Rem7♯9 accordo per chitarra — schema e tablatura in accordatura Drop G 7 String

Risposta breve: Rem7♯9 è un accordo Re Minore 7♯9 con le note Re, Fa, La, Do, Mi♯. In accordatura Drop G 7 String ci sono 345 posizioni. Vedi i diagrammi sotto.

Conosciuto anche come: Re-7♯9

Cerchi Rem7♯9 (Standard Accordatura)?

Accordi per pianoforteStrumentiAccordature

Come suonare Rem7♯9 su Guitar

Rem7♯9, Re-7♯9

Note: Re, Fa, La, Do, Mi♯

5,0,5,5,0,0,0 (1.23...)
5,0,2,5,0,0,0 (2.13...)
2,0,5,5,0,0,0 (1.23...)
x,0,5,5,0,0,0 (x.12...)
5,3,5,5,0,0,0 (2134...)
5,3,5,2,0,0,0 (3241...)
5,0,7,5,0,0,0 (1.32...)
5,3,2,2,0,0,0 (4312...)
5,3,2,5,0,0,0 (3214...)
7,0,5,5,0,0,0 (3.12...)
2,3,5,2,0,0,0 (1342...)
2,3,5,5,0,0,0 (1234...)
5,7,7,5,0,0,0 (1342...)
x,3,5,5,0,0,0 (x123...)
7,7,5,5,0,0,0 (3412...)
5,7,5,5,0,0,0 (1423...)
x,3,5,2,0,0,0 (x231...)
x,x,5,5,0,0,0 (xx12...)
5,3,7,5,0,0,0 (2143...)
7,3,5,5,0,0,0 (4123...)
5,0,2,5,0,3,0 (3.14.2.)
2,0,5,5,0,3,0 (1.34.2.)
2,0,2,5,0,3,0 (1.24.3.)
5,0,2,5,0,5,0 (2.13.4.)
2,0,5,5,0,5,0 (1.23.4.)
x,3,2,2,0,3,0 (x312.4.)
x,7,5,5,0,0,0 (x312...)
10,10,10,9,0,0,0 (2341...)
5,0,5,5,0,0,3 (2.34..1)
2,0,5,2,0,0,3 (1.42..3)
5,0,5,2,0,0,3 (3.41..2)
5,0,2,5,0,0,3 (3.14..2)
2,0,5,5,0,0,3 (1.34..2)
x,3,5,5,4,0,0 (x1342..)
5,0,2,2,0,0,3 (4.12..3)
x,0,2,2,0,3,3 (x.12.34)
10,10,7,9,0,0,0 (3412...)
x,0,2,5,0,3,0 (x.13.2.)
7,10,10,9,0,0,0 (1342...)
x,10,10,9,0,0,0 (x231...)
5,0,5,5,0,0,7 (1.23..4)
x,0,5,5,0,0,3 (x.23..1)
5,0,7,5,0,0,7 (1.32..4)
7,0,5,5,0,0,7 (3.12..4)
10,0,10,9,7,0,0 (3.421..)
x,3,2,5,0,3,0 (x214.3.)
x,0,5,2,0,0,3 (x.31..2)
5,0,7,5,0,0,3 (2.43..1)
7,0,5,5,0,0,3 (4.23..1)
7,0,5,9,0,8,0 (2.14.3.)
x,3,5,5,7,0,0 (x1234..)
5,0,5,9,0,8,0 (1.24.3.)
x,0,5,5,4,0,3 (x.342.1)
5,0,7,9,0,8,0 (1.24.3.)
x,3,7,5,7,0,0 (x1324..)
x,3,5,2,0,0,3 (x241..3)
x,0,2,5,0,3,3 (x.14.23)
x,7,5,5,0,5,0 (x412.3.)
x,0,5,5,0,0,7 (x.12..3)
x,x,2,2,0,3,3 (xx12.34)
x,x,2,5,0,3,0 (xx13.2.)
10,0,10,9,0,0,10 (2.31..4)
x,7,5,5,0,3,0 (x423.1.)
x,7,7,5,0,3,0 (x342.1.)
x,7,5,5,0,8,0 (x312.4.)
10,0,7,9,0,0,10 (3.12..4)
7,0,10,9,0,0,10 (1.32..4)
x,0,5,9,0,8,0 (x.13.2.)
x,0,5,5,0,5,7 (x.12.34)
x,x,5,2,0,0,3 (xx31..2)
x,0,5,5,4,8,0 (x.2314.)
x,0,7,5,7,0,3 (x.324.1)
x,0,5,5,0,3,7 (x.23.14)
x,0,7,5,0,3,7 (x.32.14)
x,0,10,9,0,0,10 (x.21..3)
x,0,5,5,7,0,3 (x.234.1)
x,7,5,9,0,8,0 (x214.3.)
x,0,5,5,0,8,7 (x.12.43)
x,10,10,9,0,8,0 (x342.1.)
x,10,7,9,0,8,0 (x413.2.)
x,0,10,9,7,8,0 (x.4312.)
x,0,10,9,0,8,10 (x.32.14)
x,0,5,9,0,8,7 (x.14.32)
x,0,7,9,0,8,10 (x.13.24)
x,x,5,9,0,8,0 (xx13.2.)
x,x,5,5,4,8,0 (xx2314.)
x,x,10,9,7,8,0 (xx4312.)
5,0,x,5,0,0,0 (1.x2...)
5,3,5,x,0,0,0 (213x...)
5,x,5,5,0,0,0 (1x23...)
2,3,5,x,0,0,0 (123x...)
5,3,2,x,0,0,0 (321x...)
5,0,5,5,0,0,x (1.23..x)
5,3,x,5,0,0,0 (21x3...)
5,3,x,2,0,0,0 (32x1...)
2,0,5,5,0,0,x (1.23..x)
5,x,2,5,0,0,0 (2x13...)
x,3,5,x,0,0,0 (x12x...)
2,x,5,5,0,0,0 (1x23...)
2,0,5,5,0,x,0 (1.23.x.)
5,0,2,5,0,0,x (2.13..x)
5,0,2,5,0,x,0 (2.13.x.)
x,0,5,5,0,0,x (x.12..x)
5,3,7,x,0,0,0 (213x...)
5,3,5,5,x,0,0 (2134x..)
7,3,5,x,0,0,0 (312x...)
5,0,7,5,0,0,x (1.32..x)
2,3,2,2,x,3,3 (1211x34)
2,3,5,5,x,0,0 (1234x..)
2,3,x,2,0,3,0 (13x2.4.)
2,3,2,x,0,3,0 (132x.4.)
5,3,2,2,0,x,0 (4312.x.)
2,3,5,2,0,x,0 (1342.x.)
5,3,5,2,0,0,x (3241..x)
5,3,2,5,x,0,0 (3214x..)
2,3,5,5,0,x,0 (1234.x.)
5,7,x,5,0,0,0 (13x2...)
5,3,2,2,0,0,x (4312..x)
5,x,7,5,0,0,0 (1x32...)
2,3,5,2,0,0,x (1342..x)
7,x,5,5,0,0,0 (3x12...)
7,0,5,5,0,0,x (3.12..x)
5,3,2,5,0,x,0 (3214.x.)
10,10,10,x,0,0,0 (123x...)
5,3,x,5,4,0,0 (31x42..)
5,7,5,5,0,x,0 (1423.x.)
7,7,5,5,0,x,0 (3412.x.)
5,7,7,5,0,x,0 (1342.x.)
2,0,x,5,0,3,0 (1.x3.2.)
x,3,5,5,x,0,0 (x123x..)
2,0,x,2,0,3,3 (1.x2.34)
2,0,2,x,0,3,3 (1.2x.34)
7,10,10,x,0,0,0 (123x...)
x,3,2,x,0,3,0 (x21x.3.)
10,10,7,x,0,0,0 (231x...)
x,3,5,2,0,0,x (x231..x)
5,3,7,5,x,0,0 (2143x..)
5,0,x,5,0,0,3 (2.x3..1)
x,10,10,x,0,0,0 (x12x...)
5,0,5,x,0,0,3 (2.3x..1)
10,10,x,9,0,0,0 (23x1...)
7,3,5,5,x,0,0 (4123x..)
5,3,2,x,0,5,0 (321x.4.)
5,0,2,5,0,3,x (3.14.2x)
2,x,2,5,0,3,0 (1x24.3.)
2,0,5,5,0,3,x (1.34.2x)
2,x,5,5,0,3,0 (1x34.2.)
2,0,5,x,0,0,3 (1.3x..2)
5,0,2,x,0,0,3 (3.1x..2)
5,0,2,5,0,5,x (2.13.4x)
2,0,5,5,0,5,x (1.23.4x)
2,0,2,5,0,3,x (1.24.3x)
2,3,5,x,0,5,0 (123x.4.)
5,0,x,2,0,0,3 (3.x1..2)
5,x,2,5,0,5,0 (2x13.4.)
2,3,x,5,0,3,0 (12x4.3.)
2,x,5,5,0,5,0 (1x23.4.)
2,3,5,x,0,3,0 (124x.3.)
5,3,2,x,0,3,0 (421x.3.)
5,x,2,5,0,3,0 (3x14.2.)
x,3,2,2,0,3,x (x312.4x)
x,3,2,2,x,3,3 (x211x34)
x,7,5,5,0,x,0 (x312.x.)
x,0,2,x,0,3,3 (x.1x.23)
5,0,x,5,4,0,3 (3.x42.1)
10,10,10,9,0,x,0 (2341.x.)
5,0,5,5,x,0,3 (2.34x.1)
10,10,10,9,x,0,0 (2341x..)
7,3,x,5,7,0,0 (31x24..)
5,3,x,5,7,0,0 (21x34..)
5,0,2,5,0,x,3 (3.14.x2)
5,3,x,2,0,0,3 (42x1..3)
5,7,x,5,0,5,0 (14x2.3.)
x,0,5,x,0,0,3 (x.2x..1)
5,0,x,5,0,0,7 (1.x2..3)
2,0,5,5,x,0,3 (1.34x.2)
5,0,2,5,x,0,3 (3.14x.2)
x,3,5,5,4,x,0 (x1342x.)
5,0,2,x,0,3,3 (4.1x.23)
2,0,5,5,0,x,3 (1.34.x2)
2,0,5,2,0,x,3 (1.42.x3)
2,0,5,x,0,3,3 (1.4x.23)
5,0,2,2,0,x,3 (4.12.x3)
5,x,5,2,0,0,3 (3x41..2)
2,0,x,5,0,3,3 (1.x4.23)
5,0,2,x,0,5,3 (3.1x.42)
2,0,5,x,0,5,3 (1.3x.42)
2,x,5,2,0,0,3 (1x42..3)
5,x,2,2,0,0,3 (4x12..3)
x,0,2,5,0,3,x (x.13.2x)
10,10,7,9,0,x,0 (3412.x.)
10,0,10,x,7,0,0 (2.3x1..)
7,10,10,9,0,x,0 (1342.x.)
10,10,10,x,9,0,0 (234x1..)
7,7,x,5,0,3,0 (34x2.1.)
5,0,7,x,0,0,3 (2.3x..1)
7,0,5,x,0,0,3 (3.2x..1)
5,7,x,5,0,3,0 (24x3.1.)
5,7,5,x,0,8,0 (132x.4.)
x,10,10,9,0,x,0 (x231.x.)
5,0,5,5,0,x,7 (1.23.x4)
7,7,5,x,0,8,0 (231x.4.)
5,0,x,5,0,5,7 (1.x2.34)
5,7,7,x,0,8,0 (123x.4.)
5,7,x,5,0,8,0 (13x2.4.)
x,3,x,5,7,0,0 (x1x23..)
7,0,5,5,0,x,7 (3.12.x4)
5,0,7,5,0,x,7 (1.32.x4)
5,0,x,9,0,8,0 (1.x3.2.)
x,0,5,5,x,0,3 (x.23x.1)
x,3,x,5,4,3,0 (x1x432.)
10,0,10,x,0,0,10 (1.2x..3)
10,0,10,9,7,0,x (3.421.x)
10,0,10,9,7,x,0 (3.421x.)
x,3,2,5,x,3,0 (x214x3.)
10,x,10,9,7,0,0 (3x421..)
5,0,x,5,4,8,0 (2.x314.)
10,10,10,x,7,0,0 (234x1..)
10,7,10,x,7,0,0 (314x2..)
7,0,x,5,7,0,3 (3.x24.1)
7,0,5,5,x,0,3 (4.23x.1)
7,0,x,5,0,3,7 (3.x2.14)
5,0,7,5,x,0,3 (2.43x.1)
5,0,x,5,7,0,3 (2.x34.1)
5,0,x,5,0,3,7 (2.x3.14)
10,0,x,9,0,0,10 (2.x1..3)
5,0,x,5,0,8,7 (1.x2.43)
7,x,5,9,0,8,0 (2x14.3.)
x,0,x,5,4,3,3 (x.x4312)
7,0,5,x,0,8,7 (2.1x.43)
x,7,x,5,0,3,0 (x3x2.1.)
x,0,5,5,4,x,3 (x.342x1)
5,x,7,9,0,8,0 (1x24.3.)
5,0,5,x,0,8,7 (1.2x.43)
10,10,x,9,0,8,0 (34x2.1.)
5,0,5,9,0,8,x (1.24.3x)
5,0,7,x,0,8,7 (1.2x.43)
7,0,5,9,0,8,x (2.14.3x)
5,0,7,9,0,8,x (1.24.3x)
5,7,x,9,0,8,0 (12x4.3.)
5,x,5,9,0,8,0 (1x24.3.)
10,0,x,9,7,8,0 (4.x312.)
x,0,2,5,x,3,3 (x.14x23)
10,0,7,x,0,0,10 (2.1x..3)
x,3,5,2,x,0,3 (x241x.3)
7,10,x,9,0,8,0 (14x3.2.)
x,7,5,x,0,8,0 (x21x.3.)
7,0,10,x,0,0,10 (1.2x..3)
x,0,5,5,0,x,7 (x.12.x3)
10,0,10,9,0,x,10 (2.31.x4)
10,0,10,9,x,0,10 (2.31x.4)
10,0,10,x,9,0,10 (2.3x1.4)
x,0,10,x,0,0,10 (x.1x..2)
5,0,x,9,0,8,7 (1.x4.32)
x,0,x,5,0,3,7 (x.x2.13)
x,0,x,5,7,0,3 (x.x23.1)
10,0,x,9,0,8,10 (3.x2.14)
7,0,x,9,0,8,10 (1.x3.24)
x,7,5,5,x,8,0 (x312x4.)
7,0,10,9,0,x,10 (1.32.x4)
x,0,5,x,0,8,7 (x.1x.32)
10,0,7,9,0,x,10 (3.12.x4)
10,0,10,x,7,0,10 (2.3x1.4)
x,10,x,9,0,8,0 (x3x2.1.)
10,0,10,x,7,0,7 (3.4x1.2)
x,7,x,5,7,8,0 (x2x134.)
x,0,5,9,0,8,x (x.13.2x)
x,0,5,5,4,8,x (x.2314x)
x,0,10,9,0,x,10 (x.21.x3)
x,0,x,5,7,8,7 (x.x1243)
x,0,5,5,x,8,7 (x.12x43)
x,0,x,9,0,8,10 (x.x2.13)
x,10,10,9,x,8,0 (x342x1.)
x,7,10,x,7,8,0 (x14x23.)
x,0,10,9,7,8,x (x.4312x)
x,0,10,9,x,8,10 (x.32x14)
x,0,10,x,7,8,7 (x.4x132)
5,3,x,x,0,0,0 (21xx...)
5,0,x,5,0,0,x (1.x2..x)
5,x,x,5,0,0,0 (1xx2...)
5,3,2,x,0,x,0 (321x.x.)
2,3,5,x,0,x,0 (123x.x.)
10,10,x,x,0,0,0 (12xx...)
5,3,x,5,x,0,0 (21x3x..)
5,3,x,2,0,0,x (32x1..x)
5,0,2,5,0,x,x (2.13.xx)
2,3,x,x,0,3,0 (12xx.3.)
2,0,5,5,0,x,x (1.23.xx)
5,x,2,5,0,x,0 (2x13.x.)
2,x,5,5,0,x,0 (1x23.x.)
2,3,x,2,x,3,3 (12x1x34)
2,3,5,5,x,x,0 (1234xx.)
2,3,x,2,0,3,x (13x2.4x)
5,7,x,5,0,x,0 (13x2.x.)
2,3,5,2,0,x,x (1342.xx)
5,3,2,2,0,x,x (4312.xx)
2,0,x,x,0,3,3 (1.xx.23)
5,3,2,5,x,x,0 (3214xx.)
10,10,10,x,x,0,0 (123xx..)
5,0,x,x,0,0,3 (2.xx..1)
5,3,x,5,4,x,0 (31x42x.)
2,x,x,5,0,3,0 (1xx3.2.)
2,x,x,2,0,3,3 (1xx2.34)
2,0,x,5,0,3,x (1.x3.2x)
5,0,x,5,x,0,3 (2.x3x.1)
10,10,x,9,0,x,0 (23x1.x.)
2,3,5,2,x,x,3 (1241xx3)
2,3,x,5,x,3,0 (12x4x3.)
5,0,2,x,0,x,3 (3.1x.x2)
5,3,2,2,x,x,3 (4211xx3)
2,0,5,x,0,x,3 (1.3x.x2)
5,x,x,2,0,0,3 (3xx1..2)
5,0,x,5,4,x,3 (3.x42x1)
10,10,10,9,x,x,0 (2341xx.)
5,x,2,2,0,x,3 (4x12.x3)
5,0,x,5,0,x,7 (1.x2.x3)
5,3,x,2,x,0,3 (42x1x.3)
2,x,5,2,0,x,3 (1x42.x3)
2,0,x,5,x,3,3 (1.x4x23)
5,0,2,5,x,x,3 (3.14xx2)
5,7,x,x,0,8,0 (12xx.3.)
2,0,5,5,x,x,3 (1.34xx2)
10,0,10,x,7,0,x (2.3x1.x)
10,x,10,x,7,0,0 (2x3x1..)
10,0,x,x,0,0,10 (1.xx..2)
5,x,x,9,0,8,0 (1xx3.2.)
5,0,x,x,0,8,7 (1.xx.32)
5,0,x,9,0,8,x (1.x3.2x)
5,7,x,5,x,8,0 (13x2x4.)
10,0,10,9,7,x,x (3.421xx)
10,x,10,9,7,x,0 (3x421x.)
5,x,x,5,4,8,0 (2xx314.)
10,0,10,x,x,0,10 (1.2xx.3)
10,7,10,x,7,x,0 (314x2x.)
5,0,x,5,4,8,x (2.x314x)
10,0,x,9,0,x,10 (2.x1.x3)
5,0,x,5,x,8,7 (1.x2x43)
10,10,x,9,x,8,0 (34x2x1.)
10,7,x,x,7,8,0 (41xx23.)
10,x,x,9,7,8,0 (4xx312.)
10,0,x,9,7,8,x (4.x312x)
10,0,10,9,x,x,10 (2.31xx4)
10,0,x,9,x,8,10 (3.x2x14)
10,0,x,x,7,8,7 (4.xx132)
10,0,10,x,7,x,7 (3.4x1x2)

Riepilogo

  • L'accordo Rem7♯9 contiene le note: Re, Fa, La, Do, Mi♯
  • In accordatura Drop G 7 String ci sono 345 posizioni disponibili
  • Scritto anche come: Re-7♯9
  • Ogni diagramma mostra la posizione delle dita sulla tastiera della Guitar

Domande frequenti

Cos'è l'accordo Rem7♯9 alla Guitar?

Rem7♯9 è un accordo Re Minore 7♯9. Contiene le note Re, Fa, La, Do, Mi♯. Alla Guitar in accordatura Drop G 7 String, ci sono 345 modi per suonare questo accordo.

Come si suona Rem7♯9 alla Guitar?

Per suonare Rem7♯9 in accordatura Drop G 7 String, usa una delle 345 posizioni sopra. Ogni diagramma mostra la posizione delle dita sulla tastiera.

Quali note contiene l'accordo Rem7♯9?

L'accordo Rem7♯9 contiene le note: Re, Fa, La, Do, Mi♯.

Quante posizioni ci sono per Rem7♯9?

In accordatura Drop G 7 String ci sono 345 posizioni per l'accordo Rem7♯9. Ciascuna usa una posizione diversa sulla tastiera con le stesse note: Re, Fa, La, Do, Mi♯.

Quali altri nomi ha Rem7♯9?

Rem7♯9 è anche conosciuto come Re-7♯9. Sono notazioni diverse per lo stesso accordo: Re, Fa, La, Do, Mi♯.

Tutti gli accordi di Re

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