| Back: | ⟨a, b, c | bb=aa, acca=1⟩ |
|---|
Completion settings:
Axiom: bb=aa.
Referenced by [4].
Axiom: acca=1.
Referenced by [7], [8], [9], [10], [12].
Axiom: aa=d.
Defines rule #7.
Referenced by [4], [5], [8], [9].
Simplify [1] bb=aa.
Reduce RHS:
| [3] | (aa) |
| ⇒ d |
Defines rule #8.
Referenced by [6].
Overlap of [3] aa=d with [3] aa=d:
Critical pair: ad=da.
Flip LHS and RHS.
Defines rule #3.
Referenced by [9].
Overlap of [4] bb=d with [4] bb=d:
Critical pair: bd=db.
Flip LHS and RHS.
Defines rule #5.
Referenced by [11].
Overlap of [2] acca=1 with [2] acca=1:
Critical pair: acc=cca.
Flip LHS and RHS.
Defines rule #4.
Referenced by [9].
Overlap of [2] acca=1 with [3] aa=d:
Critical pair: accd=a.
Referenced by [10].
Overlap of [3] aa=d with [2] acca=1:
Critical pair: a=dcca.
Reduce RHS:
| [7] | d(cca) |
| [5] | ⇒ (da)cc |
| ⇒ adcc |
Flip LHS and RHS.
Referenced by [12].
Overlap of [2] acca=1 with [8] accd=a:
Critical pair: acca=ccd.
Reduce LHS:
| [2] | (acca) |
| ⇒ 1 |
Flip LHS and RHS.
Defines rule #2.
Referenced by [11], [13], [15].
Overlap of [10] ccd=1 with [6] db=bd:
Critical pair: ccbd=b.
Referenced by [14].
Overlap of [2] acca=1 with [9] adcc=a:
Critical pair: acca=dcc.
Reduce LHS:
| [2] | (acca) |
| ⇒ 1 |
Flip LHS and RHS.
Referenced by [13].
Overlap of [12] dcc=1 with [10] ccd=1:
Critical pair: dc=cd.
Defines rule #1.
Overlap of [11] ccbd=b with [13] dc=cd:
Critical pair: ccbcd=bc.
Referenced by [15].
Overlap of [14] ccbcd=bc with [13] dc=cd:
Critical pair: ccbccd=bcc.
Reduce LHS:
| [10] | ccb(ccd) |
| ⇒ ccb |
Defines rule #6.