_application topaz
_version 2.3
_type SimplicialComplex

FACETS
{0 1 2 7 13}
{0 1 2 7 17}
{0 1 2 12 15}
{0 1 2 12 16}
{0 1 2 13 15}
{0 1 2 16 17}
{0 1 3 4 13}
{0 1 3 4 14}
{0 1 3 9 10}
{0 1 3 9 14}
{0 1 3 10 13}
{0 1 4 9 13}
{0 1 4 9 14}
{0 1 7 9 13}
{0 1 7 9 17}
{0 1 9 10 17}
{0 1 10 13 16}
{0 1 10 16 17}
{0 1 12 15 16}
{0 1 13 15 16}
{0 2 4 12 15}
{0 2 4 12 16}
{0 2 4 15 17}
{0 2 4 16 17}
{0 2 5 6 14}
{0 2 5 6 18}
{0 2 5 8 14}
{0 2 5 8 18}
{0 2 6 8 13}
{0 2 6 8 14}
{0 2 6 13 15}
{0 2 6 15 17}
{0 2 6 17 18}
{0 2 7 8 13}
{0 2 7 8 18}
{0 2 7 17 18}
{0 3 4 11 13}
{0 3 4 11 14}
{0 3 6 8 11}
{0 3 6 8 15}
{0 3 6 11 16}
{0 3 6 15 16}
{0 3 8 9 10}
{0 3 8 9 11}
{0 3 8 10 15}
{0 3 9 11 14}
{0 3 10 13 16}
{0 3 10 15 16}
{0 3 11 13 16}
{0 4 5 7 9}
{0 4 5 7 11}
{0 4 5 9 13}
{0 4 5 11 13}
{0 4 7 9 17}
{0 4 7 11 14}
{0 4 7 12 14}
{0 4 7 12 15}
{0 4 7 15 17}
{0 4 9 14 16}
{0 4 9 16 17}
{0 4 12 14 16}
{0 5 6 7 12}
{0 5 6 7 18}
{0 5 6 10 14}
{0 5 6 10 15}
{0 5 6 12 15}
{0 5 7 8 13}
{0 5 7 8 18}
{0 5 7 9 13}
{0 5 7 11 14}
{0 5 7 12 16}
{0 5 7 14 16}
{0 5 8 11 13}
{0 5 8 11 14}
{0 5 10 14 17}
{0 5 10 15 16}
{0 5 10 16 17}
{0 5 12 15 16}
{0 5 14 16 17}
{0 6 7 12 15}
{0 6 7 15 17}
{0 6 7 17 18}
{0 6 8 10 14}
{0 6 8 10 15}
{0 6 8 11 13}
{0 6 11 13 16}
{0 6 13 15 16}
{0 7 12 14 16}
{0 8 9 10 14}
{0 8 9 11 14}
{0 9 10 14 17}
{0 9 14 16 17}
{1 2 3 6 9}
{1 2 3 6 11}
{1 2 3 8 10}
{1 2 3 8 11}
{1 2 3 9 10}
{1 2 4 12 14}
{1 2 4 12 16}
{1 2 4 14 19}
{1 2 4 16 18}
{1 2 4 18 19}
{1 2 5 6 10}
{1 2 5 6 14}
{1 2 5 7 10}
{1 2 5 7 13}
{1 2 5 13 15}
{1 2 5 14 15}
{1 2 6 9 10}
{1 2 6 11 14}
{1 2 7 8 10}
{1 2 7 8 16}
{1 2 7 16 17}
{1 2 8 11 18}
{1 2 8 16 18}
{1 2 11 14 19}
{1 2 11 18 19}
{1 2 12 14 15}
{1 3 4 13 15}
{1 3 4 14 15}
{1 3 6 8 11}
{1 3 6 8 16}
{1 3 6 9 16}
{1 3 8 10 12}
{1 3 8 12 15}
{1 3 8 14 15}
{1 3 8 14 16}
{1 3 9 14 16}
{1 3 10 12 13}
{1 3 12 13 15}
{1 4 5 7 15}
{1 4 5 7 19}
{1 4 5 14 15}
{1 4 5 14 19}
{1 4 6 7 15}
{1 4 6 7 18}
{1 4 6 9 15}
{1 4 6 9 16}
{1 4 6 16 18}
{1 4 7 11 18}
{1 4 7 11 19}
{1 4 9 13 15}
{1 4 9 14 16}
{1 4 11 18 19}
{1 4 12 14 16}
{1 5 6 10 14}
{1 5 7 9 13}
{1 5 7 9 15}
{1 5 7 10 19}
{1 5 9 13 15}
{1 5 10 14 19}
{1 6 7 15 17}
{1 6 7 17 18}
{1 6 8 11 13}
{1 6 8 13 18}
{1 6 8 16 18}
{1 6 9 10 17}
{1 6 9 15 17}
{1 6 10 11 14}
{1 6 10 11 17}
{1 6 11 13 17}
{1 6 13 17 18}
{1 7 8 10 12}
{1 7 8 12 16}
{1 7 9 15 17}
{1 7 10 11 12}
{1 7 10 11 19}
{1 7 11 12 18}
{1 7 12 16 17}
{1 7 12 17 18}
{1 8 11 13 18}
{1 8 12 14 15}
{1 8 12 14 16}
{1 10 11 12 13}
{1 10 11 13 17}
{1 10 11 14 19}
{1 10 13 16 17}
{1 11 12 13 18}
{1 12 13 15 16}
{1 12 13 16 17}
{1 12 13 17 18}
{2 3 4 6 16}
{2 3 4 6 17}
{2 3 4 13 16}
{2 3 4 13 17}
{2 3 5 9 11}
{2 3 5 9 13}
{2 3 5 11 12}
{2 3 5 12 13}
{2 3 6 9 16}
{2 3 6 11 12}
{2 3 6 12 13}
{2 3 6 13 17}
{2 3 8 9 10}
{2 3 8 9 11}
{2 3 9 13 16}
{2 4 5 6 16}
{2 4 5 6 17}
{2 4 5 16 17}
{2 4 10 12 15}
{2 4 10 12 19}
{2 4 10 13 15}
{2 4 10 13 16}
{2 4 10 16 18}
{2 4 10 18 19}
{2 4 12 14 19}
{2 4 13 15 17}
{2 5 6 10 16}
{2 5 6 17 18}
{2 5 7 10 19}
{2 5 7 11 12}
{2 5 7 11 19}
{2 5 7 12 13}
{2 5 8 9 11}
{2 5 8 9 15}
{2 5 8 11 18}
{2 5 8 14 15}
{2 5 9 13 15}
{2 5 10 16 17}
{2 5 10 17 18}
{2 5 10 18 19}
{2 5 11 18 19}
{2 6 7 8 13}
{2 6 7 8 14}
{2 6 7 12 13}
{2 6 7 12 14}
{2 6 9 10 16}
{2 6 11 12 14}
{2 6 13 15 17}
{2 7 8 10 12}
{2 7 8 12 14}
{2 7 8 16 18}
{2 7 10 12 19}
{2 7 11 12 19}
{2 7 16 17 18}
{2 8 9 10 15}
{2 8 10 12 15}
{2 8 12 14 15}
{2 9 10 13 15}
{2 9 10 13 16}
{2 10 16 17 18}
{2 11 12 14 19}
{3 4 6 11 14}
{3 4 6 11 16}
{3 4 6 12 14}
{3 4 6 12 17}
{3 4 11 13 16}
{3 4 12 14 17}
{3 4 13 15 17}
{3 4 14 15 17}
{3 5 9 11 15}
{3 5 9 13 16}
{3 5 9 15 17}
{3 5 9 16 17}
{3 5 10 12 13}
{3 5 10 12 15}
{3 5 10 13 16}
{3 5 10 15 16}
{3 5 11 12 15}
{3 5 14 15 16}
{3 5 14 15 17}
{3 5 14 16 17}
{3 6 8 15 16}
{3 6 11 12 14}
{3 6 12 13 17}
{3 8 10 12 15}
{3 8 14 15 16}
{3 9 11 14 17}
{3 9 11 15 17}
{3 9 14 16 17}
{3 11 12 14 17}
{3 11 12 15 17}
{3 12 13 15 17}
{4 5 6 9 10}
{4 5 6 9 16}
{4 5 6 10 12}
{4 5 6 12 17}
{4 5 7 9 17}
{4 5 7 11 19}
{4 5 7 15 17}
{4 5 9 10 13}
{4 5 9 16 17}
{4 5 10 12 13}
{4 5 11 13 18}
{4 5 11 18 19}
{4 5 12 13 18}
{4 5 12 17 19}
{4 5 12 18 19}
{4 5 14 15 17}
{4 5 14 17 19}
{4 6 7 11 14}
{4 6 7 11 18}
{4 6 7 12 14}
{4 6 7 12 15}
{4 6 9 10 15}
{4 6 10 12 15}
{4 6 11 16 18}
{4 9 10 13 15}
{4 10 11 13 16}
{4 10 11 13 18}
{4 10 11 16 18}
{4 10 12 13 18}
{4 10 12 18 19}
{4 12 14 17 19}
{5 6 7 8 13}
{5 6 7 8 18}
{5 6 7 12 13}
{5 6 8 13 18}
{5 6 9 10 16}
{5 6 10 12 15}
{5 6 12 13 18}
{5 6 12 17 18}
{5 7 9 15 17}
{5 7 11 12 16}
{5 7 11 14 16}
{5 8 9 11 14}
{5 8 9 14 15}
{5 8 11 13 18}
{5 9 10 13 16}
{5 9 11 14 15}
{5 10 14 17 19}
{5 10 17 18 19}
{5 11 12 15 16}
{5 11 14 15 16}
{5 12 17 18 19}
{6 7 8 14 16}
{6 7 8 16 18}
{6 7 11 14 16}
{6 7 11 16 18}
{6 8 10 14 15}
{6 8 14 15 16}
{6 9 10 14 15}
{6 9 10 14 17}
{6 9 11 14 15}
{6 9 11 14 17}
{6 9 11 15 17}
{6 10 11 14 17}
{6 11 13 16 17}
{6 11 14 15 16}
{6 11 15 16 17}
{6 12 13 17 18}
{6 13 15 16 17}
{7 8 12 14 16}
{7 10 11 12 19}
{7 11 12 16 18}
{7 12 16 17 18}
{8 9 10 14 15}
{10 11 12 13 18}
{10 11 12 16 17}
{10 11 12 16 18}
{10 11 12 17 19}
{10 11 13 16 17}
{10 11 14 17 19}
{10 12 16 17 18}
{10 12 17 18 19}
{11 12 14 17 19}
{11 12 15 16 17}
{12 13 15 16 17}

PURE
1

DIM
4

COHOMOLOGY
({} 0)
({} 0)
({} 20)
({} 0)
({} 1)

COCYCLES
(<>
<>
)
(<>
<>
)
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HOMOLOGY
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CYCLES
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>
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INTERSECTION_FORM
1 (11 9)