Ré°9 accord de guitare — schéma et tablature en accordage Modal D

Réponse courte : Ré°9 est un accord Ré dim9 avec les notes Ré, Fa, La♭, Do♭, Mi. En accordage Modal D, il y a 252 positions. Voir les diagrammes ci-dessous.

Aussi connu sous : Ré dim9

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Comment jouer Ré°9 au Mandolin

Ré°9, Rédim9

Notes: Ré, Fa, La♭, Do♭, Mi

x,x,9,0,7,8,6,0 (xx4.231.)
x,x,6,0,8,7,9,0 (xx1.324.)
x,x,6,0,7,8,9,0 (xx1.234.)
x,x,9,0,8,7,6,0 (xx4.321.)
x,x,9,0,8,7,0,6 (xx4.32.1)
x,x,0,0,7,8,6,9 (xx..2314)
x,x,0,0,8,7,6,9 (xx..3214)
x,x,9,0,7,8,0,6 (xx4.23.1)
x,x,6,0,7,8,0,9 (xx1.23.4)
x,x,0,0,8,7,9,6 (xx..3241)
x,x,6,0,8,7,0,9 (xx1.32.4)
x,x,0,0,7,8,9,6 (xx..2341)
x,x,x,0,8,7,9,6 (xxx.3241)
x,x,x,0,7,8,9,6 (xxx.2341)
x,x,x,0,8,7,6,9 (xxx.3214)
x,x,x,0,7,8,6,9 (xxx.2314)
x,8,9,0,11,7,x,0 (x23.41x.)
x,8,9,0,7,11,x,0 (x23.14x.)
x,7,9,0,8,11,0,x (x13.24.x)
x,7,9,0,8,11,x,0 (x13.24x.)
x,7,9,0,11,8,0,x (x13.42.x)
x,8,9,0,7,11,0,x (x23.14.x)
x,7,9,0,11,8,x,0 (x13.42x.)
x,8,9,0,11,7,0,x (x23.41.x)
x,x,9,x,7,8,6,0 (xx4x231.)
x,x,9,x,8,7,6,0 (xx4x321.)
x,x,6,0,8,7,9,x (xx1.324x)
x,x,9,0,8,7,6,x (xx4.321x)
x,x,9,0,7,8,6,x (xx4.231x)
x,x,6,x,8,7,9,0 (xx1x324.)
x,x,6,x,7,8,9,0 (xx1x234.)
x,x,6,0,7,8,9,x (xx1.234x)
x,8,0,0,7,11,9,x (x2..143x)
x,7,x,0,11,8,9,0 (x1x.423.)
x,8,x,0,7,11,9,0 (x2x.143.)
x,8,x,0,11,7,9,0 (x2x.413.)
x,7,0,0,11,8,9,x (x1..423x)
x,8,0,0,11,7,9,x (x2..413x)
x,7,0,0,8,11,9,x (x1..243x)
x,7,x,0,8,11,9,0 (x1x.243.)
x,x,6,0,7,8,x,9 (xx1.23x4)
x,x,6,x,7,8,0,9 (xx1x23.4)
x,x,0,x,8,7,9,6 (xx.x3241)
x,x,6,x,8,7,0,9 (xx1x32.4)
x,x,9,x,7,8,0,6 (xx4x23.1)
x,x,0,x,7,8,6,9 (xx.x2314)
x,x,9,x,8,7,0,6 (xx4x32.1)
x,x,9,0,7,8,x,6 (xx4.23x1)
x,x,9,0,8,7,x,6 (xx4.32x1)
x,x,6,0,8,7,x,9 (xx1.32x4)
x,x,0,x,8,7,6,9 (xx.x3214)
x,x,0,x,7,8,9,6 (xx.x2341)
x,7,x,0,8,11,0,9 (x1x.24.3)
x,8,x,0,7,11,0,9 (x2x.14.3)
x,7,x,0,11,8,0,9 (x1x.42.3)
x,8,x,0,11,7,0,9 (x2x.41.3)
x,8,0,0,11,7,x,9 (x2..41x3)
x,7,0,0,11,8,x,9 (x1..42x3)
x,8,0,0,7,11,x,9 (x2..14x3)
x,7,0,0,8,11,x,9 (x1..24x3)
11,8,9,0,7,x,x,0 (423.1xx.)
11,7,9,0,8,x,x,0 (413.2xx.)
8,7,9,0,11,x,x,0 (213.4xx.)
7,8,9,0,11,x,x,0 (123.4xx.)
8,7,9,0,11,x,0,x (213.4x.x)
11,7,9,0,8,x,0,x (413.2x.x)
7,8,9,0,11,x,0,x (123.4x.x)
11,8,9,0,7,x,0,x (423.1x.x)
8,x,6,0,x,7,9,0 (3x1.x24.)
8,x,9,0,7,x,6,0 (3x4.2x1.)
7,x,9,0,8,x,6,0 (2x4.3x1.)
8,x,9,0,x,7,6,0 (3x4.x21.)
7,x,9,0,x,8,6,0 (2x4.x31.)
8,x,6,0,7,x,9,0 (3x1.2x4.)
7,x,6,0,8,x,9,0 (2x1.3x4.)
7,x,6,0,x,8,9,0 (2x1.x34.)
11,x,9,0,8,7,0,x (4x3.21.x)
8,x,9,0,7,11,x,0 (2x3.14x.)
8,x,9,0,11,7,0,x (2x3.41.x)
8,7,9,0,x,11,0,x (213.x4.x)
7,x,9,0,8,11,x,0 (1x3.24x.)
11,8,9,0,x,7,x,0 (423.x1x.)
8,x,9,0,11,7,x,0 (2x3.41x.)
11,x,9,0,7,8,x,0 (4x3.12x.)
7,8,9,0,x,11,0,x (123.x4.x)
7,x,9,0,11,8,0,x (1x3.42.x)
7,x,9,0,11,8,x,0 (1x3.42x.)
8,x,9,0,7,11,0,x (2x3.14.x)
11,x,9,0,8,7,x,0 (4x3.21x.)
8,7,9,0,x,11,x,0 (213.x4x.)
11,8,9,0,x,7,0,x (423.x1.x)
11,7,9,0,x,8,0,x (413.x2.x)
7,x,9,0,8,11,0,x (1x3.24.x)
7,8,9,0,x,11,x,0 (123.x4x.)
11,7,9,0,x,8,x,0 (413.x2x.)
11,x,9,0,7,8,0,x (4x3.12.x)
7,x,0,0,x,8,6,9 (2x..x314)
7,x,0,0,x,8,9,6 (2x..x341)
7,x,0,0,8,x,6,9 (2x..3x14)
7,x,6,0,x,8,0,9 (2x1.x3.4)
8,x,0,0,x,7,9,6 (3x..x241)
8,x,0,0,x,7,6,9 (3x..x214)
8,x,6,0,7,x,0,9 (3x1.2x.4)
8,x,9,0,7,x,0,6 (3x4.2x.1)
8,x,0,0,7,x,6,9 (3x..2x14)
7,x,9,0,8,x,0,6 (2x4.3x.1)
7,x,0,0,8,x,9,6 (2x..3x41)
8,x,9,0,x,7,0,6 (3x4.x2.1)
8,x,6,0,x,7,0,9 (3x1.x2.4)
7,x,6,0,8,x,0,9 (2x1.3x.4)
7,x,9,0,x,8,0,6 (2x4.x3.1)
8,x,0,0,7,x,9,6 (3x..2x41)
11,7,0,0,8,x,9,x (41..2x3x)
7,x,x,0,11,8,9,0 (1xx.423.)
8,7,x,0,11,x,9,0 (21x.4x3.)
8,7,x,0,x,11,9,0 (21x.x43.)
7,8,x,0,x,11,9,0 (12x.x43.)
8,x,x,0,7,11,9,0 (2xx.143.)
7,8,x,0,11,x,9,0 (12x.4x3.)
11,8,x,0,x,7,9,0 (42x.x13.)
7,x,x,0,8,11,9,0 (1xx.243.)
8,x,0,0,11,7,9,x (2x..413x)
8,7,0,0,11,x,9,x (21..4x3x)
11,7,0,0,x,8,9,x (41..x23x)
11,8,x,0,7,x,9,0 (42x.1x3.)
7,8,0,0,x,11,9,x (12..x43x)
11,x,x,0,8,7,9,0 (4xx.213.)
11,x,0,0,8,7,9,x (4x..213x)
8,7,0,0,x,11,9,x (21..x43x)
7,x,0,0,8,11,9,x (1x..243x)
8,x,x,0,11,7,9,0 (2xx.413.)
7,x,0,0,11,8,9,x (1x..423x)
11,7,x,0,x,8,9,0 (41x.x23.)
11,7,x,0,8,x,9,0 (41x.2x3.)
11,8,0,0,7,x,9,x (42..1x3x)
8,x,0,0,7,11,9,x (2x..143x)
11,x,x,0,7,8,9,0 (4xx.123.)
11,8,0,0,x,7,9,x (42..x13x)
7,8,0,0,11,x,9,x (12..4x3x)
11,x,0,0,7,8,9,x (4x..123x)
8,x,x,0,7,11,0,9 (2xx.14.3)
8,7,x,0,11,x,0,9 (21x.4x.3)
11,8,x,0,x,7,0,9 (42x.x1.3)
11,7,x,0,8,x,0,9 (41x.2x.3)
11,x,x,0,8,7,0,9 (4xx.21.3)
8,x,x,0,11,7,0,9 (2xx.41.3)
11,8,x,0,7,x,0,9 (42x.1x.3)
11,7,x,0,x,8,0,9 (41x.x2.3)
11,x,x,0,7,8,0,9 (4xx.12.3)
7,x,x,0,11,8,0,9 (1xx.42.3)
8,7,x,0,x,11,0,9 (21x.x4.3)
7,x,0,0,8,11,x,9 (1x..24x3)
8,x,0,0,7,11,x,9 (2x..14x3)
7,8,x,0,x,11,0,9 (12x.x4.3)
7,8,x,0,11,x,0,9 (12x.4x.3)
11,8,0,0,7,x,x,9 (42..1xx3)
7,8,0,0,x,11,x,9 (12..x4x3)
11,7,0,0,8,x,x,9 (41..2xx3)
8,7,0,0,x,11,x,9 (21..x4x3)
8,7,0,0,11,x,x,9 (21..4xx3)
7,8,0,0,11,x,x,9 (12..4xx3)
11,8,0,0,x,7,x,9 (42..x1x3)
7,x,x,0,8,11,0,9 (1xx.24.3)
7,x,0,0,11,8,x,9 (1x..42x3)
11,x,0,0,8,7,x,9 (4x..21x3)
8,x,0,0,11,7,x,9 (2x..41x3)
11,7,0,0,x,8,x,9 (41..x2x3)
11,x,0,0,7,8,x,9 (4x..12x3)
7,x,9,x,x,8,6,0 (2x4xx31.)
8,x,6,0,x,7,9,x (3x1.x24x)
7,x,6,x,8,x,9,0 (2x1x3x4.)
7,x,6,0,x,8,9,x (2x1.x34x)
8,x,9,x,x,7,6,0 (3x4xx21.)
7,x,6,0,8,x,9,x (2x1.3x4x)
7,x,9,x,8,x,6,0 (2x4x3x1.)
8,x,6,x,7,x,9,0 (3x1x2x4.)
8,x,6,x,x,7,9,0 (3x1xx24.)
8,x,9,x,7,x,6,0 (3x4x2x1.)
8,x,9,0,x,7,6,x (3x4.x21x)
8,x,9,0,7,x,6,x (3x4.2x1x)
8,x,6,0,7,x,9,x (3x1.2x4x)
7,x,9,0,8,x,6,x (2x4.3x1x)
7,x,6,x,x,8,9,0 (2x1xx34.)
7,x,9,0,x,8,6,x (2x4.x31x)
8,x,9,x,7,11,x,0 (2x3x14x.)
11,x,9,x,7,8,0,x (4x3x12.x)
7,x,9,x,11,8,x,0 (1x3x42x.)
7,x,9,x,8,11,0,x (1x3x24.x)
8,x,9,x,11,7,x,0 (2x3x41x.)
11,x,9,x,7,8,x,0 (4x3x12x.)
11,x,9,x,8,7,0,x (4x3x21.x)
8,x,9,x,7,11,0,x (2x3x14.x)
8,x,9,x,11,7,0,x (2x3x41.x)
11,x,9,x,8,7,x,0 (4x3x21x.)
7,x,9,x,11,8,0,x (1x3x42.x)
7,x,9,x,8,11,x,0 (1x3x24x.)
7,x,9,x,x,8,0,6 (2x4xx3.1)
8,x,6,x,7,x,0,9 (3x1x2x.4)
8,x,x,0,x,7,9,6 (3xx.x241)
8,x,0,x,x,7,9,6 (3x.xx241)
7,x,6,x,8,x,0,9 (2x1x3x.4)
7,x,x,0,8,x,9,6 (2xx.3x41)
7,x,0,x,8,x,9,6 (2x.x3x41)
8,x,x,0,7,x,9,6 (3xx.2x41)
8,x,0,x,7,x,9,6 (3x.x2x41)
8,x,6,x,x,7,0,9 (3x1xx2.4)
7,x,6,0,8,x,x,9 (2x1.3xx4)
8,x,6,0,7,x,x,9 (3x1.2xx4)
7,x,x,0,x,8,6,9 (2xx.x314)
8,x,9,x,x,7,0,6 (3x4xx2.1)
7,x,9,x,8,x,0,6 (2x4x3x.1)
7,x,x,0,x,8,9,6 (2xx.x341)
8,x,9,x,7,x,0,6 (3x4x2x.1)
7,x,9,0,x,8,x,6 (2x4.x3x1)
7,x,6,x,x,8,0,9 (2x1xx3.4)
7,x,6,0,x,8,x,9 (2x1.x3x4)
8,x,9,0,x,7,x,6 (3x4.x2x1)
7,x,9,0,8,x,x,6 (2x4.3xx1)
8,x,9,0,7,x,x,6 (3x4.2xx1)
7,x,0,x,x,8,6,9 (2x.xx314)
7,x,0,x,x,8,9,6 (2x.xx341)
8,x,x,0,x,7,6,9 (3xx.x214)
8,x,6,0,x,7,x,9 (3x1.x2x4)
8,x,0,x,x,7,6,9 (3x.xx214)
8,x,0,x,7,x,6,9 (3x.x2x14)
8,x,x,0,7,x,6,9 (3xx.2x14)
7,x,0,x,8,x,6,9 (2x.x3x14)
7,x,x,0,8,x,6,9 (2xx.3x14)
8,x,x,x,7,11,9,0 (2xxx143.)
11,x,x,x,7,8,9,0 (4xxx123.)
11,x,0,x,8,7,9,x (4x.x213x)
8,x,0,x,11,7,9,x (2x.x413x)
8,x,x,x,11,7,9,0 (2xxx413.)
11,x,x,x,8,7,9,0 (4xxx213.)
7,x,x,x,8,11,9,0 (1xxx243.)
11,x,0,x,7,8,9,x (4x.x123x)
8,x,0,x,7,11,9,x (2x.x143x)
7,x,x,x,11,8,9,0 (1xxx423.)
7,x,0,x,11,8,9,x (1x.x423x)
7,x,0,x,8,11,9,x (1x.x243x)
7,x,0,x,8,11,x,9 (1x.x24x3)
7,x,x,x,8,11,0,9 (1xxx24.3)
7,x,x,x,11,8,0,9 (1xxx42.3)
11,x,x,x,7,8,0,9 (4xxx12.3)
8,x,x,x,11,7,0,9 (2xxx41.3)
11,x,x,x,8,7,0,9 (4xxx21.3)
8,x,x,x,7,11,0,9 (2xxx14.3)
8,x,0,x,7,11,x,9 (2x.x14x3)
11,x,0,x,8,7,x,9 (4x.x21x3)
7,x,0,x,11,8,x,9 (1x.x42x3)
8,x,0,x,11,7,x,9 (2x.x41x3)
11,x,0,x,7,8,x,9 (4x.x12x3)

Résumé

  • L'accord Ré°9 contient les notes : Ré, Fa, La♭, Do♭, Mi
  • En accordage Modal D, il y a 252 positions disponibles
  • Aussi écrit : Ré dim9
  • Chaque diagramme montre la position des doigts sur le manche de la Mandolin

Questions fréquentes

Qu'est-ce que l'accord Ré°9 à la Mandolin ?

Ré°9 est un accord Ré dim9. Il contient les notes Ré, Fa, La♭, Do♭, Mi. À la Mandolin en accordage Modal D, il y a 252 façons de jouer cet accord.

Comment jouer Ré°9 à la Mandolin ?

Pour jouer Ré°9 en accordage Modal D, utilisez l'une des 252 positions ci-dessus. Chaque diagramme montre la position des doigts sur le manche.

Quelles notes composent l'accord Ré°9 ?

L'accord Ré°9 contient les notes : Ré, Fa, La♭, Do♭, Mi.

Combien de positions existe-t-il pour Ré°9 ?

En accordage Modal D, il y a 252 positions pour l'accord Ré°9. Chacune utilise une position différente sur le manche avec les mêmes notes : Ré, Fa, La♭, Do♭, Mi.

Quels sont les autres noms de Ré°9 ?

Ré°9 est aussi connu sous le nom de Ré dim9. Ce sont différentes notations pour le même accord : Ré, Fa, La♭, Do♭, Mi.