x(18)(16)(16)0x - Guitar Chord Chart Search

Found 270 chord chart(s) for x(18)(16)(16)0x in Alternate Tuning (D, A, D, G, B, D).

Chart	Inversion	Position	Avg Pitch	Openness	Difficulty
x(18)(16)(16)0x	yes
020000	yes
020030	yes
x20000	no
02000x	yes
050000	yes
x20030	no
02003x	yes
050005	yes
055000	yes
550000	yes
xx0000	yes
020005	yes
025000	yes
520000	yes
x2000x	no
0200xx	yes
555000	yes
050405	yes
055005	yes
055400	yes
550005	yes
550400	yes
x50000	yes
05000x	yes
020035	yes
025030	yes
520030	yes
020405	yes
025400	yes
520400	yes
x2003x	no
x50005	yes
x55000	yes
05500x	yes
55000x	yes
020435	yes
025430	yes
050435	yes
055405	yes
055430	yes
520430	yes
550405	yes
550430	yes
555005	yes
555400	yes
x20005	no
x25000	no
02500x	yes
52000x	yes
55500x	yes
x50405	yes
x55005	yes
x55400	yes
05540x	yes
55040x	yes
xx0005	yes
xx5000	yes
x5000x	yes
x20035	no
x25030	no
02503x	yes
52003x	yes
x20405	no
x25400	no
02540x	yes
52040x	yes
050705	yes
055700	yes
550700	yes
xx0405	yes
xx5400	yes
x5500x	yes
555430	yes
555700	yes
x20435	no
x25430	no
x50435	yes
x55405	yes
x55430	yes
02543x	yes
05543x	yes
52043x	yes
55043x	yes
55540x	yes
0250xx	yes
5200xx	yes
xx0435	yes
xx5430	yes
x5540x	yes
0554xx	yes
5504xx	yes
0(10)0000	yes
x2503x	no
0254xx	yes
5204xx	yes
x50705	yes
x55700	yes
05570x	yes
55070x	yes
0(10)0009	yes
0(10)9000	yes
9(10)0000	no
55543x	yes
55570x	yes
xx5435	yes
x2543x	no
x5543x	yes
5554xx	yes
0(10)0700	yes
xx0705	yes
xx5700	yes
0(10)0089	yes
0(10)9009	yes
0(10)9080	yes
9(10)0009	no
9(10)0080	no
9(10)9000	no
x(10)0000	yes
0(10)000x	yes
0(10)0709	yes
0(10)9700	yes
9(10)0700	no
xx5705	yes
x5570x	yes
xx0009	yes
xx9000	no
x(10)0009	yes
x(10)9000	yes
0(10)900x	yes
9(10)000x	no
0(10)0789	yes
0(10)9089	yes
0(10)9780	yes
9(10)0089	no
9(10)0780	no
9(10)9080	no
x(10)0700	yes
0(10)070x	yes
0(10)000(12)	yes
0(10)00(12)0	yes
0(10)0(12)00	yes
0(10)(12)000	yes
(12)(10)0000	yes
xx0089	yes
xx9080	no
x(10)0089	yes
x(10)9080	yes
0(10)908x	yes
9(10)008x	no
x(10)000x	yes
x(10)0709	yes
x(10)9700	yes
0(10)970x	yes
9(10)070x	no
0(10)00(12)9	yes
0(10)0(12)09	yes
0(10)900(12)	yes
0(10)90(12)0	yes
0(10)9(12)00	yes
0(10)(12)009	yes
9(10)000(12)	no
9(10)00(12)0	no
9(10)0(12)00	no
9(10)(12)000	no
(12)(10)0009	yes
(12)(10)9000	yes
xx0789	yes
xx9780	no
0(10)00(12)(12)	yes
0(10)0(12)0(12)	yes
0(10)0(12)(12)0	yes
0(10)(12)00(12)	yes
0(10)(12)0(12)0	yes
0(10)(12)(12)00	yes
(12)(10)000(12)	yes
(12)(10)00(12)0	yes
(12)(10)0(12)00	yes
(12)(10)(12)000	yes
0(10)90xx	yes
9(10)00xx	no
x(10)0789	yes
x(10)9780	yes
0(10)978x	yes
9(10)078x	no
x(10)070x	yes
x(10)000(12)	yes
x(10)00(12)0	yes
x(10)0(12)00	yes
x(10)(12)000	yes
0(10)00(12)x	yes
0(10)0(12)0x	yes
0(10)(12)00x	yes
(12)(10)000x	yes
9(10)9700	no
xx9789	no
9(10)900(12)	no
9(10)90(12)0	no
9(10)9(12)00	no
9(10)9780	no
x(10)970x	yes
0(10)97xx	yes
9(10)07xx	no
xx000(12)	yes
xx00(12)0	yes
xx0(12)00	yes
xx(12)000	yes
0(10)0(12)(12)(12)	yes
0(10)(12)(12)(12)0	yes
0(10)(12)(12)(12)(12)	yes
x(10)00(12)9	yes
x(10)0(12)09	yes
x(10)900(12)	yes
x(10)90(12)0	yes
x(10)9(12)00	yes
x(10)(12)009	yes
0(10)90(12)x	yes
0(10)9(12)0x	yes
9(10)00(12)x	no
9(10)0(12)0x	no
9(10)(12)00x	no
(12)(10)900x	yes
x(10)00(12)(12)	yes
x(10)0(12)0(12)	yes
x(10)0(12)(12)0	yes
x(10)(12)00(12)	yes
x(10)(12)0(12)0	yes
x(10)(12)(12)00	yes
0(10)0(12)(12)x	yes
0(10)(12)0(12)x	yes
0(10)(12)(12)0x	yes
(12)(10)00(12)x	yes
(12)(10)0(12)0x	yes
(12)(10)(12)00x	yes
x(10)978x	yes
xx00(12)(12)	yes
xx0(12)0(12)	yes
xx0(12)(12)0	yes
xx(12)00(12)	yes
xx(12)0(12)0	yes
xx(12)(12)00	yes
x(10)00(12)x	yes
x(10)0(12)0x	yes
x(10)(12)00x	yes
9(10)970x	no
xx00(12)9	yes
xx0(12)09	yes
xx900(12)	no
xx90(12)0	no
xx9(12)00	no
xx(12)009	yes
xx0(12)(12)(12)	yes
xx(12)(12)(12)0	yes
xx(12)(12)(12)(12)	yes
xx(12)0(12)(12)	yes
xx(12)(12)0(12)	yes
9(10)978x	no
x(10)0(12)(12)(12)	yes
x(10)(12)(12)(12)0	yes
x(10)(12)(12)(12)(12)	yes
0(10)(12)(12)(12)x	yes
0(10)9(12)xx	yes
9(10)0(12)xx	no
9(10)(12)0xx	no
(12)(10)90xx	yes
x(10)0(12)(12)x	yes
x(10)(12)0(12)x	yes
x(10)(12)(12)0x	yes
9(10)97xx	no
x(10)(12)(12)(12)x	yes