16 Hilbert basis elements
26 lattice points in polytope (Hilbert basis elements of degree 1)
34 generators of integral closure of the ideal
44 extreme rays
54 support hyperplanes
6
7embedding dimension = 3
8rank = 3 (maximal)
9external index = 1
10internal index = 1
11original monoid is integrally closed in chosen lattice
12
13size of partial triangulation   = 0
14resulting sum of |det|s = 0
15
16grading:
171 1 -2
18
19degrees of extreme rays:
201:4
21
22Hilbert basis elements are of degree 1
23
24ideal is primary to the ideal generated by the indeterminates
25
26***********************************************************************
27
286 lattice points in polytope (Hilbert basis elements of degree 1):
29 0 1 0
30 0 3 1
31 1 0 0
32 1 2 1
33 2 1 1
34 3 0 1
35
360 further Hilbert basis elements of higher degree:
37
384 generators of integral closure of the ideal:
39 0 3
40 1 2
41 2 1
42 3 0
43
444 extreme rays:
45 0 1 0
46 0 3 1
47 1 0 0
48 3 0 1
49
504 support hyperplanes:
51 0 0  1
52 0 1  0
53 1 0  0
54 1 1 -3
55
56