Peter Alfeld Department of Mathematics College of Science University of Utah The Bernstein Bézier Form Home Page Examples Spline Spaces and Minimal Determining Sets User's Guide Residual Arithmetic Triangulations How does it work? Bibliography

## Configuration C11 of the 6-complex

``` MDS:  Version 4.33, 3/24/99   run # 2570
triangulation 4
13 Vertices
0:   (230,280)
1:   (149,400)
2:   (273,400)
3:   (335,300)
4:   (273,200)
5:   (149,200)
6:   (87,300)
7:   (235,500)
8:   (397,420)
9:   (423,180)
10:   (240,100)
11:   (25,240)
12:   (50,420)
18 Triangles:
0: 0 1 2
1: 0 2 3
2: 0 3 4
3: 0 4 5
4: 0 5 6
5: 0 6 1
6: 7 1 2
7: 8 2 3
8: 9 3 4
9: 10 4 5
10: 11 5 6
11: 12 6 1
12: 2 7 8
13: 3 8 9
14: 4 9 10
15: 5 10 11
16: 6 11 12
17: 1 7 12
6 boundary edges:
0: 7 8
1: 8 9
2: 9 10
3: 10 11
4: 11 12
5: 7 12
24 interior edges:
0: 0 1 --- 2 6
1: 1 2 --- 0 7
2: 0 2 --- 1 3
3: 2 3 --- 0 8
4: 0 3 --- 2 4
5: 3 4 --- 0 9
6: 0 4 --- 3 5
7: 4 5 --- 0 10
8: 0 5 --- 4 6
9: 5 6 --- 0 11
10: 0 6 --- 5 1
11: 1 6 --- 0 12
12: 1 7 --- 2 12
13: 2 7 --- 1 8
14: 2 8 --- 3 7
15: 3 8 --- 2 9
16: 3 9 --- 4 8
17: 4 9 --- 3 10
18: 4 10 --- 5 9
19: 5 10 --- 4 11
20: 5 11 --- 6 10
21: 6 11 --- 5 12
22: 6 12 --- 1 11
23: 1 12 --- 6 7
6 boundary vertices:  7 8 9 10 11 12
7 interior vertices:  0 1 2 3 4 5 6
r = 1 d = 1
```

[24-Mar-1999]