Rém11 accord de guitare — schéma et tablature en accordage Alex

Réponse courte : Rém11 est un accord Ré min11 avec les notes Ré, Fa, La, Do, Mi, Sol. En accordage Alex, il y a 336 positions. Voir les diagrammes ci-dessous.

Aussi connu sous : Ré-11, Ré min11

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Comment jouer Rém11 au 7-String Guitar

Rém11, Ré-11, Rémin11

Notes: Ré, Fa, La, Do, Mi, Sol

0,3,3,0,0,3,0 (.12..3.)
3,3,0,0,0,3,0 (12...3.)
0,0,3,3,0,3,0 (..12.3.)
3,0,0,3,0,3,0 (1..2.3.)
x,3,0,0,0,1,0 (x2...1.)
x,0,0,3,0,1,0 (x..2.1.)
3,3,0,0,0,5,0 (12...3.)
0,0,3,3,0,5,0 (..12.3.)
x,0,0,2,0,1,1 (x..3.12)
0,3,3,0,0,5,0 (.12..3.)
x,2,0,0,0,1,1 (x3...12)
3,0,0,3,0,5,0 (1..2.3.)
x,5,0,0,5,6,0 (x1..23.)
x,0,0,5,5,6,0 (x..123.)
5,5,0,0,5,6,0 (12..34.)
0,5,5,0,5,6,0 (.12.34.)
0,0,5,5,5,6,0 (..1234.)
5,0,0,5,5,6,0 (1..234.)
0,0,3,3,0,6,0 (..12.3.)
3,0,0,3,0,6,0 (1..2.3.)
0,3,3,0,0,6,0 (.12..3.)
3,3,0,0,0,6,0 (12...3.)
0,0,5,3,0,1,0 (..32.1.)
10,0,0,10,10,10,0 (1..234.)
0,10,10,0,10,10,0 (.12.34.)
5,0,0,3,0,1,0 (3..2.1.)
10,10,0,0,10,10,0 (12..34.)
0,0,3,2,0,3,1 (..32.41)
3,0,0,2,0,3,1 (3..2.41)
0,3,5,0,0,1,0 (.23..1.)
0,2,3,0,0,3,1 (.23..41)
5,3,0,0,0,1,0 (32...1.)
3,2,0,0,0,3,1 (32...41)
0,0,10,10,10,10,0 (..1234.)
8,0,0,10,0,8,0 (1..3.2.)
8,10,0,0,0,10,0 (12...3.)
8,0,0,10,0,10,0 (1..2.3.)
0,0,8,10,0,10,0 (..12.3.)
0,0,7,5,5,6,0 (..4123.)
7,0,0,5,5,6,0 (4..123.)
0,0,8,10,0,8,0 (..13.2.)
0,10,8,0,0,10,0 (.21..3.)
0,10,8,0,0,8,0 (.31..2.)
8,10,0,0,0,8,0 (13...2.)
7,5,0,0,5,6,0 (41..23.)
0,5,7,0,5,6,0 (.14.23.)
x,0,10,10,10,10,0 (x.1234.)
x,10,10,0,10,10,0 (x12.34.)
x,10,0,0,10,8,0 (x2..31.)
x,0,0,10,10,8,0 (x..231.)
x,10,8,0,0,10,0 (x21..3.)
x,0,8,10,0,10,0 (x.12.3.)
0,5,8,0,5,5,0 (.14.23.)
x,0,0,3,5,5,3 (x..1342)
x,3,0,0,5,5,3 (x1..342)
x,7,3,0,0,6,0 (x31..2.)
8,0,0,5,5,8,0 (3..124.)
x,0,3,7,0,6,0 (x.13.2.)
8,10,10,0,0,10,0 (123..4.)
10,10,8,0,0,10,0 (231..4.)
x,0,0,10,0,6,0 (x..2.1.)
x,3,3,0,0,5,5 (x12..34)
8,10,0,0,9,8,0 (14..32.)
8,5,0,0,5,8,0 (31..24.)
8,0,10,10,0,10,0 (1.23.4.)
x,10,0,0,0,6,0 (x2...1.)
10,0,8,10,0,10,0 (2.13.4.)
x,0,3,3,0,5,5 (x.12.34)
8,5,0,0,5,5,0 (41..23.)
0,0,8,5,5,8,0 (..3124.)
8,0,0,5,5,5,0 (4..123.)
0,0,8,5,5,5,0 (..4123.)
0,5,8,0,5,8,0 (.13.24.)
0,0,8,10,9,8,0 (..1432.)
8,0,0,10,9,8,0 (1..432.)
0,10,8,0,9,8,0 (.41.32.)
5,0,3,7,0,6,0 (2.14.3.)
3,5,0,0,7,6,0 (12..43.)
7,10,0,0,0,6,0 (23...1.)
10,10,0,0,0,6,0 (23...1.)
5,7,3,0,0,6,0 (241..3.)
7,7,3,0,0,6,0 (341..2.)
3,7,5,0,0,6,0 (142..3.)
3,7,7,0,0,6,0 (134..2.)
0,10,7,0,0,6,0 (.32..1.)
0,10,10,0,0,6,0 (.23..1.)
0,0,3,5,7,6,0 (..1243.)
7,0,3,7,0,6,0 (3.14.2.)
3,0,5,7,0,6,0 (1.24.3.)
3,0,7,7,0,6,0 (1.34.2.)
7,0,0,10,0,6,0 (2..3.1.)
10,0,0,10,0,6,0 (2..3.1.)
0,0,7,10,0,6,0 (..23.1.)
0,0,10,10,0,6,0 (..23.1.)
3,0,0,5,7,6,0 (1..243.)
0,5,3,0,7,6,0 (.21.43.)
3,2,0,0,0,5,1 (32...41)
7,0,0,10,10,8,0 (1..342.)
7,0,8,10,0,10,0 (1.23.4.)
5,2,0,0,0,1,1 (43...12)
0,2,5,0,0,1,1 (.34..12)
5,0,0,2,0,1,1 (4..3.12)
0,0,7,10,10,8,0 (..1342.)
0,10,8,0,7,8,0 (.42.13.)
8,10,0,0,7,8,0 (24..13.)
8,10,7,0,0,10,0 (231..4.)
0,0,5,2,0,1,1 (..43.12)
8,0,0,10,7,8,0 (2..413.)
7,10,8,0,0,10,0 (132..4.)
8,0,7,10,0,10,0 (2.13.4.)
x,0,8,7,5,8,0 (x.3214.)
0,0,8,10,7,8,0 (..2413.)
0,2,3,0,0,5,1 (.23..41)
x,5,3,0,2,6,0 (x32.14.)
3,0,0,2,0,5,1 (3..2.41)
x,0,3,5,2,6,0 (x.2314.)
7,10,0,0,10,8,0 (13..42.)
0,0,3,2,0,5,1 (..32.41)
x,7,8,0,5,8,0 (x23.14.)
0,10,7,0,10,8,0 (.31.42.)
x,0,7,7,0,6,8 (x.23.14)
x,7,7,0,0,6,8 (x23..14)
10,10,0,0,7,6,0 (34..21.)
10,10,0,0,9,6,0 (34..21.)
0,0,10,10,7,6,0 (..3421.)
10,0,0,10,7,6,0 (3..421.)
0,10,10,0,9,6,0 (.34.21.)
10,0,0,10,9,6,0 (3..421.)
x,0,0,5,5,5,1 (x..2341)
0,0,10,10,9,6,0 (..3421.)
x,5,0,0,5,5,1 (x2..341)
0,10,10,0,7,6,0 (.34.21.)
x,0,0,2,5,6,3 (x..1342)
x,0,8,7,0,5,8 (x.32.14)
x,7,8,0,0,5,8 (x23..14)
x,0,3,2,0,6,5 (x.21.43)
x,2,3,0,0,6,5 (x12..43)
x,2,0,0,5,6,3 (x1..342)
7,0,0,10,0,6,10 (2..3.14)
0,10,7,0,0,6,10 (.32..14)
7,10,0,0,0,6,10 (23...14)
0,0,7,10,0,6,10 (..23.14)
x,5,0,0,9,6,8 (x1..423)
x,0,0,5,9,6,8 (x..1423)
3,3,0,0,0,x,0 (12...x.)
0,3,3,0,0,x,0 (.12..x.)
3,0,0,3,0,x,0 (1..2.x.)
0,0,3,3,0,x,0 (..12.x.)
8,10,0,0,0,x,0 (12...x.)
0,10,8,0,0,x,0 (.21..x.)
0,0,x,3,0,1,0 (..x2.1.)
0,3,x,0,0,1,0 (.2x..1.)
8,0,0,10,0,x,0 (1..2.x.)
0,0,8,10,0,x,0 (..12.x.)
0,2,x,0,0,1,1 (.3x..12)
0,0,x,2,0,1,1 (..x3.12)
10,10,0,0,10,x,0 (12..3x.)
0,10,10,0,10,x,0 (.12.3x.)
10,0,0,10,10,x,0 (1..23x.)
0,0,10,10,10,x,0 (..123x.)
0,5,x,0,5,6,0 (.1x.23.)
0,0,x,5,5,6,0 (..x123.)
0,x,3,0,0,6,0 (.x1..2.)
3,0,0,x,0,6,0 (1..x.2.)
3,0,0,3,0,5,x (1..2.3x)
3,x,0,0,0,6,0 (1x...2.)
0,0,3,3,0,5,x (..12.3x)
3,3,0,0,0,5,x (12...3x)
0,3,3,0,0,5,x (.12..3x)
0,0,3,x,0,6,0 (..1x.2.)
0,0,3,2,0,x,1 (..32.x1)
3,0,0,2,0,x,1 (3..2.x1)
0,2,3,0,0,x,1 (.23..x1)
3,2,0,0,0,x,1 (32...x1)
0,0,8,5,5,x,0 (..312x.)
8,0,0,5,5,x,0 (3..12x.)
0,5,8,0,5,x,0 (.13.2x.)
8,5,0,0,5,x,0 (31..2x.)
0,5,3,0,x,6,0 (.21.x3.)
0,0,3,5,x,6,0 (..12x3.)
3,0,0,5,x,6,0 (1..2x3.)
3,5,0,0,x,6,0 (12..x3.)
10,0,x,10,10,10,0 (1.x234.)
10,10,x,0,10,10,0 (12x.34.)
0,x,8,0,5,8,0 (.x2.13.)
8,x,0,0,5,8,0 (2x..13.)
0,0,8,x,5,8,0 (..2x13.)
0,0,3,2,0,6,x (..21.3x)
8,10,0,0,x,8,0 (13..x2.)
8,10,x,0,0,10,0 (12x..3.)
0,10,8,0,x,8,0 (.31.x2.)
0,0,x,10,10,8,0 (..x231.)
3,2,0,0,0,6,x (21...3x)
0,0,7,5,5,6,x (..4123x)
3,0,0,2,0,6,x (2..1.3x)
0,2,3,0,0,6,x (.12..3x)
8,0,x,10,0,10,0 (1.x2.3.)
8,0,0,10,x,8,0 (1..3x2.)
0,10,x,0,10,8,0 (.2x.31.)
7,5,0,0,5,6,x (41..23x)
0,5,7,0,5,6,x (.14.23x)
7,0,0,5,5,6,x (4..123x)
0,0,8,10,x,8,0 (..13x2.)
8,0,0,x,5,8,0 (2..x13.)
0,10,x,0,0,6,0 (.2x..1.)
3,0,x,7,0,6,0 (1.x3.2.)
3,0,x,3,0,5,5 (1.x2.34)
0,0,x,3,5,5,3 (..x1342)
0,0,x,10,0,6,0 (..x2.1.)
3,3,x,0,0,5,5 (12x..34)
7,0,0,x,0,6,8 (2..x.13)
0,0,3,3,x,5,3 (..12x43)
3,0,0,3,x,5,3 (1..2x43)
0,3,x,0,5,5,3 (.1x.342)
0,3,3,0,x,5,3 (.12.x43)
3,3,0,0,x,5,3 (12..x43)
0,0,7,x,0,6,8 (..2x.13)
7,x,0,0,0,6,8 (2x...13)
3,7,x,0,0,6,0 (13x..2.)
0,x,7,0,0,6,8 (.x2..13)
3,0,0,x,0,5,1 (2..x.31)
0,0,3,x,0,5,1 (..2x.31)
3,x,0,0,0,5,1 (2x...31)
0,x,3,0,0,5,1 (.x2..31)
7,0,8,7,0,x,8 (1.32.x4)
8,0,7,7,0,x,8 (3.12.x4)
7,7,8,0,0,x,8 (123..x4)
8,7,7,0,0,x,8 (312..x4)
0,0,8,x,9,8,8 (..1x423)
0,0,8,10,9,8,x (..1432x)
0,0,8,5,5,5,x (..4123x)
3,0,x,5,2,6,0 (2.x314.)
8,0,0,x,9,8,8 (1..x423)
0,x,8,0,0,5,8 (.x2..13)
8,x,0,0,0,5,8 (2x...13)
0,0,8,x,0,5,8 (..2x.13)
0,5,8,0,5,5,x (.14.23x)
8,x,0,0,9,8,8 (1x..423)
0,x,8,0,9,8,8 (.x1.423)
8,5,0,0,5,5,x (41..23x)
8,7,x,0,5,8,0 (32x.14.)
8,0,x,7,5,8,0 (3.x214.)
8,0,10,10,x,10,0 (1.23x4.)
8,0,0,x,0,5,8 (2..x.13)
8,10,0,0,9,8,x (14..32x)
8,0,0,5,5,5,x (4..123x)
0,10,8,0,9,8,x (.41.32x)
3,5,x,0,2,6,0 (23x.14.)
10,0,8,10,x,10,0 (2.13x4.)
8,10,10,0,x,10,0 (123.x4.)
10,10,8,0,x,10,0 (231.x4.)
8,0,0,10,9,8,x (1..432x)
0,0,7,10,0,6,x (..23.1x)
10,10,0,0,x,6,0 (23..x1.)
10,0,0,10,x,6,0 (2..3x1.)
7,0,0,10,0,6,x (2..3.1x)
0,0,10,10,x,6,0 (..23x1.)
0,10,10,0,x,6,0 (.23.x1.)
7,10,0,0,0,6,x (23...1x)
7,7,x,0,0,6,8 (23x..14)
7,0,3,7,0,6,x (3.14.2x)
7,7,3,0,0,6,x (341..2x)
7,0,x,7,0,6,8 (2.x3.14)
0,10,7,0,0,6,x (.32..1x)
3,7,7,0,0,6,x (134..2x)
3,0,7,7,0,6,x (1.34.2x)
0,10,7,0,10,8,x (.31.42x)
0,0,x,5,5,5,1 (..x2341)
8,0,7,10,0,10,x (2.13.4x)
7,10,8,0,0,10,x (132..4x)
8,10,7,0,0,10,x (231..4x)
0,0,7,10,10,8,x (..1342x)
7,0,0,10,10,8,x (1..342x)
7,0,8,10,0,10,x (1.23.4x)
7,10,0,0,10,8,x (13..42x)
3,5,0,0,x,5,1 (23..x41)
0,5,3,0,x,5,1 (.32.x41)
3,0,0,5,x,5,1 (2..3x41)
0,0,3,5,x,5,1 (..23x41)
0,5,x,0,5,5,1 (.2x.341)
0,5,7,0,x,6,8 (.13.x24)
0,2,3,0,x,6,3 (.12.x43)
0,0,3,2,x,6,3 (..21x43)
3,0,0,2,x,6,3 (2..1x43)
3,2,x,0,0,6,5 (21x..43)
3,0,x,2,0,6,5 (2.x1.43)
0,2,x,0,5,6,3 (.1x.342)
0,0,7,5,x,6,8 (..31x24)
8,5,0,0,x,5,8 (31..x24)
0,5,8,0,x,5,8 (.13.x24)
8,0,0,5,x,5,8 (3..1x24)
0,0,8,5,x,5,8 (..31x24)
3,2,0,0,x,6,3 (21..x43)
7,0,0,5,x,6,8 (3..1x24)
8,7,x,0,0,5,8 (32x..14)
7,5,0,0,x,6,8 (31..x24)
0,0,x,2,5,6,3 (..x1342)
8,0,x,7,0,5,8 (3.x2.14)
7,3,0,0,5,x,3 (41..3x2)
7,0,3,3,0,x,5 (4.12.x3)
7,0,0,3,5,x,3 (4..13x2)
3,0,7,3,0,x,5 (1.42.x3)
0,0,7,3,5,x,3 (..413x2)
3,3,7,0,0,x,5 (124..x3)
7,3,3,0,0,x,5 (412..x3)
0,x,7,0,5,6,3 (.x4.231)
7,0,3,x,0,6,5 (4.1x.32)
7,0,0,x,5,6,3 (4..x231)
0,0,7,x,5,6,3 (..4x231)
10,10,0,0,9,6,x (34..21x)
0,10,10,0,9,6,x (.34.21x)
10,0,0,10,9,6,x (3..421x)
3,0,7,x,0,6,5 (1.4x.32)
7,x,3,0,0,6,5 (4x1..32)
7,x,0,0,5,6,3 (4x..231)
3,x,7,0,0,6,5 (1x4..32)
0,0,10,10,9,6,x (..3421x)
0,3,7,0,5,x,3 (.14.3x2)
0,x,7,0,10,8,8 (.x1.423)
7,0,0,x,10,8,8 (1..x423)
0,0,7,x,10,8,8 (..1x423)
7,x,0,0,10,8,8 (1x..423)
8,0,7,x,0,10,8 (2.1x.43)
7,0,8,x,0,10,8 (1.2x.43)
8,x,7,0,0,10,8 (2x1..43)
7,x,8,0,0,10,8 (1x2..43)
0,0,8,5,9,x,8 (..214x3)
0,5,8,0,9,x,8 (.12.4x3)
8,0,0,5,9,x,8 (2..14x3)
8,5,0,0,9,x,8 (21..4x3)
0,0,x,5,9,6,8 (..x1423)
0,5,x,0,9,6,8 (.1x.423)
10,x,0,0,9,6,8 (4x..312)
10,0,0,x,9,6,8 (4..x312)
0,0,10,x,9,6,8 (..4x312)
0,x,10,0,9,6,8 (.x4.312)

Résumé

  • L'accord Rém11 contient les notes : Ré, Fa, La, Do, Mi, Sol
  • En accordage Alex, il y a 336 positions disponibles
  • Aussi écrit : Ré-11, Ré min11
  • Chaque diagramme montre la position des doigts sur le manche de la 7-String Guitar

Questions fréquentes

Qu'est-ce que l'accord Rém11 à la 7-String Guitar ?

Rém11 est un accord Ré min11. Il contient les notes Ré, Fa, La, Do, Mi, Sol. À la 7-String Guitar en accordage Alex, il y a 336 façons de jouer cet accord.

Comment jouer Rém11 à la 7-String Guitar ?

Pour jouer Rém11 en accordage Alex, utilisez l'une des 336 positions ci-dessus. Chaque diagramme montre la position des doigts sur le manche.

Quelles notes composent l'accord Rém11 ?

L'accord Rém11 contient les notes : Ré, Fa, La, Do, Mi, Sol.

Combien de positions existe-t-il pour Rém11 ?

En accordage Alex, il y a 336 positions pour l'accord Rém11. Chacune utilise une position différente sur le manche avec les mêmes notes : Ré, Fa, La, Do, Mi, Sol.

Quels sont les autres noms de Rém11 ?

Rém11 est aussi connu sous le nom de Ré-11, Ré min11. Ce sont différentes notations pour le même accord : Ré, Fa, La, Do, Mi, Sol.