Hi Thierry,
On 2017-09-16, Thierry <sage-googlesu...@lma.metelu.net> wrote:
> could you please give us access to the file (or a sample of it), so that
> we understand how it looke like ?
Here is my smallest example (in gap-readable format):
basicalg:=rec(
group := "A5",
generators := [ "1a", "1b", "1a1b1", "1b1a1" ],
npims := 2,
pimnames := [ "1a", "1b" ],
cartan := [ [ 2, 1 ], [ 1, 2 ] ],
field := GF(3),
dim := [ 3, 3 ],
adjmat := [ [ 0, 1 ], [ 1, 0 ] ],
1a := rec(
start := 1,
ende := 1,
name := "id1a",
mat := [ [ Z(3)^0, 0*Z(3), 0*Z(3) ], [ 0*Z(3), Z(3)^0, 0*Z(3) ],
[ 0*Z(3), 0*Z(3), Z(3)^0 ] ] ),
1b := rec(
start := 2,
ende := 2,
name := "id1b",
mat := [ [ Z(3)^0, 0*Z(3), 0*Z(3) ], [ 0*Z(3), Z(3)^0, 0*Z(3) ],
[ 0*Z(3), 0*Z(3), Z(3)^0 ] ] ),
1a1b1 := rec(
start := 2,
ende := 1,
name := "1a1b1",
mat := [ [ Z(3)^0, Z(3)^0, Z(3)^0 ], [ Z(3), Z(3)^0, 0*Z(3) ],
[ Z(3)^0, Z(3), 0*Z(3) ] ] ),
1b1a1 := rec(
start := 1,
ende := 2,
name := "1b1a1",
mat := [ [ Z(3), Z(3)^0, 0*Z(3) ], [ Z(3), 0*Z(3), Z(3) ],
[ Z(3), Z(3)^0, 0*Z(3) ] ] ),
matrices := rec(
pim1a := rec(
1 := [ [ 1, 1, Z(3)^0 ], [ 2, 2, Z(3)^0 ] ],
2 := [ [ 3, 3, Z(3)^0 ] ],
3 := [ [ 3, 2, Z(3)^0 ] ],
4 := [ [ 1, 3, Z(3)^0 ] ],
perm := [ 1, 3, 2 ],
spinningtree := [ rec(
ende := 1,
name := [ ],
tree := [ ] ), rec(
ende := 1,
name := [ "1b1a1", "1a1b1" ],
tree := [ 3, 3 ] ), rec(
ende := 2,
name := [ "1b1a1" ],
tree := [ 1, 4 ] ) ] ),
pim1b := rec(
1 := [ [ 1, 1, Z(3)^0 ] ],
2 := [ [ 2, 2, Z(3)^0 ], [ 3, 3, Z(3)^0 ] ],
3 := [ [ 2, 1, Z(3)^0 ] ],
4 := [ [ 1, 3, Z(3)^0 ] ],
perm := [ 2, 1, 3 ],
spinningtree := [ rec(
ende := 1,
name := [ "1a1b1" ],
tree := [ 2, 3 ] ), rec(
ende := 2,
name := [ ],
tree := [ ] ), rec(
ende := 2,
name := [ "1a1b1", "1b1a1" ],
tree := [ 1, 4 ] ) ] ) ) );
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