| Up: | Monoid enumeration |
|---|---|
| Prev: | #4172 ⟨a, b | aabbabaab=ab⟩ |
| Next: | #4174 ⟨a, b | aabbabaab=bb⟩ |
| # | Rule | Proof |
|---|---|---|
| 1. | acdc ⇒ d2 | [10] |
| 2. | a(dc)2 ⇒ cd | [14] |
| 3. | acdad ⇒ da | [9] |
| 4. | adcdad ⇒ ca | [13] |
| 5. | acdab ⇒ d | [5] |
| 6. | adcdab ⇒ c | [11] |
| 7. | ba ⇒ d | [3] |
| 8. | bc ⇒ d2cdab | [12] |
| 9. | bd ⇒ dcdab | [8] |
# ab:aabbabaab=ba reversed:acd/b abba=c,ba=d morph:4/0,2/0 acdc=dd adcdc=cd acdad=da adcdad=ca acdab=d adcdab=c ba=d bc=ddcdab bd=dcdab
| Σ | # | Presentation | Properties |
|---|---|---|---|
| 11 | 4870 | ⟨a, b | abbabaab=baa⟩ | Can Inf |