1# BEGIN ARRANGEMENT
2# number_of_vertices
39
4# number_of_edges
512
6# number_of_faces
75
8# BEGIN VERTICES
90 2 0
100 3 0
111 2 0
121 3 0
130 4 0
144 4 1 Point_2( Algebraic_real_xca_2([P[1(1,1)],[0/1 , 0/1 ]],P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0),--,--,--,4)
150 4 0
160 4 0
171 4 0
18# END VERTICES
19# BEGIN EDGES
207 1 0 0
211 3 0 0
228 2 1 0
232 0 1 0
244 0 1 0
255 4 1 1 Arc_2(Point_2(--,--, P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])], 0,0),Point_2( Algebraic_real_xca_2([P[1(1,1)],[0/1 , 0/1 ]],P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0),--,--,--,4),P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0,0,0,0,1)
266 4 1 0
275 6 1 1 Arc_2(Point_2(--,--, P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])], 1,0),Point_2( Algebraic_real_xca_2([P[1(1,1)],[0/1 , 0/1 ]],P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0),--,--,--,4),P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],1,1,0,0,1)
287 6 1 0
295 7 1 1 Arc_2(Point_2(--,--, P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])], 2,0),Point_2( Algebraic_real_xca_2([P[1(1,1)],[0/1 , 0/1 ]],P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0),--,--,--,4),P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],2,2,0,0,1)
308 3 0 0
318 5 1 1 Arc_2(Point_2( Algebraic_real_xca_2([P[1(1,1)],[0/1 , 0/1 ]],P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0),--,--,--,4),Point_2(--,--, P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])], 0,1),P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])],0,0,0,0,1)
32# END EDGES
33# BEGIN FACES
34# BEGIN FACE
351 0
36# number_of_outer_ccbs
370
38# number_of_inner_ccbs
391
40# halfedges_on_inner_ccb
418
420 2 21 4 6 9 13 17
43# number_of_isolated_vertices
440
45# END FACE
46# BEGIN FACE
471 1
48# number_of_outer_ccbs
491
50# halfedges_on_outer_ccb
513
5214 12 11
53# number_of_inner_ccbs
540
55# number_of_isolated_vertices
560
57# END FACE
58# BEGIN FACE
591 1
60# number_of_outer_ccbs
611
62# halfedges_on_outer_ccb
633
6418 16 15
65# number_of_inner_ccbs
660
67# number_of_isolated_vertices
680
69# END FACE
70# BEGIN FACE
711 1
72# number_of_outer_ccbs
731
74# halfedges_on_outer_ccb
755
7622 10 8 7 5
77# number_of_inner_ccbs
780
79# number_of_isolated_vertices
800
81# END FACE
82# BEGIN FACE
831 1
84# number_of_outer_ccbs
851
86# halfedges_on_outer_ccb
875
8823 20 3 1 19
89# number_of_inner_ccbs
900
91# number_of_isolated_vertices
920
93# END FACE
94# END FACES
95# END ARRANGEMENT
96# BEGIN CURVES
97# number_of_curves
981
99P[7(0,P[6(6,-8)])(1,P[3(3,16)])(2,P[5(5,-8)])(3,P[2(2,8)])(5,P[1(1,-2)])(7,P[0(0,1)])]
100# induced_edges
1014
10223 19 15 11
103# END CURVES
104
105