ReM11 accordo per chitarra — schema e tablatura in accordatura Irish

Risposta breve: ReM11 è un accordo Re maj11 con le note Re, Fa♯, La, Do♯, Mi, Sol. In accordatura Irish ci sono 264 posizioni. Vedi i diagrammi sotto.

Conosciuto anche come: ReΔ11, Re maj11

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Come suonare ReM11 su Mandolin

ReM11, ReΔ11, Remaj11

Note: Re, Fa♯, La, Do♯, Mi, Sol

x,x,4,0,4,0,2,5 (xx2.3.14)
x,x,2,0,4,0,5,4 (xx1.2.43)
x,x,2,0,0,4,4,5 (xx1..234)
x,x,5,0,4,0,2,4 (xx4.2.13)
x,x,2,0,4,0,4,5 (xx1.2.34)
x,x,4,0,0,4,2,5 (xx2..314)
x,x,5,0,0,4,2,4 (xx4..213)
x,x,2,0,0,4,5,4 (xx1..243)
x,x,5,0,4,0,4,2 (xx4.2.31)
x,x,5,0,0,4,4,2 (xx4..231)
x,x,4,0,4,0,5,2 (xx2.3.41)
x,x,4,0,0,4,5,2 (xx2..341)
0,11,7,0,0,7,11,0 (.31..24.)
0,9,11,0,0,9,7,0 (.24..31.)
0,9,11,0,9,0,7,0 (.24.3.1.)
0,9,7,0,0,9,11,0 (.21..34.)
0,11,11,0,7,0,7,0 (.34.1.2.)
0,11,11,0,0,7,7,0 (.34..12.)
0,11,7,0,7,0,11,0 (.31.2.4.)
0,9,7,0,9,0,11,0 (.21.3.4.)
0,9,0,0,9,0,11,7 (.2..3.41)
0,9,11,0,9,0,0,7 (.24.3..1)
0,11,0,0,7,0,11,7 (.3..1.42)
0,9,0,0,0,9,11,7 (.2...341)
0,9,0,0,0,9,7,11 (.2...314)
0,9,11,0,0,9,0,7 (.24..3.1)
0,11,11,0,0,7,0,7 (.34..1.2)
0,11,0,0,0,7,7,11 (.3...124)
0,9,0,0,9,0,7,11 (.2..3.14)
0,11,0,0,7,0,7,11 (.3..1.24)
0,9,7,0,0,9,0,11 (.21..3.4)
0,11,11,0,7,0,0,7 (.34.1..2)
0,11,7,0,0,7,0,11 (.31..2.4)
0,9,7,0,9,0,0,11 (.21.3..4)
0,11,7,0,7,0,0,11 (.31.2..4)
0,11,0,0,0,7,11,7 (.3...142)
0,x,4,0,4,0,2,0 (.x2.3.1.)
0,x,4,0,0,4,2,0 (.x2..31.)
0,x,2,0,4,0,4,0 (.x1.2.3.)
0,x,2,0,0,4,4,0 (.x1..23.)
0,9,11,0,9,0,0,x (.13.2..x)
0,9,11,0,9,0,x,0 (.13.2.x.)
0,x,0,0,0,4,2,4 (.x...213)
0,x,4,0,0,4,0,2 (.x2..3.1)
0,x,2,0,4,0,0,4 (.x1.2..3)
0,x,0,0,4,0,2,4 (.x..2.13)
0,x,4,0,4,0,0,2 (.x2.3..1)
0,x,0,0,4,0,4,2 (.x..2.31)
0,x,0,0,0,4,4,2 (.x...231)
0,x,2,0,0,4,0,4 (.x1..2.3)
9,11,11,0,10,0,0,x (134.2..x)
11,9,11,0,10,0,0,x (314.2..x)
11,9,11,0,10,0,x,0 (314.2.x.)
9,11,11,0,10,0,x,0 (134.2.x.)
0,9,11,0,0,9,0,x (.13..2.x)
0,9,11,0,0,9,x,0 (.13..2x.)
0,11,11,0,7,0,0,x (.23.1..x)
0,11,11,0,7,0,x,0 (.23.1.x.)
9,11,11,0,0,10,x,0 (134..2x.)
0,9,0,0,9,0,11,x (.1..2.3x)
9,11,11,0,0,10,0,x (134..2.x)
0,9,x,0,9,0,11,0 (.1x.2.3.)
0,9,0,0,0,9,11,x (.1...23x)
11,9,11,0,0,10,x,0 (314..2x.)
11,9,11,0,0,10,0,x (314..2.x)
0,9,x,0,0,9,11,0 (.1x..23.)
6,x,5,0,7,0,4,0 (3x2.4.1.)
0,x,4,0,7,4,7,0 (.x1.324.)
0,11,11,0,0,7,0,x (.23..1.x)
0,x,7,0,7,4,4,0 (.x3.412.)
6,x,5,0,0,7,4,0 (3x2..41.)
0,11,11,0,0,7,x,0 (.23..1x.)
0,x,4,0,4,7,7,0 (.x1.234.)
0,x,7,0,4,7,4,0 (.x3.142.)
6,x,4,0,7,0,5,0 (3x1.4.2.)
6,x,4,0,0,7,5,0 (3x1..42.)
0,x,4,0,0,4,2,5 (.x2..314)
0,x,2,0,0,4,4,5 (.x1..234)
0,x,5,0,4,0,2,4 (.x4.2.13)
0,x,2,0,4,0,5,4 (.x1.2.43)
0,x,5,0,4,0,4,2 (.x4.2.31)
0,x,5,0,0,4,2,4 (.x4..213)
0,x,4,0,4,0,2,5 (.x2.3.14)
0,x,5,0,0,4,4,2 (.x4..231)
0,x,2,0,0,4,5,4 (.x1..243)
0,x,4,0,0,4,5,2 (.x2..341)
0,x,4,0,4,0,5,2 (.x2.3.41)
0,x,2,0,4,0,4,5 (.x1.2.34)
9,11,0,0,0,10,11,x (13...24x)
11,9,0,0,10,0,11,x (31..2.4x)
0,9,0,0,0,9,x,11 (.1...2x3)
0,9,x,0,9,0,0,11 (.1x.2..3)
0,9,x,0,0,9,0,11 (.1x..2.3)
9,11,0,0,10,0,11,x (13..2.4x)
0,9,0,0,9,0,x,11 (.1..2.x3)
9,11,x,0,0,10,11,0 (13x..24.)
11,9,x,0,0,10,11,0 (31x..24.)
9,11,x,0,10,0,11,0 (13x.2.4.)
11,9,x,0,10,0,11,0 (31x.2.4.)
11,9,0,0,0,10,11,x (31...24x)
0,x,4,0,4,7,0,7 (.x1.23.4)
0,11,x,0,0,7,11,0 (.2x..13.)
6,x,0,0,0,7,5,4 (3x...421)
11,7,7,7,10,7,11,x (3111214x)
6,x,0,0,7,0,4,5 (3x..4.12)
6,x,4,0,0,7,0,5 (3x1..4.2)
11,7,11,7,10,7,7,x (3141211x)
0,11,0,0,7,0,11,x (.2..1.3x)
0,x,4,0,7,4,0,7 (.x1.32.4)
6,x,5,0,7,0,0,4 (3x2.4..1)
11,7,11,7,7,10,7,x (3141121x)
0,x,7,0,7,4,0,4 (.x3.41.2)
6,x,5,0,0,7,0,4 (3x2..4.1)
0,x,7,0,4,7,0,4 (.x3.14.2)
6,x,0,0,0,7,4,5 (3x...412)
6,x,0,0,7,0,5,4 (3x..4.21)
0,11,x,0,7,0,11,0 (.2x.1.3.)
0,x,0,0,4,7,4,7 (.x..1324)
0,x,0,0,4,7,7,4 (.x..1342)
0,x,0,0,7,4,7,4 (.x..3142)
0,11,0,0,0,7,11,x (.2...13x)
0,x,0,0,7,4,4,7 (.x..3124)
11,7,7,7,7,10,11,x (3111124x)
6,x,4,0,7,0,0,5 (3x1.4..2)
9,11,x,0,0,10,0,11 (13x..2.4)
11,9,x,0,0,10,0,11 (31x..2.4)
9,11,x,0,10,0,0,11 (13x.2..4)
11,9,x,0,10,0,0,11 (31x.2..4)
9,11,0,0,0,10,x,11 (13...2x4)
11,9,0,0,0,10,x,11 (31...2x4)
9,11,0,0,10,0,x,11 (13..2.x4)
11,9,0,0,10,0,x,11 (31..2.x4)
11,7,11,7,7,10,x,7 (314112x1)
0,9,11,0,9,0,7,x (.24.3.1x)
0,x,11,0,7,9,7,0 (.x4.132.)
0,9,11,0,x,9,7,0 (.24.x31.)
0,x,11,0,9,7,7,0 (.x4.312.)
0,11,11,0,x,7,7,0 (.34.x12.)
0,9,11,0,9,x,7,0 (.24.3x1.)
0,11,11,0,7,x,7,0 (.34.1x2.)
11,7,x,7,7,10,7,11 (31x11214)
0,x,7,0,7,9,11,0 (.x1.234.)
11,7,11,7,10,7,x,7 (314121x1)
0,11,11,0,0,7,7,x (.34..12x)
11,7,x,7,10,7,7,11 (31x12114)
0,11,x,0,0,7,0,11 (.2x..1.3)
0,9,7,0,0,9,11,x (.21..34x)
0,9,7,0,x,9,11,0 (.21.x34.)
0,11,11,0,7,0,7,x (.34.1.2x)
0,11,7,0,0,7,11,x (.31..24x)
0,9,11,0,0,9,7,x (.24..31x)
0,11,x,0,7,0,0,11 (.2x.1..3)
0,9,7,0,9,0,11,x (.21.3.4x)
0,11,7,0,7,0,11,x (.31.2.4x)
11,7,7,7,7,10,x,11 (311112x4)
0,x,7,0,9,7,11,0 (.x1.324.)
0,11,7,0,x,7,11,0 (.31.x24.)
11,7,x,7,10,7,11,7 (31x12141)
11,7,7,7,10,7,x,11 (311121x4)
0,11,0,0,0,7,x,11 (.2...1x3)
0,9,7,0,9,x,11,0 (.21.3x4.)
11,7,x,7,7,10,11,7 (31x11241)
0,11,7,0,7,x,11,0 (.31.2x4.)
0,11,0,0,7,0,x,11 (.2..1.x3)
0,x,7,0,9,7,0,11 (.x1.32.4)
0,x,0,0,9,7,7,11 (.x..3124)
0,11,x,0,0,7,7,11 (.3x..124)
0,11,11,0,x,7,0,7 (.34.x1.2)
0,11,7,0,x,7,0,11 (.31.x2.4)
0,x,0,0,7,9,7,11 (.x..1324)
0,x,11,0,9,7,0,7 (.x4.31.2)
0,9,11,0,x,9,0,7 (.24.x3.1)
0,11,x,0,7,0,7,11 (.3x.1.24)
0,x,11,0,7,9,0,7 (.x4.13.2)
0,9,0,0,9,x,7,11 (.2..3x14)
0,11,11,0,7,0,x,7 (.34.1.x2)
0,9,11,0,9,0,x,7 (.24.3.x1)
0,11,0,0,7,x,11,7 (.3..1x42)
0,9,7,0,9,x,0,11 (.21.3x.4)
0,9,0,0,9,x,11,7 (.2..3x41)
0,11,x,0,7,0,11,7 (.3x.1.42)
0,11,0,0,7,x,7,11 (.3..1x24)
0,9,x,0,9,0,11,7 (.2x.3.41)
0,11,11,0,0,7,x,7 (.34..1x2)
0,11,7,0,7,x,0,11 (.31.2x.4)
0,11,0,0,x,7,11,7 (.3..x142)
0,11,x,0,0,7,11,7 (.3x..142)
0,9,x,0,9,0,7,11 (.2x.3.14)
0,9,x,0,0,9,7,11 (.2x..314)
0,x,0,0,9,7,11,7 (.x..3142)
0,11,0,0,x,7,7,11 (.3..x124)
0,x,7,0,7,9,0,11 (.x1.23.4)
0,9,7,0,0,9,x,11 (.21..3x4)
0,9,0,0,x,9,11,7 (.2..x341)
0,9,11,0,0,9,x,7 (.24..3x1)
0,11,7,0,0,7,x,11 (.31..2x4)
0,9,0,0,x,9,7,11 (.2..x314)
0,x,0,0,7,9,11,7 (.x..1342)
0,9,7,0,x,9,0,11 (.21.x3.4)
0,9,x,0,0,9,11,7 (.2x..341)
0,11,11,0,7,x,0,7 (.34.1x.2)
0,9,7,0,9,0,x,11 (.21.3.x4)
0,9,11,0,9,x,0,7 (.24.3x.1)
0,11,7,0,7,0,x,11 (.31.2.x4)
11,7,11,x,7,10,7,x (314x121x)
11,7,7,x,7,10,11,x (311x124x)
11,7,7,x,10,7,11,x (311x214x)
11,7,11,x,10,7,7,x (314x211x)
6,x,4,0,x,0,5,2 (4x2.x.31)
6,x,4,0,0,x,5,2 (4x2..x31)
6,x,5,0,x,0,4,2 (4x3.x.21)
6,x,5,0,0,x,4,2 (4x3..x21)
6,x,4,0,0,x,2,5 (4x2..x13)
6,x,2,0,0,x,5,4 (4x1..x32)
6,x,4,0,x,0,2,5 (4x2.x.13)
6,x,2,0,0,x,4,5 (4x1..x23)
6,x,2,0,x,0,4,5 (4x1.x.23)
6,x,2,0,x,0,5,4 (4x1.x.32)
6,x,5,0,x,0,2,4 (4x3.x.12)
6,x,5,0,0,x,2,4 (4x3..x12)
11,7,7,x,7,10,x,11 (311x12x4)
11,7,11,x,7,10,x,7 (314x12x1)
11,7,x,x,7,10,7,11 (31xx1214)
0,11,11,0,7,x,7,x (.34.1x2x)
11,7,x,x,7,10,11,7 (31xx1241)
0,11,7,0,x,7,11,x (.31.x24x)
0,9,11,0,x,9,7,x (.24.x31x)
11,7,x,x,10,7,7,11 (31xx2114)
0,x,7,0,9,7,11,x (.x1.324x)
11,7,x,x,10,7,11,7 (31xx2141)
0,9,7,0,x,9,11,x (.21.x34x)
0,x,7,0,7,9,11,x (.x1.234x)
0,x,11,0,9,7,7,x (.x4.312x)
0,11,7,0,7,x,11,x (.31.2x4x)
0,9,11,0,9,x,7,x (.24.3x1x)
11,7,7,x,10,7,x,11 (311x21x4)
0,11,11,0,x,7,7,x (.34.x12x)
0,x,11,0,7,9,7,x (.x4.132x)
11,7,11,x,10,7,x,7 (314x21x1)
0,9,7,0,9,x,11,x (.21.3x4x)
0,x,x,0,9,7,7,11 (.xx.3124)
0,11,x,0,7,x,7,11 (.3x.1x24)
0,x,11,0,9,7,x,7 (.x4.31x2)
0,9,11,0,9,x,x,7 (.24.3xx1)
0,11,11,0,7,x,x,7 (.34.1xx2)
0,9,x,0,x,9,11,7 (.2x.x341)
0,9,11,0,x,9,x,7 (.24.x3x1)
0,9,7,0,x,9,x,11 (.21.x3x4)
0,11,x,0,x,7,7,11 (.3x.x124)
0,x,11,0,7,9,x,7 (.x4.13x2)
0,x,7,0,9,7,x,11 (.x1.32x4)
0,9,7,0,9,x,x,11 (.21.3xx4)
0,11,11,0,x,7,x,7 (.34.x1x2)
0,x,7,0,7,9,x,11 (.x1.23x4)
0,x,x,0,9,7,11,7 (.xx.3142)
0,x,x,0,7,9,11,7 (.xx.1342)
0,9,x,0,x,9,7,11 (.2x.x314)
0,11,7,0,x,7,x,11 (.31.x2x4)
0,11,x,0,7,x,11,7 (.3x.1x42)
0,9,x,0,9,x,11,7 (.2x.3x41)
0,x,x,0,7,9,7,11 (.xx.1324)
0,11,7,0,7,x,x,11 (.31.2xx4)
0,11,x,0,x,7,11,7 (.3x.x142)
0,9,x,0,9,x,7,11 (.2x.3x14)

Riepilogo

  • L'accordo ReM11 contiene le note: Re, Fa♯, La, Do♯, Mi, Sol
  • In accordatura Irish ci sono 264 posizioni disponibili
  • Scritto anche come: ReΔ11, Re maj11
  • Ogni diagramma mostra la posizione delle dita sulla tastiera della Mandolin

Domande frequenti

Cos'è l'accordo ReM11 alla Mandolin?

ReM11 è un accordo Re maj11. Contiene le note Re, Fa♯, La, Do♯, Mi, Sol. Alla Mandolin in accordatura Irish, ci sono 264 modi per suonare questo accordo.

Come si suona ReM11 alla Mandolin?

Per suonare ReM11 in accordatura Irish, usa una delle 264 posizioni sopra. Ogni diagramma mostra la posizione delle dita sulla tastiera.

Quali note contiene l'accordo ReM11?

L'accordo ReM11 contiene le note: Re, Fa♯, La, Do♯, Mi, Sol.

Quante posizioni ci sono per ReM11?

In accordatura Irish ci sono 264 posizioni per l'accordo ReM11. Ciascuna usa una posizione diversa sulla tastiera con le stesse note: Re, Fa♯, La, Do♯, Mi, Sol.

Quali altri nomi ha ReM11?

ReM11 è anche conosciuto come ReΔ11, Re maj11. Sono notazioni diverse per lo stesso accordo: Re, Fa♯, La, Do♯, Mi, Sol.