The Lattice X4969
An entry from the Catalogue of Lattices, which is a joint project of
Gabriele Nebe, RWTH Aachen University
(nebe@math.rwth-aachen.de)
and
Neil J. A. Sloane
(njasloane@gmail.com)
Last modified Sat Oct 17 06:02:11 PM CEST 2026
INDEX FILE |
ABBREVIATIONS
Contents of this file
NAME
DIMENSION
DET
GRAM
DIVISORS
MINIMAL_NORM
KISSING_NUMBER
HERMITE_NUMBER
SUBGROUP_ORDER
SUBGROUP_NAME
SUBGROUP_GENERATORS
PROPERTIES
REFERENCES
NOTES
LAST_LINE
-
NAME
X4969
-
DIMENSION
88
-
DET
1
-
GRAM
88 0
30
-12 34
-6 15 32
-7 4 -8 30
13 6 -7 -8 38
3 -2 8 -3 -13 34
13 -7 -13 -2 6 -13 38
-10 -4 -6 8 -17 15 0 40
2 8 1 10 10 2 -8 -8 32
7 -15 -13 -9 -5 -5 19 -4 -18 42
-13 6 11 -4 -3 6 -13 4 -4 1 30
-1 -10 4 1 -15 7 -11 1 -2 -6 -5 30
-4 16 15 -3 3 -3 0 -6 11 -16 -4 -7 34
-2 15 12 0 1 -5 9 -7 -5 -5 -4 -8 10 34
15 6 2 -3 11 13 -6 0 5 -9 -2 -7 -1 -3 36
9 -17 5 -14 -8 -5 13 4 -17 10 -5 11 -6 -4 0 46
9 3 -11 10 2 5 3 10 6 0 -13 -4 -8 -1 12 -3 34
3 3 -4 8 6 9 -12 5 6 -12 0 -5 1 -7 17 -16 5 30
5 -11 3 -15 -7 3 -2 -5 -8 15 3 12 -10 -9 -6 10 -10 -5 34
14 -17 -13 6 5 -2 -3 2 -5 -5 -13 12 -13 -12 3 6 6 8 5 44
-3 -13 -10 -2 -4 -3 6 5 0 8 4 2 -11 -12 -5 7 -7 -4 5 1 30
-1 -5 -10 4 -10 0 4 -2 -9 10 2 5 -16 2 -5 -5 4 -6 7 7 2 38
-12 7 -4 10 -11 8 -13 12 -6 -8 2 10 -9 -4 6 -4 3 4 -4 9 3 11 38
-1 14 9 4 5 -6 -1 -3 3 -1 7 -13 7 5 1 -11 0 5 -5 -2 -6 -5 -10 32
3 2 12 0 -2 9 -10 -5 4 -5 4 10 -2 -6 1 -2 2 -1 3 5 -3 1 -2 2 28
-7 16 14 -10 -1 4 -13 -8 -4 3 14 3 1 6 -5 -7 -4 -6 7 -8 -5 6 4 8 8 40
7 -14 -8 -6 0 1 11 3 1 8 -12 -4 6 -1 -6 2 0 -6 -3 -2 0 -8 -13 -5 -7 -10 34
2 -4 0 10 -8 -8 12 -3 4 11 3 0 -3 -1 -8 2 -2 -9 0 -4 14 2 -5 6 7 -5 -3 38
-5 14 -2 -7 9 -1 3 -1 6 5 10 -19 8 -2 3 -12 1 5 1 -19 -1 -4 -9 11 -8 8 1 -8 38
-1 12 15 -7 10 0 1 2 4 -16 -1 -5 15 14 8 8 2 -5 -13 -8 -5 -13 -2 -2 0 1 1 -4 -7 38
-11 7 11 -6 -8 5 -13 0 4 -10 2 2 17 4 -6 -3 -5 -1 1 -11 -4 -9 2 -7 -3 8 1 -10 4 7 30
1 6 -7 -7 13 -10 5 -5 -2 3 -4 0 -1 0 -3 -4 1 -6 4 3 -3 3 1 4 -4 6 -2 -3 5 0 -2 26
3 12 15 -12 10 -4 10 1 1 0 1 -5 7 8 6 19 1 -11 5 -13 -4 -14 -10 7 2 5 -7 1 6 21 -1 7 46
-11 15 -1 -3 4 -2 -4 -8 -6 1 2 3 -6 3 -1 -6 -2 2 -2 -6 3 5 16 -2 1 13 -17 -10 8 -5 2 10 -1 44
-5 11 12 -9 -5 7 2 10 -12 -8 3 1 5 9 9 12 0 0 1 -3 1 -2 8 1 -2 1 -13 -6 2 13 6 4 14 13 38
-10 16 -4 1 9 -8 0 -2 8 0 10 -10 9 1 0 -14 -1 -3 -5 -21 -5 -1 -1 0 -8 9 -2 0 19 3 4 9 6 0 -4 40
-7 16 3 7 -1 10 -9 6 3 -8 10 0 -2 -4 10 -12 1 7 -6 -6 -5 2 16 7 5 5 -11 -6 9 -4 -4 3 1 14 5 9 30
5 -2 2 -6 0 13 -4 6 -2 -3 7 -1 -8 3 9 -1 -1 6 2 1 2 5 3 0 -1 7 1 -5 3 2 -5 -3 -2 -1 -1 -5 3 24
4 5 -9 -5 3 3 2 3 -3 1 -9 5 1 -4 4 -7 4 7 3 1 -1 -2 8 -1 -5 6 6 -11 7 -6 0 12 -4 14 3 6 11 2 34
-12 17 19 4 -14 -6 -2 -11 -7 5 10 -6 11 16 -11 -1 -12 -7 -3 -16 -8 0 -2 14 5 16 -8 6 6 -2 7 -9 0 10 2 1 5 -3 -9 48
-3 -13 4 -11 -11 -2 9 -4 -16 9 -5 16 3 0 -12 20 -18 -11 10 -4 2 3 1 -19 0 -5 9 0 -14 2 3 0 0 3 6 -5 -9 -7 3 2 44
7 -8 1 -13 -7 8 2 1 -14 10 -3 10 -10 3 -2 11 -3 -7 18 7 -3 9 4 -8 -1 9 2 -6 -4 -8 1 7 1 3 4 -10 -4 9 5 -2 9 28
1 -4 0 -1 3 6 -13 4 7 -11 2 8 -6 -15 2 3 3 2 0 10 2 -7 3 -2 8 -1 2 -9 -2 -2 -2 -1 -4 4 -2 -7 6 2 5 -6 -4 -1 28
-10 -5 -8 -5 1 -17 4 -7 -4 4 -4 0 -2 2 -15 2 -6 -11 6 -4 4 7 -3 -6 -13 -6 7 -6 6 -8 6 11 -6 5 0 3 -10 -9 0 -5 11 4 0 36
12 7 14 -15 4 3 -4 -17 -7 4 3 7 -1 11 12 12 -3 -4 14 1 -5 -1 2 1 0 19 -14 -1 -1 4 2 3 13 6 13 -1 -1 6 3 6 -1 14 -6 -8 46
-2 -11 -15 7 -13 14 -10 8 8 5 -9 10 -7 -13 0 -11 14 1 3 2 0 13 9 -13 -1 -5 9 -7 -4 -10 5 1 -13 -5 -10 3 1 -3 8 -17 -1 2 3 3 -11 48
-3 -4 -7 10 -2 -11 6 6 0 7 4 -11 -5 -8 -4 4 4 -4 -7 -2 4 -4 -3 6 -5 -11 4 10 2 -5 -2 -3 -1 -9 -10 3 1 -8 -8 3 -8 -9 3 6 -17 -5 32
5 0 6 -13 11 10 2 1 6 -2 1 2 0 4 6 0 -5 1 8 -13 0 -12 -8 -8 0 -2 8 -6 3 14 0 3 16 -1 1 3 2 10 5 -14 6 6 0 -3 4 -3 -12 40
2 -5 -3 2 1 -12 14 0 2 1 -4 0 3 -2 -12 5 -1 -10 -2 -2 3 -1 -11 0 4 -8 11 14 -1 0 -3 4 2 -10 -8 2 -7 -4 -1 -3 7 -2 0 8 -14 -7 13 0 28
-7 6 -5 12 6 3 -3 7 10 -3 0 -4 -7 -7 6 -7 12 2 -13 -2 4 -4 8 -2 5 -1 -2 -1 -1 6 -7 -3 5 6 -2 3 8 -6 -4 -7 -7 -12 8 -4 -13 7 6 2 -4 34
2 4 -5 9 0 9 0 6 -1 -6 -6 1 -8 3 15 -2 9 13 -9 5 2 -2 17 -9 -4 -6 -4 -3 -4 4 -5 -6 -7 12 9 -5 8 7 6 -3 -1 0 2 -9 5 -3 -4 5 -8 10 32
15 -1 -1 -14 2 7 6 -4 1 4 -9 1 -2 4 7 9 6 -5 9 -2 3 -4 -1 -6 -3 4 2 -5 4 -2 8 4 8 6 4 -6 -1 8 12 -1 -6 15 3 -2 17 -1 -4 7 -2 -12 2 40
13 -9 8 -1 5 -7 -4 -11 -2 -10 -5 9 -2 7 5 11 -3 3 2 11 -10 1 -11 0 5 -1 3 -2 -19 7 -5 -3 1 -15 -8 -10 -11 7 -5 -3 6 4 0 -2 6 -7 -3 4 7 -11 -5 -4 44
-1 -9 -1 2 -6 13 0 12 -6 8 3 -3 -11 3 5 2 8 0 -9 -7 0 1 2 -8 2 -4 10 3 -11 7 -6 -12 0 -9 -5 -4 -3 6 -8 -9 5 -1 -4 -8 -8 9 3 8 -2 13 7 -8 4 36
-11 6 6 11 -16 2 -4 8 -3 1 8 5 -4 -2 0 2 3 -1 0 -8 3 3 10 3 1 2 -10 11 -2 -1 1 -4 3 0 8 3 8 -6 -1 4 1 -4 -5 -1 2 4 9 -6 2 7 5 -9 -4 5 28
15 5 -1 -10 8 10 3 -11 -2 14 -2 -1 -2 -5 18 -6 3 5 12 -4 -5 1 2 -2 5 9 0 -3 8 -7 -4 6 4 7 4 8 10 -1 16 -4 3 7 -4 -9 19 6 -10 9 -8 2 7 9 -5 -1 1 42
-14 -6 -13 17 -7 -4 -6 13 11 -5 1 9 -12 -16 -9 -1 2 -2 -5 3 18 -2 16 -10 -3 -8 1 9 -6 -4 -3 -4 -8 2 -11 4 4 -1 -1 -10 -4 -9 10 3 -18 11 11 0 6 17 8 -8 -7 4 9 -14 42
15 -2 -7 5 1 4 13 -2 -5 11 -4 -5 -5 0 7 -3 8 7 0 5 -3 3 -5 3 3 -1 0 6 2 -11 -10 -4 -7 -1 -1 0 3 0 9 2 -4 0 -4 -12 5 -4 4 -8 2 -2 8 5 0 1 3 16 -10 30
-2 -12 4 -8 -7 4 -3 1 2 4 7 -1 -2 -6 -4 6 -11 -8 5 -8 11 -2 -5 -3 0 -5 14 7 -3 2 2 -6 -1 -12 -7 -3 -6 6 -6 0 8 1 7 5 -10 5 8 5 7 -3 -8 2 3 9 -1 -7 7 -9 30
-14 10 1 14 -4 -2 -1 2 -2 0 2 -8 -2 12 -5 -12 3 6 -13 -5 1 1 7 6 -1 3 -6 3 2 2 -1 -6 -4 12 3 -4 2 0 -6 14 -4 -9 -7 0 -7 -3 0 -6 -6 13 13 -13 -8 9 8 -8 5 0 -6 32
-14 -3 1 10 -23 4 -2 8 -1 11 10 6 -8 -2 -11 -4 -2 -6 6 -14 6 17 1 -1 2 3 -4 15 -1 -8 -3 -7 -5 -4 -6 6 0 1 -10 8 5 -1 -10 1 -10 14 3 -1 2 2 -6 -15 -3 10 15 -6 11 -4 7 6 38
-9 3 -1 4 3 0 -10 11 0 -3 6 -2 -10 1 -6 -8 5 -1 -4 -1 0 -5 6 3 -1 4 -3 -2 -8 6 -1 3 1 2 -7 0 0 3 -2 -5 -12 -1 7 0 -8 1 7 5 -2 8 -1 -1 0 10 -1 -12 12 -8 4 3 1 34
-2 3 3 -7 -1 2 9 12 0 -3 1 -9 8 9 1 8 4 -8 -4 -9 2 -1 -2 1 -10 -4 2 0 7 12 6 3 14 -6 14 3 -5 3 -6 -6 -3 1 -6 4 -1 -2 0 3 1 -4 -6 6 -7 3 -2 -10 -4 -9 4 -3 0 0 28
8 10 -8 -7 12 -8 12 -15 4 13 -13 -14 8 5 5 -8 9 0 1 -11 -10 -3 -8 5 -10 -3 5 -4 16 -4 4 14 6 9 -3 10 3 -7 14 1 -5 2 -8 8 5 5 4 2 1 -5 -2 17 -12 -9 -5 15 -14 7 -6 -3 -9 -6 1 44
8 2 0 -2 13 -12 -2 -16 4 -5 -7 -6 6 6 7 -4 0 3 -1 7 -5 0 -3 1 -3 -1 0 0 -6 7 3 4 -3 -7 -5 2 -10 -3 -3 -1 -4 -1 -5 4 6 -3 0 -3 0 -6 -2 1 14 -6 -6 2 -7 -2 1 -4 -9 1 -3 6 24
-10 2 -4 12 -12 9 -3 13 -2 -2 4 -4 -7 5 4 -12 0 12 -5 -3 10 3 14 -2 -8 -9 -5 7 -1 -3 -3 -9 -14 6 7 -4 5 7 0 2 -4 -4 -4 -3 -5 1 -1 0 -10 4 19 -5 -12 9 8 -5 9 3 2 17 10 5 1 -6 -5 34
7 -7 -13 -10 11 -15 4 -6 -15 14 -9 -3 -9 -3 1 11 6 -1 3 13 -4 -2 -2 2 -8 -3 4 -9 0 -6 -5 13 0 8 0 -3 -6 -4 9 -4 0 6 3 11 7 -2 4 -7 -2 -8 -2 8 3 -5 -10 2 -7 0 -5 -5 -15 3 -3 16 7 -9 38
2 -11 -4 8 -11 8 -6 -1 -4 -2 -4 9 -2 4 3 -6 -7 11 -1 11 4 3 5 -9 -3 -8 -2 1 -13 -7 3 -11 -23 -2 0 -8 -5 3 -3 2 4 0 -7 -5 5 5 -9 -4 -11 -7 12 -3 2 1 -2 -1 -2 6 -5 7 3 -8 -9 -9 2 17 -3 42
-8 -3 -7 14 3 -3 0 -1 -1 0 11 0 -16 0 -7 -12 -7 6 -8 -1 7 11 4 -2 5 -1 -6 7 -6 -8 -15 -5 -14 8 -10 -1 7 5 -6 3 3 -5 1 -1 -13 -4 1 3 3 12 9 -18 7 11 4 -6 14 3 0 15 11 7 -14 -16 -4 11 -10 3 42
-10 2 -6 -4 -4 -12 -2 -1 -16 6 -3 8 -5 3 -8 5 -6 -9 7 3 -3 5 15 -5 -10 3 0 -8 -2 -7 3 15 -3 10 6 9 6 -6 12 3 11 10 -3 16 8 3 -2 -4 -2 -8 0 2 -2 -8 2 4 3 -7 -4 -3 -4 1 -3 8 2 -2 19 0 -4 38
-11 6 -4 -1 -9 -10 15 1 -6 18 -1 -13 6 6 -12 1 1 -12 1 -20 0 9 -1 -2 -10 -1 6 3 15 -3 4 0 1 5 -2 11 -3 -7 -2 15 7 -1 -11 13 -12 3 8 -6 5 0 -6 -3 -16 0 2 -2 0 -2 3 7 13 -4 9 15 -3 3 0 -10 -5 5 38
-8 3 7 4 -12 3 -14 -8 6 3 5 13 3 -9 -12 -11 -4 -5 7 -5 -5 8 3 1 12 17 0 5 -5 -7 6 1 -9 1 -13 6 2 -7 3 9 9 -2 3 0 -5 13 0 -7 3 3 -11 -9 1 -1 8 5 4 -1 5 -2 15 2 -12 -3 -2 -8 -9 -3 0 -1 3 38
-2 6 -9 -6 8 -4 -3 0 4 2 -6 -7 -2 1 6 -7 14 3 -2 -3 7 -2 1 1 -6 6 2 -7 11 1 5 5 0 8 3 8 -1 0 11 -9 -15 -4 -1 5 5 7 -5 2 -8 5 2 10 -9 -1 -5 4 4 -4 -5 2 -6 3 5 13 4 2 13 -3 -9 8 3 -9 36
-7 -7 -2 7 -19 2 -11 4 -3 -6 -8 13 -5 -5 -4 -1 0 3 7 10 0 14 12 -7 3 -9 2 -3 -13 -12 2 -7 -18 -3 -3 -11 0 -2 0 1 8 4 4 9 -10 13 0 -11 0 -5 1 -3 7 0 2 -6 7 -5 6 -2 8 0 -7 -5 2 7 1 7 1 11 3 8 0 36
0 3 -3 10 7 -11 0 -4 1 -3 -8 0 0 2 -4 -6 4 1 -8 8 -4 -10 -3 9 2 -4 2 2 -5 -2 -5 6 -3 4 -2 -4 -1 -11 3 2 -6 -5 5 4 -4 -2 5 -6 3 7 1 -8 4 -5 1 0 3 3 -7 6 -7 8 -10 0 5 -2 8 -1 5 5 -7 -1 0 -2 28
12 3 5 -6 -3 12 13 8 -7 2 -10 3 9 8 3 8 4 -4 1 0 -14 -3 -4 -3 2 5 5 -6 -4 9 3 5 12 -2 9 -1 0 3 7 2 8 12 -5 -13 5 -2 -7 6 1 -7 2 11 2 0 -7 12 -16 11 -8 -8 -5 -3 5 5 -4 -9 -3 -1 -13 -4 -1 0 -12 -7 -1 42
6 -15 -14 -1 0 9 -8 0 -1 14 -2 7 -17 -10 -4 -10 6 6 13 11 -2 5 -3 -3 0 2 8 -9 2 -21 -6 0 -15 -3 -15 -2 -2 4 8 -11 -4 9 7 3 2 19 -7 5 -9 -1 -1 4 -3 5 -8 8 1 4 -1 -2 2 5 -11 4 -5 0 11 9 3 5 -7 4 9 5 1 -6 40
-8 8 10 -4 7 -4 -9 1 0 -15 9 4 9 -2 -2 2 -8 5 -6 -1 -4 -7 -2 3 5 8 -7 -6 0 14 3 1 6 6 5 4 2 2 -1 2 4 -6 6 -5 -1 -15 -5 5 3 0 -1 -11 8 -4 -2 -9 0 -9 -5 -1 -3 3 -3 -11 -1 -7 -1 -4 5 -3 -8 3 -5 -5 0 2 -10 30
5 7 -9 -1 6 4 7 -1 2 -2 -14 2 -1 2 10 -1 11 1 -4 2 -4 6 11 -6 -5 -3 -4 -11 5 0 -5 9 3 18 9 3 8 1 12 -8 -1 5 -1 0 5 8 -11 2 -7 3 11 11 -12 -5 -6 10 -1 3 -12 -2 -6 -3 4 14 -3 0 5 -2 -7 6 3 -6 6 0 0 12 1 -4 32
-7 4 -5 -1 10 4 -4 3 1 3 16 -14 -1 1 -2 -21 -4 7 -2 -7 2 3 -2 2 -1 9 -4 -2 15 -3 2 2 -5 1 -3 16 2 5 -3 -4 -11 -4 -7 -2 -5 3 -4 3 -6 3 -4 -10 -10 5 -4 3 -2 2 -1 8 4 5 3 -4 0 6 -7 2 11 -5 2 -3 5 -13 -2 -5 7 0 -5 34
11 -6 1 6 4 -11 16 -3 8 -7 -18 6 2 12 -2 18 9 -10 -9 1 4 -7 -13 -4 2 -9 7 10 -16 17 -6 -5 18 -13 -2 -7 -15 -2 -6 -5 4 -6 -4 -3 1 -3 -2 7 12 4 0 5 22 6 -1 -10 7 -2 1 1 -1 -1 4 -8 5 -10 -4 -4 2 -8 -8 -9 2 -4 7 6 -9 0 0 -14 50
-15 -1 3 0 1 -12 -15 -4 -2 -10 7 4 1 1 -12 1 -14 1 -2 0 4 -9 4 -3 -7 1 -4 -8 -6 2 12 -3 -8 6 -5 0 -3 -3 -3 5 2 -5 5 11 -2 -8 5 -2 -3 -5 -3 -3 7 -4 -1 -19 11 -14 4 3 -5 13 -5 -7 5 2 7 5 6 11 -4 -1 4 6 3 -17 0 10 -11 0 -2 34
-14 5 -10 19 1 -19 -4 8 8 -14 -10 -2 4 0 -13 -13 9 0 -17 9 1 1 3 8 -3 -4 2 1 -8 3 1 5 -8 -4 -12 2 -6 -11 -2 -3 -12 -14 3 11 -25 6 13 -16 10 11 -7 -14 3 -4 2 -24 17 -11 -3 8 3 17 -2 -5 8 -1 3 -4 4 2 2 6 7 11 16 -9 -6 6 -4 -3 11 13 50
-5 5 1 0 9 -13 -6 -11 12 -13 2 5 7 1 -12 -7 -8 -7 -1 -2 3 0 -5 2 -1 10 -4 -1 -1 2 6 9 0 1 -7 10 -4 -4 2 -1 -3 -5 6 10 2 0 -3 -4 5 -3 -13 1 7 -15 -5 -8 5 -9 1 -7 -4 7 -2 -4 7 -11 -3 -6 3 3 -7 8 2 -1 6 -5 -3 8 -3 2 9 13 17 32
-6 5 14 1 -10 10 1 4 -8 -7 -2 5 7 12 1 1 -4 0 -4 0 -8 2 1 1 9 -1 1 -2 -8 8 -1 -7 2 -1 16 -7 2 -2 -4 5 14 0 -8 -4 -1 -5 -10 2 -1 4 6 -13 1 11 8 0 -10 4 -4 11 5 -10 1 -9 -6 6 -11 8 3 -2 -2 1 -7 5 -1 7 -6 2 2 -2 2 -8 -5 -13 38
9 -6 5 -6 -7 2 12 -7 -8 8 -8 8 -5 13 -6 8 0 -11 13 5 -4 13 -7 -2 6 -3 3 7 -9 -3 -7 2 3 -4 8 -13 -7 1 -2 1 12 13 -6 6 10 -2 -10 4 4 -10 -2 6 6 1 -1 3 -14 5 0 -1 3 -10 3 3 -1 0 2 3 -2 3 1 -1 -4 7 -4 5 5 -10 1 -9 7 -12 -14 -7 16 34
-13 0 -4 -6 -8 -8 9 9 -19 14 12 -10 2 -2 -14 7 -9 -7 -1 -10 7 4 5 0 -7 5 0 0 14 -9 6 1 -5 9 6 6 1 -3 3 13 9 0 -5 10 -9 -9 10 -15 6 -7 -8 -2 -15 -3 3 -6 -1 2 3 4 2 -3 8 0 -8 1 6 -7 0 10 21 -1 -1 -3 -6 -3 -9 0 -5 10 -15 6 -1 -3 -3 -6 42
3 -15 -13 2 -12 -1 12 6 -10 9 -11 12 -14 4 -12 12 7 -11 6 8 3 19 5 -13 -6 -8 5 -2 -10 -8 -4 1 -4 1 0 -8 -4 1 5 -8 10 10 -2 9 -1 14 -2 -3 3 -8 0 9 3 4 0 -7 4 2 0 -3 5 -2 4 0 -7 0 7 2 1 11 4 -3 1 12 -5 3 9 -10 8 -9 11 -1 -1 -1 0 16 2 34
-
DIVISORS
1
-
MINIMAL_NORM
8
-
KISSING_NUMBER
168498000
-
HERMITE_NUMBER
8
-
SUBGROUP_ORDER
2^2*5*23
-
SUBGROUP_NAME
C115 : C4
-
SUBGROUP_GENERATORS
2
88 88
-144 -168 -42 -29 128 39 68 38 -37 -61 -33 48 20 -16 86 -37 16 -57 81 -58 -102 -6 6 23 -42 61 -31 87 2 40 9 -31 -8 11 -28 -50 27 -35 17 51 -40 -21 3 19 -11 -1 -15 -27 6 2 19 1 18 -13 1 -3 8 5 13 -2 -3 -16 -1 -2 -3 4 -2 6 -4 -5 -8 -3 5 8 -6 1 5 -5 4 1 2 -2 -7 -2 3 -1 4 -1
185 219 81 7 -51 -35 -107 16 2 57 -3 -26 -63 -1 -106 44 -42 36 -95 51 91 33 -24 -28 1 -76 28 -42 15 -48 23 22 7 -15 7 37 -24 21 -13 -34 35 9 -10 -16 -4 15 -3 18 -11 7 -7 -5 -12 8 3 1 -4 6 -5 3 5 8 0 2 -1 -5 -3 -1 0 1 3 2 -1 -5 1 -3 -4 4 1 -4 -3 1 4 1 0 0 -2 -1
5 -10 46 24 9 18 10 11 -9 15 24 30 25 10 -20 7 3 41 -15 9 29 11 6 -10 19 -13 6 -23 6 6 -26 25 6 5 -13 13 -27 -14 4 10 -26 0 -5 18 11 4 13 -4 -9 -1 10 8 0 11 -14 10 8 2 8 -7 4 -7 9 14 3 -4 -6 -3 5 7 2 1 -1 0 0 -1 -4 2 -3 -5 -2 5 2 1 1 5 0 -4
14 14 -78 26 -59 -8 -35 -38 34 -13 16 -47 16 33 -6 39 -2 -11 14 -10 23 -3 12 33 40 -12 8 -30 1 -2 4 4 -7 -3 19 5 -13 17 2 -32 30 14 7 -29 8 -15 12 13 5 4 -12 -4 -7 2 4 4 -10 -6 -15 3 1 12 -8 -4 2 1 10 0 5 3 7 4 -4 -5 1 6 3 -1 0 5 -3 0 3 -2 -1 0 -2 2
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84 66 -10 44 -54 -4 -36 -24 -5 3 38 -11 26 7 -50 38 -1 32 -16 7 55 7 6 16 41 -28 25 -59 -7 -8 -17 24 1 8 5 35 -31 4 -11 -24 10 16 -9 -4 15 1 15 14 -3 5 -4 7 -11 11 -14 7 1 0 0 9 9 7 5 8 1 2 -3 -3 3 3 1 -4 -3 -2 2 -4 -7 2 -7 -4 -5 2 4 -2 -1 4 -1 0
-31 -52 -45 -7 -32 0 36 -10 32 -26 23 3 0 30 10 19 -18 16 11 -20 -9 -3 30 36 47 -6 -7 -17 17 23 6 11 -10 -2 -7 -3 -27 -12 9 -4 -10 6 11 -10 13 -11 10 -3 -5 7 4 -3 3 10 -3 10 1 -2 -7 -5 2 0 1 8 6 3 7 -2 3 8 7 7 -2 -5 0 5 5 -3 1 2 -1 -3 4 2 0 3 -2 -1
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244 299 264 -91 -43 -69 -69 78 23 104 -11 40 -183 -25 -144 2 -80 100 -221 103 120 54 -35 -82 -38 -130 12 -43 44 -61 54 41 28 -43 -33 43 -52 -9 3 -1 -2 3 -12 0 -6 31 -27 -1 -25 11 5 -18 -7 13 4 9 14 11 3 -12 7 -6 11 14 0 -7 -7 -3 2 9 9 11 -5 -1 1 6 1 2 1 -4 -4 1 3 1 5 3 3 1
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PROPERTIES
Unimodular=1
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REFERENCES
I. Gauvin, Even unimodular ideal lattices of rank 88 over Q(zeta_115), preprint, 15 October 2026 (arXiv identifier pending),
and its addendum: two further extremal lattices, X4969 and X4049 (October 2026).
Data, programs and certificates: https://github.com/Katabolanga/rang88-reseaux-ideaux
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NOTES
The two generators span a subgroup of the automorphism group, hence the catalogue sections SUBGROUP_ORDER, SUBGROUP_NAME and SUBGROUP_GENERATORS; the full automorphism group is not known.
SUBGROUP_NAME: C115 : C4 = <zeta> : <g2>, zeta of order 115, g2 of order 4 with g2^2 = -1 and g2^-1 zeta g2 = zeta^24 (C4 acts through C2); equivalently C23 x Dic5.
X4969 = (P, b), an ideal lattice over L = Q(zeta), zeta = zeta_115 (rank 88): P = (4969, zeta^2 + 3763*zeta + 2809) is a prime ideal
of Z[zeta] of residue degree 2, and b(u, v) = Tr_{L/Q}(alpha u conj(v)), alpha = beta_0/nu totally positive (see the paper, section 6).
Minimum 8 is established by the computer-assisted method of the paper (same certifying program, same execution model of section 5.4:
M1, M2, H1-H3), as reported in the addendum: both sides of the criterion were swept completely, each side twice on two different
machines, with byte-identical receipts and no hit. The attached Python scripts check the exported matrices and generators, not the minimum.
The kissing number 168498000 follows from that minimum-8 statement and the extremal theta series.
Basis: an LLL-reduced Z-basis of P; X4969_construction.gp gives it in the power basis of Z[zeta], together with alpha.
Generators (row convention, g*GRAM*g^T = GRAM): g1 = multiplication by -zeta, of order 230;
g2 = the semilinear map u -> lambda*sigma_24(u), sigma_24(zeta) = zeta^24, lambda a unit of Z[zeta] (in X4969_construction.gp);
g2^2 = -1, and g2 o g1 o g2^(-1) = g1^139 as maps (in matrices: g2^(-1)*g1*g2 = g1^139).
<g1, g2> has order 460 = 2^2*5*23: an extension of the Galois stabiliser <sigma_24> (order 2) of the class of P by the cyclic group
<-zeta> (order 230). By the normaliser argument of the paper (Remark 2.6) and the stabiliser of the class (support {3,331}, see the
addendum), it is the normaliser in Aut of the group of multiplications by roots of unity. The full automorphism group has not been
determined: |Aut| >= 460.
A vector of norm 8 (transported to this basis), as a row of coordinates in this basis:
NORM8: 100 151 118 -34 -57 -37 -21 3 12 53 -4 0 -87 -24 -65 -9 -25 50 -106 59 61 16 -19 -48 -19 -60 7 -29 11 -32 20 14 15 -20 -5 25 -18 12 -1 -10 7 7 -2 -6 -4 10 -11 10 -11 0 -8 -10 -7 7 5 1 0 1 -2 -7 -3 0 8 0 -1 -6 -1 -3 -2 5 4 5 -3 -3 3 4 1 0 -2 0 1 0 2 4 0 2 0 -2
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LAST_LINE
Haftungsausschluss/Disclaimer
Gabriele Nebe