| Up: | Monoids with two generators and one relation |
|---|---|
| Prev: | #4305 ⟨a, b | abababbba=bb⟩ |
| Next: | #4307 ⟨a, b | ababbaaab=ab⟩ |
| # | Rule | Proof |
|---|---|---|
| 1. | (c2a)2ac ⇒ ca2 | [11] |
| 2. | acac2a2c ⇒ a3 | [10] |
| 3. | ca3c2a2c ⇒ c2ac2a4 | [15] |
| 4. | a4c2a2c ⇒ acac2a4 | [14] |
| 5. | caba ⇒ c3a2c | [9] |
| 6. | a2ba ⇒ ac2a2c | [8] |
| 7. | c2a2b ⇒ ca | [5] |
| 8. | aca2b ⇒ a2 | [3] |
| 9. | ca4b ⇒ c2ac2a3 | [12] |
| 10. | a5b ⇒ acac2a3 | [13] |
| 11. | cb2a ⇒ babc | [4] |
| 12. | ca2b2a ⇒ c2a2c | [7] |
| 13. | a3b2a ⇒ aca2c | [6] |
| 14. | bab2a ⇒ c | [2] |
# ab:ababbaaab=aa ca/b babba=c morph:5/1 ccaccaac=caa acaccaac=aaa caaaccaac=ccaccaaaa aaaaccaac=acaccaaaa caba=cccaac aaba=accaac ccaab=ca acaab=aa caaaab=ccaccaaa aaaaab=acaccaaa cbba=babc caabba=ccaac aaabba=acaac babba=c