| Back: | ⟨a, b | aababbaaab=a⟩ |
|---|
Completion settings:
Axiom: aababbaaab=a.
Referenced by [3].
Axiom: ababb=c.
Overlap of [1] aababbaaab=a with [2] ababb=c:
Critical pair: acaaab=a.
Overlap of [3] acaaab=a with [2] ababb=c:
Critical pair: acaac=aabb.
Flip LHS and RHS.
Overlap of [3] acaaab=a with [4] aabb=acaac:
Critical pair: acaacaac=ab.
Flip LHS and RHS.
Defines rule #3.
Overlap of [2] ababb=c with [5] ab=acaacaac:
Critical pair: acaacaacabb=c.
Reduce LHS:
| [5] | acaacaac(ab)b |
| ⇒ acaacaacacaacaacb |
Defines rule #9.
Overlap of [3] acaaab=a with [5] ab=acaacaac:
Critical pair: acaaacaacaac=a.
Defines rule #2.
Referenced by [9], [10], [11], [12], [13].
Overlap of [4] aabb=acaac with [5] ab=acaacaac:
Critical pair: aacaacaacb=acaac.
Defines rule #6.
Overlap of [7] acaaacaacaac=a with [7] acaaacaacaac=a:
Critical pair: acaaacaacaa=aaaacaacaac.
Flip LHS and RHS.
Defines rule #1.
Overlap of [7] acaaacaacaac=a with [8] aacaacaacb=acaac:
Critical pair: acaaacacaac=aaacb.
Flip LHS and RHS.
Defines rule #4.
Overlap of [7] acaaacaacaac=a with [8] aacaacaacb=acaac:
Critical pair: acaaacaacacaac=aaacaacb.
Flip LHS and RHS.
Defines rule #5.
Overlap of [7] acaaacaacaac=a with [6] acaacaacacaacaacb=c:
Critical pair: acaaacac=aaacacaacaacb.
Flip LHS and RHS.
Defines rule #7.
Overlap of [7] acaaacaacaac=a with [6] acaacaacacaacaacb=c:
Critical pair: acaaacaacac=aaacaacacaacaacb.
Flip LHS and RHS.
Defines rule #8.