# Kissing configuration in dimension 21: 31560 points (tau_21 >= 31560).
# Format: one point per line, 22 integers separated by spaces:
#   q x_1 ... x_21
# where q = x_1^2 + ... + x_21^2. The point on the unit sphere is x / sqrt(q).
# Any two distinct points x, y satisfy x.y <= sqrt(q_x q_y) / 2, i.e. 4 (x.y)^2 <= q_x q_y when x.y > 0.
# Lines starting with # are comments. Coordinates 1 to 21 are those of the D19/D21 paper.
# 27720 base points (squared norm 8): the 840 roots and the odd-sign octad vectors on the 210 octads.
# 3840 new points (squared norm 164): entries +-2 on one line of the punctured Golay code and +-3
# elsewhere, signs given by a codeword w with eta(w) != 0 (the dimension-21 proposition of the paper).
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