Table 2. Normal Vectors of Partition Planes^a.

plane	normal vector
0	t(−(1+√5)/4, 0, 0)
1	t(−(1+√5)/8, 1/4, (3+√5)/8)
2	t(1/4, (3+√5)/8, (1+√5)/8)
3	t(1/4, (3+√5)/8, −(1+√5)/8)
4	t(−(1+√5)/8, 1/4, −(3+√5)/8)
5	t((3+√5)/8, (1+√5)/8, −1/4)
6	t(0, 0, −(1+√5)/4)
7	t(−(3+√5)/8, −(1+√5)/8, −1/4)
8	t(−(1+√5)/8, −1/4, (3+√5)/8)
9	t((1+√5)/8, 1/4, (3+√5)/8)
10	t(−1/4, (3+√5)/8, (1+√5)/8)
11	t(−(3+√5)/8, (1+√5)/8, −1/4)
12	t(0, (1+√5)/4, 0)
13	t(−(3+√5)/8, (1+√5)/8, 1/4)
14	t(−1/4, (3+√5)/8, −(1+√5)/8)

^aTransposition of a vector is denoted by a superscript t.