Table 4.

Equivalence class formed by eight circular codes. Each column represents one of the 216 circular codes $X_i$, where $i\in \{1,\cdots ,216\}$. The codes are related through the group of transformations $D_8$. For instance AAC $\in X_{173}$ and KM(AAC) = CCA $\in X_{192}$.

	$\mathrm{I}$	$(\mathrm{AT})$	$(\mathrm{CG})$	$\mathrm{SW}$	$\mathrm{YR}$	$(\mathrm{ACTG})$	$(\mathrm{AGTC})$	$\mathrm{KM}$
	$X_{173}$	$X_{176}$	$X_{203}$	$X_{206}$	$X_{183}$	$X_{182}$	$X_{193}$	$X_{192}$
1	AAC	TTC	AAG	TTG	GGT	GGA	CCT	CCA
2	GTT	GAA	CTT	CAA	ACC	TCC	AGG	TGG
3	AAT	TTA	AAT	TTA	GGC	GGC	CCG	CCG
4	ATT	TAA	ATT	TAA	GCC	GCC	CGG	CGG
5	ATC	TAC	ATG	TAG	GCT	GCA	CGT	CGA
6	GAT	GTA	CAT	CTA	AGC	TGC	ACG	TCG
7	CAC	CTC	GAG	GTG	TGT	AGA	TCT	ACA
8	GTG	GAG	CTC	CAC	ACA	TCT	AGA	TGT
9	CAG	CTG	GAC	GTC	TGA	AGT	TCA	ACT
10	CTG	CAG	GTC	GAC	TCA	ACT	TGA	AGT
11	CTC	CAC	GTG	GAG	TCT	ACA	TGT	AGA
12	GAG	GTG	CAC	CTC	AGA	TGT	ACA	TCT
13	GAA	GTT	CAA	CTT	AGG	TGG	ACC	TCC
14	TTC	AAC	TTG	AAG	CCT	CCA	GGT	GGA
15	GAC	GTC	CAG	CTG	AGT	TGA	ACT	TCA
16	GTC	GAC	CTG	CAG	ACT	TCA	AGT	TGA
17	GCC	GCC	CGG	CGG	ATT	TAA	ATT	TAA
18	GGC	GGC	CCG	CCG	AAT	TTA	AAT	TTA
19	GTA	GAT	CTA	CAT	ACG	TCG	AGC	TGC
20	TAC	ATC	TAG	ATG	CGT	CGA	GCT	GCA