| Up: | Monoid enumeration |
|---|---|
| Prev: | #4795 ⟨a, b | abaababa=baa⟩ |
| Next: | #4797 ⟨a, b | abaababa=bba⟩ |
| # | Rule | Proof |
|---|---|---|
| 1. | bc ⇒ ca2ca | [6] |
| 2. | bac ⇒ cab | [5] |
| 3. | aba2ca ⇒ c | [4] |
| 4. | bab ⇒ c | [2] |
| 5. | aba2c2 ⇒ cba2ca | [7] |
# ab:abaababa=bab a/cb bab=c magic:0 bc=caaca bac=cab abaaca=c bab=c abaacc=cbaaca
| Σ | # | Presentation | Properties | φ |
|---|---|---|---|---|
| 7 | 254 | ⟨a, b | aaba=bbb⟩ | Can Inf | |
| 8 | 290 | ⟨a, b | aaababba=1⟩ | Grp Inf | 19 |
| 8 | 478 | ⟨a, b | ababba=bb⟩ | Can Inf | |
| 9 | 863 | ⟨a, b | abbabbba=b⟩ | Can Inf | |
| 9 | 1263 | ⟨a, b | ababa=babb⟩ | Can Inf | |
| 11 | 5405 | ⟨a, b | abbabba=babb⟩ | Can Inf |
| Σ | # | Presentation | Properties |
|---|---|---|---|
| 7 | 186 | ⟨a, b | aabbba=b⟩ | Can Inf |
| 9 | 804 | ⟨a, b | aabababa=b⟩ | Can Inf |
| 11 | 3560 | ⟨a, b | aabaabaaba=b⟩ | Can Inf |