Solb+7♯9 accord de guitare — schéma et tablature en accordage Modal D

Réponse courte : Solb+7♯9 est un accord Solb +7♯9 avec les notes Sol♭, Si♭, Ré, Fa♭, La. En accordage Modal D, il y a 360 positions. Voir les diagrammes ci-dessous.

Aussi connu sous : Solb7♯5♯9, Solb7+5+9

Accords de pianoInstrumentsAccordages

Comment jouer Solb+7♯9 au Mandolin

Solb+7♯9, Solb7♯5♯9, Solb7+5+9

Notes: Sol♭, Si♭, Ré, Fa♭, La

x,x,x,4,1,0,2,0 (xxx31.2.)
x,x,x,4,0,1,2,0 (xxx3.12.)
x,x,4,4,0,1,2,0 (xx34.12.)
x,x,2,4,1,0,4,0 (xx231.4.)
x,x,4,4,1,0,2,0 (xx341.2.)
x,x,2,4,0,1,4,0 (xx23.14.)
x,x,x,4,1,0,0,2 (xxx31..2)
x,x,x,4,0,1,0,2 (xxx3.1.2)
x,x,2,4,0,1,0,4 (xx23.1.4)
x,x,4,4,1,0,0,2 (xx341..2)
x,x,2,4,1,0,0,4 (xx231..4)
x,x,0,4,1,0,2,4 (xx.31.24)
x,x,0,4,0,1,2,4 (xx.3.124)
x,x,0,4,0,1,4,2 (xx.3.142)
x,x,0,4,1,0,4,2 (xx.31.42)
x,x,4,4,0,1,0,2 (xx34.1.2)
x,x,x,4,7,0,8,0 (xxx12.3.)
x,x,x,4,0,7,8,0 (xxx1.23.)
x,x,4,4,7,0,8,0 (xx123.4.)
x,x,8,4,0,7,7,0 (xx41.23.)
x,x,8,4,7,0,7,0 (xx412.3.)
x,x,8,4,0,7,4,0 (xx41.32.)
x,x,7,4,7,0,8,0 (xx213.4.)
x,x,8,4,7,0,4,0 (xx413.2.)
x,x,7,4,0,7,8,0 (xx21.34.)
x,x,4,4,0,7,8,0 (xx12.34.)
x,x,x,4,7,0,0,8 (xxx12..3)
x,x,x,4,0,7,0,8 (xxx1.2.3)
x,x,0,4,0,7,4,8 (xx.1.324)
x,x,0,4,0,7,7,8 (xx.1.234)
x,x,8,4,7,0,0,4 (xx413..2)
x,x,4,4,0,7,0,8 (xx12.3.4)
x,x,0,4,7,0,4,8 (xx.13.24)
x,x,0,4,7,0,8,7 (xx.12.43)
x,x,8,4,0,7,0,7 (xx41.2.3)
x,x,7,4,0,7,0,8 (xx21.3.4)
x,x,0,4,0,7,8,7 (xx.1.243)
x,x,0,4,7,0,7,8 (xx.12.34)
x,x,4,4,7,0,0,8 (xx123..4)
x,x,8,4,7,0,0,7 (xx412..3)
x,x,7,4,7,0,0,8 (xx213..4)
x,x,8,4,0,7,0,4 (xx41.3.2)
x,x,0,4,0,7,8,4 (xx.1.342)
x,x,0,4,7,0,8,4 (xx.13.42)
x,x,2,4,1,0,0,x (xx231..x)
x,x,2,4,1,0,x,0 (xx231.x.)
x,x,2,4,0,1,x,0 (xx23.1x.)
x,x,2,4,0,1,0,x (xx23.1.x)
x,9,7,8,7,0,x,0 (x4132.x.)
x,9,7,8,7,0,0,x (x4132..x)
x,9,8,8,7,0,x,0 (x4231.x.)
x,9,8,8,7,0,0,x (x4231..x)
x,x,0,4,0,1,2,x (xx.3.12x)
x,x,8,4,7,0,0,x (xx312..x)
x,x,0,4,1,0,2,x (xx.31.2x)
x,x,8,4,7,0,x,0 (xx312.x.)
x,9,7,8,0,7,x,0 (x413.2x.)
x,9,8,8,0,7,x,0 (x423.1x.)
x,9,7,8,0,7,0,x (x413.2.x)
x,9,8,8,0,7,0,x (x423.1.x)
x,x,8,4,0,7,0,x (xx31.2.x)
x,x,8,4,0,7,x,0 (xx31.2x.)
x,x,0,4,1,0,x,2 (xx.31.x2)
x,x,0,4,0,1,x,2 (xx.3.1x2)
x,9,0,8,7,0,7,x (x4.31.2x)
x,9,0,8,7,0,8,x (x4.21.3x)
x,9,8,x,7,0,7,0 (x43x1.2.)
x,9,7,x,7,0,8,0 (x41x2.3.)
x,9,x,8,0,7,7,0 (x4x3.12.)
x,9,x,8,0,7,8,0 (x4x2.13.)
x,9,x,8,7,0,8,0 (x4x21.3.)
x,9,8,x,0,7,7,0 (x43x.12.)
x,9,7,x,0,7,8,0 (x41x.23.)
x,9,0,8,0,7,8,x (x4.2.13x)
x,9,0,8,0,7,7,x (x4.3.12x)
x,9,x,8,7,0,7,0 (x4x31.2.)
x,x,0,4,7,0,8,x (xx.12.3x)
x,x,0,4,0,7,8,x (xx.1.23x)
x,9,x,8,0,7,0,8 (x4x2.1.3)
x,9,8,x,7,0,0,7 (x43x1..2)
x,9,x,8,0,7,0,7 (x4x3.1.2)
x,9,7,x,7,0,0,8 (x41x2..3)
x,9,0,x,7,0,7,8 (x4.x1.23)
x,9,7,x,0,7,0,8 (x41x.2.3)
x,9,8,x,0,7,0,7 (x43x.1.2)
x,9,0,8,0,7,x,8 (x4.2.1x3)
x,9,0,8,0,7,x,7 (x4.3.1x2)
x,9,0,x,0,7,8,7 (x4.x.132)
x,9,0,8,7,0,x,7 (x4.31.x2)
x,9,0,x,0,7,7,8 (x4.x.123)
x,9,0,8,7,0,x,8 (x4.21.x3)
x,9,x,8,7,0,0,8 (x4x21..3)
x,9,x,8,7,0,0,7 (x4x31..2)
x,9,0,x,7,0,8,7 (x4.x1.32)
x,x,0,4,7,0,x,8 (xx.12.x3)
x,x,0,4,0,7,x,8 (xx.1.2x3)
7,9,8,8,0,x,0,x (1423.x.x)
7,9,7,8,x,0,0,x (1423x..x)
7,9,8,8,x,0,0,x (1423x..x)
7,9,7,8,0,x,x,0 (1423.xx.)
7,9,7,8,0,x,0,x (1423.x.x)
7,9,7,8,x,0,x,0 (1423x.x.)
7,9,8,8,x,0,x,0 (1423x.x.)
7,9,8,8,0,x,x,0 (1423.xx.)
x,9,8,x,7,0,x,0 (x32x1.x.)
x,9,8,x,7,0,0,x (x32x1..x)
0,9,7,8,7,x,0,x (.4132x.x)
7,9,8,x,9,0,x,0 (132x4.x.)
0,9,8,8,7,x,0,x (.4231x.x)
7,9,8,x,9,0,0,x (132x4..x)
9,9,8,x,7,0,0,x (342x1..x)
0,9,7,8,7,x,x,0 (.4132xx.)
9,9,8,x,7,0,x,0 (342x1.x.)
0,9,8,8,7,x,x,0 (.4231xx.)
x,9,8,x,0,7,0,x (x32x.1.x)
x,9,8,x,0,7,x,0 (x32x.1x.)
1,x,4,4,x,0,2,0 (1x34x.2.)
1,x,2,4,0,x,4,0 (1x23.x4.)
0,x,4,4,1,x,2,0 (.x341x2.)
1,x,4,4,0,x,2,0 (1x34.x2.)
0,9,8,x,7,9,x,0 (.32x14x.)
0,x,2,4,1,x,4,0 (.x231x4.)
1,x,2,4,x,0,4,0 (1x23x.4.)
0,9,7,8,x,7,0,x (.413x2.x)
0,9,8,8,x,7,0,x (.423x1.x)
7,9,8,x,0,9,x,0 (132x.4x.)
9,9,8,x,0,7,0,x (342x.1.x)
0,9,8,x,9,7,0,x (.32x41.x)
7,9,8,x,0,9,0,x (132x.4.x)
0,9,8,x,7,9,0,x (.32x14.x)
0,x,4,4,x,1,2,0 (.x34x12.)
0,9,8,8,x,7,x,0 (.423x1x.)
0,9,7,8,x,7,x,0 (.413x2x.)
0,9,8,x,9,7,x,0 (.32x41x.)
0,x,2,4,x,1,4,0 (.x23x14.)
9,9,8,x,0,7,x,0 (342x.1x.)
x,9,x,x,0,7,8,0 (x3xx.12.)
x,9,0,x,0,7,8,x (x3.x.12x)
x,9,0,x,7,0,8,x (x3.x1.2x)
x,9,x,x,7,0,8,0 (x3xx1.2.)
0,x,0,4,1,x,4,2 (.x.31x42)
7,9,x,x,9,0,8,0 (13xx4.2.)
9,9,x,x,0,7,8,0 (34xx.12.)
7,9,0,x,0,9,8,x (13.x.42x)
0,9,0,x,9,7,8,x (.3.x412x)
9,9,x,x,7,0,8,0 (34xx1.2.)
0,9,7,x,x,7,8,0 (.41xx23.)
0,9,0,8,x,7,8,x (.4.2x13x)
0,9,x,x,9,7,8,0 (.3xx412.)
7,9,x,x,0,9,8,0 (13xx.42.)
0,9,x,x,7,9,8,0 (.3xx142.)
7,9,x,8,0,x,7,0 (14x3.x2.)
7,9,0,x,9,0,8,x (13.x4.2x)
9,9,0,x,7,0,8,x (34.x1.2x)
7,9,8,x,0,x,7,0 (143x.x2.)
1,x,4,4,0,x,0,2 (1x34.x.2)
7,9,0,8,x,0,8,x (14.2x.3x)
0,x,4,4,1,x,0,2 (.x341x.2)
1,x,4,4,x,0,0,2 (1x34x..2)
0,9,8,x,7,x,7,0 (.43x1x2.)
0,9,0,8,7,x,8,x (.4.21x3x)
7,9,0,8,0,x,8,x (14.2.x3x)
0,x,4,4,x,1,0,2 (.x34x1.2)
0,9,0,8,x,7,7,x (.4.3x12x)
7,9,0,8,x,0,7,x (14.3x.2x)
1,x,0,4,0,x,4,2 (1x.3.x42)
0,9,0,x,7,9,8,x (.3.x142x)
1,x,0,4,x,0,4,2 (1x.3x.42)
0,9,0,8,7,x,7,x (.4.31x2x)
0,x,0,4,x,1,4,2 (.x.3x142)
7,9,0,8,0,x,7,x (14.3.x2x)
1,x,2,4,0,x,0,4 (1x23.x.4)
0,9,x,8,x,7,8,0 (.4x2x13.)
0,x,2,4,1,x,0,4 (.x231x.4)
1,x,2,4,x,0,0,4 (1x23x..4)
7,9,x,8,x,0,8,0 (14x2x.3.)
7,9,7,x,x,0,8,0 (142xx.3.)
0,x,2,4,x,1,0,4 (.x23x1.4)
0,9,x,8,7,x,8,0 (.4x21x3.)
0,9,x,8,7,x,7,0 (.4x31x2.)
1,x,0,4,0,x,2,4 (1x.3.x24)
0,x,0,4,1,x,2,4 (.x.31x24)
1,x,0,4,x,0,2,4 (1x.3x.24)
0,9,7,x,7,x,8,0 (.41x2x3.)
0,x,0,4,x,1,2,4 (.x.3x124)
7,9,x,8,0,x,8,0 (14x2.x3.)
7,9,7,x,0,x,8,0 (142x.x3.)
0,9,x,8,x,7,7,0 (.4x3x12.)
0,9,8,x,x,7,7,0 (.43xx12.)
7,9,x,8,x,0,7,0 (14x3x.2.)
7,9,8,x,x,0,7,0 (143xx.2.)
9,9,0,x,0,7,8,x (34.x.12x)
x,9,0,x,0,7,x,8 (x3.x.1x2)
x,9,x,x,0,7,0,8 (x3xx.1.2)
x,9,0,x,7,0,x,8 (x3.x1.x2)
x,9,x,x,7,0,0,8 (x3xx1..2)
7,9,0,8,0,x,x,8 (14.2.xx3)
7,x,4,4,0,x,8,0 (3x12.x4.)
7,x,7,4,0,x,8,0 (2x31.x4.)
0,x,8,4,7,x,4,0 (.x413x2.)
9,9,0,x,0,7,x,8 (34.x.1x2)
0,9,x,x,7,9,0,8 (.3xx14.2)
0,9,0,x,x,7,8,7 (.4.xx132)
7,x,8,4,x,0,4,0 (3x41x.2.)
0,x,4,4,7,x,8,0 (.x123x4.)
0,x,7,4,7,x,8,0 (.x213x4.)
7,9,x,8,x,0,0,8 (14x2x..3)
0,9,0,8,x,7,x,8 (.4.2x1x3)
7,9,7,x,x,0,0,8 (142xx..3)
7,9,0,x,9,0,x,8 (13.x4.x2)
7,x,4,4,x,0,8,0 (3x12x.4.)
7,x,7,4,x,0,8,0 (2x31x.4.)
7,9,0,x,x,0,7,8 (14.xx.23)
0,9,0,x,7,x,7,8 (.4.x1x23)
0,x,8,4,x,7,4,0 (.x41x32.)
7,9,0,x,0,x,7,8 (14.x.x23)
0,x,7,4,x,7,8,0 (.x21x34.)
7,x,8,4,0,x,7,0 (2x41.x3.)
0,9,7,x,x,7,0,8 (.41xx2.3)
7,9,0,x,x,0,8,7 (14.xx.32)
7,9,7,x,0,x,0,8 (142x.x.3)
0,9,0,x,7,x,8,7 (.4.x1x32)
0,x,8,4,7,x,7,0 (.x412x3.)
7,9,x,x,9,0,0,8 (13xx4..2)
0,9,0,x,7,9,x,8 (.3.x14x2)
7,x,8,4,x,0,7,0 (2x41x.3.)
7,9,0,x,0,x,8,7 (14.x.x32)
0,x,4,4,x,7,8,0 (.x12x34.)
9,9,0,x,7,0,x,8 (34.x1.x2)
9,9,x,x,0,7,0,8 (34xx.1.2)
7,9,0,x,0,9,x,8 (13.x.4x2)
7,9,x,x,0,9,0,8 (13xx.4.2)
0,9,x,x,9,7,0,8 (.3xx41.2)
0,9,x,8,7,x,0,8 (.4x21x.3)
0,x,8,4,x,7,7,0 (.x41x23.)
0,9,0,x,9,7,x,8 (.3.x41x2)
9,9,x,x,7,0,0,8 (34xx1..2)
0,9,7,x,7,x,0,8 (.41x2x.3)
0,9,x,8,x,7,0,7 (.4x3x1.2)
7,9,x,8,0,x,0,8 (14x2.x.3)
7,9,0,8,0,x,x,7 (14.3.xx2)
0,9,0,8,7,x,x,7 (.4.31xx2)
7,9,0,8,x,0,x,7 (14.3x.x2)
0,9,x,8,x,7,0,8 (.4x2x1.3)
0,9,0,8,x,7,x,7 (.4.3x1x2)
7,x,8,4,0,x,4,0 (3x41.x2.)
7,9,8,x,0,x,0,7 (143x.x.2)
0,9,8,x,x,7,0,7 (.43xx1.2)
7,9,x,8,0,x,0,7 (14x3.x.2)
0,9,8,x,7,x,0,7 (.43x1x.2)
7,9,0,8,x,0,x,8 (14.2x.x3)
0,9,x,8,7,x,0,7 (.4x31x.2)
7,9,8,x,x,0,0,7 (143xx..2)
0,9,0,8,7,x,x,8 (.4.21xx3)
7,9,x,8,x,0,0,7 (14x3x..2)
0,9,0,x,x,7,7,8 (.4.xx123)
0,x,0,4,x,7,8,7 (.x.1x243)
7,x,8,4,x,0,0,7 (2x41x..3)
0,x,8,4,x,7,0,7 (.x41x2.3)
0,x,0,4,x,7,8,4 (.x.1x342)
7,x,0,4,x,0,8,4 (3x.1x.42)
0,x,0,4,7,x,8,4 (.x.13x42)
7,x,0,4,0,x,8,4 (3x.1.x42)
0,x,8,4,x,7,0,4 (.x41x3.2)
7,x,0,4,0,x,8,7 (2x.1.x43)
7,x,8,4,x,0,0,4 (3x41x..2)
0,x,0,4,7,x,8,7 (.x.12x43)
0,x,8,4,7,x,0,4 (.x413x.2)
7,x,0,4,x,0,8,7 (2x.1x.43)
7,x,8,4,0,x,0,4 (3x41.x.2)
0,x,0,4,x,7,7,8 (.x.1x234)
7,x,0,4,x,0,7,8 (2x.1x.34)
7,x,8,4,0,x,0,7 (2x41.x.3)
0,x,0,4,7,x,7,8 (.x.12x34)
7,x,0,4,0,x,7,8 (2x.1.x34)
0,x,0,4,x,7,4,8 (.x.1x324)
7,x,0,4,x,0,4,8 (3x.1x.24)
0,x,0,4,7,x,4,8 (.x.13x24)
7,x,0,4,0,x,4,8 (3x.1.x24)
0,x,7,4,x,7,0,8 (.x21x3.4)
0,x,4,4,x,7,0,8 (.x12x3.4)
7,x,7,4,x,0,0,8 (2x31x..4)
7,x,4,4,x,0,0,8 (3x12x..4)
0,x,7,4,7,x,0,8 (.x213x.4)
0,x,4,4,7,x,0,8 (.x123x.4)
0,x,8,4,7,x,0,7 (.x412x.3)
7,x,7,4,0,x,0,8 (2x31.x.4)
7,x,4,4,0,x,0,8 (3x12.x.4)
1,x,2,4,x,0,x,0 (1x23x.x.)
7,9,8,x,0,x,0,x (132x.x.x)
1,x,2,4,x,0,0,x (1x23x..x)
7,9,8,x,x,0,0,x (132xx..x)
7,9,8,x,0,x,x,0 (132x.xx.)
1,x,2,4,0,x,x,0 (1x23.xx.)
1,x,2,4,0,x,0,x (1x23.x.x)
7,9,8,x,x,0,x,0 (132xx.x.)
0,x,2,4,1,x,0,x (.x231x.x)
0,x,2,4,1,x,x,0 (.x231xx.)
7,x,8,4,0,x,0,x (2x31.x.x)
0,9,8,x,7,x,0,x (.32x1x.x)
7,x,8,4,x,0,0,x (2x31x..x)
0,x,2,4,x,1,0,x (.x23x1.x)
0,x,2,4,x,1,x,0 (.x23x1x.)
7,x,8,4,x,0,x,0 (2x31x.x.)
7,x,8,4,0,x,x,0 (2x31.xx.)
0,9,8,x,7,x,x,0 (.32x1xx.)
0,9,8,x,x,7,0,x (.32xx1.x)
1,x,0,4,0,x,2,x (1x.3.x2x)
0,x,x,4,1,x,2,0 (.xx31x2.)
0,x,0,4,1,x,2,x (.x.31x2x)
0,x,8,4,7,x,0,x (.x312x.x)
1,x,0,4,x,0,2,x (1x.3x.2x)
0,x,0,4,x,1,2,x (.x.3x12x)
1,x,x,4,x,0,2,0 (1xx3x.2.)
0,x,x,4,x,1,2,0 (.xx3x12.)
0,x,8,4,7,x,x,0 (.x312xx.)
1,x,x,4,0,x,2,0 (1xx3.x2.)
0,9,8,x,x,7,x,0 (.32xx1x.)
7,9,x,x,x,0,8,0 (13xxx.2.)
7,9,x,x,0,x,8,0 (13xx.x2.)
0,x,0,4,1,x,x,2 (.x.31xx2)
0,x,x,4,x,1,0,2 (.xx3x1.2)
0,9,x,x,7,x,8,0 (.3xx1x2.)
0,9,0,x,x,7,8,x (.3.xx12x)
0,9,x,x,x,7,8,0 (.3xxx12.)
1,x,x,4,x,0,0,2 (1xx3x..2)
0,x,x,4,1,x,0,2 (.xx31x.2)
7,9,0,x,x,0,8,x (13.xx.2x)
1,x,x,4,0,x,0,2 (1xx3.x.2)
0,9,0,x,7,x,8,x (.3.x1x2x)
0,x,8,4,x,7,x,0 (.x31x2x.)
7,9,0,x,0,x,8,x (13.x.x2x)
0,x,0,4,x,1,x,2 (.x.3x1x2)
1,x,0,4,x,0,x,2 (1x.3x.x2)
0,x,8,4,x,7,0,x (.x31x2.x)
1,x,0,4,0,x,x,2 (1x.3.xx2)
0,x,0,4,7,x,8,x (.x.12x3x)
7,9,x,x,x,0,0,8 (13xxx..2)
0,9,0,x,7,x,x,8 (.3.x1xx2)
0,x,x,4,7,x,8,0 (.xx12x3.)
7,x,x,4,x,0,8,0 (2xx1x.3.)
0,9,x,x,7,x,0,8 (.3xx1x.2)
7,x,0,4,0,x,8,x (2x.1.x3x)
7,9,0,x,0,x,x,8 (13.x.xx2)
0,9,0,x,x,7,x,8 (.3.xx1x2)
7,x,0,4,x,0,8,x (2x.1x.3x)
7,9,0,x,x,0,x,8 (13.xx.x2)
0,9,x,x,x,7,0,8 (.3xxx1.2)
7,x,x,4,0,x,8,0 (2xx1.x3.)
7,9,x,x,0,x,0,8 (13xx.x.2)
0,x,0,4,x,7,8,x (.x.1x23x)
0,x,x,4,x,7,8,0 (.xx1x23.)
7,x,0,4,x,0,x,8 (2x.1x.x3)
0,x,0,4,x,7,x,8 (.x.1x2x3)
7,x,x,4,x,0,0,8 (2xx1x..3)
7,x,x,4,0,x,0,8 (2xx1.x.3)
7,x,0,4,0,x,x,8 (2x.1.xx3)
0,x,0,4,7,x,x,8 (.x.12xx3)
0,x,x,4,7,x,0,8 (.xx12x.3)
0,x,x,4,x,7,0,8 (.xx1x2.3)

Résumé

  • L'accord Solb+7♯9 contient les notes : Sol♭, Si♭, Ré, Fa♭, La
  • En accordage Modal D, il y a 360 positions disponibles
  • Aussi écrit : Solb7♯5♯9, Solb7+5+9
  • Chaque diagramme montre la position des doigts sur le manche de la Mandolin

Questions fréquentes

Qu'est-ce que l'accord Solb+7♯9 à la Mandolin ?

Solb+7♯9 est un accord Solb +7♯9. Il contient les notes Sol♭, Si♭, Ré, Fa♭, La. À la Mandolin en accordage Modal D, il y a 360 façons de jouer cet accord.

Comment jouer Solb+7♯9 à la Mandolin ?

Pour jouer Solb+7♯9 en accordage Modal D, utilisez l'une des 360 positions ci-dessus. Chaque diagramme montre la position des doigts sur le manche.

Quelles notes composent l'accord Solb+7♯9 ?

L'accord Solb+7♯9 contient les notes : Sol♭, Si♭, Ré, Fa♭, La.

Combien de positions existe-t-il pour Solb+7♯9 ?

En accordage Modal D, il y a 360 positions pour l'accord Solb+7♯9. Chacune utilise une position différente sur le manche avec les mêmes notes : Sol♭, Si♭, Ré, Fa♭, La.

Quels sont les autres noms de Solb+7♯9 ?

Solb+7♯9 est aussi connu sous le nom de Solb7♯5♯9, Solb7+5+9. Ce sont différentes notations pour le même accord : Sol♭, Si♭, Ré, Fa♭, La.