~v300 200
y#hYWm]hV\b\Dlg[D\Xj 
 yzw$PSSjTgMNRWWRZ]YdTQ 
 ~w178 4 393 664 0 415 0 8 ~f? 14 12 10
? 2 1 1 0 ? ? ? "Arial" ? ? ? 0 ? 0 0
"Times" 12 ? ? 7 0 c n 105 0 0 0 k 288
i""
? 1 26177 26178 26115 26178 1 1 1 1 0 0
0 0 -1 0 1 -1 -1 -1 -1 -1 0
1 1 0 2 0 ? ? ? ? ? ? ? ? 
~Q
]|Expr|[#b @`bb#_b#_b#_})-# b'4" *|: ;bP:&c0!)TLS Circle Fitting|
  | ,HGauss,MNewton Method,I}% b!( b"0 b#8 b$@ b%H!WW}]|[~p1
0 ~Ie(x,y,X_k,Y_k)~p0
1 ~V?f0 (Gauss)~p0
1 ~V?f0 (F)~p0
1 ~V?f0 (J)~p0
1 ~V?f0 (r)~p0
1 ~V?f0 (d)~p0
1 ~V?f256 (sin)~p0
1 ~V?f257 (cos)~p0
1 ~V?f0 (Objective)~p0
1 ~V?v0 (Iterations)~p0
1 ~V?v0 (Radius)~p0
1 ~V?v0 (Center)~p0
1 ~V?v0 ('q)~p0
1 ~V?v0 (y)~p0
1 ~V?v0 (x)~p0
1 ~V?v0 (k)~p0
1 ~V?c0 (Y)~p0
1 ~V?c0 (X)~p0
1 ~V?c0 (n)~p0
1 ~V?c0 (m)~p0
1 ~V?c0 ('e)~p0
1 ~V?c1 ('p)~p0
1 ~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})!# b$@`f }["! `f#}) # b$@|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW})!# b$@" *|: ;bP8&c0!*data|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}}}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
0 ~A(X=(5;10;7;9;2;-1;0;-1))~p0
1 ~d~A(Y=(-3;3;5;9;8;7;3;-1))~p0
255 ~d~Q
]|Expr|[#b @`bb#_b#_b#_})!# b%#[&! )b S# b%#" *|: ;bP8&c0!*Neither|
  | vertical nor horizontal residuals are meaningful for a circle|
  |,N  The TLS residual is the radial distance from the data point|
  | to the circle,N }& b!( b"0 b#8 b$@ b%H b&P!WW}) # b%#|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}) # b%#}& b!( b"0 b#8 b$@ b%H b&P!WW}|
  |) # b%#}& b!( b"0 b#8 b$@ b%H b&P!WW}) # b%#|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}) # b%#}& b!( b"0 b#8 b$@ b%H b&P!WW}}|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
255 ~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})'# b"0" *|: ;bP8&c0!*number of data|
  | points}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
1 ~A(n=8)~p0
255 ~d~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})## b"0" *|: ;bP8&c0!*convergence|
  | criterion}& b!( b!L b"0 b#8 b%H b&P!WW}]|[~p0
1 ~A('e=10^(-6))~p0
255 ~d~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})## b"0" *|: ;bP8&c0!*maximum iterations|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
1 ~A(m=30)~p0
255 ~d~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})## b"0" *|: ;bP8&c0!*starting point|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
1 ~A(x_0=3)~p0
255 ~d~A(y_0=3)~p0
255 ~d~Q
]|Expr|[#b @`bb#_b#_b#_})!# b$@["! ) # b$@|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}))# b$@" *|: ;bP8&c0!*objective|
  | vector and circle radius}& b!( b"0 b#8 b$@ b%H b&P!WW}}|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p1
0 ~A(F(x,y)=(r(x,y)-d(x,y,1);r(x,y)-d(x,y,2);r(x,~
 y)-d(x,y,3);r(x,y)-d(x,y,4);r(x,y)-d(x,y,5);r(~
 x,y)-d(x,y,6);r(x,y)-d(x,y,7);r(x,y)-d(x,y,8)))~p1
1 ~A(F(x,y)=(1/8*Summation(k):(1):(8)*sqrt((X_k-~
 x)^2+(Y_k-y)^2)-sqrt((-x+X_1)^2+(-y+Y_1)^2);1/~
 8*Summation(k):(1):(8)*sqrt((X_k-x)^2+(Y_k-y)^~
 2)-sqrt((-x+X_2)^2+(-y+Y_2)^2);1/8*Summation(k):(~
 1):(8)*sqrt((X_k-x)^2+(Y_k-y)^2)-sqrt((-x+X_3)^~
 2+(-y+Y_3)^2);1/8*Summation(k):(1):(8)*sqrt((X_~
 k-x)^2+(Y_k-y)^2)-sqrt((-x+X_4)^2+(-y+Y_4)^2);~
 1/8*Summation(k):(1):(8)*sqrt((X_k-x)^2+(Y_k-y)^~
 2)-sqrt((-x+X_5)^2+(-y+Y_5)^2);1/8*Summation(k):(~
 1):(8)*sqrt((X_k-x)^2+(Y_k-y)^2)-sqrt((-x+X_6)^~
 2+(-y+Y_6)^2);1/8*Summation(k):(1):(8)*sqrt((X_~
 k-x)^2+(Y_k-y)^2)-sqrt((-x+X_7)^2+(-y+Y_7)^2);~
 1/8*Summation(k):(1):(8)*sqrt((X_k-x)^2+(Y_k-y)^~
 2)-sqrt((-x+X_8)^2+(-y+Y_8)^2)))~p0
2 ~sb/_!!   }
b00(!  c#T"_c/__c/__! ""}
^ _~A(F(~
 ?x,?y)=(1/8*Summation(k):(1):(8)*sqrt((X_k-?x)^~
 2+(Y_k-?y)^2)-sqrt((-?x+X_1)^2+(-?y+Y_1)^2);1/~
 8*Summation(k):(1):(8)*sqrt((X_k-?x)^2+(Y_k-?y)^~
 2)-sqrt((-?x+X_2)^2+(-?y+Y_2)^2);1/8*Summation(~
 k):(1):(8)*sqrt((X_k-?x)^2+(Y_k-?y)^2)-sqrt((-~
 ?x+X_3)^2+(-?y+Y_3)^2);1/8*Summation(k):(1):(8)*~
 sqrt((X_k-?x)^2+(Y_k-?y)^2)-sqrt((-?x+X_4)^2+(~
 -?y+Y_4)^2);1/8*Summation(k):(1):(8)*sqrt((X_k-~
 ?x)^2+(Y_k-?y)^2)-sqrt((-?x+X_5)^2+(-?y+Y_5)^2);~
 1/8*Summation(k):(1):(8)*sqrt((X_k-?x)^2+(Y_k-~
 ?y)^2)-sqrt((-?x+X_6)^2+(-?y+Y_6)^2);1/8*Summation(~
 k):(1):(8)*sqrt((X_k-?x)^2+(Y_k-?y)^2)-sqrt((-~
 ?x+X_7)^2+(-?y+Y_7)^2);1/8*Summation(k):(1):(8)*~
 sqrt((X_k-?x)^2+(Y_k-?y)^2)-sqrt((-?x+X_8)^2+(~
 -?y+Y_8)^2)))~p0
3 ~d~sb/_!!   }
b00(!  c#T"_c/__c/__! ""}
^ _~A(~
 d(x,y,k)=abs((X_k;Y_k)-(x;y)))~p1
1 ~A(x=?x)~p0
255 ~A(y=?y)~p0
255 ~A(k=?k)~p0
255 ~A(d(x,y,k)=sqrt((X_k-x)^2+(Y_k-y)^2))~p0
2 ~sb/_!!   }
"&!  c#T"!c'P!_c/__c/__}
^ _~A(d(?x,~
 ?y,?k)=sqrt((-?x+X_?k)^2+(-?y+Y_?k)^2))~p0
3 ~d~sb/_!!   }
b00*!  c#T"_c/__c/__! " #"}
^ _~A(~
 r(x,y)=1/n*Summation(k):(1):(n)*d(x,y,k))~p1
1 ~A(r(x,y)=1/8*Summation(k):(1):(8)*d(x,y,k))~p0
2 ~sb/_!!   }
$*!  c#T"!c"H#!c',#"c'8 _c/__c/__}
$*!  c#T"!c"H# c"\"!c'8 _c/__c/__}
^ _~
 ~A(r(x,y)=1/8*Summation(k):(1):(8)*sqrt((X_k-x)^~
 2+(Y_k-y)^2))~p0
3 ~sb/_!!   }
b00*!  c#T"!c"H#"c#L"_c/__c/__!"}
^ _~
 ~A(r(?x,?y)=1/8*Summation(k):(1):(8)*sqrt((X_k-~
 ?x)^2+(Y_k-?y)^2))~p0
4 ~d~sb/_!!   }
b00(!  c#T"_c/__c/__! ""}
^ _~Q
]|Expr|[#b @`bb#_b#_b#_})## b$@" *|: ;bP8&c0!*Jacobian matrix|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p1
0 ~A(J(x,y)=(Diff(x)*(F(x,y))_1,Diff(y)*(F(x,y))_~
 1;Diff(x)*(F(x,y))_2,Diff(y)*(F(x,y))_2;Diff(x)*~
 (F(x,y))_3,Diff(y)*(F(x,y))_3;Diff(x)*(F(x,y))_~
 4,Diff(y)*(F(x,y))_4;Diff(x)*(F(x,y))_5,Diff(y)*~
 (F(x,y))_5;Diff(x)*(F(x,y))_6,Diff(y)*(F(x,y))_~
 6;Diff(x)*(F(x,y))_7,Diff(y)*(F(x,y))_7;Diff(x)*~
 (F(x,y))_8,Diff(y)*(F(x,y))_8))~p1
1 ~A(J(x,y)=(-1/8*Summation(k):(1):(8)*(X_k-x)/sqrt(~
 (X_k-x)^2+(Y_k-y)^2)+(-x+X_1)/sqrt((-x+X_1)^2+~
 (-y+Y_1)^2),-1/8*Summation(k):(1):(8)*(Y_k-y)/~
 sqrt((X_k-x)^2+(Y_k-y)^2)+(-y+Y_1)/sqrt((-x+X_~
 1)^2+(-y+Y_1)^2);-1/8*Summation(k):(1):(8)*(X_~
 k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(-x+X_2)/sqrt((~
 -x+X_2)^2+(-y+Y_2)^2),-1/8*Summation(k):(1):(8)*~
 (Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(-y+Y_2)/sqrt(~
 (-x+X_2)^2+(-y+Y_2)^2);-1/8*Summation(k):(1):(~
 8)*(X_k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(-x+X_3)/~
 sqrt((-x+X_3)^2+(-y+Y_3)^2),-1/8*Summation(k):(~
 1):(8)*(Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(-y+Y_~
 3)/sqrt((-x+X_3)^2+(-y+Y_3)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -x+X_4)/sqrt((-x+X_4)^2+(-y+Y_4)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -y+Y_4)/sqrt((-x+X_4)^2+(-y+Y_4)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -x+X_5)/sqrt((-x+X_5)^2+(-y+Y_5)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -y+Y_5)/sqrt((-x+X_5)^2+(-y+Y_5)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -x+X_6)/sqrt((-x+X_6)^2+(-y+Y_6)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -y+Y_6)/sqrt((-x+X_6)^2+(-y+Y_6)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -x+X_7)/sqrt((-x+X_7)^2+(-y+Y_7)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -y+Y_7)/sqrt((-x+X_7)^2+(-y+Y_7)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-x)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -x+X_8)/sqrt((-x+X_8)^2+(-y+Y_8)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-y)/sqrt((X_k-x)^2+(Y_k-y)^2)+(~
 -y+Y_8)/sqrt((-x+X_8)^2+(-y+Y_8)^2)))~p0
2 ~sb/_!!   }
b00&!  c#T"_c/__c/__!"}
^ _~A(J(?x,~
 ?y)=(-1/8*Summation(k):(1):(8)*(X_k-?x)/sqrt((~
 X_k-?x)^2+(Y_k-?y)^2)+(-?x+X_1)/sqrt((-?x+X_1)^~
 2+(-?y+Y_1)^2),-1/8*Summation(k):(1):(8)*(Y_k-~
 ?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+(-?y+Y_1)/sqrt(~
 (-?x+X_1)^2+(-?y+Y_1)^2);-1/8*Summation(k):(1):(~
 8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+(-?x+X_~
 2)/sqrt((-?x+X_2)^2+(-?y+Y_2)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_2)/sqrt((-?x+X_2)^2+(-?y+Y_2)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?x+X_3)/sqrt((-?x+X_3)^2+(-?y+Y_3)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_3)/sqrt((-?x+X_3)^2+(-?y+Y_3)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?x+X_4)/sqrt((-?x+X_4)^2+(-?y+Y_4)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_4)/sqrt((-?x+X_4)^2+(-?y+Y_4)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?x+X_5)/sqrt((-?x+X_5)^2+(-?y+Y_5)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_5)/sqrt((-?x+X_5)^2+(-?y+Y_5)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?x+X_6)/sqrt((-?x+X_6)^2+(-?y+Y_6)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_6)/sqrt((-?x+X_6)^2+(-?y+Y_6)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?x+X_7)/sqrt((-?x+X_7)^2+(-?y+Y_7)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_7)/sqrt((-?x+X_7)^2+(-?y+Y_7)^2);-1/8*Summation(~
 k):(1):(8)*(X_k-?x)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?x+X_8)/sqrt((-?x+X_8)^2+(-?y+Y_8)^2),-1/8*Summation(~
 k):(1):(8)*(Y_k-?y)/sqrt((X_k-?x)^2+(Y_k-?y)^2)+~
 (-?y+Y_8)/sqrt((-?x+X_8)^2+(-?y+Y_8)^2)))~p0
3 ~d~sb/_!!   }
b00(!  c#T"_c/__c/__! ""}
^ _~Q
]|Expr|[#b @`bb#_b#_b#_})%# b$@" *|: ;bP8&c0!*Gauss,MNewton method|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p1
0 ~A(Gauss(?x,?y,?m)=Conditional((?x,?y,m-?m),(abs(~
 (J(?x,?y))^**F(?x,?y))<'e)+(?m=0);Gauss(((?x;?y)-~
 ((J(?x,?y))^**J(?x,?y))^(-1)*((J(?x,?y))^**F(?x,~
 ?y)))_1,((?x;?y)-((J(?x,?y))^**J(?x,?y))^(-1)*~
 ((J(?x,?y))^**F(?x,?y)))_2,?m-1),(1>0)))~p0
1 ~d~Q
]|Expr|[#b @`bb#_b#_b#_}) # b$@}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
0 ~A(Center=((Gauss(x_0,y_0,m))_1,(Gauss(x_0,y_0,~
 m))_2))~p0
1 ~A(Center=(4.1714502381907153,2.8790377671429792))~p0
2 ~d~sb/_!!   }
$&!  c#T"!c&T"_c/__c/_^}
^ _~A(Radius=~
 r(Center_1,Center_2))~p0
1 ~A(Radius=5.7389088701753979)~p0
255 ~d~sb/_!!   }
$&!  c#T"!c#L"_c/__c/__}
^ _~A(Iterations=~
 (Gauss(x_0,y_0,m))_3)~p0
1 ~A(Iterations=8)~p0
255 ~sb/_!!   }
$&!  c#T"!c%\"_c/__c/__}
^ _~A(Objective(~
 ?x,?y)=1/2*abs(F(?x,?y))^2)~p0
1 ~d~A(Objective(Center_1,Center_2))~p0
1 ~A(Objective(Center_1,Center_2)=6.4539939712920509)~p0
255 ~sb/^!!   }
$&!  c#T"!c#L"_c/__c/__}
^ _~Q
]|Expr|[#b @`bb#_b#_b#_}) # b$@}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
0 ~G1 1 288 288
0 2 4 4 10
(-2.2000000000000002...~
 10.800000000000001):(-3.6000000000000001...9.8000000000000007):(~
 ?=0...2*'p):('p/5):(10)~Q
]|Expr|[#b @`bb#_b#_b#_})!# b"@" *|: ;bP8&c0!*Declarations|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p1
0 ~R0 ? (x,y):(y=bottom...top):(x=left...right):(~
 0)~p0
1 ~gc1 2 ? 0 -32768 -4096 0
65535 -3970 4096 0
~gc1 2 ? 0 -32768 -4096 0
65535 -2710 4096 0
~gc1 2 ? 0 -32768 -4096 0
65535 -1449 4096 0
~gc1 2 ? 0 -32768 -4096 0
65535 -189 4096 0
~gc1 2 ? 0 -32768 -4096 0
65535 1071 4096 0
~gc1 2 ? 0 -32768 -4096 0
65535 2332 4096 0
~gc1 2 ? 0 -32768 -4096 0
65535 3592 4096 0
~
 ~R0 ? (x,y):(x=left...right):(y=bottom...top):(~
 0)~p0
1 ~gc1 2 ? 0 -32768 -3118 0
65535 4096 -3118 0
~gc1 2 ? 0 -32768 -1895 0
65535 4096 -1895 0
~gc1 2 ? 0 -32768 -672 0
65535 4096 -672 0
~gc1 2 ? 0 -32768 550 0
65535 4096 550 0
~gc1 2 ? 0 -32768 1773 0
65535 4096 1773 0
~gc1 2 ? 0 -32768 2996 0
65535 4096 2996 0
~
 ~X2 0 (0,y):(y=bottom...top):(y)~p0
1 ~gc1 2 ? 0 -32768 -4096 0
65535 -2710 4096 0
~X1 0 (~
 x,0):(x=left...right):(x)~p0
1 ~gc1 2 ? 0 -32768 -1895 0
65535 4096 -1895 0
~V?c64 (~
 left)~p0
1 ~V?c65 (right)~p0
1 ~V?c66 (bottom)~p0
1 ~V?c67 (top)~p0
1 ~L1 0 ? (Center+Radius*(cos('q),sin('q))):('q=~
 0...2*'p)~p0
0 ~gc0 66 ? 0 -32768 -135 0
1170 3513 258 0
2080 3464 560 0
3120 3375 899 0
4030 3269 1187 0
5201 3095 1543 0
6241 2907 1841 0
7411 2660 2153 0
9362 2174 2608 0
10272 1919 2788 0
11442 1569 2987 0
12092 1365 3081 0
12482 1240 3131 0
12921 1098 3182 0
13653 855 3254 0
14563 547 3320 0
15603 189 3364 0
17684 -531 3346 0
18074 -664 3327 0
18724 -886 3285 0
19894 -1275 3177 0
20804 -1568 3063 0
21845 -1889 2903 0
22755 -2155 2739 0
23925 -2474 2496 0
24965 -2732 2251 0
26135 -2991 1949 0
28086 -3339 1387 0
28654 -3420 1213 0
28996 -3464 1106 0
29434 -3514 967 0
30166 -3585 731 0
31207 -3657 388 0
32377 -3695 -4 0
33287 -3693 -310 0
34327 -3657 -658 0
35238 -3596 -958 0
36408 -3479 -1335 0
37448 -3339 -1657 0
38618 -3143 -2001 0
39187 -3034 -2161 0
39529 -2964 -2253 0
41479 -2508 -2736 0
42860 -2132 -3024 0
43690 -1889 -3173 0
44860 -1527 -3351 0
45770 -1233 -3461 0
46810 -886 -3556 0
47720 -576 -3611 0
48891 -171 -3642 0
49931 189 -3634 0
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-1056964864 3584 2816 6018
-1056964864 3584 3072 5996
-1056964864 3584 3328 5964
-1056964864 3584 3584 5926
-1056964864 3584 3840 5884
-2147483648 3584 4096 5839
-1056964864 3840 -4096 3576
-1056964864 3840 -3840 3571
-1056964864 3840 -3584 3570
-1056964864 3840 -3328 3575
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-1056964864 3840 0 4809
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-2147483648 3840 4096 5885
-2147483648 4096 -4096 3580
-2147483648 4096 -3840 3580
-2147483648 4096 -3584 3585
-2147483648 4096 -3328 3596
-2147483648 4096 -3072 3613
-2147483648 4096 -2816 3639
-2147483648 4096 -2560 3674
-2147483648 4096 -2304 3721
-2147483648 4096 -2048 3780
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-2147483648 4096 -1536 3946
-2147483648 4096 -1280 4055
-2147483648 4096 -1024 4182
-2147483648 4096 -768 4327
-2147483648 4096 -512 4487
-2147483648 4096 -256 4660
-2147483648 4096 0 4840
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-2147483648 4096 512 5202
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-2147483648 4096 1792 5865
-2147483648 4096 2048 5932
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-2147483648 4096 3072 6015
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-2147483648 4096 4096 5921
~
 ~S17 ? 16711680 ? ? (Center_1,Center_2,Objective(~
 Center_1,Center_2)):(?):(10)~p0
0 ~gc-1 1 ? 0 -32768 295 -1387
~t~p0
255 ~c3
38 -1 37 -1 49 -1 45 -1 ~c3
39 -1 38 -1 42 -1 41 -1 ~c1
44 -1 40 -1 ~c4
45 -1 44 -1 41 -1 42 -1 43 -1 ~c3
47 -1 46 -1 28 -1 19 -1 ~c2
48 -1 47 -1 44 -1 ~c3
49 -1 48 -1 41 -1 42 -1 ~c2
52 -1 51 -1 39 -1 ~c3
53 -1 52 -1 41 -1 42 -1 ~c19
58 -1 57 -1 34 -1 15 -1 35 -1 14 -1 32 -1 20 -1 24 -1 18 -1 25 -1 17 -1 39 -1 3 -1 53 -1 4 -1 30 -1 21 -1 55 -1 2 -1 ~c9
60 -1 59 -1 58 -1 12 -1 24 -1 18 -1 25 -1 17 -1 49 -1 5 -1 ~c19
62 -1 61 -1 34 -1 15 -1 35 -1 14 -1 32 -1 20 -1 24 -1 18 -1 25 -1 17 -1 39 -1 3 -1 53 -1 4 -1 30 -1 21 -1 55 -1 2 -1 ~c11
65 -1 64 -1 58 -1 12 -1 24 -1 18 -1 25 -1 17 -1 39 -1 3 -1 63 -1 9 -1 ~e