G1:
± [[ | +1, | −1 | ]] ⇔ | ± [ | 2k0 | ] |
G2:
± [[ | +1, | −1, | 0 | ]] ⇔ | ± [ | 2k0, | 0 | ] |
± [[ | +1, | 0, | −1 | ]] ⇔ | ± [ | k0, | 3k1 | ] |
± [[ | 0, | +1, | −1 | ]] ⇔ | ± [ | −k0, | k1 | ] |
G3:
± [[ | +1, | −1, | 0, | 0 | ]] ⇔ | ± [ | 2k0, | 0, | 0 | ] |
± [[ | +1, | 0, | −1, | 0 | ]] ⇔ | ± [ | k0, | 3k1, | 0 | ] |
± [[ | 0, | +1, | −1, | 0 | ]] ⇔ | ± [ | −k0, | 3k1, | 0 | ] |
± [[ | +1, | 0, | 0, | −1 | ]] ⇔ | ± [ | k0, | k1, | 4k2 | ] |
± [[ | 0, | +1, | 0, | −1 | ]] ⇔ | ± [ | −k0, | k1, | 4k2 | ] |
± [[ | 0, | 0, | +1, | −1 | ]] ⇔ | ± [ | 0, | −2k1, | 4k2 | ] |
G4:
± [[ | +1, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | 2k0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | k0, | 3k1, | 0, | 0 | ] |
± [[ | 0, | +1, | −1, | 0, | 0 | ]] ⇔ | ± [ | −k0, | 3k1, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | k0, | k1, | 4k2, | 0 | ] |
± [[ | 0, | +1, | 0, | −1, | 0 | ]] ⇔ | ± [ | −k0, | k1, | 4k2, | 0 | ] |
± [[ | 0, | 0, | +1, | −1, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | 4k2, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | k0, | k1, | k2, | 5k3 | ] |
± [[ | 0, | +1, | 0, | 0, | −1 | ]] ⇔ | ± [ | −k0, | k1, | k2, | 5k3 | ] |
± [[ | 0, | 0, | +1, | 0, | −1 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | 5k3 | ] |
± [[ | 0, | 0, | 0, | +1, | −1 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | 5k3 | ] |
G5:
± [[ | +1, | −1, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | 2k0, | 0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | k0, | 3k1, | 0, | 0, | 0 | ] |
± [[ | 0, | +1, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | −k0, | 3k1, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | k0, | k1, | 4k2, | 0, | 0 | ] |
± [[ | 0, | +1, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | −k0, | k1, | 4k2, | 0, | 0 | ] |
± [[ | 0, | 0, | +1, | −1, | 0, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | 4k2, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | k0, | k1, | k2, | 5k3, | 0 | ] |
± [[ | 0, | +1, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | −k0, | k1, | k2, | 5k3, | 0 | ] |
± [[ | 0, | 0, | +1, | 0, | −1, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | 5k3, | 0 | ] |
± [[ | 0, | 0, | 0, | +1, | −1, | 0 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | 5k3, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | k0, | k1, | k2, | k3, | 6k4 | ] |
± [[ | 0, | +1, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | −k0, | k1, | k2, | k3, | 6k4 | ] |
± [[ | 0, | 0, | +1, | 0, | 0, | −1 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | k3, | 6k4 | ] |
± [[ | 0, | 0, | 0, | +1, | 0, | −1 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | k3, | 6k4 | ] |
± [[ | 0, | 0, | 0, | 0, | +1, | −1 | ]] ⇔ | ± [ | 0, | 0, | 0, | −4k3, | 6k4 | ] |
G6:
± [[ | +1, | −1, | 0, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | 2k0, | 0, | 0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | −1, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | k0, | 3k1, | 0, | 0, | 0, | 0 | ] |
± [[ | 0, | +1, | −1, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | −k0, | 3k1, | 0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | k0, | k1, | 4k2, | 0, | 0, | 0 | ] |
± [[ | 0, | +1, | 0, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | −k0, | k1, | 4k2, | 0, | 0, | 0 | ] |
± [[ | 0, | 0, | +1, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | 4k2, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | k0, | k1, | k2, | 5k3, | 0, | 0 | ] |
± [[ | 0, | +1, | 0, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | −k0, | k1, | k2, | 5k3, | 0, | 0 | ] |
± [[ | 0, | 0, | +1, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | 5k3, | 0, | 0 | ] |
± [[ | 0, | 0, | 0, | +1, | −1, | 0, | 0 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | 5k3, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | k0, | k1, | k2, | k3, | 6k4, | 0 | ] |
± [[ | 0, | +1, | 0, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | −k0, | k1, | k2, | k3, | 6k4, | 0 | ] |
± [[ | 0, | 0, | +1, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | k3, | 6k4, | 0 | ] |
± [[ | 0, | 0, | 0, | +1, | 0, | −1, | 0 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | k3, | 6k4, | 0 | ] |
± [[ | 0, | 0, | 0, | 0, | +1, | −1, | 0 | ]] ⇔ | ± [ | 0, | 0, | 0, | −4k3, | 6k4, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | k0, | k1, | k2, | k3, | k4, | 7k5 | ] |
± [[ | 0, | +1, | 0, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | −k0, | k1, | k2, | k3, | k4, | 7k5 | ] |
± [[ | 0, | 0, | +1, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | k3, | k4, | 7k5 | ] |
± [[ | 0, | 0, | 0, | +1, | 0, | 0, | −1 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | k3, | k4, | 7k5 | ] |
± [[ | 0, | 0, | 0, | 0, | +1, | 0, | −1 | ]] ⇔ | ± [ | 0, | 0, | 0, | −4k3, | k4, | 7k5 | ] |
± [[ | 0, | 0, | 0, | 0, | 0, | +1, | −1 | ]] ⇔ | ± [ | 0, | 0, | 0, | 0, | −5k4, | 7k5 | ] |
G7:
± [[ | +1, | −1, | 0, | 0, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | 2k0, | 0, | 0, | 0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | −1, | 0, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | k0, | 3k1, | 0, | 0, | 0, | 0, | 0 | ] |
± [[ | 0, | +1, | −1, | 0, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | −k0, | 3k1, | 0, | 0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | −1, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | k0, | k1, | 4k2, | 0, | 0, | 0, | 0 | ] |
± [[ | 0, | +1, | 0, | −1, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | −k0, | k1, | 4k2, | 0, | 0, | 0, | 0 | ] |
± [[ | 0, | 0, | +1, | −1, | 0, | 0, | 0, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | 4k2, | 0, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | k0, | k1, | k2, | 5k3, | 0, | 0, | 0 | ] |
± [[ | 0, | +1, | 0, | 0, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | −k0, | k1, | k2, | 5k3, | 0, | 0, | 0 | ] |
± [[ | 0, | 0, | +1, | 0, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | 5k3, | 0, | 0, | 0 | ] |
± [[ | 0, | 0, | 0, | +1, | −1, | 0, | 0, | 0 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | 5k3, | 0, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | k0, | k1, | k2, | k3, | 6k4, | 0, | 0 | ] |
± [[ | 0, | +1, | 0, | 0, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | −k0, | k1, | k2, | k3, | 6k4, | 0, | 0 | ] |
± [[ | 0, | 0, | +1, | 0, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | k3, | 6k4, | 0, | 0 | ] |
± [[ | 0, | 0, | 0, | +1, | 0, | −1, | 0, | 0 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | k3, | 6k4, | 0, | 0 | ] |
± [[ | 0, | 0, | 0, | 0, | +1, | −1, | 0, | 0 | ]] ⇔ | ± [ | 0, | 0, | 0, | −4k3, | 6k4, | 0, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | k0, | k1, | k2, | k3, | k4, | 7k5, | 0 | ] |
± [[ | 0, | +1, | 0, | 0, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | −k0, | k1, | k2, | k3, | k4, | 7k5, | 0 | ] |
± [[ | 0, | 0, | +1, | 0, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | k3, | k4, | 7k5, | 0 | ] |
± [[ | 0, | 0, | 0, | +1, | 0, | 0, | −1, | 0 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | k3, | k4, | 7k5, | 0 | ] |
± [[ | 0, | 0, | 0, | 0, | +1, | 0, | −1, | 0 | ]] ⇔ | ± [ | 0, | 0, | 0, | −4k3, | k4, | 7k5, | 0 | ] |
± [[ | 0, | 0, | 0, | 0, | 0, | +1, | −1, | 0 | ]] ⇔ | ± [ | 0, | 0, | 0, | 0, | −5k4, | 7k5, | 0 | ] |
± [[ | +1, | 0, | 0, | 0, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | k0, | k1, | k2, | k3, | k4, | k5, | 8k6 | ] |
± [[ | 0, | +1, | 0, | 0, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | −k0, | k1, | k2, | k3, | k4, | k5, | 8k6 | ] |
± [[ | 0, | 0, | +1, | 0, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | 0, | −2k1, | k2, | k3, | k4, | k5, | 8k6 | ] |
± [[ | 0, | 0, | 0, | +1, | 0, | 0, | 0, | −1 | ]] ⇔ | ± [ | 0, | 0, | −3k2, | k3, | k4, | k5, | 8k6 | ] |
± [[ | 0, | 0, | 0, | 0, | +1, | 0, | 0, | −1 | ]] ⇔ | ± [ | 0, | 0, | 0, | −4k3, | k4, | k5, | 8k6 | ] |
± [[ | 0, | 0, | 0, | 0, | 0, | +1, | 0, | −1 | ]] ⇔ | ± [ | 0, | 0, | 0, | 0, | −5k4, | k5, | 8k6 | ] |
± [[ | 0, | 0, | 0, | 0, | 0, | 0, | +1, | −1 | ]] ⇔ | ± [ | 0, | 0, | 0, | 0, | 0, | −6k5, | 8k6 | ] |