Back

a, b | aa=1, bb=1

Monoid presentation of length 4

Properties

Completion parameters

Inverses of generators

Complete rewriting system

  1. a2 ⇒ 1
  2. b2 ⇒ 1

Right Cayley graph (truncated)

Left Cayley graph (truncated)

Other isomorphic instances

110 total

Length:Presentation:
6a, b | aa=1, aabb=1
6a, b | aa=1, abba=1
6a, b | aa=1, baab=1
6a, b | aa=1, abb=a
6a, b | aa=1, bb=aa
8a, b | aaa=a, aabb=1
8a, b | aaa=a, abba=1
8a, b | aaa=a, baab=1
8a, b | aab=b, aabb=1
8a, b | aab=b, abba=1
8a, b | aab=b, baab=1
8a, b | aab=b, bbaa=1
8a, b | aa=1, aaaabb=1
8a, b | aa=1, aaabba=1
8a, b | aa=1, aabaab=1
8a, b | aa=1, aabbaa=1
8a, b | aa=1, abaaba=1
8a, b | aa=1, baaaab=1
8a, b | aa=1, aaabb=a
8a, b | aa=1, aabba=a
8a, b | aa=1, abaab=a
8a, b | aa=1, aaaa=bb
8a, b | aa=1, aabb=aa
8a, b | aa=1, abba=aa
8a, b | aa=1, baab=aa
8a, b | aa=1, abb=aaa
10a, b | aaaa=aa, aabb=1
10a, b | aaaa=aa, abba=1
10a, b | aaaa=aa, baab=1
10a, b | aaab=ab, aabb=1
10a, b | aaab=ab, abba=1
10a, b | aaab=ab, baab=1
10a, b | aaab=ab, bbaa=1
10a, b | aaba=ba, aabb=1
10a, b | aaba=ba, abba=1
10a, b | aaba=ba, baab=1
10a, b | aaba=ba, bbaa=1
10a, b | aabb=aa, abba=1
10a, b | aabb=aa, baab=1
10a, b | aabb=aa, bbaa=1
10a, b | abba=aa, baab=1
10a, b | abba=aa, bbaa=1
10a, b | abba=bb, baab=1
10a, b | abba=bb, bbaa=1
10a, b | aabb=1, aaaabb=1
10a, b | aabb=1, aaabba=1
10a, b | aabb=1, aabaab=1
10a, b | aabb=1, aabbaa=1
10a, b | aabb=1, abaaba=1
10a, b | aabb=1, abbaaa=1
10a, b | aabb=1, abbbba=1
10a, b | aabb=1, baabaa=1
10a, b | aabb=1, bbaaaa=1
10a, b | abba=1, aaaabb=1
10a, b | abba=1, aaabba=1
10a, b | abba=1, aabaab=1
10a, b | abba=1, aabbaa=1
10a, b | abba=1, aabbbb=1
10a, b | abba=1, abaaba=1
10a, b | abba=1, abbabb=1
10a, b | abba=1, abbbba=1
10a, b | abba=1, baaaab=1
10a, b | abba=1, baabbb=1
10a, b | abba=1, babbab=1
10a, b | abba=1, bbaabb=1
10a, b | aaa=a, aaaabb=1
10a, b | aaa=a, aaabba=1
10a, b | aaa=a, aabaab=1
10a, b | aaa=a, aabbaa=1
10a, b | aaa=a, abaaba=1
10a, b | aaa=a, baaaab=1
10a, b | aab=b, aaaabb=1
10a, b | aab=b, aaabba=1
10a, b | aab=b, aabaab=1
10a, b | aab=b, aabbaa=1
10a, b | aab=b, abaaba=1
10a, b | aab=b, abbaaa=1
10a, b | aab=b, baaaab=1
10a, b | aab=b, baabaa=1
10a, b | aab=b, bbaaaa=1
10a, b | aa=1, aaaaaabb=1
10a, b | aa=1, aaaaabba=1
10a, b | aa=1, aaaabaab=1
10a, b | aa=1, aaaabbaa=1
10a, b | aa=1, aaabaaba=1
10a, b | aa=1, aaabbaaa=1
10a, b | aa=1, aabaaaab=1
10a, b | aa=1, aabaabaa=1
10a, b | aa=1, abaaaaba=1
10a, b | aa=1, baaaaaab=1
10a, b | aa=1, aaaaabb=a
10a, b | aa=1, aaaabba=a
10a, b | aa=1, aaabaab=a
10a, b | aa=1, aaabbaa=a
10a, b | aa=1, aabaaba=a
10a, b | aa=1, abaaaab=a
10a, b | aa=1, aaaaaa=bb
10a, b | aa=1, aaaabb=aa
10a, b | aa=1, aaabba=aa
10a, b | aa=1, aabaab=aa
10a, b | aa=1, aabbaa=aa
10a, b | aa=1, abaaba=aa
10a, b | aa=1, baaaab=aa
10a, b | aa=1, aaaaa=abb
10a, b | aa=1, aaabb=aaa
10a, b | aa=1, aabba=aaa
10a, b | aa=1, abaab=aaa
10a, b | aa=1, aabb=aaaa
10a, b | aa=1, abba=aaaa
10a, b | aa=1, baab=aaaa