| Up: | Monoid enumeration |
|---|---|
| Prev: | #5303 ⟨a, b | abaaaba=abbb⟩ |
| Next: | #5305 ⟨a, b | abaaaba=babb⟩ |
| # | Rule | Proof |
|---|---|---|
| 1. | ac3 ⇒ c3a | [6] |
| 2. | ac2a ⇒ ca2b | [4] |
| 3. | a3b ⇒ c | [2] |
| 4. | bc3 ⇒ c3b | [7] |
| 5. | bc2a ⇒ abc2 | [5] |
| 6. | ba2b ⇒ abca | [3] |
# ab:abaaaba=baab cab aaab=c morph:4/6 accc=ccca acca=caab aaab=c bccc=cccb bcca=abcc baab=abca
| Σ | # | Presentation | Properties | φ |
|---|---|---|---|---|
| 6 | 67 | ⟨a, b | aabbba=1⟩ | Grp Inf | 8 |
| 6 | 124 | ⟨a, b | bbb=aaa⟩ | Can Inf | |
| 7 | 229 | ⟨a, b | ababa=bb⟩ | Can Inf | |
| 8 | 410 | ⟨a, b | abbabba=b⟩ | Can Inf | 1 |
| 9 | 1115 | ⟨a, b | abaaba=bab⟩ | Can Inf |