| Back: | ⟨a, b | aaabbaa=abab⟩ |
|---|
Completion settings:
Axiom: aaabbaa=abab.
Referenced by [3].
Axiom: abba=c.
Defines rule #4.
Referenced by [3], [4], [5], [6], [8].
Overlap of [1] aaabbaa=abab with [2] abba=c:
Critical pair: aaca=abab.
Flip LHS and RHS.
Defines rule #3.
Referenced by [5], [6], [7], [9], [10], [11], [12].
Overlap of [2] abba=c with [2] abba=c:
Critical pair: abbc=cbba.
Flip LHS and RHS.
Defines rule #10.
Overlap of [2] abba=c with [3] abab=aaca:
Critical pair: abbaaca=cbab.
Reduce LHS:
| [2] | (abba)aca |
| ⇒ caca |
Flip LHS and RHS.
Defines rule #9.
Overlap of [3] abab=aaca with [2] abba=c:
Critical pair: abc=aacaba.
Flip LHS and RHS.
Defines rule #2.
Referenced by [10].
Overlap of [3] abab=aaca with [3] abab=aaca:
Critical pair: abaaca=aacaab.
Flip LHS and RHS.
Defines rule #1.
Overlap of [5] cbab=caca with [2] abba=c:
Critical pair: cbc=cacaba.
Flip LHS and RHS.
Defines rule #7.
Referenced by [11].
Overlap of [5] cbab=caca with [3] abab=aaca:
Critical pair: cbaaca=cacaab.
Flip LHS and RHS.
Defines rule #6.
Overlap of [6] aacaba=abc with [3] abab=aaca:
Critical pair: aacaaca=abcb.
Flip LHS and RHS.
Defines rule #8.
Overlap of [8] cacaba=cbc with [3] abab=aaca:
Critical pair: cacaaca=cbcb.
Flip LHS and RHS.
Defines rule #12.
Overlap of [3] abab=aaca with [10] abcb=aacaaca:
Critical pair: abaacaaca=aacacb.
Flip LHS and RHS.
Defines rule #5.
Overlap of [5] cbab=caca with [10] abcb=aacaaca:
Critical pair: cbaacaaca=cacacb.
Flip LHS and RHS.
Defines rule #11.