(18)(17)(17)(16)(15)0 - Guitar Chord Chart Search

Found 233 chord chart(s) for (18)(17)(17)(16)(15)0 in Alternate Tuning (D, A, D, G, B, D).

Chart	Inversion	Position	Avg Pitch	Openness	Difficulty
(18)(17)(17)(16)(15)0	no
050006	yes
056000	yes
650000	no
055006	yes
056005	yes
056006	yes
550006	yes
556000	yes
650005	no
650006	no
655000	no
656000	no
555006	yes
x50006	yes
x56000	yes
05600x	yes
65000x	no
055406	yes
056405	yes
550406	yes
556005	yes
556006	yes
556400	yes
650405	no
655005	no
655006	no
655400	no
656005	no
656006	no
x55006	yes
x56005	yes
x56006	yes
55600x	yes
65500x	no
65600x	no
xx0006	yes
xx6000	no
055706	yes
056705	yes
550706	yes
556700	yes
650705	no
655700	no
555706	yes
x5600x	yes
x55406	yes
x56405	yes
55640x	yes
65540x	no
555406	yes
0(11)0000	yes
556706	yes
655706	no
055436	yes
550436	yes
555436	yes
556430	yes
655430	no
x55706	yes
x56705	yes
55670x	yes
65570x	no
0(10)0099	yes
0(10)9090	yes
9(10)0090	yes
0(11)0009	yes
0(11)9000	yes
9(11)0000	yes
xx5706	yes
xx6705	no
xx5436	yes
xx6435	no
5564xx	yes
6554xx	no
x(11)0000	no
0(11)000x	yes
0(10)9099	yes
0(11)000(12)	yes
0(11)00(12)0	yes
0(11)0(12)00	yes
0(11)(12)000	yes
9(10)0099	yes
9(10)9090	yes
(12)(11)0000	yes
0(11)0089	yes
0(11)0099	yes
0(11)9009	yes
0(11)9080	yes
0(11)9090	yes
9(11)0009	yes
9(11)0080	yes
9(11)0090	yes
9(11)9000	yes
x55436	yes
55643x	yes
65543x	no
xx0099	yes
xx9090	yes
x(10)0099	yes
x(10)9090	yes
0(10)909x	yes
9(10)009x	yes
x(11)0009	no
x(11)9000	no
0(11)900x	yes
9(11)000x	yes
0(11)00(12)(12)	yes
0(11)0(12)0(12)	yes
0(11)0(12)(12)0	yes
0(11)(12)00(12)	yes
0(11)(12)0(12)0	yes
0(11)(12)(12)00	yes
(12)(11)000(12)	yes
(12)(11)00(12)0	yes
(12)(11)0(12)00	yes
(12)(11)(12)000	yes
0(11)00(12)9	yes
0(11)0(12)09	yes
0(11)900(12)	yes
0(11)90(12)0	yes
0(11)9(12)00	yes
0(11)(12)009	yes
9(11)000(12)	yes
9(11)00(12)0	yes
9(11)0(12)00	yes
9(11)(12)000	yes
(12)(11)0009	yes
(12)(11)9000	yes
x(11)000x	no
x(11)000(12)	no
x(11)00(12)0	no
x(11)0(12)00	no
x(11)(12)000	no
0(11)00(12)x	yes
0(11)0(12)0x	yes
0(11)(12)00x	yes
(12)(11)000x	yes
x(11)0089	no
x(11)0099	no
x(11)9080	no
x(11)9090	no
0(11)908x	yes
0(11)909x	yes
9(11)008x	yes
9(11)009x	yes
0(10)0799	yes
0(11)0(12)(12)(12)	yes
0(11)(12)0(12)(12)	yes
0(11)(12)(12)0(12)	yes
0(11)(12)(12)(12)0	yes
(12)(11)00(12)(12)	yes
(12)(11)0(12)0(12)	yes
(12)(11)0(12)(12)0	yes
(12)(11)(12)00(12)	yes
(12)(11)(12)0(12)0	yes
(12)(11)(12)(12)00	yes
xx6789	no
xx9786	yes
0(11)90xx	yes
9(11)00xx	yes
0(10)0(12)99	yes
0(10)9(12)90	yes
0(10)9(12)99	yes
0(10)(12)099	yes
9(10)9(12)90	yes
(12)(10)0099	yes
x(11)00(12)(12)	no
x(11)0(12)0(12)	no
x(11)0(12)(12)0	no
x(11)(12)00(12)	no
x(11)(12)0(12)0	no
x(11)(12)(12)00	no
0(11)0(12)(12)x	yes
0(11)(12)0(12)x	yes
0(11)(12)(12)0x	yes
(12)(11)00(12)x	yes
(12)(11)0(12)0x	yes
(12)(11)(12)00x	yes
0(11)0(12)99	yes
0(11)9(12)90	yes
0(11)9(12)99	yes
0(11)(12)099	yes
9(11)900(12)	yes
9(11)90(12)0	yes
9(11)9(12)00	yes
9(11)9(12)90	yes
(12)(11)0099	yes
0(11)(12)(12)(12)(12)	yes
x(11)00(12)9	no
x(11)0(12)09	no
x(11)900(12)	no
x(11)90(12)0	no
x(11)9(12)00	no
x(11)(12)009	no
0(11)90(12)x	yes
0(11)9(12)0x	yes
9(11)00(12)x	yes
9(11)0(12)0x	yes
9(11)(12)00x	yes
(12)(11)900x	yes
x(11)00(12)x	no
x(11)0(12)0x	no
x(11)(12)00x	no
x(10)0799	yes
x(11)0(12)(12)(12)	no
x(11)(12)0(12)(12)	no
x(11)(12)(12)0(12)	no
x(11)(12)(12)(12)0	no
0(11)(12)(12)(12)x	yes
(12)(11)0(12)(12)x	yes
(12)(11)(12)0(12)x	yes
(12)(11)(12)(12)0x	yes
x(10)0(12)99	yes
x(10)9(12)90	yes
x(10)(12)099	yes
0(10)9(12)9x	yes
x(11)0(12)(12)x	no
x(11)(12)0(12)x	no
x(11)(12)(12)0x	no
x(11)0(12)99	no
x(11)9(12)90	no
x(11)(12)099	no
0(11)9(12)9x	yes
x(11)(12)(12)(12)(12)	no
0(11)9(12)xx	yes
9(11)0(12)xx	yes
9(11)(12)0xx	yes
(12)(11)90xx	yes
xx0(12)99	yes
xx9(12)90	yes
xx(12)099	yes
x(11)(12)(12)(12)x	no