| Regular methods with a 12 lead end place (Set 1) | ||||
| Group | G | H | J | K |
| Lead head | 23456 | 23456 | 23456 | 23456 |
| Lead end | 32546 | 53624 | 65432 | 46253 |
| Lead head of next lead | 35264 | 56324 | 64523 | 42653 |
| Regular methods with a 16 lead end (Set 1) | ||||
| Group | L | M | N | O |
| Lead head | 23456 | 23456 | 23456 | 23456 |
| Lead end | 53624 | 65432 | 46253 | 24365 |
| Lead head of next lead | 35264 | 56342 | 64523 | 42635 |
| Irregular methods with a 12 lead end place (Set 2) | ||||
| Group | P | Q | R | S |
| Lead head | 23456 | 23456 | 23456 | 23456 |
| Lead end | 45236 | 32654 | 63542 | 56423 |
| Lead head of next lead | 42563 | 36245 | 65324 | 54632 |
| Irregular methods with a 16 lead end place (Set 3) | ||||
| Group | T | U | V | W |
| Lead head | 23456 | 23456 | 23456 | 23456 |
| Lead end | 25634 | 64352 | 56423 | 43265 |
| Lead head of next lead | 52364 | 46532 | 65243 | 34625 |
| Irregular methods with a 14 lead end place (Set 4) | ||||
| Group | X | μ | θ | δ |
| Lead head | 23456 | 23456 | 23456 | 23456 |
| Lead end | 54326 | 63542 | 25634 | 46253 |
| Lead head of next lead | 45362 | 36524 | 52643 | 64235 |
| Irregular methods with a 14 lead end place (Set 5) | ||||
| Group | Y | Σ | λ | Ψ |
| Lead head | 23456 | 23456 | 23456 | 23456 |
| Lead end | 26543 | 45236 | 53624 | 64352 |
| Lead head of next lead | 62534 | 54263 | 35642 | 46325 |
| Source: Anthony S. Bishop, Universal system for extents of treble dodging minor methods (Whiting Society, 2011) | ||||