| Up: | Monoids with two generators and one relation |
|---|---|
| Prev: | #3622 ⟨a, b | aababbbbba=b⟩ |
| Next: | #3624 ⟨a, b | aabbaaaaab=b⟩ |
| # | Rule | Proof |
|---|---|---|
| 1. | c2b2cb ⇒ cb(bc)2 | [8] |
| 2. | c2(bcb)2 ⇒ c2b3cbc | [37] |
| 3. | (cb)3bcb ⇒ cbcb3cbc | [17] |
| 4. | (cb2cb)2 ⇒ c(b2cb)2c | [11] |
| 5. | c2b3c(bcb)2 ⇒ c2(b3c)2bc | [38] |
| 6. | cbcb3c(bcb)2 ⇒ cbc(b3c)2bc | [21] |
| 7. | cb2cb3c(bcb)2 ⇒ c(b2cb)3c | [20] |
| 8. | c2(b3c)2(bcb)2 ⇒ c2(b3c)3bc | [39] |
| 9. | cbc(b3c)2(bcb)2 ⇒ cbc(b3c)3bc | [36] |
| 10. | c(b2cb)3cb2cb ⇒ c(b2cb)4c | [26] |
| 11. | c2(b3c)3(bcb)2 ⇒ cbc(b3c)3bcb2c | [35] |
| 12. | cbc(b3c)3(bcb)2 ⇒ c(b2cb)4cb2c | [32] |
| 13. | c(b2cb)4cb2cb ⇒ c | [28] |
| 14. | a ⇒ c(b2cb)4 | [25] |
# ab:aabbaaaaab=a bc/a aaaaa=c morph:5/0 ccbbcb=cbbcbc ccbcbbcb=ccbbbcbc cbcbcbbcb=cbcbbbcbc cbbcbcbbcb=cbbcbbbcbc ccbbbcbcbbcb=ccbbbcbbbcbc cbcbbbcbcbbcb=cbcbbbcbbbcbc cbbcbbbcbcbbcb=cbbcbbbcbbbcbc ccbbbcbbbcbcbbcb=ccbbbcbbbcbbbcbc cbcbbbcbbbcbcbbcb=cbcbbbcbbbcbbbcbc cbbcbbbcbbbcbcbbcb=cbbcbbbcbbbcbbbcbc ccbbbcbbbcbbbcbcbbcb=cbcbbbcbbbcbbbcbcbbc cbcbbbcbbbcbbbcbcbbcb=cbbcbbbcbbbcbbbcbcbbc cbbcbbbcbbbcbbbcbcbbcb=c a=cbbcbbbcbbbcbbbcb