x^6) (y^2)-448 t2 (t3^7) (x^6) (y^2)+4544 (t2^3) (t3^7) (x^6) (y^2)+11968 (t2^5) (t3^7) (x^6) (y^2)+2880 (t2^7) (t3^7) (x^6) (y^2)-4 (t3^8) (x^6) (y^2)+1648 (t2^2) (t3^8) (x^6) (y^2)+4328 (t2^4) (t3^8) (x^6) (y^2)+1648 (t2^6) (t3^8) (x^6) (y^2)-4 (t2^8) (t3^8) (x^6) (y^2)-768 (x^7) (y^2)-320 (t2^2) (x^7) (y^2)+576 (t2^4) (x^7) (y^2)+64 (t2^6) (x^7) (y^2)-64 (t2^8) (x^7) (y^2)+2752 t2 t3 (x^7) (y^2)+2112 (t2^3) t3 (x^7) (y^2)-960 (t2^5) t3 (x^7) (y^2)-320 (t2^7) t3 (x^7) (y^2)-320 (t3^2) (x^7) (y^2)-2240 (t2^2) (t3^2) (x^7) (y^2)-1728 (t2^4) (t3^2) (x^7) (y^2)+960 (t2^6) (t3^2) (x^7) (y^2)+768 (t2^8) (t3^2) (x^7) (y^2)+2112 t2 (t3^3) (x^7) (y^2)+1216 (t2^3) (t3^3) (x^7) (y^2)+1216 (t2^5) (t3^3) (x^7) (y^2)+2112 (t2^7) (t3^3) (x^7) (y^2)+576 (t3^4) (x^7) (y^2)-1728 (t2^2) (t3^4) (x^7) (y^2)+1600 (t2^4) (t3^4) (x^7) (y^2)+5568 (t2^6) (t3^4) (x^7) (y^2)+1664 (t2^8) (t3^4) (x^7) (y^2)-960 t2 (t3^5) (x^7) (y^2)+1216 (t2^3) (t3^5) (x^7) (y^2)+6336 (t2^5) (t3^5) (x^7) (y^2)+4160 (t2^7) (t3^5) (x^7) (y^2)+64 (t3^6) (x^7) (y^2)+960 (t2^2) (t3^6) (x^7) (y^2)+5568 (t2^4) (t3^6) (x^7) (y^2)+5440 (t2^6) (t3^6) (x^7) (y^2)+768 (t2^8) (t3^6) (x^7) (y^2)-320 t2 (t3^7) (x^7) (y^2)+2112 (t2^3) (t3^7) (x^7) (y^2)+4160 (t2^5) (t3^7) (x^7) (y^2)+1728 (t2^7) (t3^7) (x^7) (y^2)-64 (t3^8) (x^7) (y^2)+768 (t2^2) (t3^8) (x^7) (y^2)+1664 (t2^4) (t3^8) (x^7) (y^2)+768 (t2^6) (t3^8) (x^7) (y^2)-64 (t2^8) (t3^8) (x^7) (y^2)+290 (x^8) (y^2)+440 (t2^2) (x^8) (y^2)-4 (t2^4) (x^8) (y^2)-168 (t2^6) (x^8) (y^2)-14 (t2^8) (x^8) (y^2)-720 t2 t3 (x^8) (y^2)-1328 (t2^3) t3 (x^8) (y^2)-496 (t2^5) t3 (x^8) (y^2)+112 (t2^7) t3 (x^8) (y^2)+440 (t3^2) (x^8) (y^2)+848 (t2^2) (t3^2) (x^8) (y^2)+544 (t2^4) (t3^2) (x^8) (y^2)+304 (t2^6) (t3^2) (x^8) (y^2)+168 (t2^8) (t3^2) (x^8) (y^2)-1328 t2 (t3^3) (x^8) (y^2)-1872 (t2^3) (t3^3) (x^8) (y^2)+240 (t2^5) (t3^3) (x^8) (y^2)+784 (t2^7) (t3^3) (x^8) (y^2)-4 (t3^4) (x^8) (y^2)+544 (t2^2) (t3^4) (x^8) (y^2)+1464 (t2^4) (t3^4) (x^8) (y^2)+1280 (t2^6) (t3^4) (x^8) (y^2)+364 (t2^8) (t3^4) (x^8) (y^2)-496 t2 (t3^5) (x^8) (y^2)+240 (t2^3) (t3^5) (x^8) (y^2)+1968 (t2^5) (t3^5) (x^8) (y^2)+1232 (t2^7) (t3^5) (x^8) (y^2)-168 (t3^6) (x^8) (y^2)+304 (t2^2) (t3^6) (x^8) (y^2)+1280 (t2^4) (t3^6) (x^8) (y^2)+976 (t2^6) (t3^6) (x^8) (y^2)+168 (t2^8) (t3^6) (x^8) (y^2)+112 t2 (t3^7) (x^8) (y^2)+784 (t2^3) (t3^7) (x^8) (y^2)+1232 (t2^5) (t3^7) (x^8) (y^2)+560 (t2^7) (t3^7) (x^8) (y^2)-14 (t3^8) (x^8) (y^2)+168 (t2^2) (t3^8) (x^8) (y^2)+364 (t2^4) (t3^8) (x^8) (y^2)+168 (t2^6) (t3^8) (x^8) (y^2)-14 (t2^8) (t3^8) (x^8) (y^2)-64 (x^9) (y^2)-176 (t2^2) (x^9) (y^2)-144 (t2^4) (x^9) (y^2)-16 (t2^6) (x^9) (y^2)+16 (t2^8) (x^9) (y^2)+80 t2 t3 (x^9) (y^2)+240 (t2^3) t3 (x^9) (y^2)+240 (t2^5) t3 (x^9) (y^2)+80 (t2^7) t3 (x^9) (y^2)-176 (t3^2) (x^9) (y^2)-464 (t2^2) (t3^2) (x^9) (y^2)-336 (t2^4) (t3^2) (x^9) (y^2)+16 (t2^6) (t3^2) (x^9) (y^2)+64 (t2^8) (t3^2) (x^9) (y^2)+240 t2 (t3^3) (x^9) (y^2)+720 (t2^3) (t3^3) (x^9) (y^2)+720 (t2^5) (t3^3) (x^9) (y^2)+240 (t2^7) (t3^3) (x^9) (y^2)-144 (t3^4) (x^9) (y^2)-336 (t2^2) (t3^4) (x^9) (y^2)-144 (t2^4) (t3^4) (x^9) (y^2)+144 (t2^6) (t3^4) (x^9) (y^2)+96 (t2^8) (t3^4) (x^9) (y^2)+240 t2 (t3^5) (x^9) (y^2)+720 (t2^3) (t3^5) (x^9) (y^2)+720 (t2^5) (t3^5) (x^9) (y^2)+240 (t2^7) (t3^5) (x^9) (y^2)-16 (t3^6) (x^9) (y^2)+16 (t2^2) (t3^6) (x^9) (y^2)+144 (t2^4) (t3^6) (x^9) (y^2)+176 (t2^6) (t3^6) (x^9) (y^2)+64 (t2^8) (t3^6) (x^9) (y^2)+80 t2 (t3^7) (x^9) (y^2)+240 (t2^3) (t3^7) (x^9) (y^2)+240 (t2^5) (t3^7) (x^9) (y^2)+80 (t2^7) (t3^7) (x^9) (y^2)+16 (t3^8) (x^9) (y^2)+64 (t2^2) (t3^8) (x^9) (y^2)+96 (t2^4) (t3^8) (x^9) (y^2)+64 (t2^6) (t3^8) (x^9) (y^2)+16 (t2^8) (t3^8) (x^9) (y^2)+6 (x^10) (y^2)+24 (t2^2) (x^10) (y^2)+36 (t2^4) (x^10) (y^2)+24 (t2^6) (x^10) (y^2)+6 (t2^8) (x^10) (y^2)+24 (t3^2) (x^10) (y^2)+96 (t2^2) (t3^2) (x^10) (y^2)+144 (t2^4) (t3^2) (x^10) (y^2)+96 (t2^6) (t3^2) (x^10) (y^2)+24 (t2^8) (t3^2) (x^10) (y^2)+36 (t3^4) (x^10) (y^2)+144 (t2^2) (t3^4) (x^10) (y^2)+216 (t2^4) (t3^4) (x^10) (y^2)+144 (t2^6) (t3^4) (x^10) (y^2)+36 (t2^8) (t3^4) (x^10) (y^2)+24 (t3^6) (x^10) (y^2)+96 (t2^2) (t3^6) (x^10) (y^2)+144 (t2^4) (t3^6) (x^10) (y^2)+96 (t2^6) (t3^6) (x^10) (y^2)+24 (t2^8) (t3^6) (x^10) (y^2)+6 (t3^8) (x^10) (y^2)+24 (t2^2) (t3^8) (x^10) (y^2)+36 (t2^4) (t3^8) (x^10) (y^2)+24 (t2^6) (t3^8) (x^10) (y^2)+6 (t2^8) (t3^8) (x^10) (y^2)-1744 (t2^2) t3 (y^3)+912 (t2^4) t3 (y^3)+400 (t2^6) t3 (y^3)-208 (t2^8) t3 (y^3)-1744 t2 (t3^2) (y^3)+7056 (t2^3) (t3^2) (y^3)-624 (t2^5) (t3^2) (y^3)-1232 (t2^7) (t3^2) (y^3)+7056 (t2^2) (t3^3) (y^3)-5968 (t2^4) (t3^3) (y^3)-2896 (t2^6) (t3^3) (y^3)-112 (t2^8) (t3^3) (y^3)+912 t2 (t3^4) (y^3)-5968 (t2^3) (t3^4) (y^3)-5968 (t2^5) (t3^4) (y^3)+912 (t2^7) (t3^4) (y^3)-624 (t2^2) (t3^5) (y^3)-5968 (t2^4) (t3^5) (y^3)+4784 (t2^6) (t3^5) (y^3)-112 (t2^8) (t3^5) (y^3)+400 t2 (t3^6) (y^3)-2896 (t2^3) (t3^6) (y^3)+4784 (t2^5) (t3^6) (y^3)-112 (t2^7) (t3^6) (y^3)-1232 (t2^2) (t3^7) (y^3)+912 (t2^4) (t3^7) (y^3)-112 (t2^6) (t3^7) (y^3)-208 (t2^8) (t3^7) (y^3)-208 t2 (t3^8) (y^3)-112 (t2^3) (t3^8) (y^3)-112 (t2^5) (t3^8) (y^3)-208 (t2^7) (t3^8) (y^3)+5504 (t2^2) t3 x (y^3)-1408 (t2^4) t3 x (y^3)+640 (t2^6) t3 x (y^3)-640 (t2^8) t3 x (y^3)+5504 t2 (t3^2) x (y^3)-19328 (t2^3) (t3^2) x (y^3)+4736 (t2^5) (t3^2) x (y^3)-3200 (t2^7) (t3^2) x (y^3)-19328 (t2^2) (t3^3) x (y^3)+23936 (t2^4) (t3^3) x (y^3)-12416 (t2^6) (t3^3) x (y^3)+1664 (t2^8) (t3^3) x (y^3)-1408 t2 (t3^4) x (y^3)+23936 (t2^3) (t3^4) x (y^3)-28288 (t2^5) (t3^4) x (y^3)+11904 (t2^7) (t3^4) x (y^3)+4736 (t2^2) (t3^5) x (y^3)-28288 (t2^4) (t3^5) x (y^3)+25984 (t2^6) (t3^5) x (y^3)+1664 (t2^8) (t3^5) x (y^3)+640 t2 (t3^6) x (y^3)-12416 (t2^3) (t3^6) x (y^3)+25984 (t2^5) (t3^6) x (y^3)+6272 (t2^7) (t3^6) x (y^3)-3200 (t2^2) (t3^7) x (y^3)+11904 (t2^4) (t3^7) x (y^3)+6272 (t2^6) (t3^7) x (y^3)-640 (t2^8) (t3^7) x (y^3)-640 t2 (t3^8) x (y^3)+1664 (t2^3) (t3^8) x (y^3)+1664 (t2^5) (t3^8) x (y^3)-640 (t2^7) (t3^8) x (y^3)-4416 (t2^2) t3 (x^2) (y^3)-960 (t2^4) t3 (x^2) (y^3)-960 (t2^6) t3 (x^2) (y^3)-320 (t2^8) t3 (x^2) (y^3)-4416 t2 (t3^2) (x^2) (y^3)+11328 (t2^3) (t3^2) (x^2) (y^3)-960 (t2^5) (t3^2) (x^2) (y^3)-320 (t2^7) (t3^2) (x^2) (y^3)+11328 (t2^2) (t3^3) (x^2) (y^3)-15168 (t2^4) (t3^3) (x^2) (y^3)-832 (t2^6) (t3^3) (x^2) (y^3)+5184 (t2^8) (t3^3) (x^2) (y^3)-960 t2 (t3^4) (x^2) (y^3)-15168 (t2^3) (t3^4) (x^2) (y^3)+7360 (t2^5) (t3^4) (x^2) (y^3)+21568 (t2^7) (t3^4) (x^2) (y^3)-960 (t2^2) (t3^5) (x^2) (y^3)+7360 (t2^4) (t3^5) (x^2) (y^3)+33984 (t2^6) (t3^5) (x^2) (y^3)+5184 (t2^8) (t3^5) (x^2) (y^3)-960 t2 (t3^6) (x^2) (y^3)-832 (t2^3) (t3^6) (x^2) (y^3)+33984 (t2^5) (t3^6) (x^2) (y^3)+17472 (t2^7) (t3^6) (x^2) (y^3)-320 (t2^2) (t3^7) (x^2) (y^3)+21568 (t2^4) (t3^7) (x^2) (y^3)+17472 (t2^6) (t3^7) (x^2) (y^3)-320 (t2^8) (t3^7) (x^2) (y^3)-320 t2 (t3^8) (x^2) (y^3)+5184 (t2^3) (t3^8) (x^2) (y^3)+5184 (t2^5) (t3^8) (x^2) (y^3)-320 (t2^7) (t3^8) (x^2) (y^3)-2688 (t2^2) t3 (x^3) (y^3)+2688 (t2^4) t3 (x^3) (y^3)-1920 (t2^6) t3 (x^3) (y^3)+896 (t2^8) t3 (x^3) (y^3)-2688 t2 (t3^2) (x^3) (y^3)+13440 (t2^3) (t3^2) (x^3) (y^3)-11136 (t2^5) (t3^2) (x^3) (y^3)+5504 (t2^7) (t3^2) (x^3) (y^3)+13440 (t2^2) (t3^3) (x^3) (y^3)-25728 (t2^4) (t3^3) (x^3) (y^3)+21888 (t2^6) (t3^3) (x^3) (y^3)+3712 (t2^8) (t3^3) (x^3) (y^3)+2688 t2 (t3^4) (x^3) (y^3)-25728 (t2^3) (t3^4) (x^3) (y^3)+43904 (t2^5) (t3^4) (x^3) (y^3)+6784 (t2^7) (t3^4) (x^3) (y^3)-11136 (t2^2) (t3^5) (x^3) (y^3)+43904 (t2^4) (t3^5) (x^3) (y^3)+1408 (t2^6) (t3^5) (x^3) (y^3)+3712 (t2^8) (t3^5) (x^3) (y^3)-1920 t2 (t3^6) (x^3) (y^3)+21888 (t2^3) (t3^6) (x^3) (y^3)+1408 (t2^5) (t3^6) (x^3) (y^3)+10368 (t2^7) (t3^6) (x^3) (y^3)+5504 (t2^2) (t3^7) (x^3) (y^3)+6784 (t2^4) (t3^7) (x^3) (y^3)+10368 (t2^6) (t3^7) (x^3) (y^3)+896 (t2^8) (t3^7) (x^3) (y^3)+896 t2 (t3^8) (x^3) (y^3)+3712 (t2^3) (t3^8) (x^3) (y^3)+3712 (t2^5) (t3^8) (x^3) (y^3)+896 (t2^7) (t3^8) (x^3) (y^3)+5792 (t2^2) t3 (x^4) (y^3)-1056 (t2^4) t3 (x^4) (y^3)+480 (t2^6) t3 (x^4) (y^3)+1184 (t2^8) t3 (x^4) (y^3)+5792 t2 (t3^2) (x^4) (y^3)-19488 (t2^3) (t3^2) (x^4) (y^3)+3552 (t2^5) (t3^2) (x^4) (y^3)+4256 (t2^7) (t3^2) (x^4) (y^3)-19488 (t2^2) (t3^3) (x^4) (y^3)+22944 (t2^4) (t3^3) (x^4) (y^3)+9632 (t2^6) (t3^3) (x^4) (y^3)-2080 (t2^8) (t3^3) (x^4) (y^3)-1056 t2 (t3^4) (x^4) (y^3)+22944 (t2^3) (t3^4) (x^4) (y^3)+10656 (t2^5) (t3^4) (x^4) (y^3)-13344 (t2^7) (t3^4) (x^4) (y^3)+3552 (t2^2) (t3^5) (x^4) (y^3)+10656 (t2^4) (t3^5) (x^4) (y^3)-25696 (t2^6) (t3^5) (x^4) (y^3)-2080 (t2^8) (t3^5) (x^4) (y^3)+480 t2 (t3^6) (x^4) (y^3)+9632 (t2^3) (t3^6) (x^4) (y^3)-25696 (t2^5) (t3^6) (x^4) (y^3)-10272 (t2^7) (t3^6) (x^4) (y^3)+4256 (t2^2) (t3^7) (x^4) (y^3)-13344 (t2^4) (t3^7) (x^4) (y^3)-10272 (t2^6) (t3^7) (x^4) (y^3)+1184 (t2^8) (t3^7) (x^4) (y^3)+1184 t2 (t3^8) (x^4) (y^3)-2080 (t2^3) (t3^8) (x^4) (y^3)-2080 (t2^5) (t3^8) (x^4) (y^3)+1184 (t2^7) (t3^8) (x^4) (y^3)-2944 (t2^2) t3 (x^5) (y^3)-1152 (t2^4) t3 (x^5) (y^3)+1920 (t2^6) t3 (x^5) (y^3)+128 (t2^8) t3 (x^5) (y^3)-2944 t2 (t3^2) (x^5) (y^3)+6528 (t2^3) (t3^2) (x^5) (y^3)+8064 (t2^5) (t3^2) (x^5) (y^3)-1408 (t2^7) (t3^2) (x^5) (y^3)+6528 (t2^2) (t3^3) (x^5) (y^3)+4224 (t2^4) (t3^3) (x^5) (y^3)-6528 (t2^6) (t3^3) (x^5) (y^3)-4224 (t2^8) (t3^3) (x^5) (y^3)-1152 t2 (t3^4) (x^5) (y^3)+4224 (t2^3) (t3^4) (x^5) (y^3)-11136 (t2^5) (t3^4) (x^5) (y^3)-16512 (t2^7) (t3^4) (x^5) (y^3)+8064 (t2^2) (t3^5) (x^5) (y^3)-11136 (t2^4) (t3^5) (x^5) (y^3)-23424 (t2^6) (t3^5) (x^5) (y^3)-4224 (t2^8) (t3^5) (x^5) (y^3)+1920 t2 (t3^6) (x^5) (y^3)-6528 (t2^3) (t3^6) (x^5) (y^3)-23424 (t2^5) (t3^6) (x^5) (y^3)-14976 (t2^7) (t3^6) (x^5) (y^3)-1408 (t2^2) (t3^7) (x^5) (y^3)-16512 (t2^4) (t3^7) (x^5) (y^3)-14976 (t2^6) (t3^7) (x^5) (y^3)+128 (t2^8) (t3^7) (x^5) (y^3)+128 t2 (t3^8) (x^5) (y^3)-4224 (t2^3) (t3^8) (x^5) (y^3)-4224 (t2^5) (t3^8) (x^5) (y^3)+128 (t2^7) (t3^8) (x^5) (y^3)+448 (t2^2) t3 (x^6) (y^3)+1344 (t2^4) t3 (x^6) (y^3)+320 (t2^6) t3 (x^6) (y^3)-576 (t2^8) t3 (x^6) (y^3)+448 t2 (t3^2) (x^6) (y^3)+1344 (t2^3) (t3^2) (x^6) (y^3)-1728 (t2^5) (t3^2) (x^6) (y^3)-2624 (t2^7) (t3^2) (x^6) (y^3)+1344 (t2^2) (t3^3) (x^6) (y^3)-1088 (t2^4) (t3^3) (x^6) (y^3)-5184 (t2^6) (t3^3) (x^6) (y^3)-2752 (t2^8) (t3^3) (x^6) (y^3)+1344 t2 (t3^4) (x^6) (y^3)-1088 (t2^3) (t3^4) (x^6) (y^3)-11328 (t2^5) (t3^4) (x^6) (y^3)-8896 (t2^7) (t3^4) (x^6) (y^3)-1728 (t2^2) (t3^5) (x^6) (y^3)-11328 (t2^4) (t3^5) (x^6) (y^3)-12352 (t2^6) (t3^5) (x^6) (y^3)-2752 (t2^8) (t3^5) (x^6) (y^3)+320 t2 (t3^6) (x^6) (y^3)-5184 (t2^3) (t3^6) (x^6) (y^3)-12352 (t2^5) (t3^6) (x^6) (y^3)-6848 (t2^7) (t3^6) (x^6) (y^3)-2624 (t2^2) (t3^7) (x^6) (y^3)-8896 (t2^4) (t3^7) (x^6) (y^3)-6848 (t2^6) (t3^7) (x^6) (y^3)-576 (t2^8) (t3^7) (x^6) (y^3)-576 t2 (t3^8) (x^6) (y^3)-2752 (t2^3) (t3^8) (x^6) (y^3)-2752 (t2^5) (t3^8) (x^6) (y^3)-576 (t2^7) (t3^8) (x^6) (y^3)+128 (t2^2) t3 (x^7) (y^3)-128 (t2^4) t3 (x^7) (y^3)-640 (t2^6) t3 (x^7) (y^3)-384 (t2^8) t3 (x^7) (y^3)+128 t2 (t3^2) (x^7) (y^3)-640 (t2^3) (t3^2) (x^7) (y^3)-1664 (t2^5) (t3^2) (x^7) (y^3)-896 (t2^7) (t3^2) (x^7) (y^3)-640 (t2^2) (t3^3) (x^7) (y^3)-2432 (t2^4) (t3^3) (x^7) (y^3)-2944 (t2^6) (t3^3) (x^7) (y^3)-1152 (t2^8) (t3^3) (x^7) (y^3)-128 t2 (t3^4) (x^7) (y^3)-2432 (t2^3) (t3^4) (x^7) (y^3)-4480 (t2^5) (t3^4) (x^7) (y^3)-2176 (t2^7) (t3^4) (x^7) (y^3)-1664 (t2^2) (t3^5) (x^7) (y^3)-4480 (t2^4) (t3^5) (x^7) (y^3)-3968 (t2^6) (t3^5) (x^7) (y^3)-1152 (t2^8) (t3^5) (x^7) (y^3)-640 t2 (t3^6) (x^7) (y^3)-2944 (t2^3) (t3^6) (x^7) (y^3)-3968 (t2^5) (t3^6) (x^7) (y^3)-1664 (t2^7) (t3^6) (x^7) (y^3)-896 (t2^2) (t3^7) (x^7) (y^3)-2176 (t2^4) (t3^7) (x^7) (y^3)-1664 (t2^6) (t3^7) (x^7) (y^3)-384 (t2^8) (t3^7) (x^7) (y^3)-384 t2 (t3^8) (x^7) (y^3)-1152 (t2^3) (t3^8) (x^7) (y^3)-1152 (t2^5) (t3^8) (x^7) (y^3)-384 (t2^7) (t3^8) (x^7) (y^3)-80 (t2^2) t3 (x^8) (y^3)-240 (t2^4) t3 (x^8) (y^3)-240 (t2^6) t3 (x^8) (y^3)-80 (t2^8) t3 (x^8) (y^3)-80 t2 (t3^2) (x^8) (y^3)-240 (t2^3) (t3^2) (x^8) (y^3)-240 (t2^5) (t3^2) (x^8) (y^3)-80 (t2^7) (t3^2) (x^8) (y^3)-240 (t2^2) (t3^3) (x^8) (y^3)-720 (t2^4) (t3^3) (x^8) (y^3)-720 (t2^6) (t3^3) (x^8) (y^3)-240 (t2^8) (t3^3) (x^8) (y^3)-240 t2 (t3^4) (x^8) (y^3)-720 (t2^3) (t3^4) (x^8) (y^3)-720 (t2^5) (t3^4) (x^8) (y^3)-240 (t2^7) (t3^4) (x^8) (y^3)-240 (t2^2) (t3^5) (x^8) (y^3)-720 (t2^4) (t3^5) (x^8) (y^3)-720 (t2^6) (t3^5) (x^8) (y^3)-240 (t2^8) (t3^5) (x^8) (y^3)-240 t2 (t3^6) (x^8) (y^3)-720 (t2^3) (t3^6) (x^8) (y^3)-720 (t2^5) (t3^6) (x^8) (y^3)-240 (t2^7) (t3^6) (x^8) (y^3)-80 (t2^2) (t3^7) (x^8) (y^3)-240 (t2^4) (t3^7) (x^8) (y^3)-240 (t2^6) (t3^7) (x^8) (y^3)-80 (t2^8) (t3^7) (x^8) (y^3)-80 t2 (t3^8) (x^8) (y^3)-240 (t2^3) (t3^8) (x^8) (y^3)-240 (t2^5) (t3^8) (x^8) (y^3)-80 (t2^7) (t3^8) (x^8) (y^3)+175 (y^4)+348 (t2^2) (y^4)-326 (t2^4) (y^4)+28 (t2^6) (y^4)+15 (t2^8) (y^4)-352 t2 t3 (y^4)-1696 (t2^3) t3 (y^4)+736 (t2^5) t3 (y^4)+32 (t2^7) t3 (y^4)+348 (t3^2) (y^4)-624 (t2^2) (t3^2) (y^4)-2168 (t2^4) (t3^2) (y^4)+4048 (t2^6) (t3^2) (y^4)-900 (t2^8) (t3^2) (y^4)-1696 t2 (t3^3) (y^4)-7264 (t2^3) (t3^3) (y^4)+21280 (t2^5) (t3^3) (y^4)-7968 (t2^7) (t3^3) (y^4)-326 (t3^4) (y^4)-2168 (t2^2) (t3^4) (y^4)+34236 (t2^4) (t3^4) (y^4)-20536 (t2^6) (t3^4) (y^4)-2342 (t2^8) (t3^4) (y^4)+736 t2 (t3^5) (y^4)+21280 (t2^3) (t3^5) (y^4)-26208 (t2^5) (t3^5) (y^4)-11936 (t2^7) (t3^5) (y^4)+28 (t3^6) (y^4)+4048 (t2^2) (t3^6) (y^4)-20536 (t2^4) (t3^6) (y^4)-19312 (t2^6) (t3^6) (y^4)-900 (t2^8) (t3^6) (y^4)+32 t2 (t3^7) (y^4)-7968 (t2^3) (t3^7) (y^4)-11936 (t2^5) (t3^7) (y^4)-1888 (t2^7) (t3^7) (y^4)+15 (t3^8) (y^4)-900 (t2^2) (t3^8) (y^4)-2342 (t2^4) (t3^8) (y^4)-900 (t2^6) (t3^8) (y^4)+15 (t2^8) (t3^8) (y^4)-672 x (y^4)-1056 (t2^2) x (y^4)+480 (t2^4) x (y^4)-96 (t2^6) x (y^4)+64 (t2^8) x (y^4)+1632 t2 t3 x (y^4)+4128 (t2^3) t3 x (y^4)-1248 (t2^5) t3 x (y^4)+352 (t2^7) t3 x (y^4)-1056 (t3^2) x (y^4)-480 (t2^2) (t3^2) x (y^4)+2592 (t2^4) (t3^2) x (y^4)+4960 (t2^6) (t3^2) x (y^4)-3200 (t2^8) (t3^2) x (y^4)+4128 t2 (t3^3) x (y^4)+14688 (t2^3) (t3^3) x (y^4)-1952 (t2^5) (t3^3) x (y^4)-16608 (t2^7) (t3^3) x (y^4)+480 (t3^4) x (y^4)+2592 (t2^2) (t3^4) x (y^4)-15584 (t2^4) (t3^4) x (y^4)-25248 (t2^6) (t3^4) x (y^4)-7552 (t2^8) (t3^4) x (y^4)-1248 t2 (t3^5) x (y^4)-1952 (t2^3) (t3^5) x (y^4)-24224 (t2^5) (t3^5) x (y^4)-27616 (t2^7) (t3^5) x (y^4)-96 (t3^6) x (y^4)+4960 (t2^2) (t3^6) x (y^4)-25248 (t2^4) (t3^6) x (y^4)-39648 (t2^6) (t3^6) x (y^4)-3200 (t2^8) (t3^6) x (y^4)+352 t2 (t3^7) x (y^4)-16608 (t2^3) (t3^7) x (y^4)-27616 (t2^5) (t3^7) x (y^4)-6560 (t2^7) (t3^7) x (y^4)+64 (t3^8) x (y^4)-3200 (t2^2) (t3^8) x (y^4)-7552 (t2^4) (t3^8) x (y^4)-3200 (t2^6) (t3^8) x (y^4)+64 (t2^8) (t3^8) x (y^4)+996 (x^2) (y^4)+688 (t2^2) (x^2) (y^4)+504 (t2^4) (x^2) (y^4)-144 (t2^6) (x^2) (y^4)+68 (t2^8) (x^2) (y^4)-3296 t2 t3 (x^2) (y^4)-1056 (t2^3) t3 (x^2) (y^4)-1440 (t2^5) t3 (x^2) (y^4)+416 (t2^7) t3 (x^2) (y^4)+688 (t3^2) (x^2) (y^4)+6112 (t2^2) (t3^2) (x^2) (y^4)+2688 (t2^4) (t3^2) (x^2) (y^4)-6112 (t2^6) (t3^2) (x^2) (y^4)-3376 (t2^8) (t3^2) (x^2) (y^4)-1056 t2 (t3^3) (x^2) (y^4)-2016 (t2^3) (t3^3) (x^2) (y^4)-27488 (t2^5) (t3^3) (x^2) (y^4)-6048 (t2^7) (t3^3) (x^2) (y^4)+504 (t3^4) (x^2) (y^4)+2688 (t2^2) (t3^4) (x^2) (y^4)-35792 (t2^4) (t3^4) (x^2) (y^4)-9024 (t2^6) (t3^4) (x^2) (y^4)-5864 (t2^8) (t3^4) (x^2) (y^4)-1440 t2 (t3^5) (x^2) (y^4)-27488 (t2^3) (t3^5) (x^2) (y^4)-14816 (t2^5) (t3^5) (x^2) (y^4)-9248 (t2^7) (t3^5) (x^2) (y^4)-144 (t3^6) (x^2) (y^4)-6112 (t2^2) (t3^6) (x^2) (y^4)-9024 (t2^4) (t3^6) (x^2) (y^4)-6432 (t2^6) (t3^6) (x^2) (y^4)-3376 (t2^8) (t3^6) (x^2) (y^4)+416 t2 (t3^7) (x^2) (y^4)-6048 (t2^3) (t3^7) (x^2) (y^4)-9248 (t2^5) (t3^7) (x^2) (y^4)-6880 (t2^7) (t3^7) (x^2) (y^4)+68 (t3^8) (x^2) (y^4)-3376 (t2^2) (t3^8) (x^2) (y^4)-5864 (t2^4) (t3^8) (x^2) (y^4)-3376 (t2^6) (t3^8) (x^2) (y^4)+68 (t2^8) (t3^8) (x^2) (y^4)-800 (x^3) (y^4)+864 (t2^2) (x^3) (y^4)-1056 (t2^4) (x^3) (y^4)+288 (t2^6) (x^3) (y^4)-64 (t2^8) (x^3) (y^4)+4064 t2 t3 (x^3) (y^4)-4704 (t2^3) t3 (x^3) (y^4)+2976 (t2^5) t3 (x^3) (y^4)-544 (t2^7) t3 (x^3) (y^4)+864 (t3^2) (x^3) (y^4)-9696 (t2^2) (t3^2) (x^3) (y^4)-2016 (t2^4) (t3^2) (x^3) (y^4)-9376 (t2^6) (t3^2) (x^3) (y^4)+512 (t2^8) (t3^2) (x^3) (y^4)-4704 t2 (t3^3) (x^3) (y^4)-7456 (t2^3) (t3^3) (x^3) (y^4)-5920 (t2^5) (t3^3) (x^3) (y^4)+9120 (t2^7) (t3^3) (x^3) (y^4)-1056 (t3^4) (x^3) (y^4)-2016 (t2^2) (t3^4) (x^3) (y^4)+3360 (t2^4) (t3^4) (x^3) (y^4)+8544 (t2^6) (t3^4) (x^3) (y^4)+4224 (t2^8) (t3^4) (x^3) (y^4)+2976 t2 (t3^5) (x^3) (y^4)-5920 (t2^3) (t3^5) (x^3) (y^4)+1760 (t2^5) (t3^5) (x^3) (y^4)+22944 (t2^7) (t3^5) (x^3) (y^4)+288 (t3^6) (x^3) (y^4)-9376 (t2^2) (t3^6) (x^3) (y^4)+8544 (t2^4) (t3^6) (x^3) (y^4)+37152 (t2^6) (t3^6) (x^3) (y^4)+512 (t2^8) (t3^6) (x^3) (y^4)-544 t2 (t3^7) (x^3) (y^4)+9120 (t2^3) (t3^7) (x^3) (y^4)+22944 (t2^5) (t3^7) (x^3) (y^4)+992 (t2^7) (t3^7) (x^3) (y^4)-64 (t3^8) (x^3) (y^4)+512 (t2^2) (t3^8) (x^3) (y^4)+4224 (t2^4) (t3^8) (x^3) (y^4)+512 (t2^6) (t3^8) (x^3) (y^4)-64 (t2^8) (t3^8) (x^3) (y^4)+570 (x^4) (y^4)-1336 (t2^2) (x^4) (y^4)+60 (t2^4) (x^4) (y^4)+264 (t2^6) (x^4) (y^4)-166 (t2^8) (x^4) (y^4)-3616 t2 t3 (x^4) (y^4)+4128 (t2^3) t3 (x^4) (y^4)+672 (t2^5) t3 (x^4) (y^4)-928 (t2^7) t3 (x^4) (y^4)-1336 (t3^2) (x^4) (y^4)+6272 (t2^2) (t3^2) (x^4) (y^4)-1584 (t2^4) (t3^2) (x^4) (y^4)+320 (t2^6) (t3^2) (x^4) (y^4)+3368 (t2^8) (t3^2) (x^4) (y^4)+4128 t2 (t3^3) (x^4) (y^4)+1248 (t2^3) (t3^3) (x^4) (y^4)+2400 (t2^5) (t3^3) (x^4) (y^4)+11424 (t2^7) (t3^3) (x^4) (y^4)+60 (t3^4) (x^4) (y^4)-1584 (t2^2) (t3^4) (x^4) (y^4)-888 (t2^4) (t3^4) (x^4) (y^4)+24720 (t2^6) (t3^4) (x^4) (y^4)+8604 (t2^8) (t3^4) (x^4) (y^4)+672 t2 (t3^5) (x^4) (y^4)+2400 (t2^3) (t3^5) (x^4) (y^4)+33504 (t2^5) (t3^5) (x^4) (y^4)+25632 (t2^7) (t3^5) (x^4) (y^4)+264 (t3^6) (x^4) (y^4)+320 (t2^2) (t3^6) (x^4) (y^4)+24720 (t2^4) (t3^6) (x^4) (y^4)+34176 (t2^6) (t3^6) (x^4) (y^4)+3368 (t2^8) (t3^6) (x^4) (y^4)-928 t2 (t3^7) (x^4) (y^4)+11424 (t2^3) (t3^7) (x^4) (y^4)+25632 (t2^5) (t3^7) (x^4) (y^4)+7136 (t2^7) (t3^7) (x^4) (y^4)-166 (t3^8) (x^4) (y^4)+3368 (t2^2) (t3^8) (x^4) (y^4)+8604 (t2^4) (t3^8) (x^4) (y^4)+3368 (t2^6) (t3^8) (x^4) (y^4)-166 (t2^8) (t3^8) (x^4) (y^4)-480 (x^5) (y^4)+416 (t2^2) (x^5) (y^4)+672 (t2^4) (x^5) (y^4)-288 (t2^6) (x^5) (y^4)-64 (t2^8) (x^5) (y^4)+2336 t2 t3 (x^5) (y^4)+96 (t2^3) t3 (x^5) (y^4)-2208 (t2^5) t3 (x^5) (y^4)+32 (t2^7) t3 (x^5) (y^4)+416 (t3^2) (x^5) (y^4)-1696 (t2^2) (t3^2) (x^5) (y^4)-672 (t2^4) (t3^2) (x^5) (y^4)+3872 (t2^6) (t3^2) (x^5) (y^4)+2432 (t2^8) (t3^2) (x^5) (y^4)+96 t2 (t3^3) (x^5) (y^4)-480 (t2^3) (t3^3) (x^5) (y^4)+6432 (t2^5) (t3^3) (x^5) (y^4)+7008 (t2^7) (t3^3) (x^5) (y^4)+672 (t3^4) (x^5) (y^4)-672 (t2^2) (t3^4) (x^5) (y^4)+9312 (t2^4) (t3^4) (x^5) (y^4)+15648 (t2^6) (t3^4) (x^5) (y^4)+4992 (t2^8) (t3^4) (x^5) (y^4)-2208 t2 (t3^5) (x^5) (y^4)+6432 (t2^3) (t3^5) (x^5) (y^4)+21024 (t2^5) (t3^5) (x^5) (y^4)+12384 (t2^7) (t3^5) (x^5) (y^4)-288 (t3^6) (x^5) (y^4)+3872 (t2^2) (t3^6) (x^5) (y^4)+15648 (t2^4) (t3^6) (x^5) (y^4)+13920 (t2^6) (t3^6) (x^5) (y^4)+2432 (t2^8) (t3^6) (x^5) (y^4)+32 t2 (t3^7) (x^5) (y^4)+7008 (t2^3) (t3^7) (x^5) (y^4)+12384 (t2^5) (t3^7) (x^5) (y^4)+5408 (t2^7) (t3^7) (x^5) (y^4)-64 (t3^8) (x^5) (y^4)+2432 (t2^2) (t3^8) (x^5) (y^4)+4992 (t2^4) (t3^8) (x^5) (y^4)+2432 (t2^6) (t3^8) (x^5) (y^4)-64 (t2^8) (t3^8) (x^5) (y^4)+292 (x^6) (y^4)+240 (t2^2) (x^6) (y^4)-328 (t2^4) (x^6) (y^4)-208 (t2^6) (x^6) (y^4)+68 (t2^8) (x^6) (y^4)-928 t2 t3 (x^6) (y^4)-1376 (t2^3) t3 (x^6) (y^4)+32 (t2^5) t3 (x^6) (y^4)+480 (t2^7) t3 (x^6) (y^4)+240 (t3^2) (x^6) (y^4)+288 (t2^2) (t3^2) (x^6) (y^4)+704 (t2^4) (t3^2) (x^6) (y^4)+1504 (t2^6) (t3^2) (x^6) (y^4)+848 (t2^8) (t3^2) (x^6) (y^4)-1376 t2 (t3^3) (x^6) (y^4)-160 (t2^3) (t3^3) (x^6) (y^4)+3808 (t2^5) (t3^3) (x^6) (y^4)+2592 (t2^7) (t3^3) (x^6) (y^4)-328 (t3^4) (x^6) (y^4)+704 (t2^2) (t3^4) (x^6) (y^4)+3952 (t2^4) (t3^4) (x^6) (y^4)+4480 (t2^6) (t3^4) (x^6) (y^4)+1560 (t2^8) (t3^4) (x^6) (y^4)+32 t2 (t3^5) (x^6) (y^4)+3808 (t2^3) (t3^5) (x^6) (y^4)+7520 (t2^5) (t3^5) (x^6) (y^4)+3744 (t2^7) (t3^5) (x^6) (y^4)-208 (t3^6) (x^6) (y^4)+1504 (t2^2) (t3^6) (x^6) (y^4)+4480 (t2^4) (t3^6) (x^6) (y^4)+3616 (t2^6) (t3^6) (x^6) (y^4)+848 (t2^8) (t3^6) (x^6) (y^4)+480 t2 (t3^7) (x^6) (y^4)+2592 (t2^3) (t3^7) (x^6) (y^4)+3744 (t2^5) (t3^7) (x^6) (y^4)+1632 (t2^7) (t3^7) (x^6) (y^4)+68 (t3^8) (x^6) (y^4)+848 (t2^2) (t3^8) (x^6) (y^4)+1560 (t2^4) (t3^8) (x^6) (y^4)+848 (t2^6) (t3^8) (x^6) (y^4)+68 (t2^8) (t3^8) (x^6) (y^4)-96 (x^7) (y^4)-224 (t2^2) (x^7) (y^4)-96 (t2^4) (x^7) (y^4)+96 (t2^6) (x^7) (y^4)+64 (t2^8) (x^7) (y^4)+160 t2 t3 (x^7) (y^4)+480 (t2^3) t3 (x^7) (y^4)+480 (t2^5) t3 (x^7) (y^4)+160 (t2^7) t3 (x^7) (y^4)-224 (t3^2) (x^7) (y^4)-416 (t2^2) (t3^2) (x^7) (y^4)+96 (t2^4) (t3^2) (x^7) (y^4)+544 (t2^6) (t3^2) (x^7) (y^4)+256 (t2^8) (t3^2) (x^7) (y^4)+480 t2 (t3^3) (x^7) (y^4)+1440 (t2^3) (t3^3) (x^7) (y^4)+1440 (t2^5) (t3^3) (x^7) (y^4)+480 (t2^7) (t3^3) (x^7) (y^4)-96 (t3^4) (x^7) (y^4)+96 (t2^2) (t3^4) (x^7) (y^4)+864 (t2^4) (t3^4) (x^7) (y^4)+1056 (t2^6) (t3^4) (x^7) (y^4)+384 (t2^8) (t3^4) (x^7) (y^4)+480 t2 (t3^5) (x^7) (y^4)+1440 (t2^3) (t3^5) (x^7) (y^4)+1440 (t2^5) (t3^5) (x^7) (y^4)+480 (t2^7) (t3^5) (x^7) (y^4)+96 (t3^6) (x^7) (y^4)+544 (t2^2) (t3^6) (x^7) (y^4)+1056 (t2^4) (t3^6) (x^7) (y^4)+864 (t2^6) (t3^6) (x^7) (y^4)+256 (t2^8) (t3^6) (x^7) (y^4)+160 t2 (t3^7) (x^7) (y^4)+480 (t2^3) (t3^7) (x^7) (y^4)+480 (t2^5) (t3^7) (x^7) (y^4)+160 (t2^7) (t3^7) (x^7) (y^4)+64 (t3^8) (x^7) (y^4)+256 (t2^2) (t3^8) (x^7) (y^4)+384 (t2^4) (t3^8) (x^7) (y^4)+256 (t2^6) (t3^8) (x^7) (y^4)+64 (t2^8) (t3^8) (x^7) (y^4)+15 (x^8) (y^4)+60 (t2^2) (x^8) (y^4)+90 (t2^4) (x^8) (y^4)+60 (t2^6) (x^8) (y^4)+15 (t2^8) (x^8) (y^4)+60 (t3^2) (x^8) (y^4)+240 (t2^2) (t3^2) (x^8) (y^4)+360 (t2^4) (t3^2) (x^8) (y^4)+240 (t2^6) (t3^2) (x^8) (y^4)+60 (t2^8) (t3^2) (x^8) (y^4)+90 (t3^4) (x^8) (y^4)+360 (t2^2) (t3^4) (x^8) (y^4)+540 (t2^4) (t3^4) (x^8) (y^4)+360 (t2^6) (t3^4) (x^8) (y^4)+90 (t2^8) (t3^4) (x^8) (y^4)+60 (t3^6) (x^8) (y^4)+240 (t2^2) (t3^6) (x^8) (y^4)+360 (t2^4) (t3^6) (x^8) (y^4)+240 (t2^6) (t3^6) (x^8) (y^4)+60 (t2^8) (t3^6) (x^8) (y^4)+15 (t3^8) (x^8) (y^4)+60 (t2^2) (t3^8) (x^8) (y^4)+90 (t2^4) (t3^8) (x^8) (y^4)+60 (t2^6) (t3^8) (x^8) (y^4)+15 (t2^8) (t3^8) (x^8) (y^4)+1440 (t2^2) t3 (y^5)+1248 (t2^4) t3 (y^5)-1824 (t2^6) t3 (y^5)+416 (t2^8) t3 (y^5)+1440 t2 (t3^2) (y^5)-1824 (t2^3) (t3^2) (y^5)-7968 (t2^5) (t3^2) (y^5)+3488 (t2^7) (t3^2) (y^5)-1824 (t2^2) (t3^3) (y^5)-8544 (t2^4) (t3^3) (y^5)+5792 (t2^6) (t3^3) (y^5)+2272 (t2^8) (t3^3) (y^5)+1248 t2 (t3^4) (y^5)-8544 (t2^3) (t3^4) (y^5)+2720 (t2^5) (t3^4) (y^5)+12512 (t2^7) (t3^4) (y^5)-7968 (t2^2) (t3^5) (y^5)+2720 (t2^4) (t3^5) (y^5)+23200 (t2^6) (t3^5) (y^5)+2272 (t2^8) (t3^5) (y^5)-1824 t2 (t3^6) (y^5)+5792 (t2^3) (t3^6) (y^5)+23200 (t2^5) (t3^6) (y^5)+7392 (t2^7) (t3^6) (y^5)+3488 (t2^2) (t3^7) (y^5)+12512 (t2^4) (t3^7) (y^5)+7392 (t2^6) (t3^7) (y^5)+416 (t2^8) (t3^7) (y^5)+416 t2 (t3^8) (y^5)+2272 (t2^3) (t3^8) (y^5)+2272 (t2^5) (t3^8) (y^5)+416 (t2^7) (t3^8) (y^5)-3584 (t2^2) t3 x (y^5)-2304 (t2^4) t3 x (y^5)-1536 (t2^6) t3 x (y^5)+1280 (t2^8) t3 x (y^5)-3584 t2 (t3^2) x (y^5)+6144 (t2^3) (t3^2) x (y^5)+6656 (t2^7) (t3^2) x (y^5)+6144 (t2^2) (t3^3) x (y^5)-11520 (t2^4) (t3^3) x (y^5)+15360 (t2^6) (t3^3) x (y^5)+4352 (t2^8) (t3^3) x (y^5)-2304 t2 (t3^4) x (y^5)-11520 (t2^3) (t3^4) x (y^5)+35584 (t2^5) (t3^4) x (y^5)+12032 (t2^7) (t3^4) x (y^5)+35584 (t2^4) (t3^5) x (y^5)+11264 (t2^6) (t3^5) x (y^5)+4352 (t2^8) (t3^5) x (y^5)-1536 t2 (t3^6) x (y^5)+15360 (t2^3) (t3^6) x (y^5)+11264 (t2^5) (t3^6) x (y^5)+10752 (t2^7) (t3^6) x (y^5)+6656 (t2^2) (t3^7) x (y^5)+12032 (t2^4) (t3^7) x (y^5)+10752 (t2^6) (t3^7) x (y^5)+1280 (t2^8) (t3^7) x (y^5)+1280 t2 (t3^8) x (y^5)+4352 (t2^3) (t3^8) x (y^5)+4352 (t2^5) (t3^8) x (y^5)+1280 (t2^7) (t3^8) x (y^5)+2592 (t2^2) t3 (x^2) (y^5)-1440 (t2^4) t3 (x^2) (y^5)+3168 (t2^6) t3 (x^2) (y^5)+1056 (t2^8) t3 (x^2) (y^5)+2592 t2 (t3^2) (x^2) (y^5)-10656 (t2^3) (t3^2) (x^2) (y^5)+12384 (t2^5) (t3^2) (x^2) (y^5)+1056 (t2^7) (t3^2) (x^2) (y^5)-10656 (t2^2) (t3^3) (x^2) (y^5)+27936 (t2^4) (t3^3) (x^2) (y^5)+7456 (t2^6) (t3^3) (x^2) (y^5)-416 (t2^8) (t3^3) (x^2) (y^5)-1440 t2 (t3^4) (x^2) (y^5)+27936 (t2^3) (t3^4) (x^2) (y^5)+15648 (t2^5) (t3^4) (x^2) (y^5)-13728 (t2^7) (t3^4) (x^2) (y^5)+12384 (t2^2) (t3^5) (x^2) (y^5)+15648 (t2^4) (t3^5) (x^2) (y^5)-27872 (t2^6) (t3^5) (x^2) (y^5)-416 (t2^8) (t3^5) (x^2) (y^5)+3168 t2 (t3^6) (x^2) (y^5)+7456 (t2^3) (t3^6) (x^2) (y^5)-27872 (t2^5) (t3^6) (x^2) (y^5)-7584 (t2^7) (t3^6) (x^2) (y^5)+1056 (t2^2) (t3^7) (x^2) (y^5)-13728 (t2^4) (t3^7) (x^2) (y^5)-7584 (t2^6) (t3^7) (x^2) (y^5)+1056 (t2^8) (t3^7) (x^2) (y^5)+1056 t2 (t3^8) (x^2) (y^5)-416 (t2^3) (t3^8) (x^2) (y^5)-416 (t2^5) (t3^8) (x^2) (y^5)+1056 (t2^7) (t3^8) (x^2) (y^5)-512 (t2^2) t3 (x^3) (y^5)+3072 (t2^4) t3 (x^3) (y^5)+3072 (t2^6) t3 (x^3) (y^5)-512 (t2^8) t3 (x^3) (y^5)-512 t2 (t3^2) (x^3) (y^5)+7680 (t2^3) (t3^2) (x^3) (y^5)+3072 (t2^5) (t3^2) (x^3) (y^5)-5120 (t2^7) (t3^2) (x^3) (y^5)+7680 (t2^2) (t3^3) (x^3) (y^5)+4608 (t2^4) (t3^3) (x^3) (y^5)-9216 (t2^6) (t3^3) (x^3) (y^5)-6144 (t2^8) (t3^3) (x^3) (y^5)+3072 t2 (t3^4) (x^3) (y^5)+4608 (t2^3) (t3^4) (x^3) (y^5)-23040 (t2^5) (t3^4) (x^3) (y^5)-24576 (t2^7) (t3^4) (x^3) (y^5)+3072 (t2^2) (t3^5) (x^3) (y^5)-23040 (t2^4) (t3^5) (x^3) (y^5)-32256 (t2^6) (t3^5) (x^3) (y^5)-6144 (t2^8) (t3^5) (x^3) (y^5)+3072 t2 (t3^6) (x^3) (y^5)-9216 (t2^3) (t3^6) (x^3) (y^5)-32256 (t2^5) (t3^6) (x^3) (y^5)-19968 (t2^7) (t3^6) (x^3) (y^5)-5120 (t2^2) (t3^7) (x^3) (y^5)-24576 (t2^4) (t3^7) (x^3) (y^5)-19968 (t2^6) (t3^7) (x^3) (y^5)-512 (t2^8) (t3^7) (x^3) (y^5)-512 t2 (t3^8) (x^3) (y^5)-6144 (t2^3) (t3^8) (x^3) (y^5)-6144 (t2^5) (t3^8) (x^3) (y^5)-512 (t2^7) (t3^8) (x^3) (y^5)+224 (t2^2) t3 (x^4) (y^5)+672 (t2^4) t3 (x^4) (y^5)-864 (t2^6) t3 (x^4) (y^5)-1312 (t2^8) t3 (x^4) (y^5)+224 t2 (t3^2) (x^4) (y^5)+672 (t2^3) (t3^2) (x^4) (y^5)-3936 (t2^5) (t3^2) (x^4) (y^5)-4384 (t2^7) (t3^2) (x^4) (y^5)+672 (t2^2) (t3^3) (x^4) (y^5)-5664 (t2^4) (t3^3) (x^4) (y^5)-11808 (t2^6) (t3^3) (x^4) (y^5)-5472 (t2^8) (t3^3) (x^4) (y^5)+672 t2 (t3^4) (x^4) (y^5)-5664 (t2^3) (t3^4) (x^4) (y^5)-21024 (t2^5) (t3^4) (x^4) (y^5)-14688 (t2^7) (t3^4) (x^4) (y^5)-3936 (t2^2) (t3^5) (x^4) (y^5)-21024 (t2^4) (t3^5) (x^4) (y^5)-22560 (t2^6) (t3^5) (x^4) (y^5)-5472 (t2^8) (t3^5) (x^4) (y^5)-864 t2 (t3^6) (x^4) (y^5)-11808 (t2^3) (t3^6) (x^4) (y^5)-22560 (t2^5) (t3^6) (x^4) (y^5)-11616 (t2^7) (t3^6) (x^4) (y^5)-4384 (t2^2) (t3^7) (x^4) (y^5)-14688 (t2^4) (t3^7) (x^4) (y^5)-11616 (t2^6) (t3^7) (x^4) (y^5)-1312 (t2^8) (t3^7) (x^4) (y^5)-1312 t2 (t3^8) (x^4) (y^5)-5472 (t2^3) (t3^8) (x^4) (y^5)-5472 (t2^5) (t3^8) (x^4) (y^5)-1312 (t2^7) (t3^8) (x^4) (y^5)-768 (t2^4) t3 (x^5) (y^5)-1536 (t2^6) t3 (x^5) (y^5)-768 (t2^8) t3 (x^5) (y^5)-1536 (t2^3) (t3^2) (x^5) (y^5)-3072 (t2^5) (t3^2) (x^5) (y^5)-1536 (t2^7) (t3^2) (x^5) (y^5)-1536 (t2^2) (t3^3) (x^5) (y^5)-5376 (t2^4) (t3^3) (x^5) (y^5)-6144 (t2^6) (t3^3) (x^5) (y^5)-2304 (t2^8) (t3^3) (x^5) (y^5)-768 t2 (t3^4) (x^5) (y^5)-5376 (t2^3) (t3^4) (x^5) (y^5)-8448 (t2^5) (t3^4) (x^5) (y^5)-3840 (t2^7) (t3^4) (x^5) (y^5)-3072 (t2^2) (t3^5) (x^5) (y^5)-8448 (t2^4) (t3^5) (x^5) (y^5)-7680 (t2^6) (t3^5) (x^5) (y^5)-2304 (t2^8) (t3^5) (x^5) (y^5)-1536 t2 (t3^6) (x^5) (y^5)-6144 (t2^3) (t3^6) (x^5) (y^5)-7680 (t2^5) (t3^6) (x^5) (y^5)-3072 (t2^7) (t3^6) (x^5) (y^5)-1536 (t2^2) (t3^7) (x^5) (y^5)-3840 (t2^4) (t3^7) (x^5) (y^5)-3072 (t2^6) (t3^7) (x^5) (y^5)-768 (t2^8) (t3^7) (x^5) (y^5)-768 t2 (t3^8) (x^5) (y^5)-2304 (t2^3) (t3^8) (x^5) (y^5)-2304 (t2^5) (t3^8) (x^5) (y^5)-768 (t2^7) (t3^8) (x^5) (y^5)-160 (t2^2) t3 (x^6) (y^5)-480 (t2^4) t3 (x^6) (y^5)-480 (t2^6) t3 (x^6) (y^5)-160 (t2^8) t3 (x^6) (y^5)-160 t2 (t3^2) (x^6) (y^5)-480 (t2^3) (t3^2) (x^6) (y^5)-480 (t2^5) (t3^2) (x^6) (y^5)-160 (t2^7) (t3^2) (x^6) (y^5)-480 (t2^2) (t3^3) (x^6) (y^5)-1440 (t2^4) (t3^3) (x^6) (y^5)-1440 (t2^6) (t3^3) (x^6) (y^5)-480 (t2^8) (t3^3) (x^6) (y^5)-480 t2 (t3^4) (x^6) (y^5)-1440 (t2^3) (t3^4) (x^6) (y^5)-1440 (t2^5) (t3^4) (x^6) (y^5)-480 (t2^7) (t3^4) (x^6) (y^5)-480 (t2^2) (t3^5) (x^6) (y^5)-1440 (t2^4) (t3^5) (x^6) (y^5)-1440 (t2^6) (t3^5) (x^6) (y^5)-480 (t2^8) (t3^5) (x^6) (y^5)-480 t2 (t3^6) (x^6) (y^5)-1440 (t2^3) (t3^6) (x^6) (y^5)-1440 (t2^5) (t3^6) (x^6) (y^5)-480 (t2^7) (t3^6) (x^6) (y^5)-160 (t2^2) (t3^7) (x^6) (y^5)-480 (t2^4) (t3^7) (x^6) (y^5)-480 (t2^6) (t3^7) (x^6) (y^5)-160 (t2^8) (t3^7) (x^6) (y^5)-160 t2 (t3^8) (x^6) (y^5)-480 (t2^3) (t3^8) (x^6) (y^5)-480 (t2^5) (t3^8) (x^6) (y^5)-160 (t2^7) (t3^8) (x^6) (y^5)-84 (y^6)-368 (t2^2) (y^6)-24 (t2^4) (y^6)+208 (t2^6) (y^6)-52 (t2^8) (y^6)-32 t2 t3 (y^6)+1056 (t2^3) t3 (y^6)+672 (t2^5) t3 (y^6)-416 (t2^7) t3 (y^6)-368 (t3^2) (y^6)+160 (t2^2) (t3^2) (y^6)+3456 (t2^4) (t3^2) (y^6)-1696 (t2^6) (t3^2) (y^6)-528 (t2^8) (t3^2) (y^6)+1056 t2 (t3^3) (y^6)+8416 (t2^3) (t3^3) (y^6)-10400 (t2^5) (t3^3) (y^6)-1376 (t2^7) (t3^3) (y^6)-24 (t3^4) (y^6)+3456 (t2^2) (t3^4) (y^6)-19056 (t2^4) (t3^4) (y^6)+1088 (t2^6) (t3^4) (y^6)-952 (t2^8) (t3^4) (y^6)+672 t2 (t3^5) (y^6)-10400 (t2^3) (t3^5) (y^6)+3296 (t2^5) (t3^5) (y^6)-2016 (t2^7) (t3^5) (y^6)+208 (t3^6) (y^6)-1696 (t2^2) (t3^6) (y^6)+1088 (t2^4) (t3^6) (y^6)-1632 (t2^6) (t3^6) (y^6)-528 (t2^8) (t3^6) (y^6)-416 t2 (t3^7) (y^6)-1376 (t2^3) (t3^7) (y^6)-2016 (t2^5) (t3^7) (y^6)-1056 (t2^7) (t3^7) (y^6)-52 (t3^8) (y^6)-528 (t2^2) (t3^8) (y^6)-952 (t2^4) (t3^8) (y^6)-528 (t2^6) (t3^8) (y^6)-52 (t2^8) (t3^8) (y^6)+192 x (y^6)+928 (t2^2) x (y^6)+96 (t2^4) x (y^6)+224 (t2^6) x (y^6)-160 (t2^8) x (y^6)+160 t2 t3 x (y^6)-2592 (t2^3) t3 x (y^6)+480 (t2^5) t3 x (y^6)-864 (t2^7) t3 x (y^6)+928 (t3^2) x (y^6)-416 (t2^2) (t3^2) x (y^6)-672 (t2^4) (t3^2) x (y^6)-5600 (t2^6) (t3^2) x (y^6)-128 (t2^8) (t3^2) x (y^6)-2592 t2 (t3^3) x (y^6)-8800 (t2^3) (t3^3) x (y^6)-6752 (t2^5) (t3^3) x (y^6)+3552 (t2^7) (t3^3) x (y^6)+96 (t3^4) x (y^6)-672 (t2^2) (t3^4) x (y^6)+1504 (t2^4) (t3^4) x (y^6)+3360 (t2^6) (t3^4) x (y^6)+1088 (t2^8) (t3^4) x (y^6)+480 t2 (t3^5) x (y^6)-6752 (t2^3) (t3^5) x (y^6)-2656 (t2^5) (t3^5) x (y^6)+8672 (t2^7) (t3^5) x (y^6)+224 (t3^6) x (y^6)-5600 (t2^2) (t3^6) x (y^6)+3360 (t2^4) (t3^6) x (y^6)+15200 (t2^6) (t3^6) x (y^6)-128 (t2^8) (t3^6) x (y^6)-864 t2 (t3^7) x (y^6)+3552 (t2^3) (t3^7) x (y^6)+8672 (t2^5) (t3^7) x (y^6)+160 (t2^7) (t3^7) x (y^6)-160 (t3^8) x (y^6)-128 (t2^2) (t3^8) x (y^6)+1088 (t2^4) (t3^8) x (y^6)-128 (t2^6) (t3^8) x (y^6)-160 (t2^8) (t3^8) x (y^6)-68 (x^2) (y^6)-720 (t2^2) (x^2) (y^6)+168 (t2^4) (x^2) (y^6)-336 (t2^6) (x^2) (y^6)-132 (t2^8) (x^2) (y^6)-448 t2 t3 (x^2) (y^6)+2496 (t2^3) t3 (x^2) (y^6)-1344 (t2^5) t3 (x^2) (y^6)-192 (t2^7) t3 (x^2) (y^6)-720 (t3^2) (x^2) (y^6)+1536 (t2^2) (t3^2) (x^2) (y^6)-5408 (t2^4) (t3^2) (x^2) (y^6)-1408 (t2^6) (t3^2) (x^2) (y^6)+2160 (t2^8) (t3^2) (x^2) (y^6)+2496 t2 (t3^3) (x^2) (y^6)-4544 (t2^3) (t3^3) (x^2) (y^6)-704 (t2^5) (t3^3) (x^2) (y^6)+10432 (t2^7) (t3^3) (x^2) (y^6)+168 (t3^4) (x^2) (y^6)-5408 (t2^2) (t3^4) (x^2) (y^6)-2128 (t2^4) (t3^4) (x^2) (y^6)+19296 (t2^6) (t3^4) (x^2) (y^6)+5608 (t2^8) (t3^4) (x^2) (y^6)-1344 t2 (t3^5) (x^2) (y^6)-704 (t2^3) (t3^5) (x^2) (y^6)+24640 (t2^5) (t3^5) (x^2) (y^6)+19904 (t2^7) (t3^5) (x^2) (y^6)-336 (t3^6) (x^2) (y^6)-1408 (t2^2) (t3^6) (x^2) (y^6)+19296 (t2^4) (t3^6) (x^2) (y^6)+26624 (t2^6) (t3^6) (x^2) (y^6)+2160 (t2^8) (t3^6) (x^2) (y^6)-192 t2 (t3^7) (x^2) (y^6)+10432 (t2^3) (t3^7) (x^2) (y^6)+19904 (t2^5) (t3^7) (x^2) (y^6)+5184 (t2^7) (t3^7) (x^2) (y^6)-132 (t3^8) (x^2) (y^6)+2160 (t2^2) (t3^8) (x^2) (y^6)+5608 (t2^4) (t3^8) (x^2) (y^6)+2160 (t2^6) (t3^8) (x^2) (y^6)-132 (t2^8) (t3^8) (x^2) (y^6)-128 (x^3) (y^6)+192 (t2^2) (x^3) (y^6)-192 (t2^4) (x^3) (y^6)-448 (t2^6) (x^3) (y^6)+64 (t2^8) (x^3) (y^6)+704 t2 t3 (x^3) (y^6)-960 (t2^3) t3 (x^3) (y^6)-960 (t2^5) t3 (x^3) (y^6)+704 (t2^7) t3 (x^3) (y^6)+192 (t3^2) (x^3) (y^6)-1728 (t2^2) (t3^2) (x^3) (y^6)-192 (t2^4) (t3^2) (x^3) (y^6)+4544 (t2^6) (t3^2) (x^3) (y^6)+2816 (t2^8) (t3^2) (x^3) (y^6)-960 t2 (t3^3) (x^3) (y^6)+1216 (t2^3) (t3^3) (x^3) (y^6)+10432 (t2^5) (t3^3) (x^3) (y^6)+8256 (t2^7) (t3^3) (x^3) (y^6)-192 (t3^4) (x^3) (y^6)-192 (t2^2) (t3^4) (x^3) (y^6)+10816 (t2^4) (t3^4) (x^3) (y^6)+16320 (t2^6) (t3^4) (x^3) (y^6)+5504 (t2^8) (t3^4) (x^3) (y^6)-960 t2 (t3^5) (x^3) (y^6)+10432 (t2^3) (t3^5) (x^3) (y^6)+24768 (t2^5) (t3^5) (x^3) (y^6)+13376 (t2^7) (t3^5) (x^3) (y^6)-448 (t3^6) (x^3) (y^6)+4544 (t2^2) (t3^6) (x^3) (y^6)+16320 (t2^4) (t3^6) (x^3) (y^6)+14144 (t2^6) (t3^6) (x^3) (y^6)+2816 (t2^8) (t3^6) (x^3) (y^6)+704 t2 (t3^7) (x^3) (y^6)+8256 (t2^3) (t3^7) (x^3) (y^6)+13376 (t2^5) (t3^7) (x^3) (y^6)+5824 (t2^7) (t3^7) (x^3) (y^6)+64 (t3^8) (x^3) (y^6)+2816 (t2^2) (t3^8) (x^3) (y^6)+5504 (t2^4) (t3^8) (x^3) (y^6)+2816 (t2^6) (t3^8) (x^3) (y^6)+64 (t2^8) (t3^8) (x^3) (y^6)+132 (x^4) (y^6)-16 (t2^2) (x^4) (y^6)-264 (t2^4) (x^4) (y^6)+48 (t2^6) (x^4) (y^6)+164 (t2^8) (x^4) (y^6)-544 t2 t3 (x^4) (y^6)-480 (t2^3) t3 (x^4) (y^6)+672 (t2^5) t3 (x^4) (y^6)+608 (t2^7) t3 (x^4) (y^6)-16 (t3^2) (x^4) (y^6)+32 (t2^2) (t3^2) (x^4) (y^6)+1472 (t2^4) (t3^2) (x^4) (y^6)+2784 (t2^6) (t3^2) (x^4) (y^6)+1360 (t2^8) (t3^2) (x^4) (y^6)-480 t2 (t3^3) (x^4) (y^6)+2272 (t2^3) (t3^3) (x^4) (y^6)+5984 (t2^5) (t3^3) (x^4) (y^6)+3232 (t2^7) (t3^3) (x^4) (y^6)-264 (t3^4) (x^4) (y^6)+1472 (t2^2) (t3^4) (x^4) (y^6)+6128 (t2^4) (t3^4) (x^4) (y^6)+6784 (t2^6) (t3^4) (x^4) (y^6)+2392 (t2^8) (t3^4) (x^4) (y^6)+672 t2 (t3^5) (x^4) (y^6)+5984 (t2^3) (t3^5) (x^4) (y^6)+9952 (t2^5) (t3^5) (x^4) (y^6)+4640 (t2^7) (t3^5) (x^4) (y^6)+48 (t3^6) (x^4) (y^6)+2784 (t2^2) (t3^6) (x^4) (y^6)+6784 (t2^4) (t3^6) (x^4) (y^6)+5408 (t2^6) (t3^6) (x^4) (y^6)+1360 (t2^8) (t3^6) (x^4) (y^6)+608 t2 (t3^7) (x^4) (y^6)+3232 (t2^3) (t3^7) (x^4) (y^6)+4640 (t2^5) (t3^7) (x^4) (y^6)+2016 (t2^7) (t3^7) (x^4) (y^6)+164 (t3^8) (x^4) (y^6)+1360 (t2^2) (t3^8) (x^4) (y^6)+2392 (t2^4) (t3^8) (x^4) (y^6)+1360 (t2^6) (t3^8) (x^4) (y^6)+164 (t2^8) (t3^8) (x^4) (y^6)-64 (x^5) (y^6)-96 (t2^2) (x^5) (y^6)+96 (t2^4) (x^5) (y^6)+224 (t2^6) (x^5) (y^6)+96 (t2^8) (x^5) (y^6)+160 t2 t3 (x^5) (y^6)+480 (t2^3) t3 (x^5) (y^6)+480 (t2^5) t3 (x^5) (y^6)+160 (t2^7) t3 (x^5) (y^6)-96 (t3^2) (x^5) (y^6)+96 (t2^2) (t3^2) (x^5) (y^6)+864 (t2^4) (t3^2) (x^5) (y^6)+1056 (t2^6) (t3^2) (x^5) (y^6)+384 (t2^8) (t3^2) (x^5) (y^6)+480 t2 (t3^3) (x^5) (y^6)+1440 (t2^3) (t3^3) (x^5) (y^6)+1440 (t2^5) (t3^3) (x^5) (y^6)+480 (t2^7) (t3^3) (x^5) (y^6)+96 (t3^4) (x^5) (y^6)+864 (t2^2) (t3^4) (x^5) (y^6)+2016 (t2^4) (t3^4) (x^5) (y^6)+1824 (t2^6) (t3^4) (x^5) (y^6)+576 (t2^8) (t3^4) (x^5) (y^6)+480 t2 (t3^5) (x^5) (y^6)+1440 (t2^3) (t3^5) (x^5) (y^6)+1440 (t2^5) (t3^5) (x^5) (y^6)+480 (t2^7) (t3^5) (x^5) (y^6)+224 (t3^6) (x^5) (y^6)+1056 (t2^2) (t3^6) (x^5) (y^6)+1824 (t2^4) (t3^6) (x^5) (y^6)+1376 (t2^6) (t3^6) (x^5) (y^6)+384 (t2^8) (t3^6) (x^5) (y^6)+160 t2 (t3^7) (x^5) (y^6)+480 (t2^3) (t3^7) (x^5) (y^6)+480 (t2^5) (t3^7) (x^5) (y^6)+160 (t2^7) (t3^7) (x^5) (y^6)+96 (t3^8) (x^5) (y^6)+384 (t2^2) (t3^8) (x^5) (y^6)+576 (t2^4) (t3^8) (x^5) (y^6)+384 (t2^6) (t3^8) (x^5) (y^6)+96 (t2^8) (t3^8) (x^5) (y^6)+20 (x^6) (y^6)+80 (t2^2) (x^6) (y^6)+120 (t2^4) (x^6) (y^6)+80 (t2^6) (x^6) (y^6)+20 (t2^8) (x^6) (y^6)+80 (t3^2) (x^6) (y^6)+320 (t2^2) (t3^2) (x^6) (y^6)+480 (t2^4) (t3^2) (x^6) (y^6)+320 (t2^6) (t3^2) (x^6) (y^6)+80 (t2^8) (t3^2) (x^6) (y^6)+120 (t3^4) (x^6) (y^6)+480 (t2^2) (t3^4) (x^6) (y^6)+720 (t2^4) (t3^4) (x^6) (y^6)+480 (t2^6) (t3^4) (x^6) (y^6)+120 (t2^8) (t3^4) (x^6) (y^6)+80 (t3^6) (x^6) (y^6)+320 (t2^2) (t3^6) (x^6) (y^6)+480 (t2^4) (t3^6) (x^6) (y^6)+320 (t2^6) (t3^6) (x^6) (y^6)+80 (t2^8) (t3^6) (x^6) (y^6)+20 (t3^8) (x^6) (y^6)+80 (t2^2) (t3^8) (x^6) (y^6)+120 (t2^4) (t3^8) (x^6) (y^6)+80 (t2^6) (t3^8) (x^6) (y^6)+20 (t2^8) (t3^8) (x^6) (y^6)-544 (t2^2) t3 (y^7)-1632 (t2^4) t3 (y^7)+928 (t2^6) t3 (y^7)-32 (t2^8) t3 (y^7)-544 t2 (t3^2) (y^7)-1632 (t2^3) (t3^2) (y^7)+6048 (t2^5) (t3^2) (y^7)-1056 (t2^7) (t3^2) (y^7)-1632 (t2^2) (t3^3) (y^7)+7904 (t2^4) (t3^3) (y^7)-1312 (t2^6) (t3^3) (y^7)-608 (t2^8) (t3^3) (y^7)-1632 t2 (t3^4) (y^7)+7904 (t2^3) (t3^4) (y^7)+3808 (t2^5) (t3^4) (y^7)-5728 (t2^7) (t3^4) (y^7)+6048 (t2^2) (t3^5) (y^7)+3808 (t2^4) (t3^5) (y^7)-13088 (t2^6) (t3^5) (y^7)-608 (t2^8) (t3^5) (y^7)+928 t2 (t3^6) (y^7)-1312 (t2^3) (t3^6) (y^7)-13088 (t2^5) (t3^6) (y^7)-2656 (t2^7) (t3^6) (y^7)-1056 (t2^2) (t3^7) (y^7)-5728 (t2^4) (t3^7) (y^7)-2656 (t2^6) (t3^7) (y^7)-32 (t2^8) (t3^7) (y^7)-32 t2 (t3^8) (y^7)-608 (t2^3) (t3^8) (y^7)-608 (t2^5) (t3^8) (y^7)-32 (t2^7) (t3^8) (y^7)+640 (t2^2) t3 x (y^7)+2432 (t2^4) t3 x (y^7)+1408 (t2^6) t3 x (y^7)-384 (t2^8) t3 x (y^7)+640 t2 (t3^2) x (y^7)+2944 (t2^3) (t3^2) x (y^7)-640 (t2^5) (t3^2) x (y^7)-2944 (t2^7) (t3^2) x (y^7)+2944 (t2^2) (t3^3) x (y^7)+1664 (t2^4) (t3^3) x (y^7)-3968 (t2^6) (t3^3) x (y^7)-2688 (t2^8) (t3^3) x (y^7)+2432 t2 (t3^4) x (y^7)+1664 (t2^3) (t3^4) x (y^7)-11648 (t2^5) (t3^4) x (y^7)-10880 (t2^7) (t3^4) x (y^7)-640 (t2^2) (t3^5) x (y^7)-11648 (t2^4) (t3^5) x (y^7)-13696 (t2^6) (t3^5) x (y^7)-2688 (t2^8) (t3^5) x (y^7)+1408 t2 (t3^6) x (y^7)-3968 (t2^3) (t3^6) x (y^7)-13696 (t2^5) (t3^6) x (y^7)-8320 (t2^7) (t3^6) x (y^7)-2944 (t2^2) (t3^7) x (y^7)-10880 (t2^4) (t3^7) x (y^7)-8320 (t2^6) (t3^7) x (y^7)-384 (t2^8) (t3^7) x (y^7)-384 t2 (t3^8) x (y^7)-2688 (t2^3) (t3^8) x (y^7)-2688 (t2^5) (t3^8) x (y^7)-384 (t2^7) (t3^8) x (y^7)+192 (t2^2) t3 (x^2) (y^7)+576 (t2^4) t3 (x^2) (y^7)-448 (t2^6) t3 (x^2) (y^7)-832 (t2^8) t3 (x^2) (y^7)+192 t2 (t3^2) (x^2) (y^7)+576 (t2^3) (t3^2) (x^2) (y^7)-2496 (t2^5) (t3^2) (x^2) (y^7)-2880 (t2^7) (t3^2) (x^2) (y^7)+576 (t2^2) (t3^3) (x^2) (y^7)-3392 (t2^4) (t3^3) (x^2) (y^7)-7488 (t2^6) (t3^3) (x^2) (y^7)-3520 (t2^8) (t3^3) (x^2) (y^7)+576 t2 (t3^4) (x^2) (y^7)-3392 (t2^3) (t3^4) (x^2) (y^7)-13632 (t2^5) (t3^4) (x^2) (y^7)-9664 (t2^7) (t3^4) (x^2) (y^7)-2496 (t2^2) (t3^5) (x^2) (y^7)-13632 (t2^4) (t3^5) (x^2) (y^7)-14656 (t2^6) (t3^5) (x^2) (y^7)-3520 (t2^8) (t3^5) (x^2) (y^7)-448 t2 (t3^6) (x^2) (y^7)-7488 (t2^3) (t3^6) (x^2) (y^7)-14656 (t2^5) (t3^6) (x^2) (y^7)-7616 (t2^7) (t3^6) (x^2) (y^7)-2880 (t2^2) (t3^7) (x^2) (y^7)-9664 (t2^4) (t3^7) (x^2) (y^7)-7616 (t2^6) (t3^7) (x^2) (y^7)-832 (t2^8) (t3^7) (x^2) (y^7)-832 t2 (t3^8) (x^2) (y^7)-3520 (t2^3) (t3^8) (x^2) (y^7)-3520 (t2^5) (t3^8) (x^2) (y^7)-832 (t2^7) (t3^8) (x^2) (y^7)-128 (t2^2) t3 (x^3) (y^7)-896 (t2^4) t3 (x^3) (y^7)-1408 (t2^6) t3 (x^3) (y^7)-640 (t2^8) t3 (x^3) (y^7)-128 t2 (t3^2) (x^3) (y^7)-1408 (t2^3) (t3^2) (x^3) (y^7)-2432 (t2^5) (t3^2) (x^3) (y^7)-1152 (t2^7) (t3^2) (x^3) (y^7)-1408 (t2^2) (t3^3) (x^3) (y^7)-4736 (t2^4) (t3^3) (x^3) (y^7)-5248 (t2^6) (t3^3) (x^3) (y^7)-1920 (t2^8) (t3^3) (x^3) (y^7)-896 t2 (t3^4) (x^3) (y^7)-4736 (t2^3) (t3^4) (x^3) (y^7)-6784 (t2^5) (t3^4) (x^3) (y^7)-2944 (t2^7) (t3^4) (x^3) (y^7)-2432 (t2^2) (t3^5) (x^3) (y^7)-6784 (t2^4) (t3^5) (x^3) (y^7)-6272 (t2^6) (t3^5) (x^3) (y^7)-1920 (t2^8) (t3^5) (x^3) (y^7)-1408 t2 (t3^6) (x^3) (y^7)-5248 (t2^3) (t3^6) (x^3) (y^7)-6272 (t2^5) (t3^6) (x^3) (y^7)-2432 (t2^7) (t3^6) (x^3) (y^7)-1152 (t2^2) (t3^7) (x^3) (y^7)-2944 (t2^4) (t3^7) (x^3) (y^7)-2432 (t2^6) (t3^7) (x^3) (y^7)-640 (t2^8) (t3^7) (x^3) (y^7)-640 t2 (t3^8) (x^3) (y^7)-1920 (t2^3) (t3^8) (x^3) (y^7)-1920 (t2^5) (t3^8) (x^3) (y^7)-640 (t2^7) (t3^8) (x^3) (y^7)-160 (t2^2) t3 (x^4) (y^7)-480 (t2^4) t3 (x^4) (y^7)-480 (t2^6) t3 (x^4) (y^7)-160 (t2^8) t3 (x^4) (y^7)-160 t2 (t3^2) (x^4) (y^7)-480 (t2^3) (t3^2) (x^4) (y^7)-480 (t2^5) (t3^2) (x^4) (y^7)-160 (t2^7) (t3^2) (x^4) (y^7)-480 (t2^2) (t3^3) (x^4) (y^7)-1440 (t2^4) (t3^3) (x^4) (y^7)-1440 (t2^6) (t3^3) (x^4) (y^7)-480 (t2^8) (t3^3) (x^4) (y^7)-480 t2 (t3^4) (x^4) (y^7)-1440 (t2^3) (t3^4) (x^4) (y^7)-1440 (t2^5) (t3^4) (x^4) (y^7)-480 (t2^7) (t3^4) (x^4) (y^7)-480 (t2^2) (t3^5) (x^4) (y^7)-1440 (t2^4) (t3^5) (x^4) (y^7)-1440 (t2^6) (t3^5) (x^4) (y^7)-480 (t2^8) (t3^5) (x^4) (y^7)-480 t2 (t3^6) (x^4) (y^7)-1440 (t2^3) (t3^6) (x^4) (y^7)-1440 (t2^5) (t3^6) (x^4) (y^7)-480 (t2^7) (t3^6) (x^4) (y^7)-160 (t2^2) (t3^7) (x^4) (y^7)-480 (t2^4) (t3^7) (x^4) (y^7)-480 (t2^6) (t3^7) (x^4) (y^7)-160 (t2^8) (t3^7) (x^4) (y^7)-160 t2 (t3^8) (x^4) (y^7)-480 (t2^3) (t3^8) (x^4) (y^7)-480 (t2^5) (t3^8) (x^4) (y^7)-160 (t2^7) (t3^8) (x^4) (y^7)+31 (y^8)+140 (t2^2) (y^8)+202 (t2^4) (y^8)-148 (t2^6) (y^8)+15 (t2^8) (y^8)+16 t2 t3 (y^8)-16 (t2^3) t3 (y^8)-848 (t2^5) t3 (y^8)+208 (t2^7) t3 (y^8)+140 (t3^2) (y^8)+512 (t2^2) (t3^2) (y^8)-1736 (t2^4) (t3^2) (y^8)-608 (t2^6) (t3^2) (y^8)+476 (t2^8) (t3^2) (y^8)-16 t2 (t3^3) (y^8)-3696 (t2^3) (t3^3) (y^8)-1456 (t2^5) (t3^3) (y^8)+3248 (t2^7) (t3^3) (y^8)+202 (t3^4) (y^8)-1736 (t2^2) (t3^4) (y^8)-84 (t2^4) (t3^4) (y^8)+5592 (t2^6) (t3^4) (y^8)+1178 (t2^8) (t3^4) (y^8)-848 t2 (t3^5) (y^8)-1456 (t2^3) (t3^5) (y^8)+5520 (t2^5) (t3^5) (y^8)+5104 (t2^7) (t3^5) (y^8)-148 (t3^6) (y^8)-608 (t2^2) (t3^6) (y^8)+5592 (t2^4) (t3^6) (y^8)+7552 (t2^6) (t3^6) (y^8)+476 (t2^8) (t3^6) (y^8)+208 t2 (t3^7) (y^8)+3248 (t2^3) (t3^7) (y^8)+5104 (t2^5) (t3^7) (y^8)+1040 (t2^7) (t3^7) (y^8)+15 (t3^8) (y^8)+476 (t2^2) (t3^8) (y^8)+1178 (t2^4) (t3^8) (y^8)+476 (t2^6) (t3^8) (y^8)+15 (t2^8) (t3^8) (y^8)-48 x (y^8)-144 (t2^2) x (y^8)-336 (t2^4) x (y^8)-176 (t2^6) x (y^8)+64 (t2^8) x (y^8)+48 t2 t3 x (y^8)-240 (t2^3) t3 x (y^8)+144 (t2^5) t3 x (y^8)+432 (t2^7) t3 x (y^8)-144 (t3^2) x (y^8)-1008 (t2^2) (t3^2) x (y^8)-240 (t2^4) (t3^2) x (y^8)+1712 (t2^6) (t3^2) x (y^8)+1088 (t2^8) (t3^2) x (y^8)-240 t2 (t3^3) x (y^8)+1456 (t2^3) (t3^3) x (y^8)+4912 (t2^5) (t3^3) x (y^8)+3216 (t2^7) (t3^3) x (y^8)-336 (t3^4) x (y^8)-240 (t2^2) (t3^4) x (y^8)+3856 (t2^4) (t3^4) x (y^8)+5808 (t2^6) (t3^4) x (y^8)+2048 (t2^8) (t3^4) x (y^8)+144 t2 (t3^5) x (y^8)+4912 (t2^3) (t3^5) x (y^8)+9648 (t2^5) (t3^5) x (y^8)+4880 (t2^7) (t3^5) x (y^8)-176 (t3^6) x (y^8)+1712 (t2^2) (t3^6) x (y^8)+5808 (t2^4) (t3^6) x (y^8)+5008 (t2^6) (t3^6) x (y^8)+1088 (t2^8) (t3^6) x (y^8)+432 t2 (t3^7) x (y^8)+3216 (t2^3) (t3^7) x (y^8)+4880 (t2^5) (t3^7) x (y^8)+2096 (t2^7) (t3^7) x (y^8)+64 (t3^8) x (y^8)+1088 (t2^2) (t3^8) x (y^8)+2048 (t2^4) (t3^8) x (y^8)+1088 (t2^6) (t3^8) x (y^8)+64 (t2^8) (t3^8) x (y^8)+18 (x^2) (y^8)-72 (t2^2) (x^2) (y^8)-100 (t2^4) (x^2) (y^8)+88 (t2^6) (x^2) (y^8)+98 (t2^8) (x^2) (y^8)-144 t2 t3 (x^2) (y^8)+16 (t2^3) t3 (x^2) (y^8)+464 (t2^5) t3 (x^2) (y^8)+304 (t2^7) t3 (x^2) (y^8)-72 (t3^2) (x^2) (y^8)-48 (t2^2) (t3^2) (x^2) (y^8)+928 (t2^4) (t3^2) (x^2) (y^8)+1712 (t2^6) (t3^2) (x^2) (y^8)+808 (t2^8) (t3^2) (x^2) (y^8)+16 t2 (t3^3) (x^2) (y^8)+1776 (t2^3) (t3^3) (x^2) (y^8)+3504 (t2^5) (t3^3) (x^2) (y^8)+1744 (t2^7) (t3^3) (x^2) (y^8)-100 (t3^4) (x^2) (y^8)+928 (t2^2) (t3^4) (x^2) (y^8)+3576 (t2^4) (t3^4) (x^2) (y^8)+3968 (t2^6) (t3^4) (x^2) (y^8)+1420 (t2^8) (t3^4) (x^2) (y^8)+464 t2 (t3^5) (x^2) (y^8)+3504 (t2^3) (t3^5) (x^2) (y^8)+5616 (t2^5) (t3^5) (x^2) (y^8)+2576 (t2^7) (t3^5) (x^2) (y^8)+88 (t3^6) (x^2) (y^8)+1712 (t2^2) (t3^6) (x^2) (y^8)+3968 (t2^4) (t3^6) (x^2) (y^8)+3152 (t2^6) (t3^6) (x^2) (y^8)+808 (t2^8) (t3^6) (x^2) (y^8)+304 t2 (t3^7) (x^2) (y^8)+1744 (t2^3) (t3^7) (x^2) (y^8)+2576 (t2^5) (t3^7) (x^2) (y^8)+1136 (t2^7) (t3^7) (x^2) (y^8)+98 (t3^8) (x^2) (y^8)+808 (t2^2) (t3^8) (x^2) (y^8)+1420 (t2^4) (t3^8) (x^2) (y^8)+808 (t2^6) (t3^8) (x^2) (y^8)+98 (t2^8) (t3^8) (x^2) (y^8)-16 (x^3) (y^8)+16 (t2^2) (x^3) (y^8)+144 (t2^4) (x^3) (y^8)+176 (t2^6) (x^3) (y^8)+64 (t2^8) (x^3) (y^8)+80 t2 t3 (x^3) (y^8)+240 (t2^3) t3 (x^3) (y^8)+240 (t2^5) t3 (x^3) (y^8)+80 (t2^7) t3 (x^3) (y^8)+16 (t3^2) (x^3) (y^8)+304 (t2^2) (t3^2) (x^3) (y^8)+816 (t2^4) (t3^2) (x^3) (y^8)+784 (t2^6) (t3^2) (x^3) (y^8)+256 (t2^8) (t3^2) (x^3) (y^8)+240 t2 (t3^3) (x^3) (y^8)+720 (t2^3) (t3^3) (x^3) (y^8)+720 (t2^5) (t3^3) (x^3) (y^8)+240 (t2^7) (t3^3) (x^3) (y^8)+144 (t3^4) (x^3) (y^8)+816 (t2^2) (t3^4) (x^3) (y^8)+1584 (t2^4) (t3^4) (x^3) (y^8)+1296 (t2^6) (t3^4) (x^3) (y^8)+384 (t2^8) (t3^4) (x^3) (y^8)+240 t2 (t3^5) (x^3) (y^8)+720 (t2^3) (t3^5) (x^3) (y^8)+720 (t2^5) (t3^5) (x^3) (y^8)+240 (t2^7) (t3^5) (x^3) (y^8)+176 (t3^6) (x^3) (y^8)+784 (t2^2) (t3^6) (x^3) (y^8)+1296 (t2^4) (t3^6) (x^3) (y^8)+944 (t2^6) (t3^6) (x^3) (y^8)+256 (t2^8) (t3^6) (x^3) (y^8)+80 t2 (t3^7) (x^3) (y^8)+240 (t2^3) (t3^7) (x^3) (y^8)+240 (t2^5) (t3^7) (x^3) (y^8)+80 (t2^7) (t3^7) (x^3) (y^8)+64 (t3^8) (x^3) (y^8)+256 (t2^2) (t3^8) (x^3) (y^8)+384 (t2^4) (t3^8) (x^3) (y^8)+256 (t2^6) (t3^8) (x^3) (y^8)+64 (t2^8) (t3^8) (x^3) (y^8)+15 (x^4) (y^8)+60 (t2^2) (x^4) (y^8)+90 (t2^4) (x^4) (y^8)+60 (t2^6) (x^4) (y^8)+15 (t2^8) (x^4) (y^8)+60 (t3^2) (x^4) (y^8)+240 (t2^2) (t3^2) (x^4) (y^8)+360 (t2^4) (t3^2) (x^4) (y^8)+240 (t2^6) (t3^2) (x^4) (y^8)+60 (t2^8) (t3^2) (x^4) (y^8)+90 (t3^4) (x^4) (y^8)+360 (t2^2) (t3^4) (x^4) (y^8)+540 (t2^4) (t3^4) (x^4) (y^8)+360 (t2^6) (t3^4) (x^4) (y^8)+90 (t2^8) (t3^4) (x^4) (y^8)+60 (t3^6) (x^4) (y^8)+240 (t2^2) (t3^6) (x^4) (y^8)+360 (t2^4) (t3^6) (x^4) (y^8)+240 (t2^6) (t3^6) (x^4) (y^8)+60 (t2^8) (t3^6) (x^4) (y^8)+15 (t3^8) (x^4) (y^8)+60 (t2^2) (t3^8) (x^4) (y^8)+90 (t2^4) (t3^8) (x^4) (y^8)+60 (t2^6) (t3^8) (x^4) (y^8)+15 (t2^8) (t3^8) (x^4) (y^8)+144 (t2^2) t3 (y^9)+432 (t2^4) t3 (y^9)+176 (t2^6) t3 (y^9)-112 (t2^8) t3 (y^9)+144 t2 (t3^2) (y^9)+432 (t2^3) (t3^2) (y^9)-336 (t2^5) (t3^2) (y^9)-624 (t2^7) (t3^2) (y^9)+432 (t2^2) (t3^3) (y^9)+16 (t2^4) (t3^3) (y^9)-1008 (t2^6) (t3^3) (y^9)-592 (t2^8) (t3^3) (y^9)+432 t2 (t3^4) (y^9)+16 (t2^3) (t3^4) (y^9)-2544 (t2^5) (t3^4) (y^9)-2128 (t2^7) (t3^4) (y^9)-336 (t2^2) (t3^5) (y^9)-2544 (t2^4) (t3^5) (y^9)-2800 (t2^6) (t3^5) (y^9)-592 (t2^8) (t3^5) (y^9)+176 t2 (t3^6) (y^9)-1008 (t2^3) (t3^6) (y^9)-2800 (t2^5) (t3^6) (y^9)-1616 (t2^7) (t3^6) (y^9)-624 (t2^2) (t3^7) (y^9)-2128 (t2^4) (t3^7) (y^9)-1616 (t2^6) (t3^7) (y^9)-112 (t2^8) (t3^7) (y^9)-112 t2 (t3^8) (y^9)-592 (t2^3) (t3^8) (y^9)-592 (t2^5) (t3^8) (y^9)-112 (t2^7) (t3^8) (y^9)-64 (t2^2) t3 x (y^9)-320 (t2^4) t3 x (y^9)-448 (t2^6) t3 x (y^9)-192 (t2^8) t3 x (y^9)-64 t2 (t3^2) x (y^9)-448 (t2^3) (t3^2) x (y^9)-704 (t2^5) (t3^2) x (y^9)-320 (t2^7) (t3^2) x (y^9)-448 (t2^2) (t3^3) x (y^9)-1472 (t2^4) (t3^3) x (y^9)-1600 (t2^6) (t3^3) x (y^9)-576 (t2^8) (t3^3) x (y^9)-320 t2 (t3^4) x (y^9)-1472 (t2^3) (t3^4) x (y^9)-1984 (t2^5) (t3^4) x (y^9)-832 (t2^7) (t3^4) x (y^9)-704 (t2^2) (t3^5) x (y^9)-1984 (t2^4) (t3^5) x (y^9)-1856 (t2^6) (t3^5) x (y^9)-576 (t2^8) (t3^5) x (y^9)-448 t2 (t3^6) x (y^9)-1600 (t2^3) (t3^6) x (y^9)-1856 (t2^5) (t3^6) x (y^9)-704 (t2^7) (t3^6) x (y^9)-320 (t2^2) (t3^7) x (y^9)-832 (t2^4) (t3^7) x (y^9)-704 (t2^6) (t3^7) x (y^9)-192 (t2^8) (t3^7) x (y^9)-192 t2 (t3^8) x (y^9)-576 (t2^3) (t3^8) x (y^9)-576 (t2^5) (t3^8) x (y^9)-192 (t2^7) (t3^8) x (y^9)-80 (t2^2) t3 (x^2) (y^9)-240 (t2^4) t3 (x^2) (y^9)-240 (t2^6) t3 (x^2) (y^9)-80 (t2^8) t3 (x^2) (y^9)-80 t2 (t3^2) (x^2) (y^9)-240 (t2^3) (t3^2) (x^2) (y^9)-240 (t2^5) (t3^2) (x^2) (y^9)-80 (t2^7) (t3^2) (x^2) (y^9)-240 (t2^2) (t3^3) (x^2) (y^9)-720 (t2^4) (t3^3) (x^2) (y^9)-720 (t2^6) (t3^3) (x^2) (y^9)-240 (t2^8) (t3^3) (x^2) (y^9)-240 t2 (t3^4) (x^2) (y^9)-720 (t2^3) (t3^4) (x^2) (y^9)-720 (t2^5) (t3^4) (x^2) (y^9)-240 (t2^7) (t3^4) (x^2) (y^9)-240 (t2^2) (t3^5) (x^2) (y^9)-720 (t2^4) (t3^5) (x^2) (y^9)-720 (t2^6) (t3^5) (x^2) (y^9)-240 (t2^8) (t3^5) (x^2) (y^9)-240 t2 (t3^6) (x^2) (y^9)-720 (t2^3) (t3^6) (x^2) (y^9)-720 (t2^5) (t3^6) (x^2) (y^9)-240 (t2^7) (t3^6) (x^2) (y^9)-80 (t2^2) (t3^7) (x^2) (y^9)-240 (t2^4) (t3^7) (x^2) (y^9)-240 (t2^6) (t3^7) (x^2) (y^9)-80 (t2^8) (t3^7) (x^2) (y^9)-80 t2 (t3^8) (x^2) (y^9)-240 (t2^3) (t3^8) (x^2) (y^9)-240 (t2^5) (t3^8) (x^2) (y^9)-80 (t2^7) (t3^8) (x^2) (y^9)-6 (y^10)-40 (t2^2) (y^10)-52 (t2^4) (y^10)-8 (t2^6) (y^10)+10 (t2^8) (y^10)-16 t2 t3 (y^10)+16 (t2^3) t3 (y^10)+80 (t2^5) t3 (y^10)+48 (t2^7) t3 (y^10)-40 (t3^2) (y^10)-112 (t2^2) (t3^2) (y^10)+32 (t2^4) (t3^2) (y^10)+240 (t2^6) (t3^2) (y^10)+136 (t2^8) (t3^2) (y^10)+16 t2 (t3^3) (y^10)+368 (t2^3) (t3^3) (y^10)+688 (t2^5) (t3^3) (y^10)+336 (t2^7) (t3^3) (y^10)-52 (t3^4) (y^10)+32 (t2^2) (t3^4) (y^10)+472 (t2^4) (t3^4) (y^10)+640 (t2^6) (t3^4) (y^10)+252 (t2^8) (t3^4) (y^10)+80 t2 (t3^5) (y^10)+688 (t2^3) (t3^5) (y^10)+1136 (t2^5) (t3^5) (y^10)+528 (t2^7) (t3^5) (y^10)-8 (t3^6) (y^10)+240 (t2^2) (t3^6) (y^10)+640 (t2^4) (t3^6) (y^10)+528 (t2^6) (t3^6) (y^10)+136 (t2^8) (t3^6) (y^10)+48 t2 (t3^7) (y^10)+336 (t2^3) (t3^7) (y^10)+528 (t2^5) (t3^7) (y^10)+240 (t2^7) (t3^7) (y^10)+10 (t3^8) (y^10)+136 (t2^2) (t3^8) (y^10)+252 (t2^4) (t3^8) (y^10)+136 (t2^6) (t3^8) (y^10)+10 (t2^8) (t3^8) (y^10)+16 (t2^2) x (y^10)+48 (t2^4) x (y^10)+48 (t2^6) x (y^10)+16 (t2^8) x (y^10)+16 t2 t3 x (y^10)+48 (t2^3) t3 x (y^10)+48 (t2^5) t3 x (y^10)+16 (t2^7) t3 x (y^10)+16 (t3^2) x (y^10)+112 (t2^2) (t3^2) x (y^10)+240 (t2^4) (t3^2) x (y^10)+208 (t2^6) (t3^2) x (y^10)+64 (t2^8) (t3^2) x (y^10)+48 t2 (t3^3) x (y^10)+144 (t2^3) (t3^3) x (y^10)+144 (t2^5) (t3^3) x (y^10)+48 (t2^7) (t3^3) x (y^10)+48 (t3^4) x (y^10)+240 (t2^2) (t3^4) x (y^10)+432 (t2^4) (t3^4) x (y^10)+336 (t2^6) (t3^4) x (y^10)+96 (t2^8) (t3^4) x (y^10)+48 t2 (t3^5) x (y^10)+144 (t2^3) (t3^5) x (y^10)+144 (t2^5) (t3^5) x (y^10)+48 (t2^7) (t3^5) x (y^10)+48 (t3^6) x (y^10)+208 (t2^2) (t3^6) x (y^10)+336 (t2^4) (t3^6) x (y^10)+240 (t2^6) (t3^6) x (y^10)+64 (t2^8) (t3^6) x (y^10)+16 t2 (t3^7) x (y^10)+48 (t2^3) (t3^7) x (y^10)+48 (t2^5) (t3^7) x (y^10)+16 (t2^7) (t3^7) x (y^10)+16 (t3^8) x (y^10)+64 (t2^2) (t3^8) x (y^10)+96 (t2^4) (t3^8) x (y^10)+64 (t2^6) (t3^8) x (y^10)+16 (t2^8) (t3^8) x (y^10)+6 (x^2) (y^10)+24 (t2^2) (x^2) (y^10)+36 (t2^4) (x^2) (y^10)+24 (t2^6) (x^2) (y^10)+6 (t2^8) (x^2) (y^10)+24 (t3^2) (x^2) (y^10)+96 (t2^2) (t3^2) (x^2) (y^10)+144 (t2^4) (t3^2) (x^2) (y^10)+96 (t2^6) (t3^2) (x^2) (y^10)+24 (t2^8) (t3^2) (x^2) (y^10)+36 (t3^4) (x^2) (y^10)+144 (t2^2) (t3^4) (x^2) (y^10)+216 (t2^4) (t3^4) (x^2) (y^10)+144 (t2^6) (t3^4) (x^2) (y^10)+36 (t2^8) (t3^4) (x^2) (y^10)+24 (t3^6) (x^2) (y^10)+96 (t2^2) (t3^6) (x^2) (y^10)+144 (t2^4) (t3^6) (x^2) (y^10)+96 (t2^6) (t3^6) (x^2) (y^10)+24 (t2^8) (t3^6) (x^2) (y^10)+6 (t3^8) (x^2) (y^10)+24 (t2^2) (t3^8) (x^2) (y^10)+36 (t2^4) (t3^8) (x^2) (y^10)+24 (t2^6) (t3^8) (x^2) (y^10)+6 (t2^8) (t3^8) (x^2) (y^10)-16 (t2^2) t3 (y^11)-48 (t2^4) t3 (y^11)-48 (t2^6) t3 (y^11)-16 (t2^8) t3 (y^11)-16 t2 (t3^2) (y^11)-48 (t2^3) (t3^2) (y^11)-48 (t2^5) (t3^2) (y^11)-16 (t2^7) (t3^2) (y^11)-48 (t2^2) (t3^3) (y^11)-144 (t2^4) (t3^3) (y^11)-144 (t2^6) (t3^3) (y^11)-48 (t2^8) (t3^3) (y^11)-48 t2 (t3^4) (y^11)-144 (t2^3) (t3^4) (y^11)-144 (t2^5) (t3^4) (y^11)-48 (t2^7) (t3^4) (y^11)-48 (t2^2) (t3^5) (y^11)-144 (t2^4) (t3^5) (y^11)-144 (t2^6) (t3^5) (y^11)-48 (t2^8) (t3^5) (y^11)-48 t2 (t3^6) (y^11)-144 (t2^3) (t3^6) (y^11)-144 (t2^5) (t3^6) (y^11)-48 (t2^7) (t3^6) (y^11)-16 (t2^2) (t3^7) (y^11)-48 (t2^4) (t3^7) (y^11)-48 (t2^6) (t3^7) (y^11)-16 (t2^8) (t3^7) (y^11)-16 t2 (t3^8) (y^11)-48 (t2^3) (t3^8) (y^11)-48 (t2^5) (t3^8) (y^11)-16 (t2^7) (t3^8) (y^11)+(y^12)+4 (t2^2) (y^12)+6 (t2^4) (y^12)+4 (t2^6) (y^12)+(t2^8) (y^12)+4 (t3^2) (y^12)+16 (t2^2) (t3^2) (y^12)+24 (t2^4) (t3^2) (y^12)+16 (t2^6) (t3^2) (y^12)+4 (t2^8) (t3^2) (y^12)+6 (t3^4) (y^12)+24 (t2^2) (t3^4) (y^12)+36 (t2^4) (t3^4) (y^12)+24 (t2^6) (t3^4) (y^12)+6 (t2^8) (t3^4) (y^12)+4 (t3^6) (y^12)+16 (t2^2) (t3^6) (y^12)+24 (t2^4) (t3^6) (y^12)+16 (t2^6) (t3^6) (y^12)+4 (t2^8) (t3^6) (y^12)+(t3^8) (y^12)+4 (t2^2) (t3^8) (y^12)+6 (t2^4) (t3^8) (y^12)+4 (t2^6) (t3^8) (y^12)+(t2^8) (t3^8) (y^12)+216 (z^2)-144 (t2^4) (z^2)+64 (t2^6) (z^2)-8 (t2^8) (z^2)-864 t2 t3 (z^2)-288 (t2^3) t3 (z^2)+480 (t2^5) t3 (z^2)-96 (t2^7) t3 (z^2)+864 (t2^2) (t3^2) (z^2)-480 (t2^4) (t3^2) (z^2)-992 (t2^6) (t3^2) (z^2)+352 (t2^8) (t3^2) (z^2)-288 t2 (t3^3) (z^2)-2144 (t2^3) (t3^3) (z^2)+160 (t2^5) (t3^3) (z^2)+2016 (t2^7) (t3^3) (z^2)-144 (t3^4) (z^2)-480 (t2^2) (t3^4) (z^2)+1728 (t2^4) (t3^4) (z^2)+2784 (t2^6) (t3^4) (z^2)+720 (t2^8) (t3^4) (z^2)+480 t2 (t3^5) (z^2)+160 (t2^3) (t3^5) (z^2)+2464 (t2^5) (t3^5) (z^2)+2784 (t2^7) (t3^5) (z^2)+64 (t3^6) (z^2)-992 (t2^2) (t3^6) (z^2)+2784 (t2^4) (t3^6) (z^2)+4192 (t2^6) (t3^6) (z^2)+352 (t2^8) (t3^6) (z^2)-96 t2 (t3^7) (z^2)+2016 (t2^3) (t3^7) (z^2)+2784 (t2^5) (t3^7) (z^2)+672 (t2^7) (t3^7) (z^2)-8 (t3^8) (z^2)+352 (t2^2) (t3^8) (z^2)+720 (t2^4) (t3^8) (z^2)+352 (t2^6) (t3^8) (z^2)-8 (t2^8) (t3^8) (z^2)-648 x (z^2)-288 (t2^2) x (z^2)+336 (t2^4) x (z^2)-32 (t2^6) x (z^2)-8 (t2^8) x (z^2)+2304 t2 t3 x (z^2)+1536 (t2^3) t3 x (z^2)-768 (t2^5) t3 x (z^2)-288 (t3^2) x (z^2)-2304 (t2^2) (t3^2) x (z^2)-2112 (t2^4) (t3^2) x (z^2)+512 (t2^6) (t3^2) x (z^2)+608 (t2^8) (t3^2) x (z^2)+1536 t2 (t3^3) x (z^2)+256 (t2^3) (t3^3) x (z^2)+1024 (t2^5) (t3^3) x (z^2)+2304 (t2^7) (t3^3) x (z^2)+336 (t3^4) x (z^2)-2112 (t2^2) (t3^4) x (z^2)+1120 (t2^4) (t3^4) x (z^2)+4800 (t2^6) (t3^4) x (z^2)+1232 (t2^8) (t3^4) x (z^2)-768 t2 (t3^5) x (z^2)+1024 (t2^3) (t3^5) x (z^2)+5376 (t2^5) (t3^5) x (z^2)+3584 (t2^7) (t3^5) x (z^2)-32 (t3^6) x (z^2)+512 (t2^2) (t3^6) x (z^2)+4800 (t2^4) (t3^6) x (z^2)+4864 (t2^6) (t3^6) x (z^2)+608 (t2^8) (t3^6) x (z^2)+2304 (t2^3) (t3^7) x (z^2)+3584 (t2^5) (t3^7) x (z^2)+1280 (t2^7) (t3^7) x (z^2)-8 (t3^8) x (z^2)+608 (t2^2) (t3^8) x (z^2)+1232 (t2^4) (t3^8) x (z^2)+608 (t2^6) (t3^8) x (z^2)-8 (t2^8) (t3^8) x (z^2)+180 (x^2) (z^2)+768 (t2^2) (x^2) (z^2)+264 (t2^4) (x^2) (z^2)-288 (t2^6) (x^2) (z^2)+36 (t2^8) (x^2) (z^2)+48 t2 t3 (x^2) (z^2)-1776 (t2^3) t3 (x^2) (z^2)-1392 (t2^5) t3 (x^2) (z^2)+432 (t2^7) t3 (x^2) (z^2)+768 (t3^2) (x^2) (z^2)+336 (t2^2) (t3^2) (x^2) (z^2)+2800 (t2^4) (t3^2) (x^2) (z^2)+2800 (t2^6) (t3^2) (x^2) (z^2)-432 (t2^8) (t3^2) (x^2) (z^2)-1776 t2 (t3^3) (x^2) (z^2)+1712 (t2^3) (t3^3) (x^2) (z^2)+304 (t2^5) (t3^3) (x^2) (z^2)-3184 (t2^7) (t3^3) (x^2) (z^2)+264 (t3^4) (x^2) (z^2)+2800 (t2^2) (t3^4) (x^2) (z^2)-480 (t2^4) (t3^4) (x^2) (z^2)-3952 (t2^6) (t3^4) (x^2) (z^2)-936 (t2^8) (t3^4) (x^2) (z^2)-1392 t2 (t3^5) (x^2) (z^2)+304 (t2^3) (t3^5) (x^2) (z^2)-2640 (t2^5) (t3^5) (x^2) (z^2)-4336 (t2^7) (t3^5) (x^2) (z^2)-288 (t3^6) (x^2) (z^2)+2800 (t2^2) (t3^6) (x^2) (z^2)-3952 (t2^4) (t3^6) (x^2) (z^2)-7472 (t2^6) (t3^6) (x^2) (z^2)-432 (t2^8) (t3^6) (x^2) (z^2)+432 t2 (t3^7) (x^2) (z^2)-3184 (t2^3) (t3^7) (x^2) (z^2)-4336 (t2^5) (t3^7) (x^2) (z^2)-720 (t2^7) (t3^7) (x^2) (z^2)+36 (t3^8) (x^2) (z^2)-432 (t2^2) (t3^8) (x^2) (z^2)-936 (t2^4) (t3^8) (x^2) (z^2)-432 (t2^6) (t3^8) (x^2) (z^2)+36 (t2^8) (t3^8) (x^2) (z^2)+1360 (x^3) (z^2)+16 (t2^2) (x^3) (z^2)-1200 (t2^4) (x^3) (z^2)+176 (t2^6) (x^3) (z^2)+32 (t2^8) (x^3) (z^2)-5424 t2 t3 (x^3) (z^2)-2448 (t2^3) t3 (x^3) (z^2)+2928 (t2^5) t3 (x^3) (z^2)-48 (t2^7) t3 (x^3) (z^2)+16 (t3^2) (x^3) (z^2)+4528 (t2^2) (t3^2) (x^3) (z^2)+4016 (t2^4) (t3^2) (x^3) (z^2)-1648 (t2^6) (t3^2) (x^3) (z^2)-1152 (t2^8) (t3^2) (x^3) (z^2)-2448 t2 (t3^3) (x^3) (z^2)+1616 (t2^3) (t3^3) (x^3) (z^2)-432 (t2^5) (t3^3) (x^3) (z^2)-4496 (t2^7) (t3^3) (x^3) (z^2)-1200 (t3^4) (x^3) (z^2)+4016 (t2^2) (t3^4) (x^3) (z^2)-2768 (t2^4) (t3^4) (x^3) (z^2)-10352 (t2^6) (t3^4) (x^3) (z^2)-2368 (t2^8) (t3^4) (x^3) (z^2)+2928 t2 (t3^5) (x^3) (z^2)-432 (t2^3) (t3^5) (x^3) (z^2)-10416 (t2^5) (t3^5) (x^3) (z^2)-7056 (t2^7) (t3^5) (x^3) (z^2)+176 (t3^6) (x^3) (z^2)-1648 (t2^2) (t3^6) (x^3) (z^2)-10352 (t2^4) (t3^6) (x^3) (z^2)-9680 (t2^6) (t3^6) (x^3) (z^2)-1152 (t2^8) (t3^6) (x^3) (z^2)-48 t2 (t3^7) (x^3) (z^2)-4496 (t2^3) (t3^7) (x^3) (z^2)-7056 (t2^5) (t3^7) (x^3) (z^2)-2608 (t2^7) (t3^7) (x^3) (z^2)+32 (t3^8) (x^3) (z^2)-1152 (t2^2) (t3^8) (x^3) (z^2)-2368 (t2^4) (t3^8) (x^3) (z^2)-1152 (t2^6) (t3^8) (x^3) (z^2)+32 (t2^8) (t3^8) (x^3) (z^2)-1712 (x^4) (z^2)-1808 (t2^2) (x^4) (z^2)+432 (t2^4) (x^4) (z^2)+464 (t2^6) (x^4) (z^2)-64 (t2^8) (x^4) (z^2)+5040 t2 t3 (x^4) (z^2)+6288 (t2^3) t3 (x^4) (z^2)+528 (t2^5) t3 (x^4) (z^2)-720 (t2^7) t3 (x^4) (z^2)-1808 (t3^2) (x^4) (z^2)-5360 (t2^2) (t3^2) (x^4) (z^2)-5488 (t2^4) (t3^2) (x^4) (z^2)-2128 (t2^6) (t3^2) (x^4) (z^2)-192 (t2^8) (t3^2) (x^4) (z^2)+6288 t2 (t3^3) (x^4) (z^2)+4400 (t2^3) (t3^3) (x^4) (z^2)-1872 (t2^5) (t3^3) (x^4) (z^2)+16 (t2^7) (t3^3) (x^4) (z^2)+432 (t3^4) (x^4) (z^2)-5488 (t2^2) (t3^4) (x^4) (z^2)-5360 (t2^4) (t3^4) (x^4) (z^2)+304 (t2^6) (t3^4) (x^4) (z^2)-256 (t2^8) (t3^4) (x^4) (z^2)+528 t2 (t3^5) (x^4) (z^2)-1872 (t2^3) (t3^5) (x^4) (z^2)-2256 (t2^5) (t3^5) (x^4) (z^2)+144 (t2^7) (t3^5) (x^4) (z^2)+464 (t3^6) (x^4) (z^2)-2128 (t2^2) (t3^6) (x^4) (z^2)+304 (t2^4) (t3^6) (x^4) (z^2)+2704 (t2^6) (t3^6) (x^4) (z^2)-192 (t2^8) (t3^6) (x^4) (z^2)-720 t2 (t3^7) (x^4) (z^2)+16 (t2^3) (t3^7) (x^4) (z^2)+144 (t2^5) (t3^7) (x^4) (z^2)-592 (t2^7) (t3^7) (x^4) (z^2)-64 (t3^8) (x^4) (z^2)-192 (t2^2) (t3^8) (x^4) (z^2)-256 (t2^4) (t3^8) (x^4) (z^2)-192 (t2^6) (t3^8) (x^4) (z^2)-64 (t2^8) (t3^8) (x^4) (z^2)+192 (x^5) (z^2)+1680 (t2^2) (x^5) (z^2)+1200 (t2^4) (x^5) (z^2)-336 (t2^6) (x^5) (z^2)-48 (t2^8) (x^5) (z^2)+912 t2 t3 (x^5) (z^2)-2640 (t2^3) t3 (x^5) (z^2)-3408 (t2^5) t3 (x^5) (z^2)+144 (t2^7) t3 (x^5) (z^2)+1680 (t3^2) (x^5) (z^2)+1392 (t2^2) (t3^2) (x^5) (z^2)+752 (t2^4) (t3^2) (x^5) (z^2)+1488 (t2^6) (t3^2) (x^5) (z^2)+448 (t2^8) (t3^2) (x^5) (z^2)-2640 t2 (t3^3) (x^5) (z^2)-7664 (t2^3) (t3^3) (x^5) (z^2)-2800 (t2^5) (t3^3) (x^5) (z^2)+2224 (t2^7) (t3^3) (x^5) (z^2)+1200 (t3^4) (x^5) (z^2)+752 (t2^2) (t3^4) (x^5) (z^2)+4528 (t2^4) (t3^4) (x^5) (z^2)+5968 (t2^6) (t3^4) (x^5) (z^2)+992 (t2^8) (t3^4) (x^5) (z^2)-3408 t2 (t3^5) (x^5) (z^2)-2800 (t2^3) (t3^5) (x^5) (z^2)+4112 (t2^5) (t3^5) (x^5) (z^2)+3504 (t2^7) (t3^5) (x^5) (z^2)-336 (t3^6) (x^5) (z^2)+1488 (t2^2) (t3^6) (x^5) (z^2)+5968 (t2^4) (t3^6) (x^5) (z^2)+4592 (t2^6) (t3^6) (x^5) (z^2)+448 (t2^8) (t3^6) (x^5) (z^2)+144 t2 (t3^7) (x^5) (z^2)+2224 (t2^3) (t3^7) (x^5) (z^2)+3504 (t2^5) (t3^7) (x^5) (z^2)+1424 (t2^7) (t3^7) (x^5) (z^2)-48 (t3^8) (x^5) (z^2)+448 (t2^2) (t3^8) (x^5) (z^2)+992 (t2^4) (t3^8) (x^5) (z^2)+448 (t2^6) (t3^8) (x^5) (z^2)-48 (t2^8) (t3^8) (x^5) (z^2)+1000 (x^6) (z^2)+304 (t2^2) (x^6) (z^2)-1056 (t2^4) (x^6) (z^2)-304 (t2^6) (x^6) (z^2)+56 (t2^8) (x^6) (z^2)-3696 t2 t3 (x^6) (z^2)-3024 (t2^3) t3 (x^6) (z^2)+1200 (t2^5) t3 (x^6) (z^2)+528 (t2^7) t3 (x^6) (z^2)+304 (t3^2) (x^6) (z^2)+2224 (t2^2) (t3^2) (x^6) (z^2)+1520 (t2^4) (t3^2) (x^6) (z^2)-112 (t2^6) (t3^2) (x^6) (z^2)+288 (t2^8) (t3^2) (x^6) (z^2)-3024 t2 (t3^3) (x^6) (z^2)-1264 (t2^3) (t3^3) (x^6) (z^2)+3216 (t2^5) (t3^3) (x^6) (z^2)+1456 (t2^7) (t3^3) (x^6) (z^2)-1056 (t3^4) (x^6) (z^2)+1520 (t2^2) (t3^4) (x^6) (z^2)+2320 (t2^4) (t3^4) (x^6) (z^2)+208 (t2^6) (t3^4) (x^6) (z^2)+464 (t2^8) (t3^4) (x^6) (z^2)+1200 t2 (t3^5) (x^6) (z^2)+3216 (t2^3) (t3^5) (x^6) (z^2)+3600 (t2^5) (t3^5) (x^6) (z^2)+1584 (t2^7) (t3^5) (x^6) (z^2)-304 (t3^6) (x^6) (z^2)-112 (t2^2) (t3^6) (x^6) (z^2)+208 (t2^4) (t3^6) (x^6) (z^2)+304 (t2^6) (t3^6) (x^6) (z^2)+288 (t2^8) (t3^6) (x^6) (z^2)+528 t2 (t3^7) (x^6) (z^2)+1456 (t2^3) (t3^7) (x^6) (z^2)+1584 (t2^5) (t3^7) (x^6) (z^2)+656 (t2^7) (t3^7) (x^6) (z^2)+56 (t3^8) (x^6) (z^2)+288 (t2^2) (t3^8) (x^6) (z^2)+464 (t2^4) (t3^8) (x^6) (z^2)+288 (t2^6) (t3^8) (x^6) (z^2)+56 (t2^8) (t3^8) (x^6) (z^2)-848 (x^7) (z^2)-1232 (t2^2) (x^7) (z^2)-144 (t2^4) (x^7) (z^2)+272 (t2^6) (x^7) (z^2)+32 (t2^8) (x^7) (z^2)+2160 t2 t3 (x^7) (z^2)+3408 (t2^3) t3 (x^7) (z^2)+1104 (t2^5) t3 (x^7) (z^2)-144 (t2^7) t3 (x^7) (z^2)-1232 (t3^2) (x^7) (z^2)-3056 (t2^2) (t3^2) (x^7) (z^2)-2032 (t2^4) (t3^2) (x^7) (z^2)-80 (t2^6) (t3^2) (x^7) (z^2)+128 (t2^8) (t3^2) (x^7) (z^2)+3408 t2 (t3^3) (x^7) (z^2)+5360 (t2^3) (t3^3) (x^7) (z^2)+1776 (t2^5) (t3^3) (x^7) (z^2)-176 (t2^7) (t3^3) (x^7) (z^2)-144 (t3^4) (x^7) (z^2)-2032 (t2^2) (t3^4) (x^7) (z^2)-2160 (t2^4) (t3^4) (x^7) (z^2)-80 (t2^6) (t3^4) (x^7) (z^2)+192 (t2^8) (t3^4) (x^7) (z^2)+1104 t2 (t3^5) (x^7) (z^2)+1776 (t2^3) (t3^5) (x^7) (z^2)+496 (t2^5) (t3^5) (x^7) (z^2)-176 (t2^7) (t3^5) (x^7) (z^2)+272 (t3^6) (x^7) (z^2)-80 (t2^2) (t3^6) (x^7) (z^2)-80 (t2^4) (t3^6) (x^7) (z^2)+400 (t2^6) (t3^6) (x^7) (z^2)+128 (t2^8) (t3^6) (x^7) (z^2)-144 t2 (t3^7) (x^7) (z^2)-176 (t2^3) (t3^7) (x^7) (z^2)-176 (t2^5) (t3^7) (x^7) (z^2)-144 (t2^7) (t3^7) (x^7) (z^2)+32 (t3^8) (x^7) (z^2)+128 (t2^2) (t3^8) (x^7) (z^2)+192 (t2^4) (t3^8) (x^7) (z^2)+128 (t2^6) (t3^8) (x^7) (z^2)+32 (t2^8) (t3^8) (x^7) (z^2)+312 (x^8) (z^2)+720 (t2^2) (x^8) (z^2)+480 (t2^4) (x^8) (z^2)+48 (t2^6) (x^8) (z^2)-24 (t2^8) (x^8) (z^2)-528 t2 t3 (x^8) (z^2)-1200 (t2^3) t3 (x^8) (z^2)-816 (t2^5) t3 (x^8) (z^2)-144 (t2^7) t3 (x^8) (z^2)+720 (t3^2) (x^8) (z^2)+1872 (t2^2) (t3^2) (x^8) (z^2)+1552 (t2^4) (t3^2) (x^8) (z^2)+368 (t2^6) (t3^2) (x^8) (z^2)-32 (t2^8) (t3^2) (x^8) (z^2)-1200 t2 (t3^3) (x^8) (z^2)-2704 (t2^3) (t3^3) (x^8) (z^2)-1808 (t2^5) (t3^3) (x^8) (z^2)-304 (t2^7) (t3^3) (x^8) (z^2)+480 (t3^4) (x^8) (z^2)+1552 (t2^2) (t3^4) (x^8) (z^2)+1648 (t2^4) (t3^4) (x^8) (z^2)+560 (t2^6) (t3^4) (x^8) (z^2)-16 (t2^8) (t3^4) (x^8) (z^2)-816 t2 (t3^5) (x^8) (z^2)-1808 (t2^3) (t3^5) (x^8) (z^2)-1168 (t2^5) (t3^5) (x^8) (z^2)-176 (t2^7) (t3^5) (x^8) (z^2)+48 (t3^6) (x^8) (z^2)+368 (t2^2) (t3^6) (x^8) (z^2)+560 (t2^4) (t3^6) (x^8) (z^2)+208 (t2^6) (t3^6) (x^8) (z^2)-32 (t2^8) (t3^6) (x^8) (z^2)-144 t2 (t3^7) (x^8) (z^2)-304 (t2^3) (t3^7) (x^8) (z^2)-176 (t2^5) (t3^7) (x^8) (z^2)-16 (t2^7) (t3^7) (x^8) (z^2)-24 (t3^8) (x^8) (z^2)-32 (t2^2) (t3^8) (x^8) (z^2)-16 (t2^4) (t3^8) (x^8) (z^2)-32 (t2^6) (t3^8) (x^8) (z^2)-24 (t2^8) (t3^8) (x^8) (z^2)-56 (x^9) (z^2)-176 (t2^2) (x^9) (z^2)-192 (t2^4) (x^9) (z^2)-80 (t2^6) (x^9) (z^2)-8 (t2^8) (x^9) (z^2)+48 t2 t3 (x^9) (z^2)+144 (t2^3) t3 (x^9) (z^2)+144 (t2^5) t3 (x^9) (z^2)+48 (t2^7) t3 (x^9) (z^2)-176 (t3^2) (x^9) (z^2)-560 (t2^2) (t3^2) (x^9) (z^2)-624 (t2^4) (t3^2) (x^9) (z^2)-272 (t2^6) (t3^2) (x^9) (z^2)-32 (t2^8) (t3^2) (x^9) (z^2)+144 t2 (t3^3) (x^9) (z^2)+432 (t2^3) (t3^3) (x^9) (z^2)+432 (t2^5) (t3^3) (x^9) (z^2)+144 (t2^7) (t3^3) (x^9) (z^2)-192 (t3^4) (x^9) (z^2)-624 (t2^2) (t3^4) (x^9) (z^2)-720 (t2^4) (t3^4) (x^9) (z^2)-336 (t2^6) (t3^4) (x^9) (z^2)-48 (t2^8) (t3^4) (x^9) (z^2)+144 t2 (t3^5) (x^9) (z^2)+432 (t2^3) (t3^5) (x^9) (z^2)+432 (t2^5) (t3^5) (x^9) (z^2)+144 (t2^7) (t3^5) (x^9) (z^2)-80 (t3^6) (x^9) (z^2)-272 (t2^2) (t3^6) (x^9) (z^2)-336 (t2^4) (t3^6) (x^9) (z^2)-176 (t2^6) (t3^6) (x^9) (z^2)-32 (t2^8) (t3^6) (x^9) (z^2)+48 t2 (t3^7) (x^9) (z^2)+144 (t2^3) (t3^7) (x^9) (z^2)+144 (t2^5) (t3^7) (x^9) (z^2)+48 (t2^7) (t3^7) (x^9) (z^2)-8 (t3^8) (x^9) (z^2)-32 (t2^2) (t3^8) (x^9) (z^2)-48 (t2^4) (t3^8) (x^9) (z^2)-32 (t2^6) (t3^8) (x^9) (z^2)-8 (t2^8) (t3^8) (x^9) (z^2)+4 (x^10) (z^2)+16 (t2^2) (x^10) (z^2)+24 (t2^4) (x^10) (z^2)+16 (t2^6) (x^10) (z^2)+4 (t2^8) (x^10) (z^2)+16 (t3^2) (x^10) (z^2)+64 (t2^2) (t3^2) (x^10) (z^2)+96 (t2^4) (t3^2) (x^10) (z^2)+64 (t2^6) (t3^2) (x^10) (z^2)+16 (t2^8) (t3^2) (x^10) (z^2)+24 (t3^4) (x^10) (z^2)+96 (t2^2) (t3^4) (x^10) (z^2)+144 (t2^4) (t3^4) (x^10) (z^2)+96 (t2^6) (t3^4) (x^10) (z^2)+24 (t2^8) (t3^4) (x^10) (z^2)+16 (t3^6) (x^10) (z^2)+64 (t2^2) (t3^6) (x^10) (z^2)+96 (t2^4) (t3^6) (x^10) (z^2)+64 (t2^6) (t3^6) (x^10) (z^2)+16 (t2^8) (t3^6) (x^10) (z^2)+4 (t3^8) (x^10) (z^2)+16 (t2^2) (t3^8) (x^10) (z^2)+24 (t2^4) (t3^8) (x^10) (z^2)+16 (t2^6) (t3^8) (x^10) (z^2)+4 (t2^8) (t3^8) (x^10) (z^2)+768 (t2^4) t3 y (z^2)+512 (t2^6) t3 y (z^2)-256 (t2^8) t3 y (z^2)+1536 (t2^3) (t3^2) y (z^2)-1536 (t2^7) (t3^2) y (z^2)+1536 (t2^2) (t3^3) y (z^2)+256 (t2^4) (t3^3) y (z^2)-3072 (t2^6) (t3^3) y (z^2)-1792 (t2^8) (t3^3) y (z^2)+768 t2 (t3^4) y (z^2)+256 (t2^3) (t3^4) y (z^2)-6912 (t2^5) (t3^4) y (z^2)-6400 (t2^7) (t3^4) y (z^2)-6912 (t2^4) (t3^5) y (z^2)-8704 (t2^6) (t3^5) y (z^2)-1792 (t2^8) (t3^5) y (z^2)+512 t2 (t3^6) y (z^2)-3072 (t2^3) (t3^6) y (z^2)-8704 (t2^5) (t3^6) y (z^2)-5120 (t2^7) (t3^6) y (z^2)-1536 (t2^2) (t3^7) y (z^2)-6400 (t2^4) (t3^7) y (z^2)-5120 (t2^6) (t3^7) y (z^2)-256 (t2^8) (t3^7) y (z^2)-256 t2 (t3^8) y (z^2)-1792 (t2^3) (t3^8) y (z^2)-1792 (t2^5) (t3^8) y (z^2)-256 (t2^7) (t3^8) y (z^2)+288 (t2^2) t3 x y (z^2)+608 (t2^4) t3 x y (z^2)-160 (t2^6) t3 x y (z^2)-480 (t2^8) t3 x y (z^2)+288 t2 (t3^2) x y (z^2)+352 (t2^3) (t3^2) x y (z^2)-1696 (t2^5) (t3^2) x y (z^2)-1760 (t2^7) (t3^2) x y (z^2)+352 (t2^2) (t3^3) x y (z^2)-1760 (t2^4) (t3^3) x y (z^2)-4064 (t2^6) (t3^3) x y (z^2)-1952 (t2^8) (t3^3) x y (z^2)+608 t2 (t3^4) x y (z^2)-1760 (t2^3) (t3^4) x y (z^2)-7904 (t2^5) (t3^4) x y (z^2)-5536 (t2^7) (t3^4) x y (z^2)-1696 (t2^2) (t3^5) x y (z^2)-7904 (t2^4) (t3^5) x y (z^2)-8160 (t2^6) (t3^5) x y (z^2)-1952 (t2^8) (t3^5) x y (z^2)-160 t2 (t3^6) x y (z^2)-4064 (t2^3) (t3^6) x y (z^2)-8160 (t2^5) (t3^6) x y (z^2)-4256 (t2^7) (t3^6) x y (z^2)-1760 (t2^2) (t3^7) x y (z^2)-5536 (t2^4) (t3^7) x y (z^2)-4256 (t2^6) (t3^7) x y (z^2)-480 (t2^8) (t3^7) x y (z^2)-480 t2 (t3^8) x y (z^2)-1952 (t2^3) (t3^8) x y (z^2)-1952 (t2^5) (t3^8) x y (z^2)-480 (t2^7) (t3^8) x y (z^2)-1104 (t2^2) t3 (x^2) y (z^2)-2288 (t2^4) t3 (x^2) y (z^2)-1008 (t2^6) t3 (x^2) y (z^2)+176 (t2^8) t3 (x^2) y (z^2)-1104 t2 (t3^2) (x^2) y (z^2)-1264 (t2^3) (t3^2) (x^2) y (z^2)+1552 (t2^5) (t3^2) (x^2) y (z^2)+1712 (t2^7) (t3^2) (x^2) y (z^2)-1264 (t2^2) (t3^3) (x^2) y (z^2)-1488 (t2^4) (t3^3) (x^2) y (z^2)+3632 (t2^6) (t3^3) (x^2) y (z^2)+3856 (t2^8) (t3^3) (x^2) y (z^2)-2288 t2 (t3^4) (x^2) y (z^2)-1488 (t2^3) (t3^4) (x^2) y (z^2)+14384 (t2^5) (t3^4) (x^2) y (z^2)+13584 (t2^7) (t3^4) (x^2) y (z^2)+1552 (t2^2) (t3^5) (x^2) y (z^2)+14384 (t2^4) (t3^5) (x^2) y (z^2)+16688 (t2^6) (t3^5) (x^2) y (z^2)+3856 (t2^8) (t3^5) (x^2) y (z^2)-1008 t2 (t3^6) (x^2) y (z^2)+3632 (t2^3) (t3^6) (x^2) y (z^2)+16688 (t2^5) (t3^6) (x^2) y (z^2)+12048 (t2^7) (t3^6) (x^2) y (z^2)+1712 (t2^2) (t3^7) (x^2) y (z^2)+13584 (t2^4) (t3^7) (x^2) y (z^2)+12048 (t2^6) (t3^7) (x^2) y (z^2)+176 (t2^8) (t3^7) (x^2) y (z^2)+176 t2 (t3^8) (x^2) y (z^2)+3856 (t2^3) (t3^8) (x^2) y (z^2)+3856 (t2^5) (t3^8) (x^2) y (z^2)+176 (t2^7) (t3^8) (x^2) y (z^2)+1056 (t2^2) t3 (x^3) y (z^2)+352 (t2^4) t3 (x^3) y (z^2)+96 (t2^6) t3 (x^3) y (z^2)+800 (t2^8) t3 (x^3) y (z^2)+1056 t2 (t3^2) (x^3) y (z^2)-2464 (t2^3) (t3^2) (x^3) y (z^2)-416 (t2^5) (t3^2) (x^3) y (z^2)+3104 (t2^7) (t3^2) (x^3) y (z^2)-2464 (t2^2) (t3^3) (x^3) y (z^2)+2592 (t2^4) (t3^3) (x^3) y (z^2)+10016 (t2^6) (t3^3) (x^3) y (z^2)+4960 (t2^8) (t3^3) (x^3) y (z^2)+352 t2 (t3^4) (x^3) y (z^2)+2592 (t2^3) (t3^4) (x^3) y (z^2)+16928 (t2^5) (t3^4) (x^3) y (z^2)+14688 (t2^7) (t3^4) (x^3) y (z^2)-416 (t2^2) (t3^5) (x^3) y (z^2)+16928 (t2^4) (t3^5) (x^3) y (z^2)+22304 (t2^6) (t3^5) (x^3) y (z^2)+4960 (t2^8) (t3^5) (x^3) y (z^2)+96 t2 (t3^6) (x^3) y (z^2)+10016 (t2^3) (t3^6) (x^3) y (z^2)+22304 (t2^5) (t3^6) (x^3) y (z^2)+12384 (t2^7) (t3^6) (x^3) y (z^2)+3104 (t2^2) (t3^7) (x^3) y (z^2)+14688 (t2^4) (t3^7) (x^3) y (z^2)+12384 (t2^6) (t3^7) (x^3) y (z^2)+800 (t2^8) (t3^7) (x^3) y (z^2)+800 t2 (t3^8) (x^3) y (z^2)+4960 (t2^3) (t3^8) (x^3) y (z^2)+4960 (t2^5) (t3^8) (x^3) y (z^2)+800 (t2^7) (t3^8) (x^3) y (z^2)+624 (t2^2) t3 (x^4) y (z^2)+592 (t2^4) t3 (x^4) y (z^2)+336 (t2^6) t3 (x^4) y (z^2)+368 (t2^8) t3 (x^4) y (z^2)+624 t2 (t3^2) (x^4) y (z^2)-688 (t2^3) (t3^2) (x^4) y (z^2)-176 (t2^5) (t3^2) (x^4) y (z^2)+1136 (t2^7) (t3^2) (x^4) y (z^2)-688 (t2^2) (t3^3) (x^4) y (z^2)+1776 (t2^4) (t3^3) (x^4) y (z^2)+1520 (t2^6) (t3^3) (x^4) y (z^2)-944 (t2^8) (t3^3) (x^4) y (z^2)+592 t2 (t3^4) (x^4) y (z^2)+1776 (t2^3) (t3^4) (x^4) y (z^2)-2320 (t2^5) (t3^4) (x^4) y (z^2)-3504 (t2^7) (t3^4) (x^4) y (z^2)-176 (t2^2) (t3^5) (x^4) y (z^2)-2320 (t2^4) (t3^5) (x^4) y (z^2)-3088 (t2^6) (t3^5) (x^4) y (z^2)-944 (t2^8) (t3^5) (x^4) y (z^2)+336 t2 (t3^6) (x^4) y (z^2)+1520 (t2^3) (t3^6) (x^4) y (z^2)-3088 (t2^5) (t3^6) (x^4) y (z^2)-4272 (t2^7) (t3^6) (x^4) y (z^2)+1136 (t2^2) (t3^7) (x^4) y (z^2)-3504 (t2^4) (t3^7) (x^4) y (z^2)-4272 (t2^6) (t3^7) (x^4) y (z^2)+368 (t2^8) (t3^7) (x^4) y (z^2)+368 t2 (t3^8) (x^4) y (z^2)-944 (t2^3) (t3^8) (x^4) y (z^2)-944 (t2^5) (t3^8) (x^4) y (z^2)+368 (t2^7) (t3^8) (x^4) y (z^2)-1440 (t2^2) t3 (x^5) y (z^2)-992 (t2^4) t3 (x^5) y (z^2)+288 (t2^6) t3 (x^5) y (z^2)-160 (t2^8) t3 (x^5) y (z^2)-1440 t2 (t3^2) (x^5) y (z^2)+2336 (t2^3) (t3^2) (x^5) y (z^2)+2848 (t2^5) (t3^2) (x^5) y (z^2)-928 (t2^7) (t3^2) (x^5) y (z^2)+2336 (t2^2) (t3^3) (x^5) y (z^2)+96 (t2^4) (t3^3) (x^5) y (z^2)-4768 (t2^6) (t3^3) (x^5) y (z^2)-2528 (t2^8) (t3^3) (x^5) y (z^2)-992 t2 (t3^4) (x^5) y (z^2)+96 (t2^3) (t3^4) (x^5) y (z^2)-7072 (t2^5) (t3^4) (x^5) y (z^2)-8160 (t2^7) (t3^4) (x^5) y (z^2)+2848 (t2^2) (t3^5) (x^5) y (z^2)-7072 (t2^4) (t3^5) (x^5) y (z^2)-12448 (t2^6) (t3^5) (x^5) y (z^2)-2528 (t2^8) (t3^5) (x^5) y (z^2)+288 t2 (t3^6) (x^5) y (z^2)-4768 (t2^3) (t3^6) (x^5) y (z^2)-12448 (t2^5) (t3^6) (x^5) y (z^2)-7392 (t2^7) (t3^6) (x^5) y (z^2)-928 (t2^2) (t3^7) (x^5) y (z^2)-8160 (t2^4) (t3^7) (x^5) y (z^2)-7392 (t2^6) (t3^7) (x^5) y (z^2)-160 (t2^8) (t3^7) (x^5) y (z^2)-160 t2 (t3^8) (x^5) y (z^2)-2528 (t2^3) (t3^8) (x^5) y (z^2)-2528 (t2^5) (t3^8) (x^5) y (z^2)-160 (t2^7) (t3^8) (x^5) y (z^2)+528 (t2^2) t3 (x^6) y (z^2)+1072 (t2^4) t3 (x^6) y (z^2)+304 (t2^6) t3 (x^6) y (z^2)-240 (t2^8) t3 (x^6) y (z^2)+528 t2 (t3^2) (x^6) y (z^2)+560 (t2^3) (t3^2) (x^6) y (z^2)-1232 (t2^5) (t3^2) (x^6) y (z^2)-1264 (t2^7) (t3^2) (x^6) y (z^2)+560 (t2^2) (t3^3) (x^6) y (z^2)-112 (t2^4) (t3^3) (x^6) y (z^2)-1648 (t2^6) (t3^3) (x^6) y (z^2)-976 (t2^8) (t3^3) (x^6) y (z^2)+1072 t2 (t3^4) (x^6) y (z^2)-112 (t2^3) (t3^4) (x^6) y (z^2)-4720 (t2^5) (t3^4) (x^6) y (z^2)-3536 (t2^7) (t3^4) (x^6) y (z^2)-1232 (t2^2) (t3^5) (x^6) y (z^2)-4720 (t2^4) (t3^5) (x^6) y (z^2)-4464 (t2^6) (t3^5) (x^6) y (z^2)-976 (t2^8) (t3^5) (x^6) y (z^2)+304 t2 (t3^6) (x^6) y (z^2)-1648 (t2^3) (t3^6) (x^6) y (z^2)-4464 (t2^5) (t3^6) (x^6) y (z^2)-2512 (t2^7) (t3^6) (x^6) y (z^2)-1264 (t2^2) (t3^7) (x^6) y (z^2)-3536 (t2^4) (t3^7) (x^6) y (z^2)-2512 (t2^6) (t3^7) (x^6) y (z^2)-240 (t2^8) (t3^7) (x^6) y (z^2)-240 t2 (t3^8) (x^6) y (z^2)-976 (t2^3) (t3^8) (x^6) y (z^2)-976 (t2^5) (t3^8) (x^6) y (z^2)-240 (t2^7) (t3^8) (x^6) y (z^2)+96 (t2^2) t3 (x^7) y (z^2)+32 (t2^4) t3 (x^7) y (z^2)-224 (t2^6) t3 (x^7) y (z^2)-160 (t2^8) t3 (x^7) y (z^2)+96 t2 (t3^2) (x^7) y (z^2)-224 (t2^3) (t3^2) (x^7) y (z^2)-736 (t2^5) (t3^2) (x^7) y (z^2)-416 (t2^7) (t3^2) (x^7) y (z^2)-224 (t2^2) (t3^3) (x^7) y (z^2)-928 (t2^4) (t3^3) (x^7) y (z^2)-1184 (t2^6) (t3^3) (x^7) y (z^2)-480 (t2^8) (t3^3) (x^7) y (z^2)+32 t2 (t3^4) (x^7) y (z^2)-928 (t2^3) (t3^4) (x^7) y (z^2)-1952 (t2^5) (t3^4) (x^7) y (z^2)-992 (t2^7) (t3^4) (x^7) y (z^2)-736 (t2^2) (t3^5) (x^7) y (z^2)-1952 (t2^4) (t3^5) (x^7) y (z^2)-1696 (t2^6) (t3^5) (x^7) y (z^2)-480 (t2^8) (t3^5) (x^7) y (z^2)-224 t2 (t3^6) (x^7) y (z^2)-1184 (t2^3) (t3^6) (x^7) y (z^2)-1696 (t2^5) (t3^6) (x^7) y (z^2)-736 (t2^7) (t3^6) (x^7) y (z^2)-416 (t2^2) (t3^7) (x^7) y (z^2)-992 (t2^4) (t3^7) (x^7) y (z^2)-736 (t2^6) (t3^7) (x^7) y (z^2)-160 (t2^8) (t3^7) (x^7) y (z^2)-160 t2 (t3^8) (x^7) y (z^2)-480 (t2^3) (t3^8) (x^7) y (z^2)-480 (t2^5) (t3^8) (x^7) y (z^2)-160 (t2^7) (t3^8) (x^7) y (z^2)-48 (t2^2) t3 (x^8) y (z^2)-144 (t2^4) t3 (x^8) y (z^2)-144 (t2^6) t3 (x^8) y (z^2)-48 (t2^8) t3 (x^8) y (z^2)-48 t2 (t3^2) (x^8) y (z^2)-144 (t2^3) (t3^2) (x^8) y (z^2)-144 (t2^5) (t3^2) (x^8) y (z^2)-48 (t2^7) (t3^2) (x^8) y (z^2)-144 (t2^2) (t3^3) (x^8) y (z^2)-432 (t2^4) (t3^3) (x^8) y (z^2)-432 (t2^6) (t3^3) (x^8) y (z^2)-144 (t2^8) (t3^3) (x^8) y (z^2)-144 t2 (t3^4) (x^8) y (z^2)-432 (t2^3) (t3^4) (x^8) y (z^2)-432 (t2^5) (t3^4) (x^8) y (z^2)-144 (t2^7) (t3^4) (x^8) y (z^2)-144 (t2^2) (t3^5) (x^8) y (z^2)-432 (t2^4) (t3^5) (x^8) y (z^2)-432 (t2^6) (t3^5) (x^8) y (z^2)-144 (t2^8) (t3^5) (x^8) y (z^2)-144 t2 (t3^6) (x^8) y (z^2)-432 (t2^3) (t3^6) (x^8) y (z^2)-432 (t2^5) (t3^6) (x^8) y (z^2)-144 (t2^7) (t3^6) (x^8) y (z^2)-48 (t2^2) (t3^7) (x^8) y (z^2)-144 (t2^4) (t3^7) (x^8) y (z^2)-144 (t2^6) (t3^7) (x^8) y (z^2)-48 (t2^8) (t3^7) (x^8) y (z^2)-48 t2 (t3^8) (x^8) y (z^2)-144 (t2^3) (t3^8) (x^8) y (z^2)-144 (t2^5) (t3^8) (x^8) y (z^2)-48 (t2^7) (t3^8) (x^8) y (z^2)-468 (y^2) (z^2)+184 (t2^4) (y^2) (z^2)-224 (t2^6) (y^2) (z^2)+60 (t2^8) (y^2) (z^2)+1872 t2 t3 (y^2) (z^2)+368 (t2^3) t3 (y^2) (z^2)-1040 (t2^5) t3 (y^2) (z^2)+464 (t2^7) t3 (y^2) (z^2)-2256 (t2^2) (t3^2) (y^2) (z^2)+1168 (t2^4) (t3^2) (y^2) (z^2)+3728 (t2^6) (t3^2) (y^2) (z^2)+304 (t2^8) (t3^2) (y^2) (z^2)+368 t2 (t3^3) (y^2) (z^2)+5328 (t2^3) (t3^3) (y^2) (z^2)+3664 (t2^5) (t3^3) (y^2) (z^2)-1296 (t2^7) (t3^3) (y^2) (z^2)+184 (t3^4) (y^2) (z^2)+1168 (t2^2) (t3^4) (y^2) (z^2)+480 (t2^4) (t3^4) (y^2) (z^2)-16 (t2^6) (t3^4) (y^2) (z^2)+488 (t2^8) (t3^4) (y^2) (z^2)-1040 t2 (t3^5) (y^2) (z^2)+3664 (t2^3) (t3^5) (y^2) (z^2)+3536 (t2^5) (t3^5) (y^2) (z^2)-1168 (t2^7) (t3^5) (y^2) (z^2)-224 (t3^6) (y^2) (z^2)+3728 (t2^2) (t3^6) (y^2) (z^2)-16 (t2^4) (t3^6) (y^2) (z^2)-3664 (t2^6) (t3^6) (y^2) (z^2)+304 (t2^8) (t3^6) (y^2) (z^2)+464 t2 (t3^7) (y^2) (z^2)-1296 (t2^3) (t3^7) (y^2) (z^2)-1168 (t2^5) (t3^7) (y^2) (z^2)+592 (t2^7) (t3^7) (y^2) (z^2)+60 (t3^8) (y^2) (z^2)+304 (t2^2) (t3^8) (y^2) (z^2)+488 (t2^4) (t3^8) (y^2) (z^2)+304 (t2^6) (t3^8) (y^2) (z^2)+60 (t2^8) (t3^8) (y^2) (z^2)+1248 x (y^2) (z^2)+528 (t2^2) x (y^2) (z^2)-784 (t2^4) x (y^2) (z^2)+48 (t2^6) x (y^2) (z^2)+112 (t2^8) x (y^2) (z^2)-4464 t2 t3 x (y^2) (z^2)-3152 (t2^3) t3 x (y^2) (z^2)+1712 (t2^5) t3 x (y^2) (z^2)+400 (t2^7) t3 x (y^2) (z^2)+528 (t3^2) x (y^2) (z^2)+4080 (t2^2) (t3^2) x (y^2) (z^2)+6768 (t2^4) (t3^2) x (y^2) (z^2)+2128 (t2^6) (t3^2) x (y^2) (z^2)-1088 (t2^8) (t3^2) x (y^2) (z^2)-3152 t2 (t3^3) x (y^2) (z^2)+5136 (t2^3) (t3^3) x (y^2) (z^2)+1552 (t2^5) (t3^3) x (y^2) (z^2)-6736 (t2^7) (t3^3) x (y^2) (z^2)-784 (t3^4) x (y^2) (z^2)+6768 (t2^2) (t3^4) x (y^2) (z^2)-1616 (t2^4) (t3^4) x (y^2) (z^2)-11568 (t2^6) (t3^4) x (y^2) (z^2)-2400 (t2^8) (t3^4) x (y^2) (z^2)+1712 t2 (t3^5) x (y^2) (z^2)+1552 (t2^3) (t3^5) x (y^2) (z^2)-9968 (t2^5) (t3^5) x (y^2) (z^2)-9808 (t2^7) (t3^5) x (y^2) (z^2)+48 (t3^6) x (y^2) (z^2)+2128 (t2^2) (t3^6) x (y^2) (z^2)-11568 (t2^4) (t3^6) x (y^2) (z^2)-14736 (t2^6) (t3^6) x (y^2) (z^2)-1088 (t2^8) (t3^6) x (y^2) (z^2)+400 t2 (t3^7) x (y^2) (z^2)-6736 (t2^3) (t3^7) x (y^2) (z^2)-9808 (t2^5) (t3^7) x (y^2) (z^2)-2672 (t2^7) (t3^7) x (y^2) (z^2)+112 (t3^8) x (y^2) (z^2)-1088 (t2^2) (t3^8) x (y^2) (z^2)-2400 (t2^4) (t3^8) x (y^2) (z^2)-1088 (t2^6) (t3^8) x (y^2) (z^2)+112 (t2^8) (t3^8) x (y^2) (z^2)-616 (x^2) (y^2) (z^2)-1120 (t2^2) (x^2) (y^2) (z^2)+80 (t2^4) (x^2) (y^2) (z^2)+544 (t2^6) (x^2) (y^2) (z^2)-40 (t2^8) (x^2) (y^2) (z^2)+1344 t2 t3 (x^2) (y^2) (z^2)+3520 (t2^3) t3 (x^2) (y^2) (z^2)+1472 (t2^5) t3 (x^2) (y^2) (z^2)-704 (t2^7) t3 (x^2) (y^2) (z^2)-1120 (t3^2) (x^2) (y^2) (z^2)-1216 (t2^2) (t3^2) (x^2) (y^2) (z^2)-5120 (t2^4) (t3^2) (x^2) (y^2) (z^2)-8512 (t2^6) (t3^2) (x^2) (y^2) (z^2)-3488 (t2^8) (t3^2) (x^2) (y^2) (z^2)+3520 t2 (t3^3) (x^2) (y^2) (z^2)-3776 (t2^3) (t3^3) (x^2) (y^2) (z^2)-14528 (t2^5) (t3^3) (x^2) (y^2) (z^2)-7232 (t2^7) (t3^3) (x^2) (y^2) (z^2)+80 (t3^4) (x^2) (y^2) (z^2)-5120 (t2^2) (t3^4) (x^2) (y^2) (z^2)-15840 (t2^4) (t3^4) (x^2) (y^2) (z^2)-17536 (t2^6) (t3^4) (x^2) (y^2) (z^2)-6896 (t2^8) (t3^4) (x^2) (y^2) (z^2)+1472 t2 (t3^5) (x^2) (y^2) (z^2)-14528 (t2^3) (t3^5) (x^2) (y^2) (z^2)-29888 (t2^5) (t3^5) (x^2) (y^2) (z^2)-13888 (t2^7) (t3^5) (x^2) (y^2) (z^2)+544 (t3^6) (x^2) (y^2) (z^2)-8512 (t2^2) (t3^6) (x^2) (y^2) (z^2)-17536 (t2^4) (t3^6) (x^2) (y^2) (z^2)-11968 (t2^6) (t3^6) (x^2) (y^2) (z^2)-3488 (t2^8) (t3^6) (x^2) (y^2) (z^2)-704 t2 (t3^7) (x^2) (y^2) (z^2)-7232 (t2^3) (t3^7) (x^2) (y^2) (z^2)-13888 (t2^5) (t3^7) (x^2) (y^2) (z^2)-7360 (t2^7) (t3^7) (x^2) (y^2) (z^2)-40 (t3^8) (x^2) (y^2) (z^2)-3488 (t2^2) (t3^8) (x^2) (y^2) (z^2)-6896 (t2^4) (t3^8) (x^2) (y^2) (z^2)-3488 (t2^6) (t3^8) (x^2) (y^2) (z^2)-40 (t2^8) (t3^8) (x^2) (y^2) (z^2)-1104 (x^3) (y^2) (z^2)+96 (t2^2) (x^3) (y^2) (z^2)+1280 (t2^4) (x^3) (y^2) (z^2)-96 (t2^6) (x^3) (y^2) (z^2)-176 (t2^8) (x^3) (y^2) (z^2)+4512 t2 t3 (x^3) (y^2) (z^2)+2272 (t2^3) t3 (x^3) (y^2) (z^2)-2848 (t2^5) t3 (x^3) (y^2) (z^2)-608 (t2^7) t3 (x^3) (y^2) (z^2)+96 (t3^2) (x^3) (y^2) (z^2)-2976 (t2^2) (t3^2) (x^3) (y^2) (z^2)-7456 (t2^4) (t3^2) (x^3) (y^2) (z^2)-5600 (t2^6) (t3^2) (x^3) (y^2) (z^2)-1216 (t2^8) (t3^2) (x^3) (y^2) (z^2)+2272 t2 (t3^3) (x^3) (y^2) (z^2)-10592 (t2^3) (t3^3) (x^3) (y^2) (z^2)-11616 (t2^5) (t3^3) (x^3) (y^2) (z^2)+1248 (t2^7) (t3^3) (x^3) (y^2) (z^2)+1280 (t3^4) (x^3) (y^2) (z^2)-7456 (t2^2) (t3^4) (x^3) (y^2) (z^2)-6496 (t2^4) (t3^4) (x^3) (y^2) (z^2)+160 (t2^6) (t3^4) (x^3) (y^2) (z^2)-2080 (t2^8) (t3^4) (x^3) (y^2) (z^2)-2848 t2 (t3^5) (x^3) (y^2) (z^2)-11616 (t2^3) (t3^5) (x^3) (y^2) (z^2)-8544 (t2^5) (t3^5) (x^3) (y^2) (z^2)+224 (t2^7) (t3^5) (x^3) (y^2) (z^2)-96 (t3^6) (x^3) (y^2) (z^2)-5600 (t2^2) (t3^6) (x^3) (y^2) (z^2)+160 (t2^4) (t3^6) (x^3) (y^2) (z^2)+4448 (t2^6) (t3^6) (x^3) (y^2) (z^2)-1216 (t2^8) (t3^6) (x^3) (y^2) (z^2)-608 t2 (t3^7) (x^3) (y^2) (z^2)+1248 (t2^3) (t3^7) (x^3) (y^2) (z^2)+224 (t2^5) (t3^7) (x^3) (y^2) (z^2)-1632 (t2^7) (t3^7) (x^3) (y^2) (z^2)-176 (t3^8) (x^3) (y^2) (z^2)-1216 (t2^2) (t3^8) (x^3) (y^2) (z^2)-2080 (t2^4) (t3^8) (x^3) (y^2) (z^2)-1216 (t2^6) (t3^8) (x^3) (y^2) (z^2)-176 (t2^8) (t3^8) (x^3) (y^2) (z^2)+1632 (x^4) (y^2) (z^2)+1296 (t2^2) (x^4) (y^2) (z^2)-592 (t2^4) (x^4) (y^2) (z^2)-336 (t2^6) (x^4) (y^2) (z^2)-80 (t2^8) (x^4) (y^2) (z^2)-5232 t2 t3 (x^4) (y^2) (z^2)-5072 (t2^3) t3 (x^4) (y^2) (z^2)+176 (t2^5) t3 (x^4) (y^2) (z^2)+16 (t2^7) t3 (x^4) (y^2) (z^2)+1296 (t3^2) (x^4) (y^2) (z^2)+5424 (t2^2) (t3^2) (x^4) (y^2) (z^2)+4656 (t2^4) (t3^2) (x^4) (y^2) (z^2)+3088 (t2^6) (t3^2) (x^4) (y^2) (z^2)+2560 (t2^8) (t3^2) (x^4) (y^2) (z^2)-5072 t2 (t3^3) (x^4) (y^2) (z^2)-3312 (t2^3) (t3^3) (x^4) (y^2) (z^2)+8848 (t2^5) (t3^3) (x^4) (y^2) (z^2)+7088 (t2^7) (t3^3) (x^4) (y^2) (z^2)-592 (t3^4) (x^4) (y^2) (z^2)+4656 (t2^2) (t3^4) (x^4) (y^2) (z^2)+13552 (t2^4) (t3^4) (x^4) (y^2) (z^2)+13584 (t2^6) (t3^4) (x^4) (y^2) (z^2)+5280 (t2^8) (t3^4) (x^4) (y^2) (z^2)+176 t2 (t3^5) (x^4) (y^2) (z^2)+8848 (t2^3) (t3^5) (x^4) (y^2) (z^2)+21520 (t2^5) (t3^5) (x^4) (y^2) (z^2)+12848 (t2^7) (t3^5) (x^4) (y^2) (z^2)-336 (t3^6) (x^4) (y^2) (z^2)+3088 (t2^2) (t3^6) (x^4) (y^2) (z^2)+13584 (t2^4) (t3^6) (x^4) (y^2) (z^2)+12720 (t2^6) (t3^6) (x^4) (y^2) (z^2)+2560 (t2^8) (t3^6) (x^4) (y^2) (z^2)+16 t2 (t3^7) (x^4) (y^2) (z^2)+7088 (t2^3) (t3^7) (x^4) (y^2) (z^2)+12848 (t2^5) (t3^7) (x^4) (y^2) (z^2)+5776 (t2^7) (t3^7) (x^4) (y^2) (z^2)-80 (t3^8) (x^4) (y^2) (z^2)+2560 (t2^2) (t3^8) (x^4) (y^2) (z^2)+5280 (t2^4) (t3^8) (x^4) (y^2) (z^2)+2560 (t2^6) (t3^8) (x^4) (y^2) (z^2)-80 (t2^8) (t3^8) (x^4) (y^2) (z^2)-1024 (x^5) (y^2) (z^2)-1264 (t2^2) (x^5) (y^2) (z^2)-208 (t2^4) (x^5) (y^2) (z^2)+48 (t2^6) (x^5) (y^2) (z^2)+16 (t2^8) (x^5) (y^2) (z^2)+2832 t2 t3 (x^5) (y^2) (z^2)+3376 (t2^3) t3 (x^5) (y^2) (z^2)+560 (t2^5) t3 (x^5) (y^2) (z^2)+16 (t2^7) t3 (x^5) (y^2) (z^2)-1264 (t3^2) (x^5) (y^2) (z^2)-4240 (t2^2) (t3^2) (x^5) (y^2) (z^2)-1808 (t2^4) (t3^2) (x^5) (y^2) (z^2)+3280 (t2^6) (t3^2) (x^5) (y^2) (z^2)+2112 (t2^8) (t3^2) (x^5) (y^2) (z^2)+3376 t2 (t3^3) (x^5) (y^2) (z^2)+7824 (t2^3) (t3^3) (x^5) (y^2) (z^2)+9360 (t2^5) (t3^3) (x^5) (y^2) (z^2)+4912 (t2^7) (t3^3) (x^5) (y^2) (z^2)-208 (t3^4) (x^5) (y^2) (z^2)-1808 (t2^2) (t3^4) (x^5) (y^2) (z^2)+5040 (t2^4) (t3^4) (x^5) (y^2) (z^2)+10832 (t2^6) (t3^4) (x^5) (y^2) (z^2)+4192 (t2^8) (t3^4) (x^5) (y^2) (z^2)+560 t2 (t3^5) (x^5) (y^2) (z^2)+9360 (t2^3) (t3^5) (x^5) (y^2) (z^2)+17808 (t2^5) (t3^5) (x^5) (y^2) (z^2)+9008 (t2^7) (t3^5) (x^5) (y^2) (z^2)+48 (t3^6) (x^5) (y^2) (z^2)+3280 (t2^2) (t3^6) (x^5) (y^2) (z^2)+10832 (t2^4) (t3^6) (x^5) (y^2) (z^2)+9712 (t2^6) (t3^6) (x^5) (y^2) (z^2)+2112 (t2^8) (t3^6) (x^5) (y^2) (z^2)+16 t2 (t3^7) (x^5) (y^2) (z^2)+4912 (t2^3) (t3^7) (x^5) (y^2) (z^2)+9008 (t2^5) (t3^7) (x^5) (y^2) (z^2)+4112 (t2^7) (t3^7) (x^5) (y^2) (z^2)+16 (t3^8) (x^5) (y^2) (z^2)+2112 (t2^2) (t3^8) (x^5) (y^2) (z^2)+4192 (t2^4) (t3^8) (x^5) (y^2) (z^2)+2112 (t2^6) (t3^8) (x^5) (y^2) (z^2)+16 (t2^8) (t3^8) (x^5) (y^2) (z^2)+456 (x^6) (y^2) (z^2)+768 (t2^2) (x^6) (y^2) (z^2)+208 (t2^4) (x^6) (y^2) (z^2)-64 (t2^6) (x^6) (y^2) (z^2)+40 (t2^8) (x^6) (y^2) (z^2)-1056 t2 t3 (x^6) (y^2) (z^2)-1888 (t2^3) t3 (x^6) (y^2) (z^2)-608 (t2^5) t3 (x^6) (y^2) (z^2)+224 (t2^7) t3 (x^6) (y^2) (z^2)+768 (t3^2) (x^6) (y^2) (z^2)+1824 (t2^2) (t3^2) (x^6) (y^2) (z^2)+1888 (t2^4) (t3^2) (x^6) (y^2) (z^2)+1376 (t2^6) (t3^2) (x^6) (y^2) (z^2)+544 (t2^8) (t3^2) (x^6) (y^2) (z^2)-1888 t2 (t3^3) (x^6) (y^2) (z^2)-2336 (t2^3) (t3^3) (x^6) (y^2) (z^2)+992 (t2^5) (t3^3) (x^6) (y^2) (z^2)+1440 (t2^7) (t3^3) (x^6) (y^2) (z^2)+208 (t3^4) (x^6) (y^2) (z^2)+1888 (t2^2) (t3^4) (x^6) (y^2) (z^2)+4160 (t2^4) (t3^4) (x^6) (y^2) (z^2)+3488 (t2^6) (t3^4) (x^6) (y^2) (z^2)+1008 (t2^8) (t3^4) (x^6) (y^2) (z^2)-608 t2 (t3^5) (x^6) (y^2) (z^2)+992 (t2^3) (t3^5) (x^6) (y^2) (z^2)+3808 (t2^5) (t3^5) (x^6) (y^2) (z^2)+2208 (t2^7) (t3^5) (x^6) (y^2) (z^2)-64 (t3^6) (x^6) (y^2) (z^2)+1376 (t2^2) (t3^6) (x^6) (y^2) (z^2)+3488 (t2^4) (t3^6) (x^6) (y^2) (z^2)+2592 (t2^6) (t3^6) (x^6) (y^2) (z^2)+544 (t2^8) (t3^6) (x^6) (y^2) (z^2)+224 t2 (t3^7) (x^6) (y^2) (z^2)+1440 (t2^3) (t3^7) (x^6) (y^2) (z^2)+2208 (t2^5) (t3^7) (x^6) (y^2) (z^2)+992 (t2^7) (t3^7) (x^6) (y^2) (z^2)+40 (t3^8) (x^6) (y^2) (z^2)+544 (t2^2) (t3^8) (x^6) (y^2) (z^2)+1008 (t2^4) (t3^8) (x^6) (y^2) (z^2)+544 (t2^6) (t3^8) (x^6) (y^2) (z^2)+40 (t2^8) (t3^8) (x^6) (y^2) (z^2)-144 (x^7) (y^2) (z^2)-384 (t2^2) (x^7) (y^2) (z^2)-288 (t2^4) (x^7) (y^2) (z^2)+48 (t2^8) (x^7) (y^2) (z^2)+192 t2 t3 (x^7) (y^2) (z^2)+576 (t2^3) t3 (x^7) (y^2) (z^2)+576 (t2^5) t3 (x^7) (y^2) (z^2)+192 (t2^7) t3 (x^7) (y^2) (z^2)-384 (t3^2) (x^7) (y^2) (z^2)-960 (t2^2) (t3^2) (x^7) (y^2) (z^2)-576 (t2^4) (t3^2) (x^7) (y^2) (z^2)+192 (t2^6) (t3^2) (x^7) (y^2) (z^2)+192 (t2^8) (t3^2) (x^7) (y^2) (z^2)+576 t2 (t3^3) (x^7) (y^2) (z^2)+1728 (t2^3) (t3^3) (x^7) (y^2) (z^2)+1728 (t2^5) (t3^3) (x^7) (y^2) (z^2)+576 (t2^7) (t3^3) (x^7) (y^2) (z^2)-288 (t3^4) (x^7) (y^2) (z^2)-576 (t2^2) (t3^4) (x^7) (y^2) (z^2)+576 (t2^6) (t3^4) (x^7) (y^2) (z^2)+288 (t2^8) (t3^4) (x^7) (y^2) (z^2)+576 t2 (t3^5) (x^7) (y^2) (z^2)+1728 (t2^3) (t3^5) (x^7) (y^2) (z^2)+1728 (t2^5) (t3^5) (x^7) (y^2) (z^2)+576 (t2^7) (t3^5) (x^7) (y^2) (z^2)+192 (t2^2) (t3^6) (x^7) (y^2) (z^2)+576 (t2^4) (t3^6) (x^7) (y^2) (z^2)+576 (t2^6) (t3^6) (x^7) (y^2) (z^2)+192 (t2^8) (t3^6) (x^7) (y^2) (z^2)+192 t2 (t3^7) (x^7) (y^2) (z^2)+576 (t2^3) (t3^7) (x^7) (y^2) (z^2)+576 (t2^5) (t3^7) (x^7) (y^2) (z^2)+192 (t2^7) (t3^7) (x^7) (y^2) (z^2)+48 (t3^8) (x^7) (y^2) (z^2)+192 (t2^2) (t3^8) (x^7) (y^2) (z^2)+288 (t2^4) (t3^8) (x^7) (y^2) (z^2)+192 (t2^6) (t3^8) (x^7) (y^2) (z^2)+48 (t2^8) (t3^8) (x^7) (y^2) (z^2)+20 (x^8) (y^2) (z^2)+80 (t2^2) (x^8) (y^2) (z^2)+120 (t2^4) (x^8) (y^2) (z^2)+80 (t2^6) (x^8) (y^2) (z^2)+20 (t2^8) (x^8) (y^2) (z^2)+80 (t3^2) (x^8) (y^2) (z^2)+320 (t2^2) (t3^2) (x^8) (y^2) (z^2)+480 (t2^4) (t3^2) (x^8) (y^2) (z^2)+320 (t2^6) (t3^2) (x^8) (y^2) (z^2)+80 (t2^8) (t3^2) (x^8) (y^2) (z^2)+120 (t3^4) (x^8) (y^2) (z^2)+480 (t2^2) (t3^4) (x^8) (y^2) (z^2)+720 (t2^4) (t3^4) (x^8) (y^2) (z^2)+480 (t2^6) (t3^4) (x^8) (y^2) (z^2)+120 (t2^8) (t3^4) (x^8) (y^2) (z^2)+80 (t3^6) (x^8) (y^2) (z^2)+320 (t2^2) (t3^6) (x^8) (y^2) (z^2)+480 (t2^4) (t3^6) (x^8) (y^2) (z^2)+320 (t2^6) (t3^6) (x^8) (y^2) (z^2)+80 (t2^8) (t3^6) (x^8) (y^2) (z^2)+20 (t3^8) (x^8) (y^2) (z^2)+80 (t2^2) (t3^8) (x^8) (y^2) (z^2)+120 (t2^4) (t3^8) (x^8) (y^2) (z^2)+80 (t2^6) (t3^8) (x^8) (y^2) (z^2)+20 (t2^8) (t3^8) (x^8) (y^2) (z^2)+624 (t2^2) t3 (y^3) (z^2)-1712 (t2^4) t3 (y^3) (z^2)-1968 (t2^6) t3 (y^3) (z^2)+368 (t2^8) t3 (y^3) (z^2)+624 t2 (t3^2) (y^3) (z^2)-5296 (t2^3) (t3^2) (y^3) (z^2)-2480 (t2^5) (t3^2) (y^3) (z^2)+3440 (t2^7) (t3^2) (y^3) (z^2)-5296 (t2^2) (t3^3) (y^3) (z^2)-2832 (t2^4) (t3^3) (y^3) (z^2)+5872 (t2^6) (t3^3) (y^3) (z^2)+3408 (t2^8) (t3^3) (y^3) (z^2)-1712 t2 (t3^4) (y^3) (z^2)-2832 (t2^3) (t3^4) (y^3) (z^2)+13040 (t2^5) (t3^4) (y^3) (z^2)+14160 (t2^7) (t3^4) (y^3) (z^2)-2480 (t2^2) (t3^5) (y^3) (z^2)+13040 (t2^4) (t3^5) (y^3) (z^2)+18928 (t2^6) (t3^5) (y^3) (z^2)+3408 (t2^8) (t3^5) (y^3) (z^2)-1968 t2 (t3^6) (y^3) (z^2)+5872 (t2^3) (t3^6) (y^3) (z^2)+18928 (t2^5) (t3^6) (y^3) (z^2)+11088 (t2^7) (t3^6) (y^3) (z^2)+3440 (t2^2) (t3^7) (y^3) (z^2)+14160 (t2^4) (t3^7) (y^3) (z^2)+11088 (t2^6) (t3^7) (y^3) (z^2)+368 (t2^8) (t3^7) (y^3) (z^2)+368 t2 (t3^8) (y^3) (z^2)+3408 (t2^3) (t3^8) (y^3) (z^2)+3408 (t2^5) (t3^8) (y^3) (z^2)+368 (t2^7) (t3^8) (y^3) (z^2)-1376 (t2^2) t3 x (y^3) (z^2)-3872 (t2^4) t3 x (y^3) (z^2)-1056 (t2^6) t3 x (y^3) (z^2)+1440 (t2^8) t3 x (y^3) (z^2)-1376 t2 (t3^2) x (y^3) (z^2)-3616 (t2^3) (t3^2) x (y^3) (z^2)+4576 (t2^5) (t3^2) x (y^3) (z^2)+6816 (t2^7) (t3^2) x (y^3) (z^2)-3616 (t2^2) (t3^3) x (y^3) (z^2)+2208 (t2^4) (t3^3) x (y^3) (z^2)+12704 (t2^6) (t3^3) x (y^3) (z^2)+6880 (t2^8) (t3^3) x (y^3) (z^2)-3872 t2 (t3^4) x (y^3) (z^2)+2208 (t2^3) (t3^4) x (y^3) (z^2)+28832 (t2^5) (t3^4) x (y^3) (z^2)+22752 (t2^7) (t3^4) x (y^3) (z^2)+4576 (t2^2) (t3^5) x (y^3) (z^2)+28832 (t2^4) (t3^5) x (y^3) (z^2)+31136 (t2^6) (t3^5) x (y^3) (z^2)+6880 (t2^8) (t3^5) x (y^3) (z^2)-1056 t2 (t3^6) x (y^3) (z^2)+12704 (t2^3) (t3^6) x (y^3) (z^2)+31136 (t2^5) (t3^6) x (y^3) (z^2)+17376 (t2^7) (t3^6) x (y^3) (z^2)+6816 (t2^2) (t3^7) x (y^3) (z^2)+22752 (t2^4) (t3^7) x (y^3) (z^2)+17376 (t2^6) (t3^7) x (y^3) (z^2)+1440 (t2^8) (t3^7) x (y^3) (z^2)+1440 t2 (t3^8) x (y^3) (z^2)+6880 (t2^3) (t3^8) x (y^3) (z^2)+6880 (t2^5) (t3^8) x (y^3) (z^2)+1440 (t2^7) (t3^8) x (y^3) (z^2)+480 (t2^2) t3 (x^2) (y^3) (z^2)+3488 (t2^4) t3 (x^2) (y^3) (z^2)+4512 (t2^6) t3 (x^2) (y^3) (z^2)+1504 (t2^8) t3 (x^2) (y^3) (z^2)+480 t2 (t3^2) (x^2) (y^3) (z^2)+5536 (t2^3) (t3^2) (x^2) (y^3) (z^2)+6560 (t2^5) (t3^2) (x^2) (y^3) (z^2)+1504 (t2^7) (t3^2) (x^2) (y^3) (z^2)+5536 (t2^2) (t3^3) (x^2) (y^3) (z^2)+13536 (t2^4) (t3^3) (x^2) (y^3) (z^2)+9440 (t2^6) (t3^3) (x^2) (y^3) (z^2)+1440 (t2^8) (t3^3) (x^2) (y^3) (z^2)+3488 t2 (t3^4) (x^2) (y^3) (z^2)+13536 (t2^3) (t3^4) (x^2) (y^3) (z^2)+5344 (t2^5) (t3^4) (x^2) (y^3) (z^2)-4704 (t2^7) (t3^4) (x^2) (y^3) (z^2)+6560 (t2^2) (t3^5) (x^2) (y^3) (z^2)+5344 (t2^4) (t3^5) (x^2) (y^3) (z^2)+224 (t2^6) (t3^5) (x^2) (y^3) (z^2)+1440 (t2^8) (t3^5) (x^2) (y^3) (z^2)+4512 t2 (t3^6) (x^2) (y^3) (z^2)+9440 (t2^3) (t3^6) (x^2) (y^3) (z^2)+224 (t2^5) (t3^6) (x^2) (y^3) (z^2)-4704 (t2^7) (t3^6) (x^2) (y^3) (z^2)+1504 (t2^2) (t3^7) (x^2) (y^3) (z^2)-4704 (t2^4) (t3^7) (x^2) (y^3) (z^2)-4704 (t2^6) (t3^7) (x^2) (y^3) (z^2)+1504 (t2^8) (t3^7) (x^2) (y^3) (z^2)+1504 t2 (t3^8) (x^2) (y^3) (z^2)+1440 (t2^3) (t3^8) (x^2) (y^3) (z^2)+1440 (t2^5) (t3^8) (x^2) (y^3) (z^2)+1504 (t2^7) (t3^8) (x^2) (y^3) (z^2)+64 (t2^2) t3 (x^3) (y^3) (z^2)+3776 (t2^4) t3 (x^3) (y^3) (z^2)+3264 (t2^6) t3 (x^3) (y^3) (z^2)-448 (t2^8) t3 (x^3) (y^3) (z^2)+64 t2 (t3^2) (x^3) (y^3) (z^2)+7360 (t2^3) (t3^2) (x^3) (y^3) (z^2)+2240 (t2^5) (t3^2) (x^3) (y^3) (z^2)-5056 (t2^7) (t3^2) (x^3) (y^3) (z^2)+7360 (t2^2) (t3^3) (x^3) (y^3) (z^2)+5184 (t2^4) (t3^3) (x^3) (y^3) (z^2)-7616 (t2^6) (t3^3) (x^3) (y^3) (z^2)-5440 (t2^8) (t3^3) (x^3) (y^3) (z^2)+3776 t2 (t3^4) (x^3) (y^3) (z^2)+5184 (t2^3) (t3^4) (x^3) (y^3) (z^2)-21440 (t2^5) (t3^4) (x^3) (y^3) (z^2)-22848 (t2^7) (t3^4) (x^3) (y^3) (z^2)+2240 (t2^2) (t3^5) (x^3) (y^3) (z^2)-21440 (t2^4) (t3^5) (x^3) (y^3) (z^2)-29120 (t2^6) (t3^5) (x^3) (y^3) (z^2)-5440 (t2^8) (t3^5) (x^3) (y^3) (z^2)+3264 t2 (t3^6) (x^3) (y^3) (z^2)-7616 (t2^3) (t3^6) (x^3) (y^3) (z^2)-29120 (t2^5) (t3^6) (x^3) (y^3) (z^2)-18240 (t2^7) (t3^6) (x^3) (y^3) (z^2)-5056 (t2^2) (t3^7) (x^3) (y^3) (z^2)-22848 (t2^4) (t3^7) (x^3) (y^3) (z^2)-18240 (t2^6) (t3^7) (x^3) (y^3) (z^2)-448 (t2^8) (t3^7) (x^3) (y^3) (z^2)-448 t2 (t3^8) (x^3) (y^3) (z^2)-5440 (t2^3) (t3^8) (x^3) (y^3) (z^2)-5440 (t2^5) (t3^8) (x^3) (y^3) (z^2)-448 (t2^7) (t3^8) (x^3) (y^3) (z^2)+624 (t2^2) t3 (x^4) (y^3) (z^2)+336 (t2^4) t3 (x^4) (y^3) (z^2)-1968 (t2^6) t3 (x^4) (y^3) (z^2)-1680 (t2^8) t3 (x^4) (y^3) (z^2)+624 t2 (t3^2) (x^4) (y^3) (z^2)-1200 (t2^3) (t3^2) (x^4) (y^3) (z^2)-6576 (t2^5) (t3^2) (x^4) (y^3) (z^2)-4752 (t2^7) (t3^2) (x^4) (y^3) (z^2)-1200 (t2^2) (t3^3) (x^4) (y^3) (z^2)-8976 (t2^4) (t3^3) (x^4) (y^3) (z^2)-13584 (t2^6) (t3^3) (x^4) (y^3) (z^2)-5808 (t2^8) (t3^3) (x^4) (y^3) (z^2)+336 t2 (t3^4) (x^4) (y^3) (z^2)-8976 (t2^3) (t3^4) (x^4) (y^3) (z^2)-22800 (t2^5) (t3^4) (x^4) (y^3) (z^2)-13488 (t2^7) (t3^4) (x^4) (y^3) (z^2)-6576 (t2^2) (t3^5) (x^4) (y^3) (z^2)-22800 (t2^4) (t3^5) (x^4) (y^3) (z^2)-22032 (t2^6) (t3^5) (x^4) (y^3) (z^2)-5808 (t2^8) (t3^5) (x^4) (y^3) (z^2)-1968 t2 (t3^6) (x^4) (y^3) (z^2)-13584 (t2^3) (t3^6) (x^4) (y^3) (z^2)-22032 (t2^5) (t3^6) (x^4) (y^3) (z^2)-10416 (t2^7) (t3^6) (x^4) (y^3) (z^2)-4752 (t2^2) (t3^7) (x^4) (y^3) (z^2)-13488 (t2^4) (t3^7) (x^4) (y^3) (z^2)-10416 (t2^6) (t3^7) (x^4) (y^3) (z^2)-1680 (t2^8) (t3^7) (x^4) (y^3) (z^2)-1680 t2 (t3^8) (x^4) (y^3) (z^2)-5808 (t2^3) (t3^8) (x^4) (y^3) (z^2)-5808 (t2^5) (t3^8) (x^4) (y^3) (z^2)-1680 (t2^7) (t3^8) (x^4) (y^3) (z^2)-224 (t2^2) t3 (x^5) (y^3) (z^2)-1440 (t2^4) t3 (x^5) (y^3) (z^2)-2208 (t2^6) t3 (x^5) (y^3) (z^2)-992 (t2^8) t3 (x^5) (y^3) (z^2)-224 t2 (t3^2) (x^5) (y^3) (z^2)-2208 (t2^3) (t3^2) (x^5) (y^3) (z^2)-3744 (t2^5) (t3^2) (x^5) (y^3) (z^2)-1760 (t2^7) (t3^2) (x^5) (y^3) (z^2)-2208 (t2^2) (t3^3) (x^5) (y^3) (z^2)-7392 (t2^4) (t3^3) (x^5) (y^3) (z^2)-8160 (t2^6) (t3^3) (x^5) (y^3) (z^2)-2976 (t2^8) (t3^3) (x^5) (y^3) (z^2)-1440 t2 (t3^4) (x^5) (y^3) (z^2)-7392 (t2^3) (t3^4) (x^5) (y^3) (z^2)-10464 (t2^5) (t3^4) (x^5) (y^3) (z^2)-4512 (t2^7) (t3^4) (x^5) (y^3) (z^2)-3744 (t2^2) (t3^5) (x^5) (y^3) (z^2)-10464 (t2^4) (t3^5) (x^5) (y^3) (z^2)-9696 (t2^6) (t3^5) (x^5) (y^3) (z^2)-2976 (t2^8) (t3^5) (x^5) (y^3) (z^2)-2208 t2 (t3^6) (x^5) (y^3) (z^2)-8160 (t2^3) (t3^6) (x^5) (y^3) (z^2)-9696 (t2^5) (t3^6) (x^5) (y^3) (z^2)-3744 (t2^7) (t3^6) (x^5) (y^3) (z^2)-1760 (t2^2) (t3^7) (x^5) (y^3) (z^2)-4512 (t2^4) (t3^7) (x^5) (y^3) (z^2)-3744 (t2^6) (t3^7) (x^5) (y^3) (z^2)-992 (t2^8) (t3^7) (x^5) (y^3) (z^2)-992 t2 (t3^8) (x^5) (y^3) (z^2)-2976 (t2^3) (t3^8) (x^5) (y^3) (z^2)-2976 (t2^5) (t3^8) (x^5) (y^3) (z^2)-992 (t2^7) (t3^8) (x^5) (y^3) (z^2)-192 (t2^2) t3 (x^6) (y^3) (z^2)-576 (t2^4) t3 (x^6) (y^3) (z^2)-576 (t2^6) t3 (x^6) (y^3) (z^2)-192 (t2^8) t3 (x^6) (y^3) (z^2)-192 t2 (t3^2) (x^6) (y^3) (z^2)-576 (t2^3) (t3^2) (x^6) (y^3) (z^2)-576 (t2^5) (t3^2) (x^6) (y^3) (z^2)-192 (t2^7) (t3^2) (x^6) (y^3) (z^2)-576 (t2^2) (t3^3) (x^6) (y^3) (z^2)-1728 (t2^4) (t3^3) (x^6) (y^3) (z^2)-1728 (t2^6) (t3^3) (x^6) (y^3) (z^2)-576 (t2^8) (t3^3) (x^6) (y^3) (z^2)-576 t2 (t3^4) (x^6) (y^3) (z^2)-1728 (t2^3) (t3^4) (x^6) (y^3) (z^2)-1728 (t2^5) (t3^4) (x^6) (y^3) (z^2)-576 (t2^7) (t3^4) (x^6) (y^3) (z^2)-576 (t2^2) (t3^5) (x^6) (y^3) (z^2)-1728 (t2^4) (t3^5) (x^6) (y^3) (z^2)-1728 (t2^6) (t3^5) (x^6) (y^3) (z^2)-576 (t2^8) (t3^5) (x^6) (y^3) (z^2)-576 t2 (t3^6) (x^6) (y^3) (z^2)-1728 (t2^3) (t3^6) (x^6) (y^3) (z^2)-1728 (t2^5) (t3^6) (x^6) (y^3) (z^2)-576 (t2^7) (t3^6) (x^6) (y^3) (z^2)-192 (t2^2) (t3^7) (x^6) (y^3) (z^2)-576 (t2^4) (t3^7) (x^6) (y^3) (z^2)-576 (t2^6) (t3^7) (x^6) (y^3) (z^2)-192 (t2^8) (t3^7) (x^6) (y^3) (z^2)-192 t2 (t3^8) (x^6) (y^3) (z^2)-576 (t2^3) (t3^8) (x^6) (y^3) (z^2)-576 (t2^5) (t3^8) (x^6) (y^3) (z^2)-192 (t2^7) (t3^8) (x^6) (y^3) (z^2)+328 (y^4) (z^2)-208 (t2^2) (y^4) (z^2)+32 (t2^4) (y^4) (z^2)+464 (t2^6) (y^4) (z^2)-104 (t2^8) (y^4) (z^2)-1520 t2 t3 (y^4) (z^2)+688 (t2^3) t3 (y^4) (z^2)+1328 (t2^5) t3 (y^4) (z^2)-880 (t2^7) t3 (y^4) (z^2)-208 (t3^2) (y^4) (z^2)+2480 (t2^2) (t3^2) (y^4) (z^2)+752 (t2^4) (t3^2) (y^4) (z^2)-4208 (t2^6) (t3^2) (y^4) (z^2)-2272 (t2^8) (t3^2) (y^4) (z^2)+688 t2 (t3^3) (y^4) (z^2)-880 (t2^3) (t3^3) (y^4) (z^2)-8432 (t2^5) (t3^3) (y^4) (z^2)-6864 (t2^7) (t3^3) (y^4) (z^2)+32 (t3^4) (y^4) (z^2)+752 (t2^2) (t3^4) (y^4) (z^2)-8560 (t2^4) (t3^4) (y^4) (z^2)-13616 (t2^6) (t3^4) (y^4) (z^2)-4336 (t2^8) (t3^4) (y^4) (z^2)+1328 t2 (t3^5) (y^4) (z^2)-8432 (t2^3) (t3^5) (y^4) (z^2)-20336 (t2^5) (t3^5) (y^4) (z^2)-10576 (t2^7) (t3^5) (y^4) (z^2)+464 (t3^6) (y^4) (z^2)-4208 (t2^2) (t3^6) (y^4) (z^2)-13616 (t2^4) (t3^6) (y^4) (z^2)-11216 (t2^6) (t3^6) (y^4) (z^2)-2272 (t2^8) (t3^6) (y^4) (z^2)-880 t2 (t3^7) (y^4) (z^2)-6864 (t2^3) (t3^7) (y^4) (z^2)-10576 (t2^5) (t3^7) (y^4) (z^2)-4592 (t2^7) (t3^7) (y^4) (z^2)-104 (t3^8) (y^4) (z^2)-2272 (t2^2) (t3^8) (y^4) (z^2)-4336 (t2^4) (t3^8) (y^4) (z^2)-2272 (t2^6) (t3^8) (y^4) (z^2)-104 (t2^8) (t3^8) (y^4) (z^2)-720 x (y^4) (z^2)-48 (t2^2) x (y^4) (z^2)+1232 (t2^4) x (y^4) (z^2)+240 (t2^6) x (y^4) (z^2)-320 (t2^8) x (y^4) (z^2)+2832 t2 t3 x (y^4) (z^2)+2608 (t2^3) t3 x (y^4) (z^2)-1744 (t2^5) t3 x (y^4) (z^2)-1520 (t2^7) t3 x (y^4) (z^2)-48 (t3^2) x (y^4) (z^2)-528 (t2^2) (t3^2) x (y^4) (z^2)-5904 (t2^4) (t3^2) x (y^4) (z^2)-7856 (t2^6) (t3^2) x (y^4) (z^2)-2432 (t2^8) (t3^2) x (y^4) (z^2)+2608 t2 (t3^3) x (y^4) (z^2)-9840 (t2^3) (t3^3) x (y^4) (z^2)-15728 (t2^5) (t3^3) x (y^4) (z^2)-3280 (t2^7) (t3^3) x (y^4) (z^2)+1232 (t3^4) x (y^4) (z^2)-5904 (t2^2) (t3^4) x (y^4) (z^2)-11024 (t2^4) (t3^4) x (y^4) (z^2)-8112 (t2^6) (t3^4) x (y^4) (z^2)-4224 (t2^8) (t3^4) x (y^4) (z^2)-1744 t2 (t3^5) x (y^4) (z^2)-15728 (t2^3) (t3^5) x (y^4) (z^2)-19568 (t2^5) (t3^5) x (y^4) (z^2)-5584 (t2^7) (t3^5) x (y^4) (z^2)+240 (t3^6) x (y^4) (z^2)-7856 (t2^2) (t3^6) x (y^4) (z^2)-8112 (t2^4) (t3^6) x (y^4) (z^2)-2448 (t2^6) (t3^6) x (y^4) (z^2)-2432 (t2^8) (t3^6) x (y^4) (z^2)-1520 t2 (t3^7) x (y^4) (z^2)-3280 (t2^3) (t3^7) x (y^4) (z^2)-5584 (t2^5) (t3^7) x (y^4) (z^2)-3824 (t2^7) (t3^7) x (y^4) (z^2)-320 (t3^8) x (y^4) (z^2)-2432 (t2^2) (t3^8) x (y^4) (z^2)-4224 (t2^4) (t3^8) x (y^4) (z^2)-2432 (t2^6) (t3^8) x (y^4) (z^2)-320 (t2^8) (t3^8) x (y^4) (z^2)+456 (x^2) (y^4) (z^2)+784 (t2^2) (x^2) (y^4) (z^2)-320 (t2^4) (x^2) (y^4) (z^2)-912 (t2^6) (x^2) (y^4) (z^2)-264 (t2^8) (x^2) (y^4) (z^2)-1040 t2 t3 (x^2) (y^4) (z^2)-2992 (t2^3) t3 (x^2) (y^4) (z^2)-2096 (t2^5) t3 (x^2) (y^4) (z^2)-144 (t2^7) t3 (x^2) (y^4) (z^2)+784 (t3^2) (x^2) (y^4) (z^2)+208 (t2^2) (t3^2) (x^2) (y^4) (z^2)-1776 (t2^4) (t3^2) (x^2) (y^4) (z^2)+1776 (t2^6) (t3^2) (x^2) (y^4) (z^2)+2976 (t2^8) (t3^2) (x^2) (y^4) (z^2)-2992 t2 (t3^3) (x^2) (y^4) (z^2)-5520 (t2^3) (t3^3) (x^2) (y^4) (z^2)+8432 (t2^5) (t3^3) (x^2) (y^4) (z^2)+10960 (t2^7) (t3^3) (x^2) (y^4) (z^2)-320 (t3^4) (x^2) (y^4) (z^2)-1776 (t2^2) (t3^4) (x^2) (y^4) (z^2)+11312 (t2^4) (t3^4) (x^2) (y^4) (z^2)+19248 (t2^6) (t3^4) (x^2) (y^4) (z^2)+6480 (t2^8) (t3^4) (x^2) (y^4) (z^2)-2096 t2 (t3^5) (x^2) (y^4) (z^2)+8432 (t2^3) (t3^5) (x^2) (y^4) (z^2)+29552 (t2^5) (t3^5) (x^2) (y^4) (z^2)+19024 (t2^7) (t3^5) (x^2) (y^4) (z^2)-912 (t3^6) (x^2) (y^4) (z^2)+1776 (t2^2) (t3^6) (x^2) (y^4) (z^2)+19248 (t2^4) (t3^6) (x^2) (y^4) (z^2)+19536 (t2^6) (t3^6) (x^2) (y^4) (z^2)+2976 (t2^8) (t3^6) (x^2) (y^4) (z^2)-144 t2 (t3^7) (x^2) (y^4) (z^2)+10960 (t2^3) (t3^7) (x^2) (y^4) (z^2)+19024 (t2^5) (t3^7) (x^2) (y^4) (z^2)+7920 (t2^7) (t3^7) (x^2) (y^4) (z^2)-264 (t3^8) (x^2) (y^4) (z^2)+2976 (t2^2) (t3^8) (x^2) (y^4) (z^2)+6480 (t2^4) (t3^8) (x^2) (y^4) (z^2)+2976 (t2^6) (t3^8) (x^2) (y^4) (z^2)-264 (t2^8) (t3^8) (x^2) (y^4) (z^2)-80 (x^3) (y^4) (z^2)-368 (t2^2) (x^3) (y^4) (z^2)-1136 (t2^4) (x^3) (y^4) (z^2)-720 (t2^6) (x^3) (y^4) (z^2)+128 (t2^8) (x^3) (y^4) (z^2)-48 t2 t3 (x^3) (y^4) (z^2)-1168 (t2^3) t3 (x^3) (y^4) (z^2)+112 (t2^5) t3 (x^3) (y^4) (z^2)+1232 (t2^7) t3 (x^3) (y^4) (z^2)-368 (t3^2) (x^3) (y^4) (z^2)-3152 (t2^2) (t3^2) (x^3) (y^4) (z^2)+176 (t2^4) (t3^2) (x^3) (y^4) (z^2)+7568 (t2^6) (t3^2) (x^3) (y^4) (z^2)+4608 (t2^8) (t3^2) (x^3) (y^4) (z^2)-1168 t2 (t3^3) (x^3) (y^4) (z^2)+6480 (t2^3) (t3^3) (x^3) (y^4) (z^2)+20304 (t2^5) (t3^3) (x^3) (y^4) (z^2)+12656 (t2^7) (t3^3) (x^3) (y^4) (z^2)-1136 (t3^4) (x^3) (y^4) (z^2)+176 (t2^2) (t3^4) (x^3) (y^4) (z^2)+16560 (t2^4) (t3^4) (x^3) (y^4) (z^2)+24208 (t2^6) (t3^4) (x^3) (y^4) (z^2)+8960 (t2^8) (t3^4) (x^3) (y^4) (z^2)+112 t2 (t3^5) (x^3) (y^4) (z^2)+20304 (t2^3) (t3^5) (x^3) (y^4) (z^2)+41040 (t2^5) (t3^5) (x^3) (y^4) (z^2)+20848 (t2^7) (t3^5) (x^3) (y^4) (z^2)-720 (t3^6) (x^3) (y^4) (z^2)+7568 (t2^2) (t3^6) (x^3) (y^4) (z^2)+24208 (t2^4) (t3^6) (x^3) (y^4) (z^2)+20528 (t2^6) (t3^6) (x^3) (y^4) (z^2)+4608 (t2^8) (t3^6) (x^3) (y^4) (z^2)+1232 t2 (t3^7) (x^3) (y^4) (z^2)+12656 (t2^3) (t3^7) (x^3) (y^4) (z^2)+20848 (t2^5) (t3^7) (x^3) (y^4) (z^2)+9424 (t2^7) (t3^7) (x^3) (y^4) (z^2)+128 (t3^8) (x^3) (y^4) (z^2)+4608 (t2^2) (t3^8) (x^3) (y^4) (z^2)+8960 (t2^4) (t3^8) (x^3) (y^4) (z^2)+4608 (t2^6) (t3^8) (x^3) (y^4) (z^2)+128 (t2^8) (t3^8) (x^3) (y^4) (z^2)+72 (x^4) (y^4) (z^2)-224 (t2^2) (x^4) (y^4) (z^2)-336 (t2^4) (x^4) (y^4) (z^2)+288 (t2^6) (x^4) (y^4) (z^2)+328 (t2^8) (x^4) (y^4) (z^2)-512 t2 t3 (x^4) (y^4) (z^2)+1536 (t2^5) t3 (x^4) (y^4) (z^2)+1024 (t2^7) t3 (x^4) (y^4) (z^2)-224 (t3^2) (x^4) (y^4) (z^2)-128 (t2^2) (t3^2) (x^4) (y^4) (z^2)+2496 (t2^4) (t3^2) (x^4) (y^4) (z^2)+4480 (t2^6) (t3^2) (x^4) (y^4) (z^2)+2080 (t2^8) (t3^2) (x^4) (y^4) (z^2)+4608 (t2^3) (t3^3) (x^4) (y^4) (z^2)+9216 (t2^5) (t3^3) (x^4) (y^4) (z^2)+4608 (t2^7) (t3^3) (x^4) (y^4) (z^2)-336 (t3^4) (x^4) (y^4) (z^2)+2496 (t2^2) (t3^4) (x^4) (y^4) (z^2)+9504 (t2^4) (t3^4) (x^4) (y^4) (z^2)+10176 (t2^6) (t3^4) (x^4) (y^4) (z^2)+3504 (t2^8) (t3^4) (x^4) (y^4) (z^2)+1536 t2 (t3^5) (x^4) (y^4) (z^2)+9216 (t2^3) (t3^5) (x^4) (y^4) (z^2)+13824 (t2^5) (t3^5) (x^4) (y^4) (z^2)+6144 (t2^7) (t3^5) (x^4) (y^4) (z^2)+288 (t3^6) (x^4) (y^4) (z^2)+4480 (t2^2) (t3^6) (x^4) (y^4) (z^2)+10176 (t2^4) (t3^6) (x^4) (y^4) (z^2)+8064 (t2^6) (t3^6) (x^4) (y^4) (z^2)+2080 (t2^8) (t3^6) (x^4) (y^4) (z^2)+1024 t2 (t3^7) (x^4) (y^4) (z^2)+4608 (t2^3) (t3^7) (x^4) (y^4) (z^2)+6144 (t2^5) (t3^7) (x^4) (y^4) (z^2)+2560 (t2^7) (t3^7) (x^4) (y^4) (z^2)+328 (t3^8) (x^4) (y^4) (z^2)+2080 (t2^2) (t3^8) (x^4) (y^4) (z^2)+3504 (t2^4) (t3^8) (x^4) (y^4) (z^2)+2080 (t2^6) (t3^8) (x^4) (y^4) (z^2)+328 (t2^8) (t3^8) (x^4) (y^4) (z^2)-96 (x^5) (y^4) (z^2)-96 (t2^2) (x^5) (y^4) (z^2)+288 (t2^4) (x^5) (y^4) (z^2)+480 (t2^6) (x^5) (y^4) (z^2)+192 (t2^8) (x^5) (y^4) (z^2)+288 t2 t3 (x^5) (y^4) (z^2)+864 (t2^3) t3 (x^5) (y^4) (z^2)+864 (t2^5) t3 (x^5) (y^4) (z^2)+288 (t2^7) t3 (x^5) (y^4) (z^2)-96 (t3^2) (x^5) (y^4) (z^2)+480 (t2^2) (t3^2) (x^5) (y^4) (z^2)+2016 (t2^4) (t3^2) (x^5) (y^4) (z^2)+2208 (t2^6) (t3^2) (x^5) (y^4) (z^2)+768 (t2^8) (t3^2) (x^5) (y^4) (z^2)+864 t2 (t3^3) (x^5) (y^4) (z^2)+2592 (t2^3) (t3^3) (x^5) (y^4) (z^2)+2592 (t2^5) (t3^3) (x^5) (y^4) (z^2)+864 (t2^7) (t3^3) (x^5) (y^4) (z^2)+288 (t3^4) (x^5) (y^4) (z^2)+2016 (t2^2) (t3^4) (x^5) (y^4) (z^2)+4320 (t2^4) (t3^4) (x^5) (y^4) (z^2)+3744 (t2^6) (t3^4) (x^5) (y^4) (z^2)+1152 (t2^8) (t3^4) (x^5) (y^4) (z^2)+864 t2 (t3^5) (x^5) (y^4) (z^2)+2592 (t2^3) (t3^5) (x^5) (y^4) (z^2)+2592 (t2^5) (t3^5) (x^5) (y^4) (z^2)+864 (t2^7) (t3^5) (x^5) (y^4) (z^2)+480 (t3^6) (x^5) (y^4) (z^2)+2208 (t2^2) (t3^6) (x^5) (y^4) (z^2)+3744 (t2^4) (t3^6) (x^5) (y^4) (z^2)+2784 (t2^6) (t3^6) (x^5) (y^4) (z^2)+768 (t2^8) (t3^6) (x^5) (y^4) (z^2)+288 t2 (t3^7) (x^5) (y^4) (z^2)+864 (t2^3) (t3^7) (x^5) (y^4) (z^2)+864 (t2^5) (t3^7) (x^5) (y^4) (z^2)+288 (t2^7) (t3^7) (x^5) (y^4) (z^2)+192 (t3^8) (x^5) (y^4) (z^2)+768 (t2^2) (t3^8) (x^5) (y^4) (z^2)+1152 (t2^4) (t3^8) (x^5) (y^4) (z^2)+768 (t2^6) (t3^8) (x^5) (y^4) (z^2)+192 (t2^8) (t3^8) (x^5) (y^4) (z^2)+40 (x^6) (y^4) (z^2)+160 (t2^2) (x^6) (y^4) (z^2)+240 (t2^4) (x^6) (y^4) (z^2)+160 (t2^6) (x^6) (y^4) (z^2)+40 (t2^8) (x^6) (y^4) (z^2)+160 (t3^2) (x^6) (y^4) (z^2)+640 (t2^2) (t3^2) (x^6) (y^4) (z^2)+960 (t2^4) (t3^2) (x^6) (y^4) (z^2)+640 (t2^6) (t3^2) (x^6) (y^4) (z^2)+160 (t2^8) (t3^2) (x^6) (y^4) (z^2)+240 (t3^4) (x^6) (y^4) (z^2)+960 (t2^2) (t3^4) (x^6) (y^4) (z^2)+1440 (t2^4) (t3^4) (x^6) (y^4) (z^2)+960 (t2^6) (t3^4) (x^6) (y^4) (z^2)+240 (t2^8) (t3^4) (x^6) (y^4) (z^2)+160 (t3^6) (x^6) (y^4) (z^2)+640 (t2^2) (t3^6) (x^6) (y^4) (z^2)+960 (t2^4) (t3^6) (x^6) (y^4) (z^2)+640 (t2^6) (t3^6) (x^6) (y^4) (z^2)+160 (t2^8) (t3^6) (x^6) (y^4) (z^2)+40 (t3^8) (x^6) (y^4) (z^2)+160 (t2^2) (t3^8) (x^6) (y^4) (z^2)+240 (t2^4) (t3^8) (x^6) (y^4) (z^2)+160 (t2^6) (t3^8) (x^6) (y^4) (z^2)+40 (t2^8) (t3^8) (x^6) (y^4) (z^2)-912 (t2^2) t3 (y^5) (z^2)+592 (t2^4) t3 (y^5) (z^2)+1872 (t2^6) t3 (y^5) (z^2)+368 (t2^8) t3 (y^5) (z^2)-912 t2 (t3^2) (y^5) (z^2)+3920 (t2^3) (t3^2) (y^5) (z^2)+4432 (t2^5) (t3^2) (y^5) (z^2)-400 (t2^7) (t3^2) (y^5) (z^2)+3920 (t2^2) (t3^3) (y^5) (z^2)+4848 (t2^4) (t3^3) (y^5) (z^2)+1008 (t2^6) (t3^3) (y^5) (z^2)+80 (t2^8) (t3^3) (y^5) (z^2)+592 t2 (t3^4) (y^5) (z^2)+4848 (t2^3) (t3^4) (y^5) (z^2)+752 (t2^5) (t3^4) (y^5) (z^2)-3504 (t2^7) (t3^4) (y^5) (z^2)+4432 (t2^2) (t3^5) (y^5) (z^2)+752 (t2^4) (t3^5) (y^5) (z^2)-3600 (t2^6) (t3^5) (y^5) (z^2)+80 (t2^8) (t3^5) (y^5) (z^2)+1872 t2 (t3^6) (y^5) (z^2)+1008 (t2^3) (t3^6) (y^5) (z^2)-3600 (t2^5) (t3^6) (y^5) (z^2)-2736 (t2^7) (t3^6) (y^5) (z^2)-400 (t2^2) (t3^7) (y^5) (z^2)-3504 (t2^4) (t3^7) (y^5) (z^2)-2736 (t2^6) (t3^7) (y^5) (z^2)+368 (t2^8) (t3^7) (y^5) (z^2)+368 t2 (t3^8) (y^5) (z^2)+80 (t2^3) (t3^8) (y^5) (z^2)+80 (t2^5) (t3^8) (y^5) (z^2)+368 (t2^7) (t3^8) (y^5) (z^2)+1504 (t2^2) t3 x (y^5) (z^2)+4768 (t2^4) t3 x (y^5) (z^2)+2976 (t2^6) t3 x (y^5) (z^2)-288 (t2^8) t3 x (y^5) (z^2)+1504 t2 (t3^2) x (y^5) (z^2)+5024 (t2^3) (t3^2) x (y^5) (z^2)-608 (t2^5) (t3^2) x (y^5) (z^2)-4128 (t2^7) (t3^2) x (y^5) (z^2)+5024 (t2^2) (t3^3) x (y^5) (z^2)+5088 (t2^4) (t3^3) x (y^5) (z^2)-2848 (t2^6) (t3^3) x (y^5) (z^2)-2912 (t2^8) (t3^3) x (y^5) (z^2)+4768 t2 (t3^4) x (y^5) (z^2)+5088 (t2^3) (t3^4) x (y^5) (z^2)-14368 (t2^5) (t3^4) x (y^5) (z^2)-14688 (t2^7) (t3^4) x (y^5) (z^2)-608 (t2^2) (t3^5) x (y^5) (z^2)-14368 (t2^4) (t3^5) x (y^5) (z^2)-16672 (t2^6) (t3^5) x (y^5) (z^2)-2912 (t2^8) (t3^5) x (y^5) (z^2)+2976 t2 (t3^6) x (y^5) (z^2)-2848 (t2^3) (t3^6) x (y^5) (z^2)-16672 (t2^5) (t3^6) x (y^5) (z^2)-10848 (t2^7) (t3^6) x (y^5) (z^2)-4128 (t2^2) (t3^7) x (y^5) (z^2)-14688 (t2^4) (t3^7) x (y^5) (z^2)-10848 (t2^6) (t3^7) x (y^5) (z^2)-288 (t2^8) (t3^7) x (y^5) (z^2)-288 t2 (t3^8) x (y^5) (z^2)-2912 (t2^3) (t3^8) x (y^5) (z^2)-2912 (t2^5) (t3^8) x (y^5) (z^2)-288 (t2^7) (t3^8) x (y^5) (z^2)+432 (t2^2) t3 (x^2) (y^5) (z^2)-240 (t2^4) t3 (x^2) (y^5) (z^2)-2544 (t2^6) t3 (x^2) (y^5) (z^2)-1872 (t2^8) t3 (x^2) (y^5) (z^2)+432 t2 (t3^2) (x^2) (y^5) (z^2)-1776 (t2^3) (t3^2) (x^2) (y^5) (z^2)-7152 (t2^5) (t3^2) (x^2) (y^5) (z^2)-4944 (t2^7) (t3^2) (x^2) (y^5) (z^2)-1776 (t2^2) (t3^3) (x^2) (y^5) (z^2)-10704 (t2^4) (t3^3) (x^2) (y^5) (z^2)-15312 (t2^6) (t3^3) (x^2) (y^5) (z^2)-6384 (t2^8) (t3^3) (x^2) (y^5) (z^2)-240 t2 (t3^4) (x^2) (y^5) (z^2)-10704 (t2^3) (t3^4) (x^2) (y^5) (z^2)-24528 (t2^5) (t3^4) (x^2) (y^5) (z^2)-14064 (t2^7) (t3^4) (x^2) (y^5) (z^2)-7152 (t2^2) (t3^5) (x^2) (y^5) (z^2)-24528 (t2^4) (t3^5) (x^2) (y^5) (z^2)-23760 (t2^6) (t3^5) (x^2) (y^5) (z^2)-6384 (t2^8) (t3^5) (x^2) (y^5) (z^2)-2544 t2 (t3^6) (x^2) (y^5) (z^2)-15312 (t2^3) (t3^6) (x^2) (y^5) (z^2)-23760 (t2^5) (t3^6) (x^2) (y^5) (z^2)-10992 (t2^7) (t3^6) (x^2) (y^5) (z^2)-4944 (t2^2) (t3^7) (x^2) (y^5) (z^2)-14064 (t2^4) (t3^7) (x^2) (y^5) (z^2)-10992 (t2^6) (t3^7) (x^2) (y^5) (z^2)-1872 (t2^8) (t3^7) (x^2) (y^5) (z^2)-1872 t2 (t3^8) (x^2) (y^5) (z^2)-6384 (t2^3) (t3^8) (x^2) (y^5) (z^2)-6384 (t2^5) (t3^8) (x^2) (y^5) (z^2)-1872 (t2^7) (t3^8) (x^2) (y^5) (z^2)-736 (t2^2) t3 (x^3) (y^5) (z^2)-2976 (t2^4) t3 (x^3) (y^5) (z^2)-3744 (t2^6) t3 (x^3) (y^5) (z^2)-1504 (t2^8) t3 (x^3) (y^5) (z^2)-736 t2 (t3^2) (x^3) (y^5) (z^2)-3744 (t2^3) (t3^2) (x^3) (y^5) (z^2)-5280 (t2^5) (t3^2) (x^3) (y^5) (z^2)-2272 (t2^7) (t3^2) (x^3) (y^5) (z^2)-3744 (t2^2) (t3^3) (x^3) (y^5) (z^2)-12000 (t2^4) (t3^3) (x^3) (y^5) (z^2)-12768 (t2^6) (t3^3) (x^3) (y^5) (z^2)-4512 (t2^8) (t3^3) (x^3) (y^5) (z^2)-2976 t2 (t3^4) (x^3) (y^5) (z^2)-12000 (t2^3) (t3^4) (x^3) (y^5) (z^2)-15072 (t2^5) (t3^4) (x^3) (y^5) (z^2)-6048 (t2^7) (t3^4) (x^3) (y^5) (z^2)-5280 (t2^2) (t3^5) (x^3) (y^5) (z^2)-15072 (t2^4) (t3^5) (x^3) (y^5) (z^2)-14304 (t2^6) (t3^5) (x^3) (y^5) (z^2)-4512 (t2^8) (t3^5) (x^3) (y^5) (z^2)-3744 t2 (t3^6) (x^3) (y^5) (z^2)-12768 (t2^3) (t3^6) (x^3) (y^5) (z^2)-14304 (t2^5) (t3^6) (x^3) (y^5) (z^2)-5280 (t2^7) (t3^6) (x^3) (y^5) (z^2)-2272 (t2^2) (t3^7) (x^3) (y^5) (z^2)-6048 (t2^4) (t3^7) (x^3) (y^5) (z^2)-5280 (t2^6) (t3^7) (x^3) (y^5) (z^2)-1504 (t2^8) (t3^7) (x^3) (y^5) (z^2)-1504 t2 (t3^8) (x^3) (y^5) (z^2)-4512 (t2^3) (t3^8) (x^3) (y^5) (z^2)-4512 (t2^5) (t3^8) (x^3) (y^5) (z^2)-1504 (t2^7) (t3^8) (x^3) (y^5) (z^2)-288 (t2^2) t3 (x^4) (y^5) (z^2)-864 (t2^4) t3 (x^4) (y^5) (z^2)-864 (t2^6) t3 (x^4) (y^5) (z^2)-288 (t2^8) t3 (x^4) (y^5) (z^2)-288 t2 (t3^2) (x^4) (y^5) (z^2)-864 (t2^3) (t3^2) (x^4) (y^5) (z^2)-864 (t2^5) (t3^2) (x^4) (y^5) (z^2)-288 (t2^7) (t3^2) (x^4) (y^5) (z^2)-864 (t2^2) (t3^3) (x^4) (y^5) (z^2)-2592 (t2^4) (t3^3) (x^4) (y^5) (z^2)-2592 (t2^6) (t3^3) (x^4) (y^5) (z^2)-864 (t2^8) (t3^3) (x^4) (y^5) (z^2)-864 t2 (t3^4) (x^4) (y^5) (z^2)-2592 (t2^3) (t3^4) (x^4) (y^5) (z^2)-2592 (t2^5) (t3^4) (x^4) (y^5) (z^2)-864 (t2^7) (t3^4) (x^4) (y^5) (z^2)-864 (t2^2) (t3^5) (x^4) (y^5) (z^2)-2592 (t2^4) (t3^5) (x^4) (y^5) (z^2)-2592 (t2^6) (t3^5) (x^4) (y^5) (z^2)-864 (t2^8) (t3^5) (x^4) (y^5) (z^2)-864 t2 (t3^6) (x^4) (y^5) (z^2)-2592 (t2^3) (t3^6) (x^4) (y^5) (z^2)-2592 (t2^5) (t3^6) (x^4) (y^5) (z^2)-864 (t2^7) (t3^6) (x^4) (y^5) (z^2)-288 (t2^2) (t3^7) (x^4) (y^5) (z^2)-864 (t2^4) (t3^7) (x^4) (y^5) (z^2)-864 (t2^6) (t3^7) (x^4) (y^5) (z^2)-288 (t2^8) (t3^7) (x^4) (y^5) (z^2)-288 t2 (t3^8) (x^4) (y^5) (z^2)-864 (t2^3) (t3^8) (x^4) (y^5) (z^2)-864 (t2^5) (t3^8) (x^4) (y^5) (z^2)-288 (t2^7) (t3^8) (x^4) (y^5) (z^2)-48 (y^6) (z^2)+304 (t2^2) (y^6) (z^2)-16 (t2^4) (y^6) (z^2)-368 (t2^6) (y^6) (z^2)+496 t2 t3 (y^6) (z^2)-944 (t2^3) t3 (y^6) (z^2)-1072 (t2^5) t3 (y^6) (z^2)+368 (t2^7) t3 (y^6) (z^2)+304 (t3^2) (y^6) (z^2)-944 (t2^2) (t3^2) (y^6) (z^2)-1840 (t2^4) (t3^2) (y^6) (z^2)+624 (t2^6) (t3^2) (y^6) (z^2)+1216 (t2^8) (t3^2) (y^6) (z^2)-944 t2 (t3^3) (y^6) (z^2)-3472 (t2^3) (t3^3) (y^6) (z^2)+2800 (t2^5) (t3^3) (y^6) (z^2)+5328 (t2^7) (t3^3) (y^6) (z^2)-16 (t3^4) (y^6) (z^2)-1840 (t2^2) (t3^4) (y^6) (z^2)+4688 (t2^4) (t3^4) (y^6) (z^2)+8944 (t2^6) (t3^4) (y^6) (z^2)+2432 (t2^8) (t3^4) (y^6) (z^2)-1072 t2 (t3^5) (y^6) (z^2)+2800 (t2^3) (t3^5) (y^6) (z^2)+11632 (t2^5) (t3^5) (y^6) (z^2)+7760 (t2^7) (t3^5) (y^6) (z^2)-368 (t3^6) (y^6) (z^2)+624 (t2^2) (t3^6) (y^6) (z^2)+8944 (t2^4) (t3^6) (y^6) (z^2)+9168 (t2^6) (t3^6) (y^6) (z^2)+1216 (t2^8) (t3^6) (y^6) (z^2)+368 t2 (t3^7) (y^6) (z^2)+5328 (t2^3) (t3^7) (y^6) (z^2)+7760 (t2^5) (t3^7) (y^6) (z^2)+2800 (t2^7) (t3^7) (y^6) (z^2)+1216 (t2^2) (t3^8) (y^6) (z^2)+2432 (t2^4) (t3^8) (y^6) (z^2)+1216 (t2^6) (t3^8) (y^6) (z^2)+96 x (y^6) (z^2)-336 (t2^2) x (y^6) (z^2)-1072 (t2^4) x (y^6) (z^2)-496 (t2^6) x (y^6) (z^2)+144 (t2^8) x (y^6) (z^2)-720 t2 t3 x (y^6) (z^2)-1136 (t2^3) t3 x (y^6) (z^2)+656 (t2^5) t3 x (y^6) (z^2)+1072 (t2^7) t3 x (y^6) (z^2)-336 (t3^2) x (y^6) (z^2)-1968 (t2^2) (t3^2) x (y^6) (z^2)-48 (t2^4) (t3^2) x (y^6) (z^2)+4208 (t2^6) (t3^2) x (y^6) (z^2)+2624 (t2^8) (t3^2) x (y^6) (z^2)-1136 t2 (t3^3) x (y^6) (z^2)+4016 (t2^3) (t3^3) x (y^6) (z^2)+12720 (t2^5) (t3^3) x (y^6) (z^2)+7568 (t2^7) (t3^3) x (y^6) (z^2)-1072 (t3^4) x (y^6) (z^2)-48 (t2^2) (t3^4) x (y^6) (z^2)+9360 (t2^4) (t3^4) x (y^6) (z^2)+13296 (t2^6) (t3^4) x (y^6) (z^2)+4960 (t2^8) (t3^4) x (y^6) (z^2)+656 t2 (t3^5) x (y^6) (z^2)+12720 (t2^3) (t3^5) x (y^6) (z^2)+23728 (t2^5) (t3^5) x (y^6) (z^2)+11664 (t2^7) (t3^5) x (y^6) (z^2)-496 (t3^6) x (y^6) (z^2)+4208 (t2^2) (t3^6) x (y^6) (z^2)+13296 (t2^4) (t3^6) x (y^6) (z^2)+11216 (t2^6) (t3^6) x (y^6) (z^2)+2624 (t2^8) (t3^6) x (y^6) (z^2)+1072 t2 (t3^7) x (y^6) (z^2)+7568 (t2^3) (t3^7) x (y^6) (z^2)+11664 (t2^5) (t3^7) x (y^6) (z^2)+5168 (t2^7) (t3^7) x (y^6) (z^2)+144 (t3^8) x (y^6) (z^2)+2624 (t2^2) (t3^8) x (y^6) (z^2)+4960 (t2^4) (t3^8) x (y^6) (z^2)+2624 (t2^6) (t3^8) x (y^6) (z^2)+144 (t2^8) (t3^8) x (y^6) (z^2)-104 (x^2) (y^6) (z^2)-384 (t2^2) (x^2) (y^6) (z^2)-144 (t2^4) (x^2) (y^6) (z^2)+448 (t2^6) (x^2) (y^6) (z^2)+312 (t2^8) (x^2) (y^6) (z^2)+32 t2 t3 (x^2) (y^6) (z^2)+864 (t2^3) t3 (x^2) (y^6) (z^2)+1632 (t2^5) t3 (x^2) (y^6) (z^2)+800 (t2^7) t3 (x^2) (y^6) (z^2)-384 (t3^2) (x^2) (y^6) (z^2)-288 (t2^2) (t3^2) (x^2) (y^6) (z^2)+2464 (t2^4) (t3^2) (x^2) (y^6) (z^2)+4256 (t2^6) (t3^2) (x^2) (y^6) (z^2)+1888 (t2^8) (t3^2) (x^2) (y^6) (z^2)+864 t2 (t3^3) (x^2) (y^6) (z^2)+5408 (t2^3) (t3^3) (x^2) (y^6) (z^2)+8224 (t2^5) (t3^3) (x^2) (y^6) (z^2)+3680 (t2^7) (t3^3) (x^2) (y^6) (z^2)-144 (t3^4) (x^2) (y^6) (z^2)+2464 (t2^2) (t3^4) (x^2) (y^6) (z^2)+8512 (t2^4) (t3^4) (x^2) (y^6) (z^2)+9056 (t2^6) (t3^4) (x^2) (y^6) (z^2)+3152 (t2^8) (t3^4) (x^2) (y^6) (z^2)+1632 t2 (t3^5) (x^2) (y^6) (z^2)+8224 (t2^3) (t3^5) (x^2) (y^6) (z^2)+11552 (t2^5) (t3^5) (x^2) (y^6) (z^2)+4960 (t2^7) (t3^5) (x^2) (y^6) (z^2)+448 (t3^6) (x^2) (y^6) (z^2)+4256 (t2^2) (t3^6) (x^2) (y^6) (z^2)+9056 (t2^4) (t3^6) (x^2) (y^6) (z^2)+7136 (t2^6) (t3^6) (x^2) (y^6) (z^2)+1888 (t2^8) (t3^6) (x^2) (y^6) (z^2)+800 t2 (t3^7) (x^2) (y^6) (z^2)+3680 (t2^3) (t3^7) (x^2) (y^6) (z^2)+4960 (t2^5) (t3^7) (x^2) (y^6) (z^2)+2080 (t2^7) (t3^7) (x^2) (y^6) (z^2)+312 (t3^8) (x^2) (y^6) (z^2)+1888 (t2^2) (t3^8) (x^2) (y^6) (z^2)+3152 (t2^4) (t3^8) (x^2) (y^6) (z^2)+1888 (t2^6) (t3^8) (x^2) (y^6) (z^2)+312 (t2^8) (t3^8) (x^2) (y^6) (z^2)+16 (x^3) (y^6) (z^2)+256 (t2^2) (x^3) (y^6) (z^2)+672 (t2^4) (x^3) (y^6) (z^2)+640 (t2^6) (x^3) (y^6) (z^2)+208 (t2^8) (x^3) (y^6) (z^2)+192 t2 t3 (x^3) (y^6) (z^2)+576 (t2^3) t3 (x^3) (y^6) (z^2)+576 (t2^5) t3 (x^3) (y^6) (z^2)+192 (t2^7) t3 (x^3) (y^6) (z^2)+256 (t3^2) (x^3) (y^6) (z^2)+1600 (t2^2) (t3^2) (x^3) (y^6) (z^2)+3264 (t2^4) (t3^2) (x^3) (y^6) (z^2)+2752 (t2^6) (t3^2) (x^3) (y^6) (z^2)+832 (t2^8) (t3^2) (x^3) (y^6) (z^2)+576 t2 (t3^3) (x^3) (y^6) (z^2)+1728 (t2^3) (t3^3) (x^3) (y^6) (z^2)+1728 (t2^5) (t3^3) (x^3) (y^6) (z^2)+576 (t2^7) (t3^3) (x^3) (y^6) (z^2)+672 (t3^4) (x^3) (y^6) (z^2)+3264 (t2^2) (t3^4) (x^3) (y^6) (z^2)+5760 (t2^4) (t3^4) (x^3) (y^6) (z^2)+4416 (t2^6) (t3^4) (x^3) (y^6) (z^2)+1248 (t2^8) (t3^4) (x^3) (y^6) (z^2)+576 t2 (t3^5) (x^3) (y^6) (z^2)+1728 (t2^3) (t3^5) (x^3) (y^6) (z^2)+1728 (t2^5) (t3^5) (x^3) (y^6) (z^2)+576 (t2^7) (t3^5) (x^3) (y^6) (z^2)+640 (t3^6) (x^3) (y^6) (z^2)+2752 (t2^2) (t3^6) (x^3) (y^6) (z^2)+4416 (t2^4) (t3^6) (x^3) (y^6) (z^2)+3136 (t2^6) (t3^6) (x^3) (y^6) (z^2)+832 (t2^8) (t3^6) (x^3) (y^6) (z^2)+192 t2 (t3^7) (x^3) (y^6) (z^2)+576 (t2^3) (t3^7) (x^3) (y^6) (z^2)+576 (t2^5) (t3^7) (x^3) (y^6) (z^2)+192 (t2^7) (t3^7) (x^3) (y^6) (z^2)+208 (t3^8) (x^3) (y^6) (z^2)+832 (t2^2) (t3^8) (x^3) (y^6) (z^2)+1248 (t2^4) (t3^8) (x^3) (y^6) (z^2)+832 (t2^6) (t3^8) (x^3) (y^6) (z^2)+208 (t2^8) (t3^8) (x^3) (y^6) (z^2)+40 (x^4) (y^6) (z^2)+160 (t2^2) (x^4) (y^6) (z^2)+240 (t2^4) (x^4) (y^6) (z^2)+160 (t2^6) (x^4) (y^6) (z^2)+40 (t2^8) (x^4) (y^6) (z^2)+160 (t3^2) (x^4) (y^6) (z^2)+640 (t2^2) (t3^2) (x^4) (y^6) (z^2)+960 (t2^4) (t3^2) (x^4) (y^6) (z^2)+640 (t2^6) (t3^2) (x^4) (y^6) (z^2)+160 (t2^8) (t3^2) (x^4) (y^6) (z^2)+240 (t3^4) (x^4) (y^6) (z^2)+960 (t2^2) (t3^4) (x^4) (y^6) (z^2)+1440 (t2^4) (t3^4) (x^4) (y^6) (z^2)+960 (t2^6) (t3^4) (x^4) (y^6) (z^2)+240 (t2^8) (t3^4) (x^4) (y^6) (z^2)+160 (t3^6) (x^4) (y^6) (z^2)+640 (t2^2) (t3^6) (x^4) (y^6) (z^2)+960 (t2^4) (t3^6) (x^4) (y^6) (z^2)+640 (t2^6) (t3^6) (x^4) (y^6) (z^2)+160 (t2^8) (t3^6) (x^4) (y^6) (z^2)+40 (t3^8) (x^4) (y^6) (z^2)+160 (t2^2) (t3^8) (x^4) (y^6) (z^2)+240 (t2^4) (t3^8) (x^4) (y^6) (z^2)+160 (t2^6) (t3^8) (x^4) (y^6) (z^2)+40 (t2^8) (t3^8) (x^4) (y^6) (z^2)+336 (t2^2) t3 (y^7) (z^2)+496 (t2^4) t3 (y^7) (z^2)-272 (t2^6) t3 (y^7) (z^2)-432 (t2^8) t3 (y^7) (z^2)+336 t2 (t3^2) (y^7) (z^2)-16 (t2^3) (t3^2) (y^7) (z^2)-1808 (t2^5) (t3^2) (y^7) (z^2)-1456 (t2^7) (t3^2) (y^7) (z^2)-16 (t2^2) (t3^3) (y^7) (z^2)-1840 (t2^4) (t3^3) (y^7) (z^2)-3376 (t2^6) (t3^3) (y^7) (z^2)-1552 (t2^8) (t3^3) (y^7) (z^2)+496 t2 (t3^4) (y^7) (z^2)-1840 (t2^3) (t3^4) (y^7) (z^2)-6448 (t2^5) (t3^4) (y^7) (z^2)-4112 (t2^7) (t3^4) (y^7) (z^2)-1808 (t2^2) (t3^5) (y^7) (z^2)-6448 (t2^4) (t3^5) (y^7) (z^2)-6192 (t2^6) (t3^5) (y^7) (z^2)-1552 (t2^8) (t3^5) (y^7) (z^2)-272 t2 (t3^6) (y^7) (z^2)-3376 (t2^3) (t3^6) (y^7) (z^2)-6192 (t2^5) (t3^6) (y^7) (z^2)-3088 (t2^7) (t3^6) (y^7) (z^2)-1456 (t2^2) (t3^7) (y^7) (z^2)-4112 (t2^4) (t3^7) (y^7) (z^2)-3088 (t2^6) (t3^7) (y^7) (z^2)-432 (t2^8) (t3^7) (y^7) (z^2)-432 t2 (t3^8) (y^7) (z^2)-1552 (t2^3) (t3^8) (y^7) (z^2)-1552 (t2^5) (t3^8) (y^7) (z^2)-432 (t2^7) (t3^8) (y^7) (z^2)-416 (t2^2) t3 x (y^7) (z^2)-1504 (t2^4) t3 x (y^7) (z^2)-1760 (t2^6) t3 x (y^7) (z^2)-672 (t2^8) t3 x (y^7) (z^2)-416 t2 (t3^2) x (y^7) (z^2)-1760 (t2^3) (t3^2) x (y^7) (z^2)-2272 (t2^5) (t3^2) x (y^7) (z^2)-928 (t2^7) (t3^2) x (y^7) (z^2)-1760 (t2^2) (t3^3) x (y^7) (z^2)-5536 (t2^4) (t3^3) x (y^7) (z^2)-5792 (t2^6) (t3^3) x (y^7) (z^2)-2016 (t2^8) (t3^3) x (y^7) (z^2)-1504 t2 (t3^4) x (y^7) (z^2)-5536 (t2^3) (t3^4) x (y^7) (z^2)-6560 (t2^5) (t3^4) x (y^7) (z^2)-2528 (t2^7) (t3^4) x (y^7) (z^2)-2272 (t2^2) (t3^5) x (y^7) (z^2)-6560 (t2^4) (t3^5) x (y^7) (z^2)-6304 (t2^6) (t3^5) x (y^7) (z^2)-2016 (t2^8) (t3^5) x (y^7) (z^2)-1760 t2 (t3^6) x (y^7) (z^2)-5792 (t2^3) (t3^6) x (y^7) (z^2)-6304 (t2^5) (t3^6) x (y^7) (z^2)-2272 (t2^7) (t3^6) x (y^7) (z^2)-928 (t2^2) (t3^7) x (y^7) (z^2)-2528 (t2^4) (t3^7) x (y^7) (z^2)-2272 (t2^6) (t3^7) x (y^7) (z^2)-672 (t2^8) (t3^7) x (y^7) (z^2)-672 t2 (t3^8) x (y^7) (z^2)-2016 (t2^3) (t3^8) x (y^7) (z^2)-2016 (t2^5) (t3^8) x (y^7) (z^2)-672 (t2^7) (t3^8) x (y^7) (z^2)-192 (t2^2) t3 (x^2) (y^7) (z^2)-576 (t2^4) t3 (x^2) (y^7) (z^2)-576 (t2^6) t3 (x^2) (y^7) (z^2)-192 (t2^8) t3 (x^2) (y^7) (z^2)-192 t2 (t3^2) (x^2) (y^7) (z^2)-576 (t2^3) (t3^2) (x^2) (y^7) (z^2)-576 (t2^5) (t3^2) (x^2) (y^7) (z^2)-192 (t2^7) (t3^2) (x^2) (y^7) (z^2)-576 (t2^2) (t3^3) (x^2) (y^7) (z^2)-1728 (t2^4) (t3^3) (x^2) (y^7) (z^2)-1728 (t2^6) (t3^3) (x^2) (y^7) (z^2)-576 (t2^8) (t3^3) (x^2) (y^7) (z^2)-576 t2 (t3^4) (x^2) (y^7) (z^2)-1728 (t2^3) (t3^4) (x^2) (y^7) (z^2)-1728 (t2^5) (t3^4) (x^2) (y^7) (z^2)-576 (t2^7) (t3^4) (x^2) (y^7) (z^2)-576 (t2^2) (t3^5) (x^2) (y^7) (z^2)-1728 (t2^4) (t3^5) (x^2) (y^7) (z^2)-1728 (t2^6) (t3^5) (x^2) (y^7) (z^2)-576 (t2^8) (t3^5) (x^2) (y^7) (z^2)-576 t2 (t3^6) (x^2) (y^7) (z^2)-1728 (t2^3) (t3^6) (x^2) (y^7) (z^2)-1728 (t2^5) (t3^6) (x^2) (y^7) (z^2)-576 (t2^7) (t3^6) (x^2) (y^7) (z^2)-192 (t2^2) (t3^7) (x^2) (y^7) (z^2)-576 (t2^4) (t3^7) (x^2) (y^7) (z^2)-576 (t2^6) (t3^7) (x^2) (y^7) (z^2)-192 (t2^8) (t3^7) (x^2) (y^7) (z^2)-192 t2 (t3^8) (x^2) (y^7) (z^2)-576 (t2^3) (t3^8) (x^2) (y^7) (z^2)-576 (t2^5) (t3^8) (x^2) (y^7) (z^2)-192 (t2^7) (t3^8) (x^2) (y^7) (z^2)-32 (y^8) (z^2)-112 (t2^2) (y^8) (z^2)-80 (t2^4) (y^8) (z^2)+48 (t2^6) (y^8) (z^2)+48 (t2^8) (y^8) (z^2)+16 t2 t3 (y^8) (z^2)+176 (t2^3) t3 (y^8) (z^2)+304 (t2^5) t3 (y^8) (z^2)+144 (t2^7) t3 (y^8) (z^2)-112 (t3^2) (y^8) (z^2)-208 (t2^2) (t3^2) (y^8) (z^2)+304 (t2^4) (t3^2) (y^8) (z^2)+784 (t2^6) (t3^2) (y^8) (z^2)+384 (t2^8) (t3^2) (y^8) (z^2)+176 t2 (t3^3) (y^8) (z^2)+1168 (t2^3) (t3^3) (y^8) (z^2)+1808 (t2^5) (t3^3) (y^8) (z^2)+816 (t2^7) (t3^3) (y^8) (z^2)-80 (t3^4) (y^8) (z^2)+304 (t2^2) (t3^4) (y^8) (z^2)+1520 (t2^4) (t3^4) (y^8) (z^2)+1808 (t2^6) (t3^4) (y^8) (z^2)+672 (t2^8) (t3^4) (y^8) (z^2)+304 t2 (t3^5) (y^8) (z^2)+1808 (t2^3) (t3^5) (y^8) (z^2)+2704 (t2^5) (t3^5) (y^8) (z^2)+1200 (t2^7) (t3^5) (y^8) (z^2)+48 (t3^6) (y^8) (z^2)+784 (t2^2) (t3^6) (y^8) (z^2)+1808 (t2^4) (t3^6) (y^8) (z^2)+1456 (t2^6) (t3^6) (y^8) (z^2)+384 (t2^8) (t3^6) (y^8) (z^2)+144 t2 (t3^7) (y^8) (z^2)+816 (t2^3) (t3^7) (y^8) (z^2)+1200 (t2^5) (t3^7) (y^8) (z^2)+528 (t2^7) (t3^7) (y^8) (z^2)+48 (t3^8) (y^8) (z^2)+384 (t2^2) (t3^8) (y^8) (z^2)+672 (t2^4) (t3^8) (y^8) (z^2)+384 (t2^6) (t3^8) (y^8) (z^2)+48 (t2^8) (t3^8) (y^8) (z^2)+24 x (y^8) (z^2)+144 (t2^2) x (y^8) (z^2)+288 (t2^4) x (y^8) (z^2)+240 (t2^6) x (y^8) (z^2)+72 (t2^8) x (y^8) (z^2)+48 t2 t3 x (y^8) (z^2)+144 (t2^3) t3 x (y^8) (z^2)+144 (t2^5) t3 x (y^8) (z^2)+48 (t2^7) t3 x (y^8) (z^2)+144 (t3^2) x (y^8) (z^2)+720 (t2^2) (t3^2) x (y^8) (z^2)+1296 (t2^4) (t3^2) x (y^8) (z^2)+1008 (t2^6) (t3^2) x (y^8) (z^2)+288 (t2^8) (t3^2) x (y^8) (z^2)+144 t2 (t3^3) x (y^8) (z^2)+432 (t2^3) (t3^3) x (y^8) (z^2)+432 (t2^5) (t3^3) x (y^8) (z^2)+144 (t2^7) (t3^3) x (y^8) (z^2)+288 (t3^4) x (y^8) (z^2)+1296 (t2^2) (t3^4) x (y^8) (z^2)+2160 (t2^4) (t3^4) x (y^8) (z^2)+1584 (t2^6) (t3^4) x (y^8) (z^2)+432 (t2^8) (t3^4) x (y^8) (z^2)+144 t2 (t3^5) x (y^8) (z^2)+432 (t2^3) (t3^5) x (y^8) (z^2)+432 (t2^5) (t3^5) x (y^8) (z^2)+144 (t2^7) (t3^5) x (y^8) (z^2)+240 (t3^6) x (y^8) (z^2)+1008 (t2^2) (t3^6) x (y^8) (z^2)+1584 (t2^4) (t3^6) x (y^8) (z^2)+1104 (t2^6) (t3^6) x (y^8) (z^2)+288 (t2^8) (t3^6) x (y^8) (z^2)+48 t2 (t3^7) x (y^8) (z^2)+144 (t2^3) (t3^7) x (y^8) (z^2)+144 (t2^5) (t3^7) x (y^8) (z^2)+48 (t2^7) (t3^7) x (y^8) (z^2)+72 (t3^8) x (y^8) (z^2)+288 (t2^2) (t3^8) x (y^8) (z^2)+432 (t2^4) (t3^8) x (y^8) (z^2)+288 (t2^6) (t3^8) x (y^8) (z^2)+72 (t2^8) (t3^8) x (y^8) (z^2)+20 (x^2) (y^8) (z^2)+80 (t2^2) (x^2) (y^8) (z^2)+120 (t2^4) (x^2) (y^8) (z^2)+80 (t2^6) (x^2) (y^8) (z^2)+20 (t2^8) (x^2) (y^8) (z^2)+80 (t3^2) (x^2) (y^8) (z^2)+320 (t2^2) (t3^2) (x^2) (y^8) (z^2)+480 (t2^4) (t3^2) (x^2) (y^8) (z^2)+320 (t2^6) (t3^2) (x^2) (y^8) (z^2)+80 (t2^8) (t3^2) (x^2) (y^8) (z^2)+120 (t3^4) (x^2) (y^8) (z^2)+480 (t2^2) (t3^4) (x^2) (y^8) (z^2)+720 (t2^4) (t3^4) (x^2) (y^8) (z^2)+480 (t2^6) (t3^4) (x^2) (y^8) (z^2)+120 (t2^8) (t3^4) (x^2) (y^8) (z^2)+80 (t3^6) (x^2) (y^8) (z^2)+320 (t2^2) (t3^6) (x^2) (y^8) (z^2)+480 (t2^4) (t3^6) (x^2) (y^8) (z^2)+320 (t2^6) (t3^6) (x^2) (y^8) (z^2)+80 (t2^8) (t3^6) (x^2) (y^8) (z^2)+20 (t3^8) (x^2) (y^8) (z^2)+80 (t2^2) (t3^8) (x^2) (y^8) (z^2)+120 (t2^4) (t3^8) (x^2) (y^8) (z^2)+80 (t2^6) (t3^8) (x^2) (y^8) (z^2)+20 (t2^8) (t3^8) (x^2) (y^8) (z^2)-48 (t2^2) t3 (y^9) (z^2)-144 (t2^4) t3 (y^9) (z^2)-144 (t2^6) t3 (y^9) (z^2)-48 (t2^8) t3 (y^9) (z^2)-48 t2 (t3^2) (y^9) (z^2)-144 (t2^3) (t3^2) (y^9) (z^2)-144 (t2^5) (t3^2) (y^9) (z^2)-48 (t2^7) (t3^2) (y^9) (z^2)-144 (t2^2) (t3^3) (y^9) (z^2)-432 (t2^4) (t3^3) (y^9) (z^2)-432 (t2^6) (t3^3) (y^9) (z^2)-144 (t2^8) (t3^3) (y^9) (z^2)-144 t2 (t3^4) (y^9) (z^2)-432 (t2^3) (t3^4) (y^9) (z^2)-432 (t2^5) (t3^4) (y^9) (z^2)-144 (t2^7) (t3^4) (y^9) (z^2)-144 (t2^2) (t3^5) (y^9) (z^2)-432 (t2^4) (t3^5) (y^9) (z^2)-432 (t2^6) (t3^5) (y^9) (z^2)-144 (t2^8) (t3^5) (y^9) (z^2)-144 t2 (t3^6) (y^9) (z^2)-432 (t2^3) (t3^6) (y^9) (z^2)-432 (t2^5) (t3^6) (y^9) (z^2)-144 (t2^7) (t3^6) (y^9) (z^2)-48 (t2^2) (t3^7) (y^9) (z^2)-144 (t2^4) (t3^7) (y^9) (z^2)-144 (t2^6) (t3^7) (y^9) (z^2)-48 (t2^8) (t3^7) (y^9) (z^2)-48 t2 (t3^8) (y^9) (z^2)-144 (t2^3) (t3^8) (y^9) (z^2)-144 (t2^5) (t3^8) (y^9) (z^2)-48 (t2^7) (t3^8) (y^9) (z^2)+4 (y^10) (z^2)+16 (t2^2) (y^10) (z^2)+24 (t2^4) (y^10) (z^2)+16 (t2^6) (y^10) (z^2)+4 (t2^8) (y^10) (z^2)+16 (t3^2) (y^10) (z^2)+64 (t2^2) (t3^2) (y^10) (z^2)+96 (t2^4) (t3^2) (y^10) (z^2)+64 (t2^6) (t3^2) (y^10) (z^2)+16 (t2^8) (t3^2) (y^10) (z^2)+24 (t3^4) (y^10) (z^2)+96 (t2^2) (t3^4) (y^10) (z^2)+144 (t2^4) (t3^4) (y^10) (z^2)+96 (t2^6) (t3^4) (y^10) (z^2)+24 (t2^8) (t3^4) (y^10) (z^2)+16 (t3^6) (y^10) (z^2)+64 (t2^2) (t3^6) (y^10) (z^2)+96 (t2^4) (t3^6) (y^10) (z^2)+64 (t2^6) (t3^6) (y^10) (z^2)+16 (t2^8) (t3^6) (y^10) (z^2)+4 (t3^8) (y^10) (z^2)+16 (t2^2) (t3^8) (y^10) (z^2)+24 (t2^4) (t3^8) (y^10) (z^2)+16 (t2^6) (t3^8) (y^10) (z^2)+4 (t2^8) (t3^8) (y^10) (z^2)+162 (z^4)+216 (t2^2) (z^4)-36 (t2^4) (z^4)-72 (t2^6) (z^4)+18 (t2^8) (z^4)-432 t2 t3 (z^4)-720 (t2^3) t3 (z^4)-144 (t2^5) t3 (z^4)+144 (t2^7) t3 (z^4)+216 (t3^2) (z^4)+432 (t2^2) (t3^2) (z^4)+576 (t2^4) (t3^2) (z^4)+720 (t2^6) (t3^2) (z^4)+360 (t2^8) (t3^2) (z^4)-720 t2 (t3^3) (z^4)-432 (t2^3) (t3^3) (z^4)+1296 (t2^5) (t3^3) (z^4)+1008 (t2^7) (t3^3) (z^4)-36 (t3^4) (z^4)+576 (t2^2) (t3^4) (z^4)+1944 (t2^4) (t3^4) (z^4)+2016 (t2^6) (t3^4) (z^4)+684 (t2^8) (t3^4) (z^4)-144 t2 (t3^5) (z^4)+1296 (t2^3) (t3^5) (z^4)+3024 (t2^5) (t3^5) (z^4)+1584 (t2^7) (t3^5) (z^4)-72 (t3^6) (z^4)+720 (t2^2) (t3^6) (z^4)+2016 (t2^4) (t3^6) (z^4)+1584 (t2^6) (t3^6) (z^4)+360 (t2^8) (t3^6) (z^4)+144 t2 (t3^7) (z^4)+1008 (t2^3) (t3^7) (z^4)+1584 (t2^5) (t3^7) (z^4)+720 (t2^7) (t3^7) (z^4)+18 (t3^8) (z^4)+360 (t2^2) (t3^8) (z^4)+684 (t2^4) (t3^8) (z^4)+360 (t2^6) (t3^8) (z^4)+18 (t2^8) (t3^8) (z^4)-144 (t2^2) x (z^4)-240 (t2^4) x (z^4)-48 (t2^6) x (z^4)+48 (t2^8) x (z^4)-144 t2 t3 x (z^4)-48 (t2^3) t3 x (z^4)+336 (t2^5) t3 x (z^4)+240 (t2^7) t3 x (z^4)-144 (t3^2) x (z^4)-432 (t2^2) (t3^2) x (z^4)-432 (t2^4) (t3^2) x (z^4)-144 (t2^6) (t3^2) x (z^4)-48 t2 (t3^3) x (z^4)+240 (t2^3) (t3^3) x (z^4)+624 (t2^5) (t3^3) x (z^4)+336 (t2^7) (t3^3) x (z^4)-240 (t3^4) x (z^4)-432 (t2^2) (t3^4) x (z^4)-240 (t2^4) (t3^4) x (z^4)-144 (t2^6) (t3^4) x (z^4)-96 (t2^8) (t3^4) x (z^4)+336 t2 (t3^5) x (z^4)+624 (t2^3) (t3^5) x (z^4)+240 (t2^5) (t3^5) x (z^4)-48 (t2^7) (t3^5) x (z^4)-48 (t3^6) x (z^4)-144 (t2^2) (t3^6) x (z^4)-144 (t2^4) (t3^6) x (z^4)-48 (t2^6) (t3^6) x (z^4)+240 t2 (t3^7) x (z^4)+336 (t2^3) (t3^7) x (z^4)-48 (t2^5) (t3^7) x (z^4)-144 (t2^7) (t3^7) x (z^4)+48 (t3^8) x (z^4)-96 (t2^4) (t3^8) x (z^4)+48 (t2^8) (t3^8) x (z^4)-756 (x^2) (z^4)-1056 (t2^2) (x^2) (z^4)+120 (t2^4) (x^2) (z^4)+384 (t2^6) (x^2) (z^4)-36 (t2^8) (x^2) (z^4)+1968 t2 t3 (x^2) (z^4)+3408 (t2^3) t3 (x^2) (z^4)+912 (t2^5) t3 (x^2) (z^4)-528 (t2^7) t3 (x^2) (z^4)-1056 (t3^2) (x^2) (z^4)-2064 (t2^2) (t3^2) (x^2) (z^4)-1840 (t2^4) (t3^2) (x^2) (z^4)-1712 (t2^6) (t3^2) (x^2) (z^4)-880 (t2^8) (t3^2) (x^2) (z^4)+3408 t2 (t3^3) (x^2) (z^4)+3760 (t2^3) (t3^3) (x^2) (z^4)-2704 (t2^5) (t3^3) (x^2) (z^4)-3056 (t2^7) (t3^3) (x^2) (z^4)+120 (t3^4) (x^2) (z^4)-1840 (t2^2) (t3^4) (x^2) (z^4)-5728 (t2^4) (t3^4) (x^2) (z^4)-5456 (t2^6) (t3^4) (x^2) (z^4)-1688 (t2^8) (t3^4) (x^2) (z^4)+912 t2 (t3^5) (x^2) (z^4)-2704 (t2^3) (t3^5) (x^2) (z^4)-8144 (t2^5) (t3^5) (x^2) (z^4)-4528 (t2^7) (t3^5) (x^2) (z^4)+384 (t3^6) (x^2) (z^4)-1712 (t2^2) (t3^6) (x^2) (z^4)-5456 (t2^4) (t3^6) (x^2) (z^4)-4240 (t2^6) (t3^6) (x^2) (z^4)-880 (t2^8) (t3^6) (x^2) (z^4)-528 t2 (t3^7) (x^2) (z^4)-3056 (t2^3) (t3^7) (x^2) (z^4)-4528 (t2^5) (t3^7) (x^2) (z^4)-2000 (t2^7) (t3^7) (x^2) (z^4)-36 (t3^8) (x^2) (z^4)-880 (t2^2) (t3^8) (x^2) (z^4)-1688 (t2^4) (t3^8) (x^2) (z^4)-880 (t2^6) (t3^8) (x^2) (z^4)-36 (t2^8) (t3^8) (x^2) (z^4)+696 (x^3) (z^4)+1584 (t2^2) (x^3) (z^4)+960 (t2^4) (x^3) (z^4)-48 (t2^6) (x^3) (z^4)-120 (t2^8) (x^3) (z^4)-1200 t2 t3 (x^3) (z^4)-2832 (t2^3) t3 (x^3) (z^4)-2064 (t2^5) t3 (x^3) (z^4)-432 (t2^7) t3 (x^3) (z^4)+1584 (t3^2) (x^3) (z^4)+3888 (t2^2) (t3^2) (x^3) (z^4)+2672 (t2^4) (t3^2) (x^3) (z^4)+16 (t2^6) (t3^2) (x^3) (z^4)-352 (t2^8) (t3^2) (x^3) (z^4)-2832 t2 (t3^3) (x^3) (z^4)-6704 (t2^3) (t3^3) (x^3) (z^4)-4912 (t2^5) (t3^3) (x^3) (z^4)-1040 (t2^7) (t3^3) (x^3) (z^4)+960 (t3^4) (x^3) (z^4)+2672 (t2^2) (t3^4) (x^3) (z^4)+2000 (t2^4) (t3^4) (x^3) (z^4)-176 (t2^6) (t3^4) (x^3) (z^4)-464 (t2^8) (t3^4) (x^3) (z^4)-2064 t2 (t3^5) (x^3) (z^4)-4912 (t2^3) (t3^5) (x^3) (z^4)-3632 (t2^5) (t3^5) (x^3) (z^4)-784 (t2^7) (t3^5) (x^3) (z^4)-48 (t3^6) (x^3) (z^4)+16 (t2^2) (t3^6) (x^3) (z^4)-176 (t2^4) (t3^6) (x^3) (z^4)-592 (t2^6) (t3^6) (x^3) (z^4)-352 (t2^8) (t3^6) (x^3) (z^4)-432 t2 (t3^7) (x^3) (z^4)-1040 (t2^3) (t3^7) (x^3) (z^4)-784 (t2^5) (t3^7) (x^3) (z^4)-176 (t2^7) (t3^7) (x^3) (z^4)-120 (t3^8) (x^3) (z^4)-352 (t2^2) (t3^8) (x^3) (z^4)-464 (t2^4) (t3^8) (x^3) (z^4)-352 (t2^6) (t3^8) (x^3) (z^4)-120 (t2^8) (t3^8) (x^3) (z^4)+264 (x^4) (z^4)-48 (t2^2) (x^4) (z^4)-864 (t2^4) (x^4) (z^4)-528 (t2^6) (x^4) (z^4)+24 (t2^8) (x^4) (z^4)-1104 t2 t3 (x^4) (z^4)-1584 (t2^3) t3 (x^4) (z^4)+144 (t2^5) t3 (x^4) (z^4)+624 (t2^7) t3 (x^4) (z^4)-48 (t3^2) (x^4) (z^4)-912 (t2^2) (t3^2) (x^4) (z^4)-1296 (t2^4) (t3^2) (x^4) (z^4)-48 (t2^6) (t3^2) (x^4) (z^4)+384 (t2^8) (t3^2) (x^4) (z^4)-1584 t2 (t3^3) (x^4) (z^4)-720 (t2^3) (t3^3) (x^4) (z^4)+3312 (t2^5) (t3^3) (x^4) (z^4)+2448 (t2^7) (t3^3) (x^4) (z^4)-864 (t3^4) (x^4) (z^4)-1296 (t2^2) (t3^4) (x^4) (z^4)+720 (t2^4) (t3^4) (x^4) (z^4)+1872 (t2^6) (t3^4) (x^4) (z^4)+720 (t2^8) (t3^4) (x^4) (z^4)+144 t2 (t3^5) (x^4) (z^4)+3312 (t2^3) (t3^5) (x^4) (z^4)+6192 (t2^5) (t3^5) (x^4) (z^4)+3024 (t2^7) (t3^5) (x^4) (z^4)-528 (t3^6) (x^4) (z^4)-48 (t2^2) (t3^6) (x^4) (z^4)+1872 (t2^4) (t3^6) (x^4) (z^4)+1776 (t2^6) (t3^6) (x^4) (z^4)+384 (t2^8) (t3^6) (x^4) (z^4)+624 t2 (t3^7) (x^4) (z^4)+2448 (t2^3) (t3^7) (x^4) (z^4)+3024 (t2^5) (t3^7) (x^4) (z^4)+1200 (t2^7) (t3^7) (x^4) (z^4)+24 (t3^8) (x^4) (z^4)+384 (t2^2) (t3^8) (x^4) (z^4)+720 (t2^4) (t3^8) (x^4) (z^4)+384 (t2^6) (t3^8) (x^4) (z^4)+24 (t2^8) (t3^8) (x^4) (z^4)-624 (x^5) (z^4)-1200 (t2^2) (x^5) (z^4)-432 (t2^4) (x^5) (z^4)+240 (t2^6) (x^5) (z^4)+96 (t2^8) (x^5) (z^4)+1296 t2 t3 (x^5) (z^4)+2736 (t2^3) t3 (x^5) (z^4)+1584 (t2^5) t3 (x^5) (z^4)+144 (t2^7) t3 (x^5) (z^4)-1200 (t3^2) (x^5) (z^4)-2640 (t2^2) (t3^2) (x^5) (z^4)-1360 (t2^4) (t3^2) (x^5) (z^4)+400 (t2^6) (t3^2) (x^5) (z^4)+320 (t2^8) (t3^2) (x^5) (z^4)+2736 t2 (t3^3) (x^5) (z^4)+5776 (t2^3) (t3^3) (x^5) (z^4)+3344 (t2^5) (t3^3) (x^5) (z^4)+304 (t2^7) (t3^3) (x^5) (z^4)-432 (t3^4) (x^5) (z^4)-1360 (t2^2) (t3^4) (x^5) (z^4)-976 (t2^4) (t3^4) (x^5) (z^4)+400 (t2^6) (t3^4) (x^5) (z^4)+448 (t2^8) (t3^4) (x^5) (z^4)+1584 t2 (t3^5) (x^5) (z^4)+3344 (t2^3) (t3^5) (x^5) (z^4)+1936 (t2^5) (t3^5) (x^5) (z^4)+176 (t2^7) (t3^5) (x^5) (z^4)+240 (t3^6) (x^5) (z^4)+400 (t2^2) (t3^6) (x^5) (z^4)+400 (t2^4) (t3^6) (x^5) (z^4)+560 (t2^6) (t3^6) (x^5) (z^4)+320 (t2^8) (t3^6) (x^5) (z^4)+144 t2 (t3^7) (x^5) (z^4)+304 (t2^3) (t3^7) (x^5) (z^4)+176 (t2^5) (t3^7) (x^5) (z^4)+16 (t2^7) (t3^7) (x^5) (z^4)+96 (t3^8) (x^5) (z^4)+320 (t2^2) (t3^8) (x^5) (z^4)+448 (t2^4) (t3^8) (x^5) (z^4)+320 (t2^6) (t3^8) (x^5) (z^4)+96 (t2^8) (t3^8) (x^5) (z^4)+324 (x^6) (z^4)+864 (t2^2) (x^6) (z^4)+744 (t2^4) (x^6) (z^4)+192 (t2^6) (x^6) (z^4)-12 (t2^8) (x^6) (z^4)-432 t2 t3 (x^6) (z^4)-1104 (t2^3) t3 (x^6) (z^4)-912 (t2^5) t3 (x^6) (z^4)-240 (t2^7) t3 (x^6) (z^4)+864 (t3^2) (x^6) (z^4)+2448 (t2^2) (t3^2) (x^6) (z^4)+2288 (t2^4) (t3^2) (x^6) (z^4)+688 (t2^6) (t3^2) (x^6) (z^4)-16 (t2^8) (t3^2) (x^6) (z^4)-1104 t2 (t3^3) (x^6) (z^4)-2864 (t2^3) (t3^3) (x^6) (z^4)-2416 (t2^5) (t3^3) (x^6) (z^4)-656 (t2^7) (t3^3) (x^6) (z^4)+744 (t3^4) (x^6) (z^4)+2288 (t2^2) (t3^4) (x^6) (z^4)+2336 (t2^4) (t3^4) (x^6) (z^4)+784 (t2^6) (t3^4) (x^6) (z^4)-8 (t2^8) (t3^4) (x^6) (z^4)-912 t2 (t3^5) (x^6) (z^4)-2416 (t2^3) (t3^5) (x^6) (z^4)-2096 (t2^5) (t3^5) (x^6) (z^4)-592 (t2^7) (t3^5) (x^6) (z^4)+192 (t3^6) (x^6) (z^4)+688 (t2^2) (t3^6) (x^6) (z^4)+784 (t2^4) (t3^6) (x^6) (z^4)+272 (t2^6) (t3^6) (x^6) (z^4)-16 (t2^8) (t3^6) (x^6) (z^4)-240 t2 (t3^7) (x^6) (z^4)-656 (t2^3) (t3^7) (x^6) (z^4)-592 (t2^5) (t3^7) (x^6) (z^4)-176 (t2^7) (t3^7) (x^6) (z^4)-12 (t3^8) (x^6) (z^4)-16 (t2^2) (t3^8) (x^6) (z^4)-8 (t2^4) (t3^8) (x^6) (z^4)-16 (t2^6) (t3^8) (x^6) (z^4)-12 (t2^8) (t3^8) (x^6) (z^4)-72 (x^7) (z^4)-240 (t2^2) (x^7) (z^4)-288 (t2^4) (x^7) (z^4)-144 (t2^6) (x^7) (z^4)-24 (t2^8) (x^7) (z^4)+48 t2 t3 (x^7) (z^4)+144 (t2^3) t3 (x^7) (z^4)+144 (t2^5) t3 (x^7) (z^4)+48 (t2^7) t3 (x^7) (z^4)-240 (t3^2) (x^7) (z^4)-816 (t2^2) (t3^2) (x^7) (z^4)-1008 (t2^4) (t3^2) (x^7) (z^4)-528 (t2^6) (t3^2) (x^7) (z^4)-96 (t2^8) (t3^2) (x^7) (z^4)+144 t2 (t3^3) (x^7) (z^4)+432 (t2^3) (t3^3) (x^7) (z^4)+432 (t2^5) (t3^3) (x^7) (z^4)+144 (t2^7) (t3^3) (x^7) (z^4)-288 (t3^4) (x^7) (z^4)-1008 (t2^2) (t3^4) (x^7) (z^4)-1296 (t2^4) (t3^4) (x^7) (z^4)-720 (t2^6) (t3^4) (x^7) (z^4)-144 (t2^8) (t3^4) (x^7) (z^4)+144 t2 (t3^5) (x^7) (z^4)+432 (t2^3) (t3^5) (x^7) (z^4)+432 (t2^5) (t3^5) (x^7) (z^4)+144 (t2^7) (t3^5) (x^7) (z^4)-144 (t3^6) (x^7) (z^4)-528 (t2^2) (t3^6) (x^7) (z^4)-720 (t2^4) (t3^6) (x^7) (z^4)-432 (t2^6) (t3^6) (x^7) (z^4)-96 (t2^8) (t3^6) (x^7) (z^4)+48 t2 (t3^7) (x^7) (z^4)+144 (t2^3) (t3^7) (x^7) (z^4)+144 (t2^5) (t3^7) (x^7) (z^4)+48 (t2^7) (t3^7) (x^7) (z^4)-24 (t3^8) (x^7) (z^4)-96 (t2^2) (t3^8) (x^7) (z^4)-144 (t2^4) (t3^8) (x^7) (z^4)-96 (t2^6) (t3^8) (x^7) (z^4)-24 (t2^8) (t3^8) (x^7) (z^4)+6 (x^8) (z^4)+24 (t2^2) (x^8) (z^4)+36 (t2^4) (x^8) (z^4)+24 (t2^6) (x^8) (z^4)+6 (t2^8) (x^8) (z^4)+24 (t3^2) (x^8) (z^4)+96 (t2^2) (t3^2) (x^8) (z^4)+144 (t2^4) (t3^2) (x^8) (z^4)+96 (t2^6) (t3^2) (x^8) (z^4)+24 (t2^8) (t3^2) (x^8) (z^4)+36 (t3^4) (x^8) (z^4)+144 (t2^2) (t3^4) (x^8) (z^4)+216 (t2^4) (t3^4) (x^8) (z^4)+144 (t2^6) (t3^4) (x^8) (z^4)+36 (t2^8) (t3^4) (x^8) (z^4)+24 (t3^6) (x^8) (z^4)+96 (t2^2) (t3^6) (x^8) (z^4)+144 (t2^4) (t3^6) (x^8) (z^4)+96 (t2^6) (t3^6) (x^8) (z^4)+24 (t2^8) (t3^6) (x^8) (z^4)+6 (t3^8) (x^8) (z^4)+24 (t2^2) (t3^8) (x^8) (z^4)+36 (t2^4) (t3^8) (x^8) (z^4)+24 (t2^6) (t3^8) (x^8) (z^4)+6 (t2^8) (t3^8) (x^8) (z^4)-432 (t2^2) t3 y (z^4)-912 (t2^4) t3 y (z^4)-528 (t2^6) t3 y (z^4)-48 (t2^8) t3 y (z^4)-432 t2 (t3^2) y (z^4)-528 (t2^3) (t3^2) y (z^4)+240 (t2^5) (t3^2) y (z^4)+336 (t2^7) (t3^2) y (z^4)-528 (t2^2) (t3^3) y (z^4)-1200 (t2^4) (t3^3) y (z^4)-816 (t2^6) (t3^3) y (z^4)-144 (t2^8) (t3^3) y (z^4)-912 t2 (t3^4) y (z^4)-1200 (t2^3) (t3^4) y (z^4)+336 (t2^5) (t3^4) y (z^4)+624 (t2^7) (t3^4) y (z^4)+240 (t2^2) (t3^5) y (z^4)+336 (t2^4) (t3^5) y (z^4)-48 (t2^6) (t3^5) y (z^4)-144 (t2^8) (t3^5) y (z^4)-528 t2 (t3^6) y (z^4)-816 (t2^3) (t3^6) y (z^4)-48 (t2^5) (t3^6) y (z^4)+240 (t2^7) (t3^6) y (z^4)+336 (t2^2) (t3^7) y (z^4)+624 (t2^4) (t3^7) y (z^4)+240 (t2^6) (t3^7) y (z^4)-48 (t2^8) (t3^7) y (z^4)-48 t2 (t3^8) y (z^4)-144 (t2^3) (t3^8) y (z^4)-144 (t2^5) (t3^8) y (z^4)-48 (t2^7) (t3^8) y (z^4)-576 (t2^2) t3 x y (z^4)-704 (t2^4) t3 x y (z^4)+320 (t2^6) t3 x y (z^4)+448 (t2^8) t3 x y (z^4)-576 t2 (t3^2) x y (z^4)+320 (t2^3) (t3^2) x y (z^4)+2368 (t2^5) (t3^2) x y (z^4)+1472 (t2^7) (t3^2) x y (z^4)+320 (t2^2) (t3^3) x y (z^4)+1984 (t2^4) (t3^3) x y (z^4)+3008 (t2^6) (t3^3) x y (z^4)+1344 (t2^8) (t3^3) x y (z^4)-704 t2 (t3^4) x y (z^4)+1984 (t2^3) (t3^4) x y (z^4)+6080 (t2^5) (t3^4) x y (z^4)+3392 (t2^7) (t3^4) x y (z^4)+2368 (t2^2) (t3^5) x y (z^4)+6080 (t2^4) (t3^5) x y (z^4)+5056 (t2^6) (t3^5) x y (z^4)+1344 (t2^8) (t3^5) x y (z^4)+320 t2 (t3^6) x y (z^4)+3008 (t2^3) (t3^6) x y (z^4)+5056 (t2^5) (t3^6) x y (z^4)+2368 (t2^7) (t3^6) x y (z^4)+1472 (t2^2) (t3^7) x y (z^4)+3392 (t2^4) (t3^7) x y (z^4)+2368 (t2^6) (t3^7) x y (z^4)+448 (t2^8) (t3^7) x y (z^4)+448 t2 (t3^8) x y (z^4)+1344 (t2^3) (t3^8) x y (z^4)+1344 (t2^5) (t3^8) x y (z^4)+448 (t2^7) (t3^8) x y (z^4)+432 (t2^2) t3 (x^2) y (z^4)+1552 (t2^4) t3 (x^2) y (z^4)+1808 (t2^6) t3 (x^2) y (z^4)+688 (t2^8) t3 (x^2) y (z^4)+432 t2 (t3^2) (x^2) y (z^4)+1808 (t2^3) (t3^2) (x^2) y (z^4)+2320 (t2^5) (t3^2) (x^2) y (z^4)+944 (t2^7) (t3^2) (x^2) y (z^4)+1808 (t2^2) (t3^3) (x^2) y (z^4)+5680 (t2^4) (t3^3) (x^2) y (z^4)+5936 (t2^6) (t3^3) (x^2) y (z^4)+2064 (t2^8) (t3^3) (x^2) y (z^4)+1552 t2 (t3^4) (x^2) y (z^4)+5680 (t2^3) (t3^4) (x^2) y (z^4)+6704 (t2^5) (t3^4) (x^2) y (z^4)+2576 (t2^7) (t3^4) (x^2) y (z^4)+2320 (t2^2) (t3^5) (x^2) y (z^4)+6704 (t2^4) (t3^5) (x^2) y (z^4)+6448 (t2^6) (t3^5) (x^2) y (z^4)+2064 (t2^8) (t3^5) (x^2) y (z^4)+1808 t2 (t3^6) (x^2) y (z^4)+5936 (t2^3) (t3^6) (x^2) y (z^4)+6448 (t2^5) (t3^6) (x^2) y (z^4)+2320 (t2^7) (t3^6) (x^2) y (z^4)+944 (t2^2) (t3^7) (x^2) y (z^4)+2576 (t2^4) (t3^7) (x^2) y (z^4)+2320 (t2^6) (t3^7) (x^2) y (z^4)+688 (t2^8) (t3^7) (x^2) y (z^4)+688 t2 (t3^8) (x^2) y (z^4)+2064 (t2^3) (t3^8) (x^2) y (z^4)+2064 (t2^5) (t3^8) (x^2) y (z^4)+688 (t2^7) (t3^8) (x^2) y (z^4)+576 (t2^2) t3 (x^3) y (z^4)+960 (t2^4) t3 (x^3) y (z^4)+192 (t2^6) t3 (x^3) y (z^4)-192 (t2^8) t3 (x^3) y (z^4)+576 t2 (t3^2) (x^3) y (z^4)+192 (t2^3) (t3^2) (x^3) y (z^4)-1344 (t2^5) (t3^2) (x^3) y (z^4)-960 (t2^7) (t3^2) (x^3) y (z^4)+192 (t2^2) (t3^3) (x^3) y (z^4)-192 (t2^4) (t3^3) (x^3) y (z^4)-960 (t2^6) (t3^3) (x^3) y (z^4)-576 (t2^8) (t3^3) (x^3) y (z^4)+960 t2 (t3^4) (x^3) y (z^4)-192 (t2^3) (t3^4) (x^3) y (z^4)-3264 (t2^5) (t3^4) (x^3) y (z^4)-2112 (t2^7) (t3^4) (x^3) y (z^4)-1344 (t2^2) (t3^5) (x^3) y (z^4)-3264 (t2^4) (t3^5) (x^3) y (z^4)-2496 (t2^6) (t3^5) (x^3) y (z^4)-576 (t2^8) (t3^5) (x^3) y (z^4)+192 t2 (t3^6) (x^3) y (z^4)-960 (t2^3) (t3^6) (x^3) y (z^4)-2496 (t2^5) (t3^6) (x^3) y (z^4)-1344 (t2^7) (t3^6) (x^3) y (z^4)-960 (t2^2) (t3^7) (x^3) y (z^4)-2112 (t2^4) (t3^7) (x^3) y (z^4)-1344 (t2^6) (t3^7) (x^3) y (z^4)-192 (t2^8) (t3^7) (x^3) y (z^4)-192 t2 (t3^8) (x^3) y (z^4)-576 (t2^3) (t3^8) (x^3) y (z^4)-576 (t2^5) (t3^8) (x^3) y (z^4)-192 (t2^7) (t3^8) (x^3) y (z^4)+48 (t2^2) t3 (x^4) y (z^4)-368 (t2^4) t3 (x^4) y (z^4)-880 (t2^6) t3 (x^4) y (z^4)-464 (t2^8) t3 (x^4) y (z^4)+48 t2 (t3^2) (x^4) y (z^4)-880 (t2^3) (t3^2) (x^4) y (z^4)-1904 (t2^5) (t3^2) (x^4) y (z^4)-976 (t2^7) (t3^2) (x^4) y (z^4)-880 (t2^2) (t3^3) (x^4) y (z^4)-3152 (t2^4) (t3^3) (x^4) y (z^4)-3664 (t2^6) (t3^3) (x^4) y (z^4)-1392 (t2^8) (t3^3) (x^4) y (z^4)-368 t2 (t3^4) (x^4) y (z^4)-3152 (t2^3) (t3^4) (x^4) y (z^4)-5200 (t2^5) (t3^4) (x^4) y (z^4)-2416 (t2^7) (t3^4) (x^4) y (z^4)-1904 (t2^2) (t3^5) (x^4) y (z^4)-5200 (t2^4) (t3^5) (x^4) y (z^4)-4688 (t2^6) (t3^5) (x^4) y (z^4)-1392 (t2^8) (t3^5) (x^4) y (z^4)-880 t2 (t3^6) (x^4) y (z^4)-3664 (t2^3) (t3^6) (x^4) y (z^4)-4688 (t2^5) (t3^6) (x^4) y (z^4)-1904 (t2^7) (t3^6) (x^4) y (z^4)-976 (t2^2) (t3^7) (x^4) y (z^4)-2416 (t2^4) (t3^7) (x^4) y (z^4)-1904 (t2^6) (t3^7) (x^4) y (z^4)-464 (t2^8) (t3^7) (x^4) y (z^4)-464 t2 (t3^8) (x^4) y (z^4)-1392 (t2^3) (t3^8) (x^4) y (z^4)-1392 (t2^5) (t3^8) (x^4) y (z^4)-464 (t2^7) (t3^8) (x^4) y (z^4)-128 (t2^4) t3 (x^5) y (z^4)-256 (t2^6) t3 (x^5) y (z^4)-128 (t2^8) t3 (x^5) y (z^4)-256 (t2^3) (t3^2) (x^5) y (z^4)-512 (t2^5) (t3^2) (x^5) y (z^4)-256 (t2^7) (t3^2) (x^5) y (z^4)-256 (t2^2) (t3^3) (x^5) y (z^4)-896 (t2^4) (t3^3) (x^5) y (z^4)-1024 (t2^6) (t3^3) (x^5) y (z^4)-384 (t2^8) (t3^3) (x^5) y (z^4)-128 t2 (t3^4) (x^5) y (z^4)-896 (t2^3) (t3^4) (x^5) y (z^4)-1408 (t2^5) (t3^4) (x^5) y (z^4)-640 (t2^7) (t3^4) (x^5) y (z^4)-512 (t2^2) (t3^5) (x^5) y (z^4)-1408 (t2^4) (t3^5) (x^5) y (z^4)-1280 (t2^6) (t3^5) (x^5) y (z^4)-384 (t2^8) (t3^5) (x^5) y (z^4)-256 t2 (t3^6) (x^5) y (z^4)-1024 (t2^3) (t3^6) (x^5) y (z^4)-1280 (t2^5) (t3^6) (x^5) y (z^4)-512 (t2^7) (t3^6) (x^5) y (z^4)-256 (t2^2) (t3^7) (x^5) y (z^4)-640 (t2^4) (t3^7) (x^5) y (z^4)-512 (t2^6) (t3^7) (x^5) y (z^4)-128 (t2^8) (t3^7) (x^5) y (z^4)-128 t2 (t3^8) (x^5) y (z^4)-384 (t2^3) (t3^8) (x^5) y (z^4)-384 (t2^5) (t3^8) (x^5) y (z^4)-128 (t2^7) (t3^8) (x^5) y (z^4)-48 (t2^2) t3 (x^6) y (z^4)-144 (t2^4) t3 (x^6) y (z^4)-144 (t2^6) t3 (x^6) y (z^4)-48 (t2^8) t3 (x^6) y (z^4)-48 t2 (t3^2) (x^6) y (z^4)-144 (t2^3) (t3^2) (x^6) y (z^4)-144 (t2^5) (t3^2) (x^6) y (z^4)-48 (t2^7) (t3^2) (x^6) y (z^4)-144 (t2^2) (t3^3) (x^6) y (z^4)-432 (t2^4) (t3^3) (x^6) y (z^4)-432 (t2^6) (t3^3) (x^6) y (z^4)-144 (t2^8) (t3^3) (x^6) y (z^4)-144 t2 (t3^4) (x^6) y (z^4)-432 (t2^3) (t3^4) (x^6) y (z^4)-432 (t2^5) (t3^4) (x^6) y (z^4)-144 (t2^7) (t3^4) (x^6) y (z^4)-144 (t2^2) (t3^5) (x^6) y (z^4)-432 (t2^4) (t3^5) (x^6) y (z^4)-432 (t2^6) (t3^5) (x^6) y (z^4)-144 (t2^8) (t3^5) (x^6) y (z^4)-144 t2 (t3^6) (x^6) y (z^4)-432 (t2^3) (t3^6) (x^6) y (z^4)-432 (t2^5) (t3^6) (x^6) y (z^4)-144 (t2^7) (t3^6) (x^6) y (z^4)-48 (t2^2) (t3^7) (x^6) y (z^4)-144 (t2^4) (t3^7) (x^6) y (z^4)-144 (t2^6) (t3^7) (x^6) y (z^4)-48 (t2^8) (t3^7) (x^6) y (z^4)-48 t2 (t3^8) (x^6) y (z^4)-144 (t2^3) (t3^8) (x^6) y (z^4)-144 (t2^5) (t3^8) (x^6) y (z^4)-48 (t2^7) (t3^8) (x^6) y (z^4)-324 (y^2) (z^4)-288 (t2^2) (y^2) (z^4)+344 (t2^4) (y^2) (z^4)+256 (t2^6) (y^2) (z^4)-52 (t2^8) (y^2) (z^4)+1008 t2 t3 (y^2) (z^4)+1552 (t2^3) t3 (y^2) (z^4)+80 (t2^5) t3 (y^2) (z^4)-464 (t2^7) t3 (y^2) (z^4)-288 (t3^2) (y^2) (z^4)-336 (t2^2) (t3^2) (y^2) (z^4)-1264 (t2^4) (t3^2) (y^2) (z^4)-2672 (t2^6) (t3^2) (y^2) (z^4)-1456 (t2^8) (t3^2) (y^2) (z^4)+1552 t2 (t3^3) (y^2) (z^4)-784 (t2^3) (t3^3) (y^2) (z^4)-6224 (t2^5) (t3^3) (y^2) (z^4)-3888 (t2^7) (t3^3) (y^2) (z^4)+344 (t3^4) (y^2) (z^4)-1264 (t2^2) (t3^4) (y^2) (z^4)-6368 (t2^4) (t3^4) (y^2) (z^4)-7568 (t2^6) (t3^4) (y^2) (z^4)-2808 (t2^8) (t3^4) (y^2) (z^4)+80 t2 (t3^5) (y^2) (z^4)-6224 (t2^3) (t3^5) (y^2) (z^4)-12688 (t2^5) (t3^5) (y^2) (z^4)-6384 (t2^7) (t3^5) (y^2) (z^4)+256 (t3^6) (y^2) (z^4)-2672 (t2^2) (t3^6) (y^2) (z^4)-7568 (t2^4) (t3^6) (y^2) (z^4)-6096 (t2^6) (t3^6) (y^2) (z^4)-1456 (t2^8) (t3^6) (y^2) (z^4)-464 t2 (t3^7) (y^2) (z^4)-3888 (t2^3) (t3^7) (y^2) (z^4)-6384 (t2^5) (t3^7) (y^2) (z^4)-2960 (t2^7) (t3^7) (y^2) (z^4)-52 (t3^8) (y^2) (z^4)-1456 (t2^2) (t3^8) (y^2) (z^4)-2808 (t2^4) (t3^8) (y^2) (z^4)-1456 (t2^6) (t3^8) (y^2) (z^4)-52 (t2^8) (t3^8) (y^2) (z^4)+72 x (y^2) (z^4)+624 (t2^2) x (y^2) (z^4)+800 (t2^4) x (y^2) (z^4)+16 (t2^6) x (y^2) (z^4)-232 (t2^8) x (y^2) (z^4)+336 t2 t3 x (y^2) (z^4)-272 (t2^3) t3 x (y^2) (z^4)-1552 (t2^5) t3 x (y^2) (z^4)-944 (t2^7) t3 x (y^2) (z^4)+624 (t3^2) x (y^2) (z^4)+1584 (t2^2) (t3^2) x (y^2) (z^4)-528 (t2^4) (t3^2) x (y^2) (z^4)-3312 (t2^6) (t3^2) x (y^2) (z^4)-1824 (t2^8) (t3^2) x (y^2) (z^4)-272 t2 (t3^3) x (y^2) (z^4)-5168 (t2^3) (t3^3) x (y^2) (z^4)-9520 (t2^5) (t3^3) x (y^2) (z^4)-4624 (t2^7) (t3^3) x (y^2) (z^4)+800 (t3^4) x (y^2) (z^4)-528 (t2^2) (t3^4) x (y^2) (z^4)-6640 (t2^4) (t3^4) x (y^2) (z^4)-8496 (t2^6) (t3^4) x (y^2) (z^4)-3184 (t2^8) (t3^4) x (y^2) (z^4)-1552 t2 (t3^5) x (y^2) (z^4)-9520 (t2^3) (t3^5) x (y^2) (z^4)-14384 (t2^5) (t3^5) x (y^2) (z^4)-6416 (t2^7) (t3^5) x (y^2) (z^4)+16 (t3^6) x (y^2) (z^4)-3312 (t2^2) (t3^6) x (y^2) (z^4)-8496 (t2^4) (t3^6) x (y^2) (z^4)-6992 (t2^6) (t3^6) x (y^2) (z^4)-1824 (t2^8) (t3^6) x (y^2) (z^4)-944 t2 (t3^7) x (y^2) (z^4)-4624 (t2^3) (t3^7) x (y^2) (z^4)-6416 (t2^5) (t3^7) x (y^2) (z^4)-2736 (t2^7) (t3^7) x (y^2) (z^4)-232 (t3^8) x (y^2) (z^4)-1824 (t2^2) (t3^8) x (y^2) (z^4)-3184 (t2^4) (t3^8) x (y^2) (z^4)-1824 (t2^6) (t3^8) x (y^2) (z^4)-232 (t2^8) (t3^8) x (y^2) (z^4)+672 (x^2) (y^2) (z^4)+864 (t2^2) (x^2) (y^2) (z^4)-480 (t2^4) (x^2) (y^2) (z^4)-864 (t2^6) (x^2) (y^2) (z^4)-192 (t2^8) (x^2) (y^2) (z^4)-1824 t2 t3 (x^2) (y^2) (z^4)-3552 (t2^3) t3 (x^2) (y^2) (z^4)-1632 (t2^5) t3 (x^2) (y^2) (z^4)+96 (t2^7) t3 (x^2) (y^2) (z^4)+864 (t3^2) (x^2) (y^2) (z^4)+864 (t2^2) (t3^2) (x^2) (y^2) (z^4)-288 (t2^4) (t3^2) (x^2) (y^2) (z^4)+288 (t2^6) (t3^2) (x^2) (y^2) (z^4)+576 (t2^8) (t3^2) (x^2) (y^2) (z^4)-3552 t2 (t3^3) (x^2) (y^2) (z^4)-4128 (t2^3) (t3^3) (x^2) (y^2) (z^4)+2400 (t2^5) (t3^3) (x^2) (y^2) (z^4)+2976 (t2^7) (t3^3) (x^2) (y^2) (z^4)-480 (t3^4) (x^2) (y^2) (z^4)-288 (t2^2) (t3^4) (x^2) (y^2) (z^4)+2400 (t2^4) (t3^4) (x^2) (y^2) (z^4)+3744 (t2^6) (t3^4) (x^2) (y^2) (z^4)+1536 (t2^8) (t3^4) (x^2) (y^2) (z^4)-1632 t2 (t3^5) (x^2) (y^2) (z^4)+2400 (t2^3) (t3^5) (x^2) (y^2) (z^4)+9696 (t2^5) (t3^5) (x^2) (y^2) (z^4)+5664 (t2^7) (t3^5) (x^2) (y^2) (z^4)-864 (t3^6) (x^2) (y^2) (z^4)+288 (t2^2) (t3^6) (x^2) (y^2) (z^4)+3744 (t2^4) (t3^6) (x^2) (y^2) (z^4)+3168 (t2^6) (t3^6) (x^2) (y^2) (z^4)+576 (t2^8) (t3^6) (x^2) (y^2) (z^4)+96 t2 (t3^7) (x^2) (y^2) (z^4)+2976 (t2^3) (t3^7) (x^2) (y^2) (z^4)+5664 (t2^5) (t3^7) (x^2) (y^2) (z^4)+2784 (t2^7) (t3^7) (x^2) (y^2) (z^4)-192 (t3^8) (x^2) (y^2) (z^4)+576 (t2^2) (t3^8) (x^2) (y^2) (z^4)+1536 (t2^4) (t3^8) (x^2) (y^2) (z^4)+576 (t2^6) (t3^8) (x^2) (y^2) (z^4)-192 (t2^8) (t3^8) (x^2) (y^2) (z^4)-480 (x^3) (y^2) (z^4)-1440 (t2^2) (x^3) (y^2) (z^4)-1312 (t2^4) (x^3) (y^2) (z^4)-224 (t2^6) (x^3) (y^2) (z^4)+128 (t2^8) (x^3) (y^2) (z^4)+480 t2 t3 (x^3) (y^2) (z^4)+1696 (t2^3) t3 (x^3) (y^2) (z^4)+1952 (t2^5) t3 (x^3) (y^2) (z^4)+736 (t2^7) t3 (x^3) (y^2) (z^4)-1440 (t3^2) (x^3) (y^2) (z^4)-3936 (t2^2) (t3^2) (x^3) (y^2) (z^4)-1888 (t2^4) (t3^2) (x^3) (y^2) (z^4)+2272 (t2^6) (t3^2) (x^3) (y^2) (z^4)+1664 (t2^8) (t3^2) (x^3) (y^2) (z^4)+1696 t2 (t3^3) (x^3) (y^2) (z^4)+7904 (t2^3) (t3^3) (x^3) (y^2) (z^4)+10720 (t2^5) (t3^3) (x^3) (y^2) (z^4)+4512 (t2^7) (t3^3) (x^3) (y^2) (z^4)-1312 (t3^4) (x^3) (y^2) (z^4)-1888 (t2^2) (t3^4) (x^3) (y^2) (z^4)+3232 (t2^4) (t3^4) (x^3) (y^2) (z^4)+6880 (t2^6) (t3^4) (x^3) (y^2) (z^4)+3072 (t2^8) (t3^4) (x^3) (y^2) (z^4)+1952 t2 (t3^5) (x^3) (y^2) (z^4)+10720 (t2^3) (t3^5) (x^3) (y^2) (z^4)+15584 (t2^5) (t3^5) (x^3) (y^2) (z^4)+6816 (t2^7) (t3^5) (x^3) (y^2) (z^4)-224 (t3^6) (x^3) (y^2) (z^4)+2272 (t2^2) (t3^6) (x^3) (y^2) (z^4)+6880 (t2^4) (t3^6) (x^3) (y^2) (z^4)+6048 (t2^6) (t3^6) (x^3) (y^2) (z^4)+1664 (t2^8) (t3^6) (x^3) (y^2) (z^4)+736 t2 (t3^7) (x^3) (y^2) (z^4)+4512 (t2^3) (t3^7) (x^3) (y^2) (z^4)+6816 (t2^5) (t3^7) (x^3) (y^2) (z^4)+3040 (t2^7) (t3^7) (x^3) (y^2) (z^4)+128 (t3^8) (x^3) (y^2) (z^4)+1664 (t2^2) (t3^8) (x^3) (y^2) (z^4)+3072 (t2^4) (t3^8) (x^3) (y^2) (z^4)+1664 (t2^6) (t3^8) (x^3) (y^2) (z^4)+128 (t2^8) (t3^8) (x^3) (y^2) (z^4)+108 (x^4) (y^2) (z^4)+288 (t2^2) (x^4) (y^2) (z^4)+440 (t2^4) (x^4) (y^2) (z^4)+448 (t2^6) (x^4) (y^2) (z^4)+188 (t2^8) (x^4) (y^2) (z^4)-144 t2 t3 (x^4) (y^2) (z^4)+16 (t2^3) t3 (x^4) (y^2) (z^4)+464 (t2^5) t3 (x^4) (y^2) (z^4)+304 (t2^7) t3 (x^4) (y^2) (z^4)+288 (t3^2) (x^4) (y^2) (z^4)+1392 (t2^2) (t3^2) (x^4) (y^2) (z^4)+2832 (t2^4) (t3^2) (x^4) (y^2) (z^4)+2640 (t2^6) (t3^2) (x^4) (y^2) (z^4)+912 (t2^8) (t3^2) (x^4) (y^2) (z^4)+16 t2 (t3^3) (x^4) (y^2) (z^4)+1264 (t2^3) (t3^3) (x^4) (y^2) (z^4)+2480 (t2^5) (t3^3) (x^4) (y^2) (z^4)+1232 (t2^7) (t3^3) (x^4) (y^2) (z^4)+440 (t3^4) (x^4) (y^2) (z^4)+2832 (t2^2) (t3^4) (x^4) (y^2) (z^4)+5792 (t2^4) (t3^4) (x^4) (y^2) (z^4)+4848 (t2^6) (t3^4) (x^4) (y^2) (z^4)+1448 (t2^8) (t3^4) (x^4) (y^2) (z^4)+464 t2 (t3^5) (x^4) (y^2) (z^4)+2480 (t2^3) (t3^5) (x^4) (y^2) (z^4)+3568 (t2^5) (t3^5) (x^4) (y^2) (z^4)+1552 (t2^7) (t3^5) (x^4) (y^2) (z^4)+448 (t3^6) (x^4) (y^2) (z^4)+2640 (t2^2) (t3^6) (x^4) (y^2) (z^4)+4848 (t2^4) (t3^6) (x^4) (y^2) (z^4)+3568 (t2^6) (t3^6) (x^4) (y^2) (z^4)+912 (t2^8) (t3^6) (x^4) (y^2) (z^4)+304 t2 (t3^7) (x^4) (y^2) (z^4)+1232 (t2^3) (t3^7) (x^4) (y^2) (z^4)+1552 (t2^5) (t3^7) (x^4) (y^2) (z^4)+624 (t2^7) (t3^7) (x^4) (y^2) (z^4)+188 (t3^8) (x^4) (y^2) (z^4)+912 (t2^2) (t3^8) (x^4) (y^2) (z^4)+1448 (t2^4) (t3^8) (x^4) (y^2) (z^4)+912 (t2^6) (t3^8) (x^4) (y^2) (z^4)+188 (t2^8) (t3^8) (x^4) (y^2) (z^4)-72 (x^5) (y^2) (z^4)-144 (t2^2) (x^5) (y^2) (z^4)+144 (t2^6) (x^5) (y^2) (z^4)+72 (t2^8) (x^5) (y^2) (z^4)+144 t2 t3 (x^5) (y^2) (z^4)+432 (t2^3) t3 (x^5) (y^2) (z^4)+432 (t2^5) t3 (x^5) (y^2) (z^4)+144 (t2^7) t3 (x^5) (y^2) (z^4)-144 (t3^2) (x^5) (y^2) (z^4)-144 (t2^2) (t3^2) (x^5) (y^2) (z^4)+432 (t2^4) (t3^2) (x^5) (y^2) (z^4)+720 (t2^6) (t3^2) (x^5) (y^2) (z^4)+288 (t2^8) (t3^2) (x^5) (y^2) (z^4)+432 t2 (t3^3) (x^5) (y^2) (z^4)+1296 (t2^3) (t3^3) (x^5) (y^2) (z^4)+1296 (t2^5) (t3^3) (x^5) (y^2) (z^4)+432 (t2^7) (t3^3) (x^5) (y^2) (z^4)+432 (t2^2) (t3^4) (x^5) (y^2) (z^4)+1296 (t2^4) (t3^4) (x^5) (y^2) (z^4)+1296 (t2^6) (t3^4) (x^5) (y^2) (z^4)+432 (t2^8) (t3^4) (x^5) (y^2) (z^4)+432 t2 (t3^5) (x^5) (y^2) (z^4)+1296 (t2^3) (t3^5) (x^5) (y^2) (z^4)+1296 (t2^5) (t3^5) (x^5) (y^2) (z^4)+432 (t2^7) (t3^5) (x^5) (y^2) (z^4)+144 (t3^6) (x^5) (y^2) (z^4)+720 (t2^2) (t3^6) (x^5) (y^2) (z^4)+1296 (t2^4) (t3^6) (x^5) (y^2) (z^4)+1008 (t2^6) (t3^6) (x^5) (y^2) (z^4)+288 (t2^8) (t3^6) (x^5) (y^2) (z^4)+144 t2 (t3^7) (x^5) (y^2) (z^4)+432 (t2^3) (t3^7) (x^5) (y^2) (z^4)+432 (t2^5) (t3^7) (x^5) (y^2) (z^4)+144 (t2^7) (t3^7) (x^5) (y^2) (z^4)+72 (t3^8) (x^5) (y^2) (z^4)+288 (t2^2) (t3^8) (x^5) (y^2) (z^4)+432 (t2^4) (t3^8) (x^5) (y^2) (z^4)+288 (t2^6) (t3^8) (x^5) (y^2) (z^4)+72 (t2^8) (t3^8) (x^5) (y^2) (z^4)+24 (x^6) (y^2) (z^4)+96 (t2^2) (x^6) (y^2) (z^4)+144 (t2^4) (x^6) (y^2) (z^4)+96 (t2^6) (x^6) (y^2) (z^4)+24 (t2^8) (x^6) (y^2) (z^4)+96 (t3^2) (x^6) (y^2) (z^4)+384 (t2^2) (t3^2) (x^6) (y^2) (z^4)+576 (t2^4) (t3^2) (x^6) (y^2) (z^4)+384 (t2^6) (t3^2) (x^6) (y^2) (z^4)+96 (t2^8) (t3^2) (x^6) (y^2) (z^4)+144 (t3^4) (x^6) (y^2) (z^4)+576 (t2^2) (t3^4) (x^6) (y^2) (z^4)+864 (t2^4) (t3^4) (x^6) (y^2) (z^4)+576 (t2^6) (t3^4) (x^6) (y^2) (z^4)+144 (t2^8) (t3^4) (x^6) (y^2) (z^4)+96 (t3^6) (x^6) (y^2) (z^4)+384 (t2^2) (t3^6) (x^6) (y^2) (z^4)+576 (t2^4) (t3^6) (x^6) (y^2) (z^4)+384 (t2^6) (t3^6) (x^6) (y^2) (z^4)+96 (t2^8) (t3^6) (x^6) (y^2) (z^4)+24 (t3^8) (x^6) (y^2) (z^4)+96 (t2^2) (t3^8) (x^6) (y^2) (z^4)+144 (t2^4) (t3^8) (x^6) (y^2) (z^4)+96 (t2^6) (t3^8) (x^6) (y^2) (z^4)+24 (t2^8) (t3^8) (x^6) (y^2) (z^4)+432 (t2^2) t3 (y^3) (z^4)+1552 (t2^4) t3 (y^3) (z^4)+1808 (t2^6) t3 (y^3) (z^4)+688 (t2^8) t3 (y^3) (z^4)+432 t2 (t3^2) (y^3) (z^4)+1808 (t2^3) (t3^2) (y^3) (z^4)+2320 (t2^5) (t3^2) (y^3) (z^4)+944 (t2^7) (t3^2) (y^3) (z^4)+1808 (t2^2) (t3^3) (y^3) (z^4)+5680 (t2^4) (t3^3) (y^3) (z^4)+5936 (t2^6) (t3^3) (y^3) (z^4)+2064 (t2^8) (t3^3) (y^3) (z^4)+1552 t2 (t3^4) (y^3) (z^4)+5680 (t2^3) (t3^4) (y^3) (z^4)+6704 (t2^5) (t3^4) (y^3) (z^4)+2576 (t2^7) (t3^4) (y^3) (z^4)+2320 (t2^2) (t3^5) (y^3) (z^4)+6704 (t2^4) (t3^5) (y^3) (z^4)+6448 (t2^6) (t3^5) (y^3) (z^4)+2064 (t2^8) (t3^5) (y^3) (z^4)+1808 t2 (t3^6) (y^3) (z^4)+5936 (t2^3) (t3^6) (y^3) (z^4)+6448 (t2^5) (t3^6) (y^3) (z^4)+2320 (t2^7) (t3^6) (y^3) (z^4)+944 (t2^2) (t3^7) (y^3) (z^4)+2576 (t2^4) (t3^7) (y^3) (z^4)+2320 (t2^6) (t3^7) (y^3) (z^4)+688 (t2^8) (t3^7) (y^3) (z^4)+688 t2 (t3^8) (y^3) (z^4)+2064 (t2^3) (t3^8) (y^3) (z^4)+2064 (t2^5) (t3^8) (y^3) (z^4)+688 (t2^7) (t3^8) (y^3) (z^4)+1472 (t2^2) t3 x (y^3) (z^4)+3136 (t2^4) t3 x (y^3) (z^4)+1856 (t2^6) t3 x (y^3) (z^4)+192 (t2^8) t3 x (y^3) (z^4)+1472 t2 (t3^2) x (y^3) (z^4)+1856 (t2^3) (t3^2) x (y^3) (z^4)-704 (t2^5) (t3^2) x (y^3) (z^4)-1088 (t2^7) (t3^2) x (y^3) (z^4)+1856 (t2^2) (t3^3) x (y^3) (z^4)+4288 (t2^4) (t3^3) x (y^3) (z^4)+3008 (t2^6) (t3^3) x (y^3) (z^4)+576 (t2^8) (t3^3) x (y^3) (z^4)+3136 t2 (t3^4) x (y^3) (z^4)+4288 (t2^3) (t3^4) x (y^3) (z^4)-832 (t2^5) (t3^4) x (y^3) (z^4)-1984 (t2^7) (t3^4) x (y^3) (z^4)-704 (t2^2) (t3^5) x (y^3) (z^4)-832 (t2^4) (t3^5) x (y^3) (z^4)+448 (t2^6) (t3^5) x (y^3) (z^4)+576 (t2^8) (t3^5) x (y^3) (z^4)+1856 t2 (t3^6) x (y^3) (z^4)+3008 (t2^3) (t3^6) x (y^3) (z^4)+448 (t2^5) (t3^6) x (y^3) (z^4)-704 (t2^7) (t3^6) x (y^3) (z^4)-1088 (t2^2) (t3^7) x (y^3) (z^4)-1984 (t2^4) (t3^7) x (y^3) (z^4)-704 (t2^6) (t3^7) x (y^3) (z^4)+192 (t2^8) (t3^7) x (y^3) (z^4)+192 t2 (t3^8) x (y^3) (z^4)+576 (t2^3) (t3^8) x (y^3) (z^4)+576 (t2^5) (t3^8) x (y^3) (z^4)+192 (t2^7) (t3^8) x (y^3) (z^4)-224 (t2^2) t3 (x^2) (y^3) (z^4)-1696 (t2^4) t3 (x^2) (y^3) (z^4)-2720 (t2^6) t3 (x^2) (y^3) (z^4)-1248 (t2^8) t3 (x^2) (y^3) (z^4)-224 t2 (t3^2) (x^2) (y^3) (z^4)-2720 (t2^3) (t3^2) (x^2) (y^3) (z^4)-4768 (t2^5) (t3^2) (x^2) (y^3) (z^4)-2272 (t2^7) (t3^2) (x^2) (y^3) (z^4)-2720 (t2^2) (t3^3) (x^2) (y^3) (z^4)-9184 (t2^4) (t3^3) (x^2) (y^3) (z^4)-10208 (t2^6) (t3^3) (x^2) (y^3) (z^4)-3744 (t2^8) (t3^3) (x^2) (y^3) (z^4)-1696 t2 (t3^4) (x^2) (y^3) (z^4)-9184 (t2^3) (t3^4) (x^2) (y^3) (z^4)-13280 (t2^5) (t3^4) (x^2) (y^3) (z^4)-5792 (t2^7) (t3^4) (x^2) (y^3) (z^4)-4768 (t2^2) (t3^5) (x^2) (y^3) (z^4)-13280 (t2^4) (t3^5) (x^2) (y^3) (z^4)-12256 (t2^6) (t3^5) (x^2) (y^3) (z^4)-3744 (t2^8) (t3^5) (x^2) (y^3) (z^4)-2720 t2 (t3^6) (x^2) (y^3) (z^4)-10208 (t2^3) (t3^6) (x^2) (y^3) (z^4)-12256 (t2^5) (t3^6) (x^2) (y^3) (z^4)-4768 (t2^7) (t3^6) (x^2) (y^3) (z^4)-2272 (t2^2) (t3^7) (x^2) (y^3) (z^4)-5792 (t2^4) (t3^7) (x^2) (y^3) (z^4)-4768 (t2^6) (t3^7) (x^2) (y^3) (z^4)-1248 (t2^8) (t3^7) (x^2) (y^3) (z^4)-1248 t2 (t3^8) (x^2) (y^3) (z^4)-3744 (t2^3) (t3^8) (x^2) (y^3) (z^4)-3744 (t2^5) (t3^8) (x^2) (y^3) (z^4)-1248 (t2^7) (t3^8) (x^2) (y^3) (z^4)-640 (t2^2) t3 (x^3) (y^3) (z^4)-2176 (t2^4) t3 (x^3) (y^3) (z^4)-2432 (t2^6) t3 (x^3) (y^3) (z^4)-896 (t2^8) t3 (x^3) (y^3) (z^4)-640 t2 (t3^2) (x^3) (y^3) (z^4)-2432 (t2^3) (t3^2) (x^3) (y^3) (z^4)-2944 (t2^5) (t3^2) (x^3) (y^3) (z^4)-1152 (t2^7) (t3^2) (x^3) (y^3) (z^4)-2432 (t2^2) (t3^3) (x^3) (y^3) (z^4)-7552 (t2^4) (t3^3) (x^3) (y^3) (z^4)-7808 (t2^6) (t3^3) (x^3) (y^3) (z^4)-2688 (t2^8) (t3^3) (x^3) (y^3) (z^4)-2176 t2 (t3^4) (x^3) (y^3) (z^4)-7552 (t2^3) (t3^4) (x^3) (y^3) (z^4)-8576 (t2^5) (t3^4) (x^3) (y^3) (z^4)-3200 (t2^7) (t3^4) (x^3) (y^3) (z^4)-2944 (t2^2) (t3^5) (x^3) (y^3) (z^4)-8576 (t2^4) (t3^5) (x^3) (y^3) (z^4)-8320 (t2^6) (t3^5) (x^3) (y^3) (z^4)-2688 (t2^8) (t3^5) (x^3) (y^3) (z^4)-2432 t2 (t3^6) (x^3) (y^3) (z^4)-7808 (t2^3) (t3^6) (x^3) (y^3) (z^4)-8320 (t2^5) (t3^6) (x^3) (y^3) (z^4)-2944 (t2^7) (t3^6) (x^3) (y^3) (z^4)-1152 (t2^2) (t3^7) (x^3) (y^3) (z^4)-3200 (t2^4) (t3^7) (x^3) (y^3) (z^4)-2944 (t2^6) (t3^7) (x^3) (y^3) (z^4)-896 (t2^8) (t3^7) (x^3) (y^3) (z^4)-896 t2 (t3^8) (x^3) (y^3) (z^4)-2688 (t2^3) (t3^8) (x^3) (y^3) (z^4)-2688 (t2^5) (t3^8) (x^3) (y^3) (z^4)-896 (t2^7) (t3^8) (x^3) (y^3) (z^4)-144 (t2^2) t3 (x^4) (y^3) (z^4)-432 (t2^4) t3 (x^4) (y^3) (z^4)-432 (t2^6) t3 (x^4) (y^3) (z^4)-144 (t2^8) t3 (x^4) (y^3) (z^4)-144 t2 (t3^2) (x^4) (y^3) (z^4)-432 (t2^3) (t3^2) (x^4) (y^3) (z^4)-432 (t2^5) (t3^2) (x^4) (y^3) (z^4)-144 (t2^7) (t3^2) (x^4) (y^3) (z^4)-432 (t2^2) (t3^3) (x^4) (y^3) (z^4)-1296 (t2^4) (t3^3) (x^4) (y^3) (z^4)-1296 (t2^6) (t3^3) (x^4) (y^3) (z^4)-432 (t2^8) (t3^3) (x^4) (y^3) (z^4)-432 t2 (t3^4) (x^4) (y^3) (z^4)-1296 (t2^3) (t3^4) (x^4) (y^3) (z^4)-1296 (t2^5) (t3^4) (x^4) (y^3) (z^4)-432 (t2^7) (t3^4) (x^4) (y^3) (z^4)-432 (t2^2) (t3^5) (x^4) (y^3) (z^4)-1296 (t2^4) (t3^5) (x^4) (y^3) (z^4)-1296 (t2^6) (t3^5) (x^4) (y^3) (z^4)-432 (t2^8) (t3^5) (x^4) (y^3) (z^4)-432 t2 (t3^6) (x^4) (y^3) (z^4)-1296 (t2^3) (t3^6) (x^4) (y^3) (z^4)-1296 (t2^5) (t3^6) (x^4) (y^3) (z^4)-432 (t2^7) (t3^6) (x^4) (y^3) (z^4)-144 (t2^2) (t3^7) (x^4) (y^3) (z^4)-432 (t2^4) (t3^7) (x^4) (y^3) (z^4)-432 (t2^6) (t3^7) (x^4) (y^3) (z^4)-144 (t2^8) (t3^7) (x^4) (y^3) (z^4)-144 t2 (t3^8) (x^4) (y^3) (z^4)-432 (t2^3) (t3^8) (x^4) (y^3) (z^4)-432 (t2^5) (t3^8) (x^4) (y^3) (z^4)-144 (t2^7) (t3^8) (x^4) (y^3) (z^4)+168 (y^4) (z^4)+80 (t2^2) (y^4) (z^4)-416 (t2^4) (y^4) (z^4)-400 (t2^6) (y^4) (z^4)-72 (t2^8) (y^4) (z^4)-592 t2 t3 (y^4) (z^4)-1072 (t2^3) t3 (y^4) (z^4)-368 (t2^5) t3 (y^4) (z^4)+112 (t2^7) t3 (y^4) (z^4)+80 (t3^2) (y^4) (z^4)-400 (t2^2) (t3^2) (y^4) (z^4)-528 (t2^4) (t3^2) (y^4) (z^4)+464 (t2^6) (t3^2) (y^4) (z^4)+512 (t2^8) (t3^2) (y^4) (z^4)-1072 t2 (t3^3) (y^4) (z^4)-208 (t2^3) (t3^3) (y^4) (z^4)+2800 (t2^5) (t3^3) (y^4) (z^4)+1936 (t2^7) (t3^3) (y^4) (z^4)-416 (t3^4) (y^4) (z^4)-528 (t2^2) (t3^4) (y^4) (z^4)+1360 (t2^4) (t3^4) (y^4) (z^4)+2640 (t2^6) (t3^4) (y^4) (z^4)+1168 (t2^8) (t3^4) (y^4) (z^4)-368 t2 (t3^5) (y^4) (z^4)+2800 (t2^3) (t3^5) (y^4) (z^4)+6704 (t2^5) (t3^5) (y^4) (z^4)+3536 (t2^7) (t3^5) (y^4) (z^4)-400 (t3^6) (y^4) (z^4)+464 (t2^2) (t3^6) (y^4) (z^4)+2640 (t2^4) (t3^6) (y^4) (z^4)+2288 (t2^6) (t3^6) (y^4) (z^4)+512 (t2^8) (t3^6) (y^4) (z^4)+112 t2 (t3^7) (y^4) (z^4)+1936 (t2^3) (t3^7) (y^4) (z^4)+3536 (t2^5) (t3^7) (y^4) (z^4)+1712 (t2^7) (t3^7) (y^4) (z^4)-72 (t3^8) (y^4) (z^4)+512 (t2^2) (t3^8) (y^4) (z^4)+1168 (t2^4) (t3^8) (y^4) (z^4)+512 (t2^6) (t3^8) (y^4) (z^4)-72 (t2^8) (t3^8) (y^4) (z^4)-48 x (y^4) (z^4)-752 (t2^2) x (y^4) (z^4)-1264 (t2^4) x (y^4) (z^4)-464 (t2^6) x (y^4) (z^4)+96 (t2^8) x (y^4) (z^4)-560 t2 t3 x (y^4) (z^4)-272 (t2^3) t3 x (y^4) (z^4)+1136 (t2^5) t3 x (y^4) (z^4)+848 (t2^7) t3 x (y^4) (z^4)-752 (t3^2) x (y^4) (z^4)-2576 (t2^2) (t3^2) x (y^4) (z^4)-1296 (t2^4) (t3^2) x (y^4) (z^4)+2128 (t2^6) (t3^2) x (y^4) (z^4)+1600 (t2^8) (t3^2) x (y^4) (z^4)-272 t2 (t3^3) x (y^4) (z^4)+4432 (t2^3) (t3^3) x (y^4) (z^4)+9680 (t2^5) (t3^3) x (y^4) (z^4)+4976 (t2^7) (t3^3) x (y^4) (z^4)-1264 (t3^4) x (y^4) (z^4)-1296 (t2^2) (t3^4) x (y^4) (z^4)+4208 (t2^4) (t3^4) x (y^4) (z^4)+7248 (t2^6) (t3^4) x (y^4) (z^4)+3008 (t2^8) (t3^4) x (y^4) (z^4)+1136 t2 (t3^5) x (y^4) (z^4)+9680 (t2^3) (t3^5) x (y^4) (z^4)+15952 (t2^5) (t3^5) x (y^4) (z^4)+7408 (t2^7) (t3^5) x (y^4) (z^4)-464 (t3^6) x (y^4) (z^4)+2128 (t2^2) (t3^6) x (y^4) (z^4)+7248 (t2^4) (t3^6) x (y^4) (z^4)+6256 (t2^6) (t3^6) x (y^4) (z^4)+1600 (t2^8) (t3^6) x (y^4) (z^4)+848 t2 (t3^7) x (y^4) (z^4)+4976 (t2^3) (t3^7) x (y^4) (z^4)+7408 (t2^5) (t3^7) x (y^4) (z^4)+3280 (t2^7) (t3^7) x (y^4) (z^4)+96 (t3^8) x (y^4) (z^4)+1600 (t2^2) (t3^8) x (y^4) (z^4)+3008 (t2^4) (t3^8) x (y^4) (z^4)+1600 (t2^6) (t3^8) x (y^4) (z^4)+96 (t2^8) (t3^8) x (y^4) (z^4)-180 (x^2) (y^4) (z^4)-352 (t2^2) (x^2) (y^4) (z^4)+184 (t2^4) (x^2) (y^4) (z^4)+704 (t2^6) (x^2) (y^4) (z^4)+348 (t2^8) (x^2) (y^4) (z^4)+368 t2 t3 (x^2) (y^4) (z^4)+1424 (t2^3) t3 (x^2) (y^4) (z^4)+1744 (t2^5) t3 (x^2) (y^4) (z^4)+688 (t2^7) t3 (x^2) (y^4) (z^4)-352 (t3^2) (x^2) (y^4) (z^4)+176 (t2^2) (t3^2) (x^2) (y^4) (z^4)+3024 (t2^4) (t3^2) (x^2) (y^4) (z^4)+4112 (t2^6) (t3^2) (x^2) (y^4) (z^4)+1616 (t2^8) (t3^2) (x^2) (y^4) (z^4)+1424 t2 (t3^3) (x^2) (y^4) (z^4)+5360 (t2^3) (t3^3) (x^2) (y^4) (z^4)+6448 (t2^5) (t3^3) (x^2) (y^4) (z^4)+2512 (t2^7) (t3^3) (x^2) (y^4) (z^4)+184 (t3^4) (x^2) (y^4) (z^4)+3024 (t2^2) (t3^4) (x^2) (y^4) (z^4)+8032 (t2^4) (t3^4) (x^2) (y^4) (z^4)+7728 (t2^6) (t3^4) (x^2) (y^4) (z^4)+2536 (t2^8) (t3^4) (x^2) (y^4) (z^4)+1744 t2 (t3^5) (x^2) (y^4) (z^4)+6448 (t2^3) (t3^5) (x^2) (y^4) (z^4)+7664 (t2^5) (t3^5) (x^2) (y^4) (z^4)+2960 (t2^7) (t3^5) (x^2) (y^4) (z^4)+704 (t3^6) (x^2) (y^4) (z^4)+4112 (t2^2) (t3^6) (x^2) (y^4) (z^4)+7728 (t2^4) (t3^6) (x^2) (y^4) (z^4)+5936 (t2^6) (t3^6) (x^2) (y^4) (z^4)+1616 (t2^8) (t3^6) (x^2) (y^4) (z^4)+688 t2 (t3^7) (x^2) (y^4) (z^4)+2512 (t2^3) (t3^7) (x^2) (y^4) (z^4)+2960 (t2^5) (t3^7) (x^2) (y^4) (z^4)+1136 (t2^7) (t3^7) (x^2) (y^4) (z^4)+348 (t3^8) (x^2) (y^4) (z^4)+1616 (t2^2) (t3^8) (x^2) (y^4) (z^4)+2536 (t2^4) (t3^8) (x^2) (y^4) (z^4)+1616 (t2^6) (t3^8) (x^2) (y^4) (z^4)+348 (t2^8) (t3^8) (x^2) (y^4) (z^4)+72 (x^3) (y^4) (z^4)+432 (t2^2) (x^3) (y^4) (z^4)+864 (t2^4) (x^3) (y^4) (z^4)+720 (t2^6) (x^3) (y^4) (z^4)+216 (t2^8) (x^3) (y^4) (z^4)+144 t2 t3 (x^3) (y^4) (z^4)+432 (t2^3) t3 (x^3) (y^4) (z^4)+432 (t2^5) t3 (x^3) (y^4) (z^4)+144 (t2^7) t3 (x^3) (y^4) (z^4)+432 (t3^2) (x^3) (y^4) (z^4)+2160 (t2^2) (t3^2) (x^3) (y^4) (z^4)+3888 (t2^4) (t3^2) (x^3) (y^4) (z^4)+3024 (t2^6) (t3^2) (x^3) (y^4) (z^4)+864 (t2^8) (t3^2) (x^3) (y^4) (z^4)+432 t2 (t3^3) (x^3) (y^4) (z^4)+1296 (t2^3) (t3^3) (x^3) (y^4) (z^4)+1296 (t2^5) (t3^3) (x^3) (y^4) (z^4)+432 (t2^7) (t3^3) (x^3) (y^4) (z^4)+864 (t3^4) (x^3) (y^4) (z^4)+3888 (t2^2) (t3^4) (x^3) (y^4) (z^4)+6480 (t2^4) (t3^4) (x^3) (y^4) (z^4)+4752 (t2^6) (t3^4) (x^3) (y^4) (z^4)+1296 (t2^8) (t3^4) (x^3) (y^4) (z^4)+432 t2 (t3^5) (x^3) (y^4) (z^4)+1296 (t2^3) (t3^5) (x^3) (y^4) (z^4)+1296 (t2^5) (t3^5) (x^3) (y^4) (z^4)+432 (t2^7) (t3^5) (x^3) (y^4) (z^4)+720 (t3^6) (x^3) (y^4) (z^4)+3024 (t2^2) (t3^6) (x^3) (y^4) (z^4)+4752 (t2^4) (t3^6) (x^3) (y^4) (z^4)+3312 (t2^6) (t3^6) (x^3) (y^4) (z^4)+864 (t2^8) (t3^6) (x^3) (y^4) (z^4)+144 t2 (t3^7) (x^3) (y^4) (z^4)+432 (t2^3) (t3^7) (x^3) (y^4) (z^4)+432 (t2^5) (t3^7) (x^3) (y^4) (z^4)+144 (t2^7) (t3^7) (x^3) (y^4) (z^4)+216 (t3^8) (x^3) (y^4) (z^4)+864 (t2^2) (t3^8) (x^3) (y^4) (z^4)+1296 (t2^4) (t3^8) (x^3) (y^4) (z^4)+864 (t2^6) (t3^8) (x^3) (y^4) (z^4)+216 (t2^8) (t3^8) (x^3) (y^4) (z^4)+36 (x^4) (y^4) (z^4)+144 (t2^2) (x^4) (y^4) (z^4)+216 (t2^4) (x^4) (y^4) (z^4)+144 (t2^6) (x^4) (y^4) (z^4)+36 (t2^8) (x^4) (y^4) (z^4)+144 (t3^2) (x^4) (y^4) (z^4)+576 (t2^2) (t3^2) (x^4) (y^4) (z^4)+864 (t2^4) (t3^2) (x^4) (y^4) (z^4)+576 (t2^6) (t3^2) (x^4) (y^4) (z^4)+144 (t2^8) (t3^2) (x^4) (y^4) (z^4)+216 (t3^4) (x^4) (y^4) (z^4)+864 (t2^2) (t3^4) (x^4) (y^4) (z^4)+1296 (t2^4) (t3^4) (x^4) (y^4) (z^4)+864 (t2^6) (t3^4) (x^4) (y^4) (z^4)+216 (t2^8) (t3^4) (x^4) (y^4) (z^4)+144 (t3^6) (x^4) (y^4) (z^4)+576 (t2^2) (t3^6) (x^4) (y^4) (z^4)+864 (t2^4) (t3^6) (x^4) (y^4) (z^4)+576 (t2^6) (t3^6) (x^4) (y^4) (z^4)+144 (t2^8) (t3^6) (x^4) (y^4) (z^4)+36 (t3^8) (x^4) (y^4) (z^4)+144 (t2^2) (t3^8) (x^4) (y^4) (z^4)+216 (t2^4) (t3^8) (x^4) (y^4) (z^4)+144 (t2^6) (t3^8) (x^4) (y^4) (z^4)+36 (t2^8) (t3^8) (x^4) (y^4) (z^4)-16 (t2^2) t3 (y^5) (z^4)-560 (t2^4) t3 (y^5) (z^4)-1072 (t2^6) t3 (y^5) (z^4)-528 (t2^8) t3 (y^5) (z^4)-16 t2 (t3^2) (y^5) (z^4)-1072 (t2^3) (t3^2) (y^5) (z^4)-2096 (t2^5) (t3^2) (y^5) (z^4)-1040 (t2^7) (t3^2) (y^5) (z^4)-1072 (t2^2) (t3^3) (y^5) (z^4)-3728 (t2^4) (t3^3) (y^5) (z^4)-4240 (t2^6) (t3^3) (y^5) (z^4)-1584 (t2^8) (t3^3) (y^5) (z^4)-560 t2 (t3^4) (y^5) (z^4)-3728 (t2^3) (t3^4) (y^5) (z^4)-5776 (t2^5) (t3^4) (y^5) (z^4)-2608 (t2^7) (t3^4) (y^5) (z^4)-2096 (t2^2) (t3^5) (y^5) (z^4)-5776 (t2^4) (t3^5) (y^5) (z^4)-5264 (t2^6) (t3^5) (y^5) (z^4)-1584 (t2^8) (t3^5) (y^5) (z^4)-1072 t2 (t3^6) (y^5) (z^4)-4240 (t2^3) (t3^6) (y^5) (z^4)-5264 (t2^5) (t3^6) (y^5) (z^4)-2096 (t2^7) (t3^6) (y^5) (z^4)-1040 (t2^2) (t3^7) (y^5) (z^4)-2608 (t2^4) (t3^7) (y^5) (z^4)-2096 (t2^6) (t3^7) (y^5) (z^4)-528 (t2^8) (t3^7) (y^5) (z^4)-528 t2 (t3^8) (y^5) (z^4)-1584 (t2^3) (t3^8) (y^5) (z^4)-1584 (t2^5) (t3^8) (y^5) (z^4)-528 (t2^7) (t3^8) (y^5) (z^4)-640 (t2^2) t3 x (y^5) (z^4)-2048 (t2^4) t3 x (y^5) (z^4)-2176 (t2^6) t3 x (y^5) (z^4)-768 (t2^8) t3 x (y^5) (z^4)-640 t2 (t3^2) x (y^5) (z^4)-2176 (t2^3) (t3^2) x (y^5) (z^4)-2432 (t2^5) (t3^2) x (y^5) (z^4)-896 (t2^7) (t3^2) x (y^5) (z^4)-2176 (t2^2) (t3^3) x (y^5) (z^4)-6656 (t2^4) (t3^3) x (y^5) (z^4)-6784 (t2^6) (t3^3) x (y^5) (z^4)-2304 (t2^8) (t3^3) x (y^5) (z^4)-2048 t2 (t3^4) x (y^5) (z^4)-6656 (t2^3) (t3^4) x (y^5) (z^4)-7168 (t2^5) (t3^4) x (y^5) (z^4)-2560 (t2^7) (t3^4) x (y^5) (z^4)-2432 (t2^2) (t3^5) x (y^5) (z^4)-7168 (t2^4) (t3^5) x (y^5) (z^4)-7040 (t2^6) (t3^5) x (y^5) (z^4)-2304 (t2^8) (t3^5) x (y^5) (z^4)-2176 t2 (t3^6) x (y^5) (z^4)-6784 (t2^3) (t3^6) x (y^5) (z^4)-7040 (t2^5) (t3^6) x (y^5) (z^4)-2432 (t2^7) (t3^6) x (y^5) (z^4)-896 (t2^2) (t3^7) x (y^5) (z^4)-2560 (t2^4) (t3^7) x (y^5) (z^4)-2432 (t2^6) (t3^7) x (y^5) (z^4)-768 (t2^8) (t3^7) x (y^5) (z^4)-768 t2 (t3^8) x (y^5) (z^4)-2304 (t2^3) (t3^8) x (y^5) (z^4)-2304 (t2^5) (t3^8) x (y^5) (z^4)-768 (t2^7) (t3^8) x (y^5) (z^4)-144 (t2^2) t3 (x^2) (y^5) (z^4)-432 (t2^4) t3 (x^2) (y^5) (z^4)-432 (t2^6) t3 (x^2) (y^5) (z^4)-144 (t2^8) t3 (x^2) (y^5) (z^4)-144 t2 (t3^2) (x^2) (y^5) (z^4)-432 (t2^3) (t3^2) (x^2) (y^5) (z^4)-432 (t2^5) (t3^2) (x^2) (y^5) (z^4)-144 (t2^7) (t3^2) (x^2) (y^5) (z^4)-432 (t2^2) (t3^3) (x^2) (y^5) (z^4)-1296 (t2^4) (t3^3) (x^2) (y^5) (z^4)-1296 (t2^6) (t3^3) (x^2) (y^5) (z^4)-432 (t2^8) (t3^3) (x^2) (y^5) (z^4)-432 t2 (t3^4) (x^2) (y^5) (z^4)-1296 (t2^3) (t3^4) (x^2) (y^5) (z^4)-1296 (t2^5) (t3^4) (x^2) (y^5) (z^4)-432 (t2^7) (t3^4) (x^2) (y^5) (z^4)-432 (t2^2) (t3^5) (x^2) (y^5) (z^4)-1296 (t2^4) (t3^5) (x^2) (y^5) (z^4)-1296 (t2^6) (t3^5) (x^2) (y^5) (z^4)-432 (t2^8) (t3^5) (x^2) (y^5) (z^4)-432 t2 (t3^6) (x^2) (y^5) (z^4)-1296 (t2^3) (t3^6) (x^2) (y^5) (z^4)-1296 (t2^5) (t3^6) (x^2) (y^5) (z^4)-432 (t2^7) (t3^6) (x^2) (y^5) (z^4)-144 (t2^2) (t3^7) (x^2) (y^5) (z^4)-432 (t2^4) (t3^7) (x^2) (y^5) (z^4)-432 (t2^6) (t3^7) (x^2) (y^5) (z^4)-144 (t2^8) (t3^7) (x^2) (y^5) (z^4)-144 t2 (t3^8) (x^2) (y^5) (z^4)-432 (t2^3) (t3^8) (x^2) (y^5) (z^4)-432 (t2^5) (t3^8) (x^2) (y^5) (z^4)-144 (t2^7) (t3^8) (x^2) (y^5) (z^4)-28 (y^6) (z^4)-32 (t2^2) (y^6) (z^4)+104 (t2^4) (y^6) (z^4)+192 (t2^6) (y^6) (z^4)+84 (t2^8) (y^6) (z^4)+80 t2 t3 (y^6) (z^4)+304 (t2^3) t3 (y^6) (z^4)+368 (t2^5) t3 (y^6) (z^4)+144 (t2^7) t3 (y^6) (z^4)-32 (t3^2) (y^6) (z^4)+208 (t2^2) (t3^2) (y^6) (z^4)+944 (t2^4) (t3^2) (y^6) (z^4)+1136 (t2^6) (t3^2) (y^6) (z^4)+432 (t2^8) (t3^2) (y^6) (z^4)+304 t2 (t3^3) (y^6) (z^4)+1232 (t2^3) (t3^3) (y^6) (z^4)+1552 (t2^5) (t3^3) (y^6) (z^4)+624 (t2^7) (t3^3) (y^6) (z^4)+104 (t3^4) (y^6) (z^4)+944 (t2^2) (t3^4) (y^6) (z^4)+2272 (t2^4) (t3^4) (y^6) (z^4)+2128 (t2^6) (t3^4) (y^6) (z^4)+696 (t2^8) (t3^4) (y^6) (z^4)+368 t2 (t3^5) (y^6) (z^4)+1552 (t2^3) (t3^5) (y^6) (z^4)+2000 (t2^5) (t3^5) (y^6) (z^4)+816 (t2^7) (t3^5) (y^6) (z^4)+192 (t3^6) (y^6) (z^4)+1136 (t2^2) (t3^6) (y^6) (z^4)+2128 (t2^4) (t3^6) (y^6) (z^4)+1616 (t2^6) (t3^6) (y^6) (z^4)+432 (t2^8) (t3^6) (y^6) (z^4)+144 t2 (t3^7) (y^6) (z^4)+624 (t2^3) (t3^7) (y^6) (z^4)+816 (t2^5) (t3^7) (y^6) (z^4)+336 (t2^7) (t3^7) (y^6) (z^4)+84 (t3^8) (y^6) (z^4)+432 (t2^2) (t3^8) (y^6) (z^4)+696 (t2^4) (t3^8) (y^6) (z^4)+432 (t2^6) (t3^8) (y^6) (z^4)+84 (t2^8) (t3^8) (y^6) (z^4)+72 x (y^6) (z^4)+336 (t2^2) x (y^6) (z^4)+576 (t2^4) x (y^6) (z^4)+432 (t2^6) x (y^6) (z^4)+120 (t2^8) x (y^6) (z^4)+48 t2 t3 x (y^6) (z^4)+144 (t2^3) t3 x (y^6) (z^4)+144 (t2^5) t3 x (y^6) (z^4)+48 (t2^7) t3 x (y^6) (z^4)+336 (t3^2) x (y^6) (z^4)+1488 (t2^2) (t3^2) x (y^6) (z^4)+2448 (t2^4) (t3^2) x (y^6) (z^4)+1776 (t2^6) (t3^2) x (y^6) (z^4)+480 (t2^8) (t3^2) x (y^6) (z^4)+144 t2 (t3^3) x (y^6) (z^4)+432 (t2^3) (t3^3) x (y^6) (z^4)+432 (t2^5) (t3^3) x (y^6) (z^4)+144 (t2^7) (t3^3) x (y^6) (z^4)+576 (t3^4) x (y^6) (z^4)+2448 (t2^2) (t3^4) x (y^6) (z^4)+3888 (t2^4) (t3^4) x (y^6) (z^4)+2736 (t2^6) (t3^4) x (y^6) (z^4)+720 (t2^8) (t3^4) x (y^6) (z^4)+144 t2 (t3^5) x (y^6) (z^4)+432 (t2^3) (t3^5) x (y^6) (z^4)+432 (t2^5) (t3^5) x (y^6) (z^4)+144 (t2^7) (t3^5) x (y^6) (z^4)+432 (t3^6) x (y^6) (z^4)+1776 (t2^2) (t3^6) x (y^6) (z^4)+2736 (t2^4) (t3^6) x (y^6) (z^4)+1872 (t2^6) (t3^6) x (y^6) (z^4)+480 (t2^8) (t3^6) x (y^6) (z^4)+48 t2 (t3^7) x (y^6) (z^4)+144 (t2^3) (t3^7) x (y^6) (z^4)+144 (t2^5) (t3^7) x (y^6) (z^4)+48 (t2^7) (t3^7) x (y^6) (z^4)+120 (t3^8) x (y^6) (z^4)+480 (t2^2) (t3^8) x (y^6) (z^4)+720 (t2^4) (t3^8) x (y^6) (z^4)+480 (t2^6) (t3^8) x (y^6) (z^4)+120 (t2^8) (t3^8) x (y^6) (z^4)+24 (x^2) (y^6) (z^4)+96 (t2^2) (x^2) (y^6) (z^4)+144 (t2^4) (x^2) (y^6) (z^4)+96 (t2^6) (x^2) (y^6) (z^4)+24 (t2^8) (x^2) (y^6) (z^4)+96 (t3^2) (x^2) (y^6) (z^4)+384 (t2^2) (t3^2) (x^2) (y^6) (z^4)+576 (t2^4) (t3^2) (x^2) (y^6) (z^4)+384 (t2^6) (t3^2) (x^2) (y^6) (z^4)+96 (t2^8) (t3^2) (x^2) (y^6) (z^4)+144 (t3^4) (x^2) (y^6) (z^4)+576 (t2^2) (t3^4) (x^2) (y^6) (z^4)+864 (t2^4) (t3^4) (x^2) (y^6) (z^4)+576 (t2^6) (t3^4) (x^2) (y^6) (z^4)+144 (t2^8) (t3^4) (x^2) (y^6) (z^4)+96 (t3^6) (x^2) (y^6) (z^4)+384 (t2^2) (t3^6) (x^2) (y^6) (z^4)+576 (t2^4) (t3^6) (x^2) (y^6) (z^4)+384 (t2^6) (t3^6) (x^2) (y^6) (z^4)+96 (t2^8) (t3^6) (x^2) (y^6) (z^4)+24 (t3^8) (x^2) (y^6) (z^4)+96 (t2^2) (t3^8) (x^2) (y^6) (z^4)+144 (t2^4) (t3^8) (x^2) (y^6) (z^4)+96 (t2^6) (t3^8) (x^2) (y^6) (z^4)+24 (t2^8) (t3^8) (x^2) (y^6) (z^4)-48 (t2^2) t3 (y^7) (z^4)-144 (t2^4) t3 (y^7) (z^4)-144 (t2^6) t3 (y^7) (z^4)-48 (t2^8) t3 (y^7) (z^4)-48 t2 (t3^2) (y^7) (z^4)-144 (t2^3) (t3^2) (y^7) (z^4)-144 (t2^5) (t3^2) (y^7) (z^4)-48 (t2^7) (t3^2) (y^7) (z^4)-144 (t2^2) (t3^3) (y^7) (z^4)-432 (t2^4) (t3^3) (y^7) (z^4)-432 (t2^6) (t3^3) (y^7) (z^4)-144 (t2^8) (t3^3) (y^7) (z^4)-144 t2 (t3^4) (y^7) (z^4)-432 (t2^3) (t3^4) (y^7) (z^4)-432 (t2^5) (t3^4) (y^7) (z^4)-144 (t2^7) (t3^4) (y^7) (z^4)-144 (t2^2) (t3^5) (y^7) (z^4)-432 (t2^4) (t3^5) (y^7) (z^4)-432 (t2^6) (t3^5) (y^7) (z^4)-144 (t2^8) (t3^5) (y^7) (z^4)-144 t2 (t3^6) (y^7) (z^4)-432 (t2^3) (t3^6) (y^7) (z^4)-432 (t2^5) (t3^6) (y^7) (z^4)-144 (t2^7) (t3^6) (y^7) (z^4)-48 (t2^2) (t3^7) (y^7) (z^4)-144 (t2^4) (t3^7) (y^7) (z^4)-144 (t2^6) (t3^7) (y^7) (z^4)-48 (t2^8) (t3^7) (y^7) (z^4)-48 t2 (t3^8) (y^7) (z^4)-144 (t2^3) (t3^8) (y^7) (z^4)-144 (t2^5) (t3^8) (y^7) (z^4)-48 (t2^7) (t3^8) (y^7) (z^4)+6 (y^8) (z^4)+24 (t2^2) (y^8) (z^4)+36 (t2^4) (y^8) (z^4)+24 (t2^6) (y^8) (z^4)+6 (t2^8) (y^8) (z^4)+24 (t3^2) (y^8) (z^4)+96 (t2^2) (t3^2) (y^8) (z^4)+144 (t2^4) (t3^2) (y^8) (z^4)+96 (t2^6) (t3^2) (y^8) (z^4)+24 (t2^8) (t3^2) (y^8) (z^4)+36 (t3^4) (y^8) (z^4)+144 (t2^2) (t3^4) (y^8) (z^4)+216 (t2^4) (t3^4) (y^8) (z^4)+144 (t2^6) (t3^4) (y^8) (z^4)+36 (t2^8) (t3^4) (y^8) (z^4)+24 (t3^6) (y^8) (z^4)+96 (t2^2) (t3^6) (y^8) (z^4)+144 (t2^4) (t3^6) (y^8) (z^4)+96 (t2^6) (t3^6) (y^8) (z^4)+24 (t2^8) (t3^6) (y^8) (z^4)+6 (t3^8) (y^8) (z^4)+24 (t2^2) (t3^8) (y^8) (z^4)+36 (t2^4) (t3^8) (y^8) (z^4)+24 (t2^6) (t3^8) (y^8) (z^4)+6 (t2^8) (t3^8) (y^8) (z^4)+216 x (z^6)+576 (t2^2) x (z^6)+432 (t2^4) x (z^6)-72 (t2^8) x (z^6)-288 t2 t3 x (z^6)-864 (t2^3) t3 x (z^6)-864 (t2^5) t3 x (z^6)-288 (t2^7) t3 x (z^6)+576 (t3^2) x (z^6)+1440 (t2^2) (t3^2) x (z^6)+864 (t2^4) (t3^2) x (z^6)-288 (t2^6) (t3^2) x (z^6)-288 (t2^8) (t3^2) x (z^6)-864 t2 (t3^3) x (z^6)-2592 (t2^3) (t3^3) x (z^6)-2592 (t2^5) (t3^3) x (z^6)-864 (t2^7) (t3^3) x (z^6)+432 (t3^4) x (z^6)+864 (t2^2) (t3^4) x (z^6)-864 (t2^6) (t3^4) x (z^6)-432 (t2^8) (t3^4) x (z^6)-864 t2 (t3^5) x (z^6)-2592 (t2^3) (t3^5) x (z^6)-2592 (t2^5) (t3^5) x (z^6)-864 (t2^7) (t3^5) x (z^6)-288 (t2^2) (t3^6) x (z^6)-864 (t2^4) (t3^6) x (z^6)-864 (t2^6) (t3^6) x (z^6)-288 (t2^8) (t3^6) x (z^6)-288 t2 (t3^7) x (z^6)-864 (t2^3) (t3^7) x (z^6)-864 (t2^5) (t3^7) x (z^6)-288 (t2^7) (t3^7) x (z^6)-72 (t3^8) x (z^6)-288 (t2^2) (t3^8) x (z^6)-432 (t2^4) (t3^8) x (z^6)-288 (t2^6) (t3^8) x (z^6)-72 (t2^8) (t3^8) x (z^6)-108 (x^2) (z^6)-384 (t2^2) (x^2) (z^6)-504 (t2^4) (x^2) (z^6)-288 (t2^6) (x^2) (z^6)-60 (t2^8) (x^2) (z^6)+48 t2 t3 (x^2) (z^6)+144 (t2^3) t3 (x^2) (z^6)+144 (t2^5) t3 (x^2) (z^6)+48 (t2^7) t3 (x^2) (z^6)-384 (t3^2) (x^2) (z^6)-1392 (t2^2) (t3^2) (x^2) (z^6)-1872 (t2^4) (t3^2) (x^2) (z^6)-1104 (t2^6) (t3^2) (x^2) (z^6)-240 (t2^8) (t3^2) (x^2) (z^6)+144 t2 (t3^3) (x^2) (z^6)+432 (t2^3) (t3^3) (x^2) (z^6)+432 (t2^5) (t3^3) (x^2) (z^6)+144 (t2^7) (t3^3) (x^2) (z^6)-504 (t3^4) (x^2) (z^6)-1872 (t2^2) (t3^4) (x^2) (z^6)-2592 (t2^4) (t3^4) (x^2) (z^6)-1584 (t2^6) (t3^4) (x^2) (z^6)-360 (t2^8) (t3^4) (x^2) (z^6)+144 t2 (t3^5) (x^2) (z^6)+432 (t2^3) (t3^5) (x^2) (z^6)+432 (t2^5) (t3^5) (x^2) (z^6)+144 (t2^7) (t3^5) (x^2) (z^6)-288 (t3^6) (x^2) (z^6)-1104 (t2^2) (t3^6) (x^2) (z^6)-1584 (t2^4) (t3^6) (x^2) (z^6)-1008 (t2^6) (t3^6) (x^2) (z^6)-240 (t2^8) (t3^6) (x^2) (z^6)+48 t2 (t3^7) (x^2) (z^6)+144 (t2^3) (t3^7) (x^2) (z^6)+144 (t2^5) (t3^7) (x^2) (z^6)+48 (t2^7) (t3^7) (x^2) (z^6)-60 (t3^8) (x^2) (z^6)-240 (t2^2) (t3^8) (x^2) (z^6)-360 (t2^4) (t3^8) (x^2) (z^6)-240 (t2^6) (t3^8) (x^2) (z^6)-60 (t2^8) (t3^8) (x^2) (z^6)-144 (x^3) (z^6)-368 (t2^2) (x^3) (z^6)-240 (t2^4) (x^3) (z^6)+48 (t2^6) (x^3) (z^6)+64 (t2^8) (x^3) (z^6)+208 t2 t3 (x^3) (z^6)+624 (t2^3) t3 (x^3) (z^6)+624 (t2^5) t3 (x^3) (z^6)+208 (t2^7) t3 (x^3) (z^6)-368 (t3^2) (x^3) (z^6)-848 (t2^2) (t3^2) (x^3) (z^6)-336 (t2^4) (t3^2) (x^3) (z^6)+400 (t2^6) (t3^2) (x^3) (z^6)+256 (t2^8) (t3^2) (x^3) (z^6)+624 t2 (t3^3) (x^3) (z^6)+1872 (t2^3) (t3^3) (x^3) (z^6)+1872 (t2^5) (t3^3) (x^3) (z^6)+624 (t2^7) (t3^3) (x^3) (z^6)-240 (t3^4) (x^3) (z^6)-336 (t2^2) (t3^4) (x^3) (z^6)+432 (t2^4) (t3^4) (x^3) (z^6)+912 (t2^6) (t3^4) (x^3) (z^6)+384 (t2^8) (t3^4) (x^3) (z^6)+624 t2 (t3^5) (x^3) (z^6)+1872 (t2^3) (t3^5) (x^3) (z^6)+1872 (t2^5) (t3^5) (x^3) (z^6)+624 (t2^7) (t3^5) (x^3) (z^6)+48 (t3^6) (x^3) (z^6)+400 (t2^2) (t3^6) (x^3) (z^6)+912 (t2^4) (t3^6) (x^3) (z^6)+816 (t2^6) (t3^6) (x^3) (z^6)+256 (t2^8) (t3^6) (x^3) (z^6)+208 t2 (t3^7) (x^3) (z^6)+624 (t2^3) (t3^7) (x^3) (z^6)+624 (t2^5) (t3^7) (x^3) (z^6)+208 (t2^7) (t3^7) (x^3) (z^6)+64 (t3^8) (x^3) (z^6)+256 (t2^2) (t3^8) (x^3) (z^6)+384 (t2^4) (t3^8) (x^3) (z^6)+256 (t2^6) (t3^8) (x^3) (z^6)+64 (t2^8) (t3^8) (x^3) (z^6)+136 (x^4) (z^6)+432 (t2^2) (x^4) (z^6)+480 (t2^4) (x^4) (z^6)+208 (t2^6) (x^4) (z^6)+24 (t2^8) (x^4) (z^6)-112 t2 t3 (x^4) (z^6)-336 (t2^3) t3 (x^4) (z^6)-336 (t2^5) t3 (x^4) (z^6)-112 (t2^7) t3 (x^4) (z^6)+432 (t3^2) (x^4) (z^6)+1392 (t2^2) (t3^2) (x^4) (z^6)+1584 (t2^4) (t3^2) (x^4) (z^6)+720 (t2^6) (t3^2) (x^4) (z^6)+96 (t2^8) (t3^2) (x^4) (z^6)-336 t2 (t3^3) (x^4) (z^6)-1008 (t2^3) (t3^3) (x^4) (z^6)-1008 (t2^5) (t3^3) (x^4) (z^6)-336 (t2^7) (t3^3) (x^4) (z^6)+480 (t3^4) (x^4) (z^6)+1584 (t2^2) (t3^4) (x^4) (z^6)+1872 (t2^4) (t3^4) (x^4) (z^6)+912 (t2^6) (t3^4) (x^4) (z^6)+144 (t2^8) (t3^4) (x^4) (z^6)-336 t2 (t3^5) (x^4) (z^6)-1008 (t2^3) (t3^5) (x^4) (z^6)-1008 (t2^5) (t3^5) (x^4) (z^6)-336 (t2^7) (t3^5) (x^4) (z^6)+208 (t3^6) (x^4) (z^6)+720 (t2^2) (t3^6) (x^4) (z^6)+912 (t2^4) (t3^6) (x^4) (z^6)+496 (t2^6) (t3^6) (x^4) (z^6)+96 (t2^8) (t3^6) (x^4) (z^6)-112 t2 (t3^7) (x^4) (z^6)-336 (t2^3) (t3^7) (x^4) (z^6)-336 (t2^5) (t3^7) (x^4) (z^6)-112 (t2^7) (t3^7) (x^4) (z^6)+24 (t3^8) (x^4) (z^6)+96 (t2^2) (t3^8) (x^4) (z^6)+144 (t2^4) (t3^8) (x^4) (z^6)+96 (t2^6) (t3^8) (x^4) (z^6)+24 (t2^8) (t3^8) (x^4) (z^6)-40 (x^5) (z^6)-144 (t2^2) (x^5) (z^6)-192 (t2^4) (x^5) (z^6)-112 (t2^6) (x^5) (z^6)-24 (t2^8) (x^5) (z^6)+16 t2 t3 (x^5) (z^6)+48 (t2^3) t3 (x^5) (z^6)+48 (t2^5) t3 (x^5) (z^6)+16 (t2^7) t3 (x^5) (z^6)-144 (t3^2) (x^5) (z^6)-528 (t2^2) (t3^2) (x^5) (z^6)-720 (t2^4) (t3^2) (x^5) (z^6)-432 (t2^6) (t3^2) (x^5) (z^6)-96 (t2^8) (t3^2) (x^5) (z^6)+48 t2 (t3^3) (x^5) (z^6)+144 (t2^3) (t3^3) (x^5) (z^6)+144 (t2^5) (t3^3) (x^5) (z^6)+48 (t2^7) (t3^3) (x^5) (z^6)-192 (t3^4) (x^5) (z^6)-720 (t2^2) (t3^4) (x^5) (z^6)-1008 (t2^4) (t3^4) (x^5) (z^6)-624 (t2^6) (t3^4) (x^5) (z^6)-144 (t2^8) (t3^4) (x^5) (z^6)+48 t2 (t3^5) (x^5) (z^6)+144 (t2^3) (t3^5) (x^5) (z^6)+144 (t2^5) (t3^5) (x^5) (z^6)+48 (t2^7) (t3^5) (x^5) (z^6)-112 (t3^6) (x^5) (z^6)-432 (t2^2) (t3^6) (x^5) (z^6)-624 (t2^4) (t3^6) (x^5) (z^6)-400 (t2^6) (t3^6) (x^5) (z^6)-96 (t2^8) (t3^6) (x^5) (z^6)+16 t2 (t3^7) (x^5) (z^6)+48 (t2^3) (t3^7) (x^5) (z^6)+48 (t2^5) (t3^7) (x^5) (z^6)+16 (t2^7) (t3^7) (x^5) (z^6)-24 (t3^8) (x^5) (z^6)-96 (t2^2) (t3^8) (x^5) (z^6)-144 (t2^4) (t3^8) (x^5) (z^6)-96 (t2^6) (t3^8) (x^5) (z^6)-24 (t2^8) (t3^8) (x^5) (z^6)+4 (x^6) (z^6)+16 (t2^2) (x^6) (z^6)+24 (t2^4) (x^6) (z^6)+16 (t2^6) (x^6) (z^6)+4 (t2^8) (x^6) (z^6)+16 (t3^2) (x^6) (z^6)+64 (t2^2) (t3^2) (x^6) (z^6)+96 (t2^4) (t3^2) (x^6) (z^6)+64 (t2^6) (t3^2) (x^6) (z^6)+16 (t2^8) (t3^2) (x^6) (z^6)+24 (t3^4) (x^6) (z^6)+96 (t2^2) (t3^4) (x^6) (z^6)+144 (t2^4) (t3^4) (x^6) (z^6)+96 (t2^6) (t3^4) (x^6) (z^6)+24 (t2^8) (t3^4) (x^6) (z^6)+16 (t3^6) (x^6) (z^6)+64 (t2^2) (t3^6) (x^6) (z^6)+96 (t2^4) (t3^6) (x^6) (z^6)+64 (t2^6) (t3^6) (x^6) (z^6)+16 (t2^8) (t3^6) (x^6) (z^6)+4 (t3^8) (x^6) (z^6)+16 (t2^2) (t3^8) (x^6) (z^6)+24 (t2^4) (t3^8) (x^6) (z^6)+16 (t2^6) (t3^8) (x^6) (z^6)+4 (t2^8) (t3^8) (x^6) (z^6)+288 (t2^2) t3 y (z^6)+864 (t2^4) t3 y (z^6)+864 (t2^6) t3 y (z^6)+288 (t2^8) t3 y (z^6)+288 t2 (t3^2) y (z^6)+864 (t2^3) (t3^2) y (z^6)+864 (t2^5) (t3^2) y (z^6)+288 (t2^7) (t3^2) y (z^6)+864 (t2^2) (t3^3) y (z^6)+2592 (t2^4) (t3^3) y (z^6)+2592 (t2^6) (t3^3) y (z^6)+864 (t2^8) (t3^3) y (z^6)+864 t2 (t3^4) y (z^6)+2592 (t2^3) (t3^4) y (z^6)+2592 (t2^5) (t3^4) y (z^6)+864 (t2^7) (t3^4) y (z^6)+864 (t2^2) (t3^5) y (z^6)+2592 (t2^4) (t3^5) y (z^6)+2592 (t2^6) (t3^5) y (z^6)+864 (t2^8) (t3^5) y (z^6)+864 t2 (t3^6) y (z^6)+2592 (t2^3) (t3^6) y (z^6)+2592 (t2^5) (t3^6) y (z^6)+864 (t2^7) (t3^6) y (z^6)+288 (t2^2) (t3^7) y (z^6)+864 (t2^4) (t3^7) y (z^6)+864 (t2^6) (t3^7) y (z^6)+288 (t2^8) (t3^7) y (z^6)+288 t2 (t3^8) y (z^6)+864 (t2^3) (t3^8) y (z^6)+864 (t2^5) (t3^8) y (z^6)+288 (t2^7) (t3^8) y (z^6)+96 (t2^2) t3 x y (z^6)+288 (t2^4) t3 x y (z^6)+288 (t2^6) t3 x y (z^6)+96 (t2^8) t3 x y (z^6)+96 t2 (t3^2) x y (z^6)+288 (t2^3) (t3^2) x y (z^6)+288 (t2^5) (t3^2) x y (z^6)+96 (t2^7) (t3^2) x y (z^6)+288 (t2^2) (t3^3) x y (z^6)+864 (t2^4) (t3^3) x y (z^6)+864 (t2^6) (t3^3) x y (z^6)+288 (t2^8) (t3^3) x y (z^6)+288 t2 (t3^4) x y (z^6)+864 (t2^3) (t3^4) x y (z^6)+864 (t2^5) (t3^4) x y (z^6)+288 (t2^7) (t3^4) x y (z^6)+288 (t2^2) (t3^5) x y (z^6)+864 (t2^4) (t3^5) x y (z^6)+864 (t2^6) (t3^5) x y (z^6)+288 (t2^8) (t3^5) x y (z^6)+288 t2 (t3^6) x y (z^6)+864 (t2^3) (t3^6) x y (z^6)+864 (t2^5) (t3^6) x y (z^6)+288 (t2^7) (t3^6) x y (z^6)+96 (t2^2) (t3^7) x y (z^6)+288 (t2^4) (t3^7) x y (z^6)+288 (t2^6) (t3^7) x y (z^6)+96 (t2^8) (t3^7) x y (z^6)+96 t2 (t3^8) x y (z^6)+288 (t2^3) (t3^8) x y (z^6)+288 (t2^5) (t3^8) x y (z^6)+96 (t2^7) (t3^8) x y (z^6)-208 (t2^2) t3 (x^2) y (z^6)-624 (t2^4) t3 (x^2) y (z^6)-624 (t2^6) t3 (x^2) y (z^6)-208 (t2^8) t3 (x^2) y (z^6)-208 t2 (t3^2) (x^2) y (z^6)-624 (t2^3) (t3^2) (x^2) y (z^6)-624 (t2^5) (t3^2) (x^2) y (z^6)-208 (t2^7) (t3^2) (x^2) y (z^6)-624 (t2^2) (t3^3) (x^2) y (z^6)-1872 (t2^4) (t3^3) (x^2) y (z^6)-1872 (t2^6) (t3^3) (x^2) y (z^6)-624 (t2^8) (t3^3) (x^2) y (z^6)-624 t2 (t3^4) (x^2) y (z^6)-1872 (t2^3) (t3^4) (x^2) y (z^6)-1872 (t2^5) (t3^4) (x^2) y (z^6)-624 (t2^7) (t3^4) (x^2) y (z^6)-624 (t2^2) (t3^5) (x^2) y (z^6)-1872 (t2^4) (t3^5) (x^2) y (z^6)-1872 (t2^6) (t3^5) (x^2) y (z^6)-624 (t2^8) (t3^5) (x^2) y (z^6)-624 t2 (t3^6) (x^2) y (z^6)-1872 (t2^3) (t3^6) (x^2) y (z^6)-1872 (t2^5) (t3^6) (x^2) y (z^6)-624 (t2^7) (t3^6) (x^2) y (z^6)-208 (t2^2) (t3^7) (x^2) y (z^6)-624 (t2^4) (t3^7) (x^2) y (z^6)-624 (t2^6) (t3^7) (x^2) y (z^6)-208 (t2^8) (t3^7) (x^2) y (z^6)-208 t2 (t3^8) (x^2) y (z^6)-624 (t2^3) (t3^8) (x^2) y (z^6)-624 (t2^5) (t3^8) (x^2) y (z^6)-208 (t2^7) (t3^8) (x^2) y (z^6)-32 (t2^2) t3 (x^3) y (z^6)-96 (t2^4) t3 (x^3) y (z^6)-96 (t2^6) t3 (x^3) y (z^6)-32 (t2^8) t3 (x^3) y (z^6)-32 t2 (t3^2) (x^3) y (z^6)-96 (t2^3) (t3^2) (x^3) y (z^6)-96 (t2^5) (t3^2) (x^3) y (z^6)-32 (t2^7) (t3^2) (x^3) y (z^6)-96 (t2^2) (t3^3) (x^3) y (z^6)-288 (t2^4) (t3^3) (x^3) y (z^6)-288 (t2^6) (t3^3) (x^3) y (z^6)-96 (t2^8) (t3^3) (x^3) y (z^6)-96 t2 (t3^4) (x^3) y (z^6)-288 (t2^3) (t3^4) (x^3) y (z^6)-288 (t2^5) (t3^4) (x^3) y (z^6)-96 (t2^7) (t3^4) (x^3) y (z^6)-96 (t2^2) (t3^5) (x^3) y (z^6)-288 (t2^4) (t3^5) (x^3) y (z^6)-288 (t2^6) (t3^5) (x^3) y (z^6)-96 (t2^8) (t3^5) (x^3) y (z^6)-96 t2 (t3^6) (x^3) y (z^6)-288 (t2^3) (t3^6) (x^3) y (z^6)-288 (t2^5) (t3^6) (x^3) y (z^6)-96 (t2^7) (t3^6) (x^3) y (z^6)-32 (t2^2) (t3^7) (x^3) y (z^6)-96 (t2^4) (t3^7) (x^3) y (z^6)-96 (t2^6) (t3^7) (x^3) y (z^6)-32 (t2^8) (t3^7) (x^3) y (z^6)-32 t2 (t3^8) (x^3) y (z^6)-96 (t2^3) (t3^8) (x^3) y (z^6)-96 (t2^5) (t3^8) (x^3) y (z^6)-32 (t2^7) (t3^8) (x^3) y (z^6)-16 (t2^2) t3 (x^4) y (z^6)-48 (t2^4) t3 (x^4) y (z^6)-48 (t2^6) t3 (x^4) y (z^6)-16 (t2^8) t3 (x^4) y (z^6)-16 t2 (t3^2) (x^4) y (z^6)-48 (t2^3) (t3^2) (x^4) y (z^6)-48 (t2^5) (t3^2) (x^4) y (z^6)-16 (t2^7) (t3^2) (x^4) y (z^6)-48 (t2^2) (t3^3) (x^4) y (z^6)-144 (t2^4) (t3^3) (x^4) y (z^6)-144 (t2^6) (t3^3) (x^4) y (z^6)-48 (t2^8) (t3^3) (x^4) y (z^6)-48 t2 (t3^4) (x^4) y (z^6)-144 (t2^3) (t3^4) (x^4) y (z^6)-144 (t2^5) (t3^4) (x^4) y (z^6)-48 (t2^7) (t3^4) (x^4) y (z^6)-48 (t2^2) (t3^5) (x^4) y (z^6)-144 (t2^4) (t3^5) (x^4) y (z^6)-144 (t2^6) (t3^5) (x^4) y (z^6)-48 (t2^8) (t3^5) (x^4) y (z^6)-48 t2 (t3^6) (x^4) y (z^6)-144 (t2^3) (t3^6) (x^4) y (z^6)-144 (t2^5) (t3^6) (x^4) y (z^6)-48 (t2^7) (t3^6) (x^4) y (z^6)-16 (t2^2) (t3^7) (x^4) y (z^6)-48 (t2^4) (t3^7) (x^4) y (z^6)-48 (t2^6) (t3^7) (x^4) y (z^6)-16 (t2^8) (t3^7) (x^4) y (z^6)-16 t2 (t3^8) (x^4) y (z^6)-48 (t2^3) (t3^8) (x^4) y (z^6)-48 (t2^5) (t3^8) (x^4) y (z^6)-16 (t2^7) (t3^8) (x^4) y (z^6)-36 (y^2) (z^6)-192 (t2^2) (y^2) (z^6)-360 (t2^4) (y^2) (z^6)-288 (t2^6) (y^2) (z^6)-84 (t2^8) (y^2) (z^6)-48 t2 t3 (y^2) (z^6)-144 (t2^3) t3 (y^2) (z^6)-144 (t2^5) t3 (y^2) (z^6)-48 (t2^7) t3 (y^2) (z^6)-192 (t3^2) (y^2) (z^6)-912 (t2^2) (t3^2) (y^2) (z^6)-1584 (t2^4) (t3^2) (y^2) (z^6)-1200 (t2^6) (t3^2) (y^2) (z^6)-336 (t2^8) (t3^2) (y^2) (z^6)-144 t2 (t3^3) (y^2) (z^6)-432 (t2^3) (t3^3) (y^2) (z^6)-432 (t2^5) (t3^3) (y^2) (z^6)-144 (t2^7) (t3^3) (y^2) (z^6)-360 (t3^4) (y^2) (z^6)-1584 (t2^2) (t3^4) (y^2) (z^6)-2592 (t2^4) (t3^4) (y^2) (z^6)-1872 (t2^6) (t3^4) (y^2) (z^6)-504 (t2^8) (t3^4) (y^2) (z^6)-144 t2 (t3^5) (y^2) (z^6)-432 (t2^3) (t3^5) (y^2) (z^6)-432 (t2^5) (t3^5) (y^2) (z^6)-144 (t2^7) (t3^5) (y^2) (z^6)-288 (t3^6) (y^2) (z^6)-1200 (t2^2) (t3^6) (y^2) (z^6)-1872 (t2^4) (t3^6) (y^2) (z^6)-1296 (t2^6) (t3^6) (y^2) (z^6)-336 (t2^8) (t3^6) (y^2) (z^6)-48 t2 (t3^7) (y^2) (z^6)-144 (t2^3) (t3^7) (y^2) (z^6)-144 (t2^5) (t3^7) (y^2) (z^6)-48 (t2^7) (t3^7) (y^2) (z^6)-84 (t3^8) (y^2) (z^6)-336 (t2^2) (t3^8) (y^2) (z^6)-504 (t2^4) (t3^8) (y^2) (z^6)-336 (t2^6) (t3^8) (y^2) (z^6)-84 (t2^8) (t3^8) (y^2) (z^6)-192 x (y^2) (z^6)-560 (t2^2) x (y^2) (z^6)-528 (t2^4) x (y^2) (z^6)-144 (t2^6) x (y^2) (z^6)+16 (t2^8) x (y^2) (z^6)+208 t2 t3 x (y^2) (z^6)+624 (t2^3) t3 x (y^2) (z^6)+624 (t2^5) t3 x (y^2) (z^6)+208 (t2^7) t3 x (y^2) (z^6)-560 (t3^2) x (y^2) (z^6)-1616 (t2^2) (t3^2) x (y^2) (z^6)-1488 (t2^4) (t3^2) x (y^2) (z^6)-368 (t2^6) (t3^2) x (y^2) (z^6)+64 (t2^8) (t3^2) x (y^2) (z^6)+624 t2 (t3^3) x (y^2) (z^6)+1872 (t2^3) (t3^3) x (y^2) (z^6)+1872 (t2^5) (t3^3) x (y^2) (z^6)+624 (t2^7) (t3^3) x (y^2) (z^6)-528 (t3^4) x (y^2) (z^6)-1488 (t2^2) (t3^4) x (y^2) (z^6)-1296 (t2^4) (t3^4) x (y^2) (z^6)-240 (t2^6) (t3^4) x (y^2) (z^6)+96 (t2^8) (t3^4) x (y^2) (z^6)+624 t2 (t3^5) x (y^2) (z^6)+1872 (t2^3) (t3^5) x (y^2) (z^6)+1872 (t2^5) (t3^5) x (y^2) (z^6)+624 (t2^7) (t3^5) x (y^2) (z^6)-144 (t3^6) x (y^2) (z^6)-368 (t2^2) (t3^6) x (y^2) (z^6)-240 (t2^4) (t3^6) x (y^2) (z^6)+48 (t2^6) (t3^6) x (y^2) (z^6)+64 (t2^8) (t3^6) x (y^2) (z^6)+208 t2 (t3^7) x (y^2) (z^6)+624 (t2^3) (t3^7) x (y^2) (z^6)+624 (t2^5) (t3^7) x (y^2) (z^6)+208 (t2^7) (t3^7) x (y^2) (z^6)+16 (t3^8) x (y^2) (z^6)+64 (t2^2) (t3^8) x (y^2) (z^6)+96 (t2^4) (t3^8) x (y^2) (z^6)+64 (t2^6) (t3^8) x (y^2) (z^6)+16 (t2^8) (t3^8) x (y^2) (z^6)-40 (x^2) (y^2) (z^6)+32 (t2^2) (x^2) (y^2) (z^6)+336 (t2^4) (x^2) (y^2) (z^6)+416 (t2^6) (x^2) (y^2) (z^6)+152 (t2^8) (x^2) (y^2) (z^6)+192 t2 t3 (x^2) (y^2) (z^6)+576 (t2^3) t3 (x^2) (y^2) (z^6)+576 (t2^5) t3 (x^2) (y^2) (z^6)+192 (t2^7) t3 (x^2) (y^2) (z^6)+32 (t3^2) (x^2) (y^2) (z^6)+704 (t2^2) (t3^2) (x^2) (y^2) (z^6)+1920 (t2^4) (t3^2) (x^2) (y^2) (z^6)+1856 (t2^6) (t3^2) (x^2) (y^2) (z^6)+608 (t2^8) (t3^2) (x^2) (y^2) (z^6)+576 t2 (t3^3) (x^2) (y^2) (z^6)+1728 (t2^3) (t3^3) (x^2) (y^2) (z^6)+1728 (t2^5) (t3^3) (x^2) (y^2) (z^6)+576 (t2^7) (t3^3) (x^2) (y^2) (z^6)+336 (t3^4) (x^2) (y^2) (z^6)+1920 (t2^2) (t3^4) (x^2) (y^2) (z^6)+3744 (t2^4) (t3^4) (x^2) (y^2) (z^6)+3072 (t2^6) (t3^4) (x^2) (y^2) (z^6)+912 (t2^8) (t3^4) (x^2) (y^2) (z^6)+576 t2 (t3^5) (x^2) (y^2) (z^6)+1728 (t2^3) (t3^5) (x^2) (y^2) (z^6)+1728 (t2^5) (t3^5) (x^2) (y^2) (z^6)+576 (t2^7) (t3^5) (x^2) (y^2) (z^6)+416 (t3^6) (x^2) (y^2) (z^6)+1856 (t2^2) (t3^6) (x^2) (y^2) (z^6)+3072 (t2^4) (t3^6) (x^2) (y^2) (z^6)+2240 (t2^6) (t3^6) (x^2) (y^2) (z^6)+608 (t2^8) (t3^6) (x^2) (y^2) (z^6)+192 t2 (t3^7) (x^2) (y^2) (z^6)+576 (t2^3) (t3^7) (x^2) (y^2) (z^6)+576 (t2^5) (t3^7) (x^2) (y^2) (z^6)+192 (t2^7) (t3^7) (x^2) (y^2) (z^6)+152 (t3^8) (x^2) (y^2) (z^6)+608 (t2^2) (t3^8) (x^2) (y^2) (z^6)+912 (t2^4) (t3^8) (x^2) (y^2) (z^6)+608 (t2^6) (t3^8) (x^2) (y^2) (z^6)+152 (t2^8) (t3^8) (x^2) (y^2) (z^6)+32 (x^3) (y^2) (z^6)+160 (t2^2) (x^3) (y^2) (z^6)+288 (t2^4) (x^3) (y^2) (z^6)+224 (t2^6) (x^3) (y^2) (z^6)+64 (t2^8) (x^3) (y^2) (z^6)+32 t2 t3 (x^3) (y^2) (z^6)+96 (t2^3) t3 (x^3) (y^2) (z^6)+96 (t2^5) t3 (x^3) (y^2) (z^6)+32 (t2^7) t3 (x^3) (y^2) (z^6)+160 (t3^2) (x^3) (y^2) (z^6)+736 (t2^2) (t3^2) (x^3) (y^2) (z^6)+1248 (t2^4) (t3^2) (x^3) (y^2) (z^6)+928 (t2^6) (t3^2) (x^3) (y^2) (z^6)+256 (t2^8) (t3^2) (x^3) (y^2) (z^6)+96 t2 (t3^3) (x^3) (y^2) (z^6)+288 (t2^3) (t3^3) (x^3) (y^2) (z^6)+288 (t2^5) (t3^3) (x^3) (y^2) (z^6)+96 (t2^7) (t3^3) (x^3) (y^2) (z^6)+288 (t3^4) (x^3) (y^2) (z^6)+1248 (t2^2) (t3^4) (x^3) (y^2) (z^6)+2016 (t2^4) (t3^4) (x^3) (y^2) (z^6)+1440 (t2^6) (t3^4) (x^3) (y^2) (z^6)+384 (t2^8) (t3^4) (x^3) (y^2) (z^6)+96 t2 (t3^5) (x^3) (y^2) (z^6)+288 (t2^3) (t3^5) (x^3) (y^2) (z^6)+288 (t2^5) (t3^5) (x^3) (y^2) (z^6)+96 (t2^7) (t3^5) (x^3) (y^2) (z^6)+224 (t3^6) (x^3) (y^2) (z^6)+928 (t2^2) (t3^6) (x^3) (y^2) (z^6)+1440 (t2^4) (t3^6) (x^3) (y^2) (z^6)+992 (t2^6) (t3^6) (x^3) (y^2) (z^6)+256 (t2^8) (t3^6) (x^3) (y^2) (z^6)+32 t2 (t3^7) (x^3) (y^2) (z^6)+96 (t2^3) (t3^7) (x^3) (y^2) (z^6)+96 (t2^5) (t3^7) (x^3) (y^2) (z^6)+32 (t2^7) (t3^7) (x^3) (y^2) (z^6)+64 (t3^8) (x^3) (y^2) (z^6)+256 (t2^2) (t3^8) (x^3) (y^2) (z^6)+384 (t2^4) (t3^8) (x^3) (y^2) (z^6)+256 (t2^6) (t3^8) (x^3) (y^2) (z^6)+64 (t2^8) (t3^8) (x^3) (y^2) (z^6)+12 (x^4) (y^2) (z^6)+48 (t2^2) (x^4) (y^2) (z^6)+72 (t2^4) (x^4) (y^2) (z^6)+48 (t2^6) (x^4) (y^2) (z^6)+12 (t2^8) (x^4) (y^2) (z^6)+48 (t3^2) (x^4) (y^2) (z^6)+192 (t2^2) (t3^2) (x^4) (y^2) (z^6)+288 (t2^4) (t3^2) (x^4) (y^2) (z^6)+192 (t2^6) (t3^2) (x^4) (y^2) (z^6)+48 (t2^8) (t3^2) (x^4) (y^2) (z^6)+72 (t3^4) (x^4) (y^2) (z^6)+288 (t2^2) (t3^4) (x^4) (y^2) (z^6)+432 (t2^4) (t3^4) (x^4) (y^2) (z^6)+288 (t2^6) (t3^4) (x^4) (y^2) (z^6)+72 (t2^8) (t3^4) (x^4) (y^2) (z^6)+48 (t3^6) (x^4) (y^2) (z^6)+192 (t2^2) (t3^6) (x^4) (y^2) (z^6)+288 (t2^4) (t3^6) (x^4) (y^2) (z^6)+192 (t2^6) (t3^6) (x^4) (y^2) (z^6)+48 (t2^8) (t3^6) (x^4) (y^2) (z^6)+12 (t3^8) (x^4) (y^2) (z^6)+48 (t2^2) (t3^8) (x^4) (y^2) (z^6)+72 (t2^4) (t3^8) (x^4) (y^2) (z^6)+48 (t2^6) (t3^8) (x^4) (y^2) (z^6)+12 (t2^8) (t3^8) (x^4) (y^2) (z^6)-208 (t2^2) t3 (y^3) (z^6)-624 (t2^4) t3 (y^3) (z^6)-624 (t2^6) t3 (y^3) (z^6)-208 (t2^8) t3 (y^3) (z^6)-208 t2 (t3^2) (y^3) (z^6)-624 (t2^3) (t3^2) (y^3) (z^6)-624 (t2^5) (t3^2) (y^3) (z^6)-208 (t2^7) (t3^2) (y^3) (z^6)-624 (t2^2) (t3^3) (y^3) (z^6)-1872 (t2^4) (t3^3) (y^3) (z^6)-1872 (t2^6) (t3^3) (y^3) (z^6)-624 (t2^8) (t3^3) (y^3) (z^6)-624 t2 (t3^4) (y^3) (z^6)-1872 (t2^3) (t3^4) (y^3) (z^6)-1872 (t2^5) (t3^4) (y^3) (z^6)-624 (t2^7) (t3^4) (y^3) (z^6)-624 (t2^2) (t3^5) (y^3) (z^6)-1872 (t2^4) (t3^5) (y^3) (z^6)-1872 (t2^6) (t3^5) (y^3) (z^6)-624 (t2^8) (t3^5) (y^3) (z^6)-624 t2 (t3^6) (y^3) (z^6)-1872 (t2^3) (t3^6) (y^3) (z^6)-1872 (t2^5) (t3^6) (y^3) (z^6)-624 (t2^7) (t3^6) (y^3) (z^6)-208 (t2^2) (t3^7) (y^3) (z^6)-624 (t2^4) (t3^7) (y^3) (z^6)-624 (t2^6) (t3^7) (y^3) (z^6)-208 (t2^8) (t3^7) (y^3) (z^6)-208 t2 (t3^8) (y^3) (z^6)-624 (t2^3) (t3^8) (y^3) (z^6)-624 (t2^5) (t3^8) (y^3) (z^6)-208 (t2^7) (t3^8) (y^3) (z^6)-288 (t2^2) t3 x (y^3) (z^6)-864 (t2^4) t3 x (y^3) (z^6)-864 (t2^6) t3 x (y^3) (z^6)-288 (t2^8) t3 x (y^3) (z^6)-288 t2 (t3^2) x (y^3) (z^6)-864 (t2^3) (t3^2) x (y^3) (z^6)-864 (t2^5) (t3^2) x (y^3) (z^6)-288 (t2^7) (t3^2) x (y^3) (z^6)-864 (t2^2) (t3^3) x (y^3) (z^6)-2592 (t2^4) (t3^3) x (y^3) (z^6)-2592 (t2^6) (t3^3) x (y^3) (z^6)-864 (t2^8) (t3^3) x (y^3) (z^6)-864 t2 (t3^4) x (y^3) (z^6)-2592 (t2^3) (t3^4) x (y^3) (z^6)-2592 (t2^5) (t3^4) x (y^3) (z^6)-864 (t2^7) (t3^4) x (y^3) (z^6)-864 (t2^2) (t3^5) x (y^3) (z^6)-2592 (t2^4) (t3^5) x (y^3) (z^6)-2592 (t2^6) (t3^5) x (y^3) (z^6)-864 (t2^8) (t3^5) x (y^3) (z^6)-864 t2 (t3^6) x (y^3) (z^6)-2592 (t2^3) (t3^6) x (y^3) (z^6)-2592 (t2^5) (t3^6) x (y^3) (z^6)-864 (t2^7) (t3^6) x (y^3) (z^6)-288 (t2^2) (t3^7) x (y^3) (z^6)-864 (t2^4) (t3^7) x (y^3) (z^6)-864 (t2^6) (t3^7) x (y^3) (z^6)-288 (t2^8) (t3^7) x (y^3) (z^6)-288 t2 (t3^8) x (y^3) (z^6)-864 (t2^3) (t3^8) x (y^3) (z^6)-864 (t2^5) (t3^8) x (y^3) (z^6)-288 (t2^7) (t3^8) x (y^3) (z^6)-32 (t2^2) t3 (x^2) (y^3) (z^6)-96 (t2^4) t3 (x^2) (y^3) (z^6)-96 (t2^6) t3 (x^2) (y^3) (z^6)-32 (t2^8) t3 (x^2) (y^3) (z^6)-32 t2 (t3^2) (x^2) (y^3) (z^6)-96 (t2^3) (t3^2) (x^2) (y^3) (z^6)-96 (t2^5) (t3^2) (x^2) (y^3) (z^6)-32 (t2^7) (t3^2) (x^2) (y^3) (z^6)-96 (t2^2) (t3^3) (x^2) (y^3) (z^6)-288 (t2^4) (t3^3) (x^2) (y^3) (z^6)-288 (t2^6) (t3^3) (x^2) (y^3) (z^6)-96 (t2^8) (t3^3) (x^2) (y^3) (z^6)-96 t2 (t3^4) (x^2) (y^3) (z^6)-288 (t2^3) (t3^4) (x^2) (y^3) (z^6)-288 (t2^5) (t3^4) (x^2) (y^3) (z^6)-96 (t2^7) (t3^4) (x^2) (y^3) (z^6)-96 (t2^2) (t3^5) (x^2) (y^3) (z^6)-288 (t2^4) (t3^5) (x^2) (y^3) (z^6)-288 (t2^6) (t3^5) (x^2) (y^3) (z^6)-96 (t2^8) (t3^5) (x^2) (y^3) (z^6)-96 t2 (t3^6) (x^2) (y^3) (z^6)-288 (t2^3) (t3^6) (x^2) (y^3) (z^6)-288 (t2^5) (t3^6) (x^2) (y^3) (z^6)-96 (t2^7) (t3^6) (x^2) (y^3) (z^6)-32 (t2^2) (t3^7) (x^2) (y^3) (z^6)-96 (t2^4) (t3^7) (x^2) (y^3) (z^6)-96 (t2^6) (t3^7) (x^2) (y^3) (z^6)-32 (t2^8) (t3^7) (x^2) (y^3) (z^6)-32 t2 (t3^8) (x^2) (y^3) (z^6)-96 (t2^3) (t3^8) (x^2) (y^3) (z^6)-96 (t2^5) (t3^8) (x^2) (y^3) (z^6)-32 (t2^7) (t3^8) (x^2) (y^3) (z^6)+16 (y^4) (z^6)+112 (t2^2) (y^4) (z^6)+240 (t2^4) (y^4) (z^6)+208 (t2^6) (y^4) (z^6)+64 (t2^8) (y^4) (z^6)+48 t2 t3 (y^4) (z^6)+144 (t2^3) t3 (y^4) (z^6)+144 (t2^5) t3 (y^4) (z^6)+48 (t2^7) t3 (y^4) (z^6)+112 (t3^2) (y^4) (z^6)+592 (t2^2) (t3^2) (y^4) (z^6)+1104 (t2^4) (t3^2) (y^4) (z^6)+880 (t2^6) (t3^2) (y^4) (z^6)+256 (t2^8) (t3^2) (y^4) (z^6)+144 t2 (t3^3) (y^4) (z^6)+432 (t2^3) (t3^3) (y^4) (z^6)+432 (t2^5) (t3^3) (y^4) (z^6)+144 (t2^7) (t3^3) (y^4) (z^6)+240 (t3^4) (y^4) (z^6)+1104 (t2^2) (t3^4) (y^4) (z^6)+1872 (t2^4) (t3^4) (y^4) (z^6)+1392 (t2^6) (t3^4) (y^4) (z^6)+384 (t2^8) (t3^4) (y^4) (z^6)+144 t2 (t3^5) (y^4) (z^6)+432 (t2^3) (t3^5) (y^4) (z^6)+432 (t2^5) (t3^5) (y^4) (z^6)+144 (t2^7) (t3^5) (y^4) (z^6)+208 (t3^6) (y^4) (z^6)+880 (t2^2) (t3^6) (y^4) (z^6)+1392 (t2^4) (t3^6) (y^4) (z^6)+976 (t2^6) (t3^6) (y^4) (z^6)+256 (t2^8) (t3^6) (y^4) (z^6)+48 t2 (t3^7) (y^4) (z^6)+144 (t2^3) (t3^7) (y^4) (z^6)+144 (t2^5) (t3^7) (y^4) (z^6)+48 (t2^7) (t3^7) (y^4) (z^6)+64 (t3^8) (y^4) (z^6)+256 (t2^2) (t3^8) (y^4) (z^6)+384 (t2^4) (t3^8) (y^4) (z^6)+256 (t2^6) (t3^8) (y^4) (z^6)+64 (t2^8) (t3^8) (y^4) (z^6)+72 x (y^4) (z^6)+304 (t2^2) x (y^4) (z^6)+480 (t2^4) x (y^4) (z^6)+336 (t2^6) x (y^4) (z^6)+88 (t2^8) x (y^4) (z^6)+16 t2 t3 x (y^4) (z^6)+48 (t2^3) t3 x (y^4) (z^6)+48 (t2^5) t3 x (y^4) (z^6)+16 (t2^7) t3 x (y^4) (z^6)+304 (t3^2) x (y^4) (z^6)+1264 (t2^2) (t3^2) x (y^4) (z^6)+1968 (t2^4) (t3^2) x (y^4) (z^6)+1360 (t2^6) (t3^2) x (y^4) (z^6)+352 (t2^8) (t3^2) x (y^4) (z^6)+48 t2 (t3^3) x (y^4) (z^6)+144 (t2^3) (t3^3) x (y^4) (z^6)+144 (t2^5) (t3^3) x (y^4) (z^6)+48 (t2^7) (t3^3) x (y^4) (z^6)+480 (t3^4) x (y^4) (z^6)+1968 (t2^2) (t3^4) x (y^4) (z^6)+3024 (t2^4) (t3^4) x (y^4) (z^6)+2064 (t2^6) (t3^4) x (y^4) (z^6)+528 (t2^8) (t3^4) x (y^4) (z^6)+48 t2 (t3^5) x (y^4) (z^6)+144 (t2^3) (t3^5) x (y^4) (z^6)+144 (t2^5) (t3^5) x (y^4) (z^6)+48 (t2^7) (t3^5) x (y^4) (z^6)+336 (t3^6) x (y^4) (z^6)+1360 (t2^2) (t3^6) x (y^4) (z^6)+2064 (t2^4) (t3^6) x (y^4) (z^6)+1392 (t2^6) (t3^6) x (y^4) (z^6)+352 (t2^8) (t3^6) x (y^4) (z^6)+16 t2 (t3^7) x (y^4) (z^6)+48 (t2^3) (t3^7) x (y^4) (z^6)+48 (t2^5) (t3^7) x (y^4) (z^6)+16 (t2^7) (t3^7) x (y^4) (z^6)+88 (t3^8) x (y^4) (z^6)+352 (t2^2) (t3^8) x (y^4) (z^6)+528 (t2^4) (t3^8) x (y^4) (z^6)+352 (t2^6) (t3^8) x (y^4) (z^6)+88 (t2^8) (t3^8) x (y^4) (z^6)+12 (x^2) (y^4) (z^6)+48 (t2^2) (x^2) (y^4) (z^6)+72 (t2^4) (x^2) (y^4) (z^6)+48 (t2^6) (x^2) (y^4) (z^6)+12 (t2^8) (x^2) (y^4) (z^6)+48 (t3^2) (x^2) (y^4) (z^6)+192 (t2^2) (t3^2) (x^2) (y^4) (z^6)+288 (t2^4) (t3^2) (x^2) (y^4) (z^6)+192 (t2^6) (t3^2) (x^2) (y^4) (z^6)+48 (t2^8) (t3^2) (x^2) (y^4) (z^6)+72 (t3^4) (x^2) (y^4) (z^6)+288 (t2^2) (t3^4) (x^2) (y^4) (z^6)+432 (t2^4) (t3^4) (x^2) (y^4) (z^6)+288 (t2^6) (t3^4) (x^2) (y^4) (z^6)+72 (t2^8) (t3^4) (x^2) (y^4) (z^6)+48 (t3^6) (x^2) (y^4) (z^6)+192 (t2^2) (t3^6) (x^2) (y^4) (z^6)+288 (t2^4) (t3^6) (x^2) (y^4) (z^6)+192 (t2^6) (t3^6) (x^2) (y^4) (z^6)+48 (t2^8) (t3^6) (x^2) (y^4) (z^6)+12 (t3^8) (x^2) (y^4) (z^6)+48 (t2^2) (t3^8) (x^2) (y^4) (z^6)+72 (t2^4) (t3^8) (x^2) (y^4) (z^6)+48 (t2^6) (t3^8) (x^2) (y^4) (z^6)+12 (t2^8) (t3^8) (x^2) (y^4) (z^6)-16 (t2^2) t3 (y^5) (z^6)-48 (t2^4) t3 (y^5) (z^6)-48 (t2^6) t3 (y^5) (z^6)-16 (t2^8) t3 (y^5) (z^6)-16 t2 (t3^2) (y^5) (z^6)-48 (t2^3) (t3^2) (y^5) (z^6)-48 (t2^5) (t3^2) (y^5) (z^6)-16 (t2^7) (t3^2) (y^5) (z^6)-48 (t2^2) (t3^3) (y^5) (z^6)-144 (t2^4) (t3^3) (y^5) (z^6)-144 (t2^6) (t3^3) (y^5) (z^6)-48 (t2^8) (t3^3) (y^5) (z^6)-48 t2 (t3^4) (y^5) (z^6)-144 (t2^3) (t3^4) (y^5) (z^6)-144 (t2^5) (t3^4) (y^5) (z^6)-48 (t2^7) (t3^4) (y^5) (z^6)-48 (t2^2) (t3^5) (y^5) (z^6)-144 (t2^4) (t3^5) (y^5) (z^6)-144 (t2^6) (t3^5) (y^5) (z^6)-48 (t2^8) (t3^5) (y^5) (z^6)-48 t2 (t3^6) (y^5) (z^6)-144 (t2^3) (t3^6) (y^5) (z^6)-144 (t2^5) (t3^6) (y^5) (z^6)-48 (t2^7) (t3^6) (y^5) (z^6)-16 (t2^2) (t3^7) (y^5) (z^6)-48 (t2^4) (t3^7) (y^5) (z^6)-48 (t2^6) (t3^7) (y^5) (z^6)-16 (t2^8) (t3^7) (y^5) (z^6)-16 t2 (t3^8) (y^5) (z^6)-48 (t2^3) (t3^8) (y^5) (z^6)-48 (t2^5) (t3^8) (y^5) (z^6)-16 (t2^7) (t3^8) (y^5) (z^6)+4 (y^6) (z^6)+16 (t2^2) (y^6) (z^6)+24 (t2^4) (y^6) (z^6)+16 (t2^6) (y^6) (z^6)+4 (t2^8) (y^6) (z^6)+16 (t3^2) (y^6) (z^6)+64 (t2^2) (t3^2) (y^6) (z^6)+96 (t2^4) (t3^2) (y^6) (z^6)+64 (t2^6) (t3^2) (y^6) (z^6)+16 (t2^8) (t3^2) (y^6) (z^6)+24 (t3^4) (y^6) (z^6)+96 (t2^2) (t3^4) (y^6) (z^6)+144 (t2^4) (t3^4) (y^6) (z^6)+96 (t2^6) (t3^4) (y^6) (z^6)+24 (t2^8) (t3^4) (y^6) (z^6)+16 (t3^6) (y^6) (z^6)+64 (t2^2) (t3^6) (y^6) (z^6)+96 (t2^4) (t3^6) (y^6) (z^6)+64 (t2^6) (t3^6) (y^6) (z^6)+16 (t2^8) (t3^6) (y^6) (z^6)+4 (t3^8) (y^6) (z^6)+16 (t2^2) (t3^8) (y^6) (z^6)+24 (t2^4) (t3^8) (y^6) (z^6)+16 (t2^6) (t3^8) (y^6) (z^6)+4 (t2^8) (t3^8) (y^6) (z^6)-27 (z^8)-108 (t2^2) (z^8)-162 (t2^4) (z^8)-108 (t2^6) (z^8)-27 (t2^8) (z^8)-108 (t3^2) (z^8)-432 (t2^2) (t3^2) (z^8)-648 (t2^4) (t3^2) (z^8)-432 (t2^6) (t3^2) (z^8)-108 (t2^8) (t3^2) (z^8)-162 (t3^4) (z^8)-648 (t2^2) (t3^4) (z^8)-972 (t2^4) (t3^4) (z^8)-648 (t2^6) (t3^4) (z^8)-162 (t2^8) (t3^4) (z^8)-108 (t3^6) (z^8)-432 (t2^2) (t3^6) (z^8)-648 (t2^4) (t3^6) (z^8)-432 (t2^6) (t3^6) (z^8)-108 (t2^8) (t3^6) (z^8)-27 (t3^8) (z^8)-108 (t2^2) (t3^8) (z^8)-162 (t2^4) (t3^8) (z^8)-108 (t2^6) (t3^8) (z^8)-27 (t2^8) (t3^8) (z^8)+18 (x^2) (z^8)+72 (t2^2) (x^2) (z^8)+108 (t2^4) (x^2) (z^8)+72 (t2^6) (x^2) (z^8)+18 (t2^8) (x^2) (z^8)+72 (t3^2) (x^2) (z^8)+288 (t2^2) (t3^2) (x^2) (z^8)+432 (t2^4) (t3^2) (x^2) (z^8)+288 (t2^6) (t3^2) (x^2) (z^8)+72 (t2^8) (t3^2) (x^2) (z^8)+108 (t3^4) (x^2) (z^8)+432 (t2^2) (t3^4) (x^2) (z^8)+648 (t2^4) (t3^4) (x^2) (z^8)+432 (t2^6) (t3^4) (x^2) (z^8)+108 (t2^8) (t3^4) (x^2) (z^8)+72 (t3^6) (x^2) (z^8)+288 (t2^2) (t3^6) (x^2) (z^8)+432 (t2^4) (t3^6) (x^2) (z^8)+288 (t2^6) (t3^6) (x^2) (z^8)+72 (t2^8) (t3^6) (x^2) (z^8)+18 (t3^8) (x^2) (z^8)+72 (t2^2) (t3^8) (x^2) (z^8)+108 (t2^4) (t3^8) (x^2) (z^8)+72 (t2^6) (t3^8) (x^2) (z^8)+18 (t2^8) (t3^8) (x^2) (z^8)-8 (x^3) (z^8)-32 (t2^2) (x^3) (z^8)-48 (t2^4) (x^3) (z^8)-32 (t2^6) (x^3) (z^8)-8 (t2^8) (x^3) (z^8)-32 (t3^2) (x^3) (z^8)-128 (t2^2) (t3^2) (x^3) (z^8)-192 (t2^4) (t3^2) (x^3) (z^8)-128 (t2^6) (t3^2) (x^3) (z^8)-32 (t2^8) (t3^2) (x^3) (z^8)-48 (t3^4) (x^3) (z^8)-192 (t2^2) (t3^4) (x^3) (z^8)-288 (t2^4) (t3^4) (x^3) (z^8)-192 (t2^6) (t3^4) (x^3) (z^8)-48 (t2^8) (t3^4) (x^3) (z^8)-32 (t3^6) (x^3) (z^8)-128 (t2^2) (t3^6) (x^3) (z^8)-192 (t2^4) (t3^6) (x^3) (z^8)-128 (t2^6) (t3^6) (x^3) (z^8)-32 (t2^8) (t3^6) (x^3) (z^8)-8 (t3^8) (x^3) (z^8)-32 (t2^2) (t3^8) (x^3) (z^8)-48 (t2^4) (t3^8) (x^3) (z^8)-32 (t2^6) (t3^8) (x^3) (z^8)-8 (t2^8) (t3^8) (x^3) (z^8)+(x^4) (z^8)+4 (t2^2) (x^4) (z^8)+6 (t2^4) (x^4) (z^8)+4 (t2^6) (x^4) (z^8)+(t2^8) (x^4) (z^8)+4 (t3^2) (x^4) (z^8)+16 (t2^2) (t3^2) (x^4) (z^8)+24 (t2^4) (t3^2) (x^4) (z^8)+16 (t2^6) (t3^2) (x^4) (z^8)+4 (t2^8) (t3^2) (x^4) (z^8)+6 (t3^4) (x^4) (z^8)+24 (t2^2) (t3^4) (x^4) (z^8)+36 (t2^4) (t3^4) (x^4) (z^8)+24 (t2^6) (t3^4) (x^4) (z^8)+6 (t2^8) (t3^4) (x^4) (z^8)+4 (t3^6) (x^4) (z^8)+16 (t2^2) (t3^6) (x^4) (z^8)+24 (t2^4) (t3^6) (x^4) (z^8)+16 (t2^6) (t3^6) (x^4) (z^8)+4 (t2^8) (t3^6) (x^4) (z^8)+(t3^8) (x^4) (z^8)+4 (t2^2) (t3^8) (x^4) (z^8)+6 (t2^4) (t3^8) (x^4) (z^8)+4 (t2^6) (t3^8) (x^4) (z^8)+(t2^8) (t3^8) (x^4) (z^8)+18 (y^2) (z^8)+72 (t2^2) (y^2) (z^8)+108 (t2^4) (y^2) (z^8)+72 (t2^6) (y^2) (z^8)+18 (t2^8) (y^2) (z^8)+72 (t3^2) (y^2) (z^8)+288 (t2^2) (t3^2) (y^2) (z^8)+432 (t2^4) (t3^2) (y^2) (z^8)+288 (t2^6) (t3^2) (y^2) (z^8)+72 (t2^8) (t3^2) (y^2) (z^8)+108 (t3^4) (y^2) (z^8)+432 (t2^2) (t3^4) (y^2) (z^8)+648 (t2^4) (t3^4) (y^2) (z^8)+432 (t2^6) (t3^4) (y^2) (z^8)+108 (t2^8) (t3^4) (y^2) (z^8)+72 (t3^6) (y^2) (z^8)+288 (t2^2) (t3^6) (y^2) (z^8)+432 (t2^4) (t3^6) (y^2) (z^8)+288 (t2^6) (t3^6) (y^2) (z^8)+72 (t2^8) (t3^6) (y^2) (z^8)+18 (t3^8) (y^2) (z^8)+72 (t2^2) (t3^8) (y^2) (z^8)+108 (t2^4) (t3^8) (y^2) (z^8)+72 (t2^6) (t3^8) (y^2) (z^8)+18 (t2^8) (t3^8) (y^2) (z^8)+24 x (y^2) (z^8)+96 (t2^2) x (y^2) (z^8)+144 (t2^4) x (y^2) (z^8)+96 (t2^6) x (y^2) (z^8)+24 (t2^8) x (y^2) (z^8)+96 (t3^2) x (y^2) (z^8)+384 (t2^2) (t3^2) x (y^2) (z^8)+576 (t2^4) (t3^2) x (y^2) (z^8)+384 (t2^6) (t3^2) x (y^2) (z^8)+96 (t2^8) (t3^2) x (y^2) (z^8)+144 (t3^4) x (y^2) (z^8)+576 (t2^2) (t3^4) x (y^2) (z^8)+864 (t2^4) (t3^4) x (y^2) (z^8)+576 (t2^6) (t3^4) x (y^2) (z^8)+144 (t2^8) (t3^4) x (y^2) (z^8)+96 (t3^6) x (y^2) (z^8)+384 (t2^2) (t3^6) x (y^2) (z^8)+576 (t2^4) (t3^6) x (y^2) (z^8)+384 (t2^6) (t3^6) x (y^2) (z^8)+96 (t2^8) (t3^6) x (y^2) (z^8)+24 (t3^8) x (y^2) (z^8)+96 (t2^2) (t3^8) x (y^2) (z^8)+144 (t2^4) (t3^8) x (y^2) (z^8)+96 (t2^6) (t3^8) x (y^2) (z^8)+24 (t2^8) (t3^8) x (y^2) (z^8)+2 (x^2) (y^2) (z^8)+8 (t2^2) (x^2) (y^2) (z^8)+12 (t2^4) (x^2) (y^2) (z^8)+8 (t2^6) (x^2) (y^2) (z^8)+2 (t2^8) (x^2) (y^2) (z^8)+8 (t3^2) (x^2) (y^2) (z^8)+32 (t2^2) (t3^2) (x^2) (y^2) (z^8)+48 (t2^4) (t3^2) (x^2) (y^2) (z^8)+32 (t2^6) (t3^2) (x^2) (y^2) (z^8)+8 (t2^8) (t3^2) (x^2) (y^2) (z^8)+12 (t3^4) (x^2) (y^2) (z^8)+48 (t2^2) (t3^4) (x^2) (y^2) (z^8)+72 (t2^4) (t3^4) (x^2) (y^2) (z^8)+48 (t2^6) (t3^4) (x^2) (y^2) (z^8)+12 (t2^8) (t3^4) (x^2) (y^2) (z^8)+8 (t3^6) (x^2) (y^2) (z^8)+32 (t2^2) (t3^6) (x^2) (y^2) (z^8)+48 (t2^4) (t3^6) (x^2) (y^2) (z^8)+32 (t2^6) (t3^6) (x^2) (y^2) (z^8)+8 (t2^8) (t3^6) (x^2) (y^2) (z^8)+2 (t3^8) (x^2) (y^2) (z^8)+8 (t2^2) (t3^8) (x^2) (y^2) (z^8)+12 (t2^4) (t3^8) (x^2) (y^2) (z^8)+8 (t2^6) (t3^8) (x^2) (y^2) (z^8)+2 (t2^8) (t3^8) (x^2) (y^2) (z^8)+(y^4) (z^8)+4 (t2^2) (y^4) (z^8)+6 (t2^4) (y^4) (z^8)+4 (t2^6) (y^4) (z^8)+(t2^8) (y^4) (z^8)+4 (t3^2) (y^4) (z^8)+16 (t2^2) (t3^2) (y^4) (z^8)+24 (t2^4) (t3^2) (y^4) (z^8)+16 (t2^6) (t3^2) (y^4) (z^8)+4 (t2^8) (t3^2) (y^4) (z^8)+6 (t3^4) (y^4) (z^8)+24 (t2^2) (t3^4) (y^4) (z^8)+36 (t2^4) (t3^4) (y^4) (z^8)+24 (t2^6) (t3^4) (y^4) (z^8)+6 (t2^8) (t3^4) (y^4) (z^8)+4 (t3^6) (y^4) (z^8)+16 (t2^2) (t3^6) (y^4) (z^8)+24 (t2^4) (t3^6) (y^4) (z^8)+16 (t2^6) (t3^6) (y^4) (z^8)+4 (t2^8) (t3^6) (y^4) (z^8)+(t3^8) (y^4) (z^8)+4 (t2^2) (t3^8) (y^4) (z^8)+6 (t2^4) (t3^8) (y^4) (z^8)+4 (t2^6) (t3^8) (y^4) (z^8)+(t2^8) (t3^8) (y^4) (z^8) == 0 , 
{x,-w,w}, {y,-w,w}, {z,0,h}, PlotPoints->pp, ImageSize->700 ], 
{{t2, N[Sqrt[3]]},-10,10},{{t3, -N[Sqrt[3]]},-10,10},{{w,3},.1,10}, {{h,10},.1,20}, {pp, 100} ]

{c10,c20,c30} = Factor[Factor[Factor[Factor[ {c1,c2,c3} /. cSubs] /. r2RSubs] /. DRSubs] //. tSubsSp] /. Z-> z^2

{D10,D20,D30} = Factor[Factor[Factor[Factor[ {D1,D2,D3} /. cSubs] /. r2RSubs] /. DRSubs] //. tSubsSp] /. Z-> z^2

{A0,B0,C0} = Factor[ ArcSin[Sqrt[{D10,D20,D30}]/2] ]

{α0,β0,γ0} = Factor[ ArcCos[{c10,c20,c30}] ]

Factor[ α0 + β0 + C0 - 2 Pi + W ]

Manipulate[ 
ContourPlot3D[ 

-2 π+W+ArcCos[(1-(t2^2)+4 t2 t3-(t3^2)+(t2^2) (t3^2)-2 x+2 (t2^2) (t3^2) x+(x^2)+(t2^2) (x^2)+(t3^2) (x^2)+(t2^2) (t3^2) (x^2)-2 t2 y-2 t3 y-2 (t2^2) t3 y-2 t2 (t3^2) y+(y^2)+(t2^2) (y^2)+(t3^2) (y^2)+(t2^2) (t3^2) (y^2)+(z^2)+(t2^2) (z^2)+(t3^2) (z^2)+(t2^2) (t3^2) (z^2))/((1+(t2^2)) (1+(t3^2)) (Sqrt[((1+(t2^2)-2 x+2 (t2^2) x+(x^2)+(t2^2) (x^2)-4 t2 y+(y^2)+(t2^2) (y^2)+(z^2)+(t2^2) (z^2))/(1+(t2^2)))]) (Sqrt[((1+(t3^2)-2 x+2 (t3^2) x+(x^2)+(t3^2) (x^2)-4 t3 y+(y^2)+(t3^2) (y^2)+(z^2)+(t3^2) (z^2))/(1+(t3^2)))]))]+ArcCos[(1-(t2^2)-8 t2 t3-6 (t3^2)+6 (t2^2) (t3^2)+8 t2 (t3^3)+(t3^4)-(t2^2) (t3^4)-2 x+4 t2 t3 x+4 t2 (t3^3) x+2 (t3^4) x+(x^2)+(t2^2) (x^2)+2 (t3^2) (x^2)+2 (t2^2) (t3^2) (x^2)+(t3^4) (x^2)+(t2^2) (t3^4) (x^2)+2 t2 y-4 (t2^2) t3 y-4 (t2^2) (t3^3) y-2 t2 (t3^4) y+(y^2)+(t2^2) (y^2)+2 (t3^2) (y^2)+2 (t2^2) (t3^2) (y^2)+(t3^4) (y^2)+(t2^2) (t3^4) (y^2)+(z^2)+(t2^2) (z^2)+2 (t3^2) (z^2)+2 (t2^2) (t3^2) (z^2)+(t3^4) (z^2)+(t2^2) (t3^4) (z^2))/((1+(t2^2)) (((1+(t3^2)))^2) (Sqrt[((1+(t3^2)-2 x+2 (t3^2) x+(x^2)+(t3^2) (x^2)-4 t3 y+(y^2)+(t3^2) (y^2)+(z^2)+(t3^2) (z^2))/(1+(t3^2)))]) √((1/((1+(t2^2)) (1+(t3^2))))(1+(t2^2)+(t3^2)+(t2^2) (t3^2)-2 x+2 (t2^2) x+8 t2 t3 x+2 (t3^2) x-2 (t2^2) (t3^2) x+(x^2)+(t2^2) (x^2)+(t3^2) (x^2)+(t2^2) (t3^2) (x^2)+4 t2 y+4 t3 y-4 (t2^2) t3 y-4 t2 (t3^2) y+(y^2)+(t2^2) (y^2)+(t3^2) (y^2)+(t2^2) (t3^2) (y^2)+(z^2)+(t2^2) (z^2)+(t3^2) (z^2)+(t2^2) (t3^2) (z^2))))]+ArcSin[(Sqrt[((((-2 t2-t3+(t2^2) t3))^2)/((((1+(t2^2)))^2) (1+(t3^2))))])]

 == 0, 
{x,-w,w}, {y,-w,w}, {z,0,h}, PlotRange->{{-w,w},{-w,w},{0,h}} ] ,
{{t2, N[Sqrt[3]]},-10,10}, {{t3, -N[Sqrt[3]]},-10,10},{{W,0},-1,1},  {{w,1},.1,10}, {{h,.5},.1,10}]