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-1056964864 4186 -2803 -1204
-1056964864 4186 -2688 -1080
-1056964864 4186 -2573 -961
-1056964864 4186 -2458 -848
-1056964864 4186 -2342 -741
-1056964864 4186 -2227 -640
-1056964864 4186 -2112 -544
-1056964864 4186 -1997 -454
-1056964864 4186 -1882 -369
-1056964864 4186 -1766 -291
-1056964864 4186 -1651 -218
-1056964864 4186 -1536 -151
-1056964864 4186 -1421 -89
-1056964864 4186 -1306 -34
-1056964864 4186 -1190 16
-1056964864 4186 -1075 61
-1056964864 4186 -960 99
-1056964864 4186 -845 132
-1056964864 4186 -730 159
-2147483648 4186 -614 180
-2147483648 4301 -4301 -3544
-2147483648 4301 -4186 -3343
-2147483648 4301 -4070 -3148
-2147483648 4301 -3955 -2959
-2147483648 4301 -3840 -2775
-2147483648 4301 -3725 -2597
-2147483648 4301 -3610 -2425
-2147483648 4301 -3494 -2259
-2147483648 4301 -3379 -2098
-2147483648 4301 -3264 -1943
-2147483648 4301 -3149 -1794
-2147483648 4301 -3034 -1650
-2147483648 4301 -2918 -1512
-2147483648 4301 -2803 -1380
-2147483648 4301 -2688 -1254
-2147483648 4301 -2573 -1133
-2147483648 4301 -2458 -1019
-2147483648 4301 -2342 -909
-2147483648 4301 -2227 -806
-2147483648 4301 -2112 -708
-2147483648 4301 -1997 -616
-2147483648 4301 -1882 -530
-2147483648 4301 -1766 -450
-2147483648 4301 -1651 -375
-2147483648 4301 -1536 -306
-2147483648 4301 -1421 -242
-2147483648 4301 -1306 -185
-2147483648 4301 -1190 -133
-2147483648 4301 -1075 -87
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-2147483648 4301 -614 40
~
 ~S17 ? 16711680 ? ? (x_0,y_0,F(x_0,y_0)):(?):(~
 12)~p0
0 ~gc-1 1 ? 0 2458 -2458 1018
~t~p0
0 ~A(F(x,y)=sqrt(1-(x^2+y^2)))~p1
0 ~A(x=?x)~p0
1 ~A(y=?y)~p0
255 ~A(x=x_0)~p0
255 ~A(y=y_0)~p0
255 ~A(F(?x,?y)=sqrt(-?x^2-?y^2+1))~p0
1 ~d~sb/_!!   }
b00(!  c#T"_c/__c/__! ""}
^ _~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})!# b#\`f }[#! `f#}) # b#\|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW})1# b#\" *|: ;bP8&c0!*Change `fb#@},H|
  |$^x^0_,L $^y^0_,I`f#} to move Taylor patch,N|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}) # b#\}& b!( b"0 b#8 b$@ b%H b&P!WW}}|
  |}& b!( b"0 b#8 b$@ b%H b&P!WW}]|[~p0
0 ~A(x_0=1/2)~p0
255 ~d~A(y_0=-1/2)~p0
255 ~d~Q
]|Expr|[#b @`bb#_b#_b#_}`f#})!# b# `f }["! `f#}):# b# " *|: ;bP8&c0!*Change|
  | to `fb#@}n ,] 1`f#} for first order ,Htangent plane,I Taylor|
  | series,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"0 b#8 b$@ b%H b&P!WW}]|[~p0
0 ~A(n=2)~p0
255 ~d~A(G(x,y)=F(x,y)+(-x_0+x;-y_0+y)^**(Diff(x)*~
 F(x,y);Diff(y)*F(x,y))+(n-1)*((1/2*(-x_0+x;-y_~
 0+y)^**(Diff(x)*(Diff(x)*F(x,y)),Diff(x)*(Diff(~
 y)*F(x,y));Diff(y)*(Diff(x)*F(x,y)),Diff(y)*(Diff(~
 y)*F(x,y))))*(-x_0+x;-y_0+y)))~p0
0 ~A(G(x,y)=1/2*(n-1)*(-x_0+x;-y_0+y)^**(-(sqrt(~
 -x^2-y^2+1)+x^2/sqrt(-x^2-y^2+1))/(-x^2-y^2+1),~
 -(x*y)/(-x^2-y^2+1)^(3/2);-(x*y)/(-x^2-y^2+1)^~
 (3/2),-(sqrt(-x^2-y^2+1)+y^2/sqrt(-x^2-y^2+1))/~
 (-x^2-y^2+1))*(-x_0+x;-y_0+y)+(-x_0+x;-y_0+y)^**~
 (-x/sqrt(-x^2-y^2+1);-y/sqrt(-x^2-y^2+1))+sqrt(~
 -x^2-y^2+1))~p0
1 ~sb/_!!   }
b00&!  c#T"_c/__c/__!"}
^ _~A(G(x,~
 y)=1/2*(n-1)*(-x_0+x;-y_0+y)^**(-((-y^2+1)/sqrt(~
 -x^2-y^2+1))/(-x^2-y^2+1),-(x*y)/(-x^2-y^2+1)^~
 (3/2);-(x*y)/(-x^2-y^2+1)^(3/2),-((-x^2+1)/sqrt(~
 -x^2-y^2+1))/(-x^2-y^2+1))*(-x_0+x;-y_0+y)+(-x_~
 0+x;-y_0+y)^**(-x/sqrt(-x^2-y^2+1);-y/sqrt(-x^~
 2-y^2+1))+sqrt(-x^2-y^2+1))~p0
2 ~sb/_!!   }
&0!  c#T"!c"L# c"H%#c&T$ c"T! c"\" c"L"_c/__c/__}
&0!  c#T"!c"L# c"H%#c&T$#c"T! c"\" c"L"_c/__c/__}
^ _~
 ~A(G(x,y)=1/2*(n-1)*(-x_0+x;-y_0+y)^**(-(-y^2+~
 1)/(-x^2-y^2+1)^(3/2),-(x*y)/(-x^2-y^2+1)^(3/2);~
 -(x*y)/(-x^2-y^2+1)^(3/2),-(-x^2+1)/(-x^2-y^2+~
 1)^(3/2))*(-x_0+x;-y_0+y)+(-x_0+x;-y_0+y)^**(-~
 x/sqrt(-x^2-y^2+1);-y/sqrt(-x^2-y^2+1))+sqrt(-~
 x^2-y^2+1))~p0
3 ~sb/_!!   }
&.!  c#T"!c"L# c"H%#c&T$ c"T! c"\"_c/__c/__}
&.!  c#T"!c"L# c"H%#c&T$#c"T! c"\"_c/__c/__}
^ _~
 ~A(G(x,y)=1/2*(n-1)*(-x_0+x;-y_0+y)^**(-(-y_0^~
 2+1)/(-x_0^2-y_0^2+1)^(3/2),-(x_0*y_0)/(-x_0^2-~
 y_0^2+1)^(3/2);-(x_0*y_0)/(-x_0^2-y_0^2+1)^(3/~
 2),-(-x_0^2+1)/(-x_0^2-y_0^2+1)^(3/2))*(-x_0+x;~
 -y_0+y)+(-x_0+x;-y_0+y)^**(-x_0/sqrt(-x_0^2-y_~
 0^2+1);-y_0/sqrt(-x_0^2-y_0^2+1))+sqrt(-x_0^2-~
 y_0^2+1))~p0
4 ~sb/_!!   }
0.!  c#T"!c"L# c"H%#c&T$_c/__c/__! ""}
0.!  c#T"!c"L#!c"H"!c&T"_c/__c/__! ""}
0,!  c#T"!c"L#"c"4!_c/__c/__! ""}
^ _~
 ~A(G(x,y)=(x-1/2;y+1/2)^**(-1/2*sqrt(2);1/2*sqrt(~
 2))+1/2*(n-1)*(x-1/2;y+1/2)^**(-3/2*sqrt(2),1/~
 2*sqrt(2);1/2*sqrt(2),-3/2*sqrt(2))*(x-1/2;y+1/~
 2)+1/2*sqrt(2))~p0
5 ~sb/_!!   }
0(!  c#T"_c/__c/__! ""}
^ _~A(G(x,~
 y)=(x^*-1/2,y^*+1/2)*(-1/2*sqrt(2);1/2*sqrt(2))+~
 1/2*(n-1)*(x^*-1/2,y^*+1/2)*(-3/2*sqrt(2),1/2*~
 sqrt(2);1/2*sqrt(2),-3/2*sqrt(2))*(x-1/2;y+1/2)+~
 1/2*sqrt(2))~p0
6 ~sb/_!!   }
"*!  c#T"!c"L# c"H" c&$!_c/__c/__}
"*!  c#T"!c"L#!c"H%"c&$!_c/__c/__}
^ _~
 ~A(G(x,y)=(x-1/2,y+1/2)*(-1/2*sqrt(2);1/2*sqrt(~
 2))+1/2*(n-1)*(x-1/2,y+1/2)*(-3/2*sqrt(2),1/2*~
 sqrt(2);1/2*sqrt(2),-3/2*sqrt(2))*(x-1/2;y+1/2)+~
 1/2*sqrt(2))~p0
7 ~sb/_!!   }
#/!  c#T"!c"L# c"H" c&T" c"L" c&$!_c/__c/__!}
#/!  c#T"!c"L# c"H" c&T"!c"L" c&$!_c/__c/__!}
#/!  c#T"!c"L#!c"H%"c&T" c"L" c&$!_c/__c/__!}
#/!  c#T"!c"L#!c"H%"c&T"!c"L" c&$!_c/__c/__!}
^ _~
 ~A(G(x,y)=(x-1/2,y+1/2)*(-1/2*sqrt(2);1/2*sqrt(~
 2))+1/2*1*(x-1/2,y+1/2)*(-3/2*sqrt(2),1/2*sqrt(~
 2);1/2*sqrt(2),-3/2*sqrt(2))*(x-1/2;y+1/2)+1/2*~
 sqrt(2))~p0
8 ~sb/_!!   }
$*!  c#T"!c"L#!c"H%!c"L"_c/__c/__}
^ _~
 ~A(G(x,y)=-1/2*sqrt(2)*(x-1/2)+1/2*sqrt(2)*(y+~
 1/2)+1/2*((x-1/2)*(-3/2*sqrt(2)*(x-1/2)+1/2*sqrt(~
 2)*(y+1/2))+(y+1/2)*(1/2*sqrt(2)*(x-1/2)-3/2*sqrt(~
 2)*(y+1/2)))+1/2*sqrt(2))~p0
9 ~sb/_!!   }
"&!  c#T"!c"L#_c/__c/__}
^ _~A(G(x,~
 y)=-3/4*sqrt(2)*x^2+1/2*sqrt(2)*x-3/4*sqrt(2)*~
 y^2+1/2*sqrt(2)*x*y-1/2*sqrt(2)*y+1/2*sqrt(2))~p1
10 ~sb/_!!   }
"&!  c#T"!c&T!_c/__c/__}
^ _~A(G(?x,~
 ?y)=-3/4*sqrt(2)*?x^2+1/2*sqrt(2)*?x-3/4*sqrt(~
 2)*?y^2-1/2*sqrt(2)*?y+1/2*sqrt(2)*?x*?y+1/2*sqrt(~
 2))~p0
11 ~d~sb/_!!   }
0(!  c#T"_c/__c/__! ""}
^ _~c3
25 -1 24 -1 21 -1 23 -1 ~c1
26 -1 25 -1 ~c3
38 -1 33 -1 34 -1 35 -1 ~c2
45 -1 44 -1 33 -1 ~c1
46 -1 45 -1 ~c1
47 -1 46 -1 ~c3
48 -1 47 -1 36 -1 37 -1 ~c3
49 -1 48 -1 40 -1 41 -1 ~c1
50 -1 49 -1 ~c2
51 -1 50 -1 2 -1 ~c3
52 -1 51 -1 43 -1 4 -1 ~c1
53 -1 52 -1 ~c1
54 -1 53 -1 ~c3
55 -1 54 -1 34 -1 35 -1 ~e