ReØ accordo per mandolino — schema e tablatura in accordatura Modal D

Risposta breve: ReØ è un accordo Re Minore 7♭5 con le note Re, Fa, La♭, Do. In accordatura Modal D ci sono 216 posizioni. Vedi i diagrammi sotto.

Conosciuto anche come: ReØ7, Reø, Reø7, Rem7b5, Rem7°5, Re−7b5, Re−7°5, Re min7dim5, Re min7b5

Cerchi ReØ (Standard Accordatura)?

Accordi per pianoforteStrumentiAccordature

Come suonare ReØ su Mandolin

ReØ, ReØ7, Reø, Reø7, Rem7b5, Rem7°5, Re−7b5, Re−7°5, Remin7dim5, Remin7b5

Note: Re, Fa, La♭, Do

x,x,x,0,11,8,10,0 (xxx.312.)
x,x,x,0,8,11,10,0 (xxx.132.)
x,x,x,0,3,5,6,3 (xxx.1342)
x,x,x,0,5,3,6,3 (xxx.3142)
x,x,x,0,5,3,3,6 (xxx.3124)
x,x,x,0,3,5,3,6 (xxx.1324)
x,x,x,x,11,8,10,0 (xxxx312.)
x,x,x,x,8,11,10,0 (xxxx132.)
x,x,x,0,11,8,0,10 (xxx.31.2)
x,x,x,0,8,11,0,10 (xxx.13.2)
x,x,x,x,8,11,0,10 (xxxx13.2)
x,x,x,x,11,8,0,10 (xxxx31.2)
x,5,6,3,5,3,3,x (x241311x)
x,5,3,3,3,5,6,x (x211134x)
x,5,3,3,5,3,6,x (x211314x)
x,5,6,3,3,5,3,x (x241131x)
x,5,x,3,3,5,3,6 (x2x11314)
x,5,3,3,5,3,x,6 (x21131x4)
x,5,x,3,3,5,6,3 (x2x11341)
x,5,6,3,3,5,x,3 (x24113x1)
x,5,3,3,3,5,x,6 (x21113x4)
x,5,x,3,5,3,6,3 (x2x13141)
x,5,x,3,5,3,3,6 (x2x13114)
x,5,6,3,5,3,x,3 (x24131x1)
x,x,10,0,8,11,x,0 (xx2.13x.)
x,x,10,0,11,8,0,x (xx2.31.x)
x,x,10,0,11,8,x,0 (xx2.31x.)
x,x,10,0,8,11,0,x (xx2.13.x)
x,8,10,0,8,11,x,0 (x13.24x.)
x,x,3,0,3,5,6,x (xx1.234x)
x,x,6,0,5,3,3,x (xx4.312x)
x,x,3,0,5,3,6,x (xx1.324x)
x,x,6,0,3,5,3,x (xx4.132x)
x,8,10,0,8,11,0,x (x13.24.x)
x,8,10,0,11,8,0,x (x13.42.x)
x,8,10,0,11,8,x,0 (x13.42x.)
x,x,0,0,8,11,10,x (xx..132x)
x,x,0,0,11,8,10,x (xx..312x)
x,x,3,0,3,5,x,6 (xx1.23x4)
x,8,0,0,8,11,10,x (x1..243x)
x,x,6,0,3,5,x,3 (xx4.13x2)
x,8,x,0,11,8,10,0 (x1x.423.)
x,x,3,0,5,3,x,6 (xx1.32x4)
x,x,6,0,5,3,x,3 (xx4.31x2)
x,8,0,0,11,8,10,x (x1..423x)
x,8,x,0,8,11,10,0 (x1x.243.)
x,x,0,0,8,11,x,10 (xx..13x2)
x,x,0,0,11,8,x,10 (xx..31x2)
x,8,x,0,8,11,0,10 (x1x.24.3)
x,8,x,0,11,8,0,10 (x1x.42.3)
x,8,0,0,11,8,x,10 (x1..42x3)
x,8,0,0,8,11,x,10 (x1..24x3)
3,5,3,3,x,5,6,x (1211x34x)
5,5,3,3,x,3,6,x (2311x14x)
5,5,3,3,3,x,6,x (23111x4x)
3,5,6,3,x,5,3,x (1241x31x)
5,5,6,3,x,3,3,x (2341x11x)
3,5,6,3,5,x,3,x (12413x1x)
5,5,6,3,3,x,3,x (23411x1x)
3,5,3,3,5,x,6,x (12113x4x)
x,5,3,x,3,5,6,x (x21x134x)
x,5,3,x,5,3,6,x (x21x314x)
8,8,10,0,11,x,0,x (123.4x.x)
x,5,6,x,5,3,3,x (x24x311x)
8,8,10,0,11,x,x,0 (123.4xx.)
11,8,10,0,8,x,x,0 (413.2xx.)
x,5,6,x,3,5,3,x (x24x131x)
11,8,10,0,8,x,0,x (413.2x.x)
3,5,x,3,5,x,3,6 (12x13x14)
3,5,6,3,5,x,x,3 (12413xx1)
5,5,3,3,x,3,x,6 (2311x1x4)
3,5,3,3,5,x,x,6 (12113xx4)
5,5,3,3,3,x,x,6 (23111xx4)
5,5,x,3,3,x,3,6 (23x11x14)
3,5,x,3,x,5,6,3 (12x1x341)
5,5,x,3,x,3,6,3 (23x1x141)
3,5,3,3,x,5,x,6 (1211x3x4)
3,5,x,3,5,x,6,3 (12x13x41)
5,5,x,3,3,x,6,3 (23x11x41)
5,5,x,3,x,3,3,6 (23x1x114)
3,5,6,3,x,5,x,3 (1241x3x1)
5,5,6,3,x,3,x,3 (2341x1x1)
3,5,x,3,x,5,3,6 (12x1x314)
5,5,6,3,3,x,x,3 (23411xx1)
11,8,10,0,x,8,0,x (413.x2.x)
8,8,10,0,x,11,x,0 (123.x4x.)
x,5,3,x,5,3,x,6 (x21x31x4)
x,5,x,x,3,5,6,3 (x2xx1341)
x,5,6,x,3,5,x,3 (x24x13x1)
x,5,3,x,3,5,x,6 (x21x13x4)
x,5,x,x,5,3,3,6 (x2xx3114)
x,5,6,x,5,3,x,3 (x24x31x1)
8,8,10,0,x,11,0,x (123.x4.x)
x,5,x,x,3,5,3,6 (x2xx1314)
x,5,x,x,5,3,6,3 (x2xx3141)
11,8,10,0,x,8,x,0 (413.x2x.)
x,x,10,x,11,8,0,x (xx2x31.x)
x,x,10,x,8,11,x,0 (xx2x13x.)
x,x,10,x,11,8,x,0 (xx2x31x.)
x,x,10,x,8,11,0,x (xx2x13.x)
8,8,0,0,x,11,10,x (12..x43x)
11,8,0,0,8,x,10,x (41..2x3x)
8,8,0,0,11,x,10,x (12..4x3x)
8,8,x,0,x,11,10,0 (12x.x43.)
11,8,x,0,x,8,10,0 (41x.x23.)
11,8,0,0,x,8,10,x (41..x23x)
8,8,x,0,11,x,10,0 (12x.4x3.)
11,8,x,0,8,x,10,0 (41x.2x3.)
x,x,0,x,11,8,10,x (xx.x312x)
x,x,0,x,8,11,10,x (xx.x132x)
11,8,x,0,8,x,0,10 (41x.2x.3)
8,8,0,0,x,11,x,10 (12..x4x3)
8,8,x,0,x,11,0,10 (12x.x4.3)
8,8,0,0,11,x,x,10 (12..4xx3)
8,8,x,0,11,x,0,10 (12x.4x.3)
11,8,0,0,8,x,x,10 (41..2xx3)
11,8,0,0,x,8,x,10 (41..x2x3)
11,8,x,0,x,8,0,10 (41x.x2.3)
x,x,0,x,11,8,x,10 (xx.x31x2)
x,x,0,x,8,11,x,10 (xx.x13x2)
8,x,10,0,11,x,x,0 (1x2.3xx.)
8,x,10,0,11,x,0,x (1x2.3x.x)
11,x,10,0,8,x,0,x (3x2.1x.x)
11,x,10,0,8,x,x,0 (3x2.1xx.)
3,5,6,x,x,5,3,x (124xx31x)
5,5,3,x,3,x,6,x (231x1x4x)
5,5,3,x,x,3,6,x (231xx14x)
5,5,6,x,3,x,3,x (234x1x1x)
3,5,6,x,5,x,3,x (124x3x1x)
5,5,6,x,x,3,3,x (234xx11x)
3,5,3,x,x,5,6,x (121xx34x)
3,5,3,x,5,x,6,x (121x3x4x)
8,x,10,0,x,11,x,0 (1x2.x3x.)
11,x,10,0,x,8,0,x (3x2.x1.x)
8,x,10,0,x,11,0,x (1x2.x3.x)
11,x,10,0,x,8,x,0 (3x2.x1x.)
3,x,6,0,x,5,3,x (1x4.x32x)
3,5,6,x,x,5,x,3 (124xx3x1)
3,5,x,x,x,5,6,3 (12xxx341)
3,5,x,x,5,x,3,6 (12xx3x14)
5,x,3,0,3,x,6,x (3x1.2x4x)
3,5,x,x,x,5,3,6 (12xxx314)
5,5,6,x,3,x,x,3 (234x1xx1)
3,5,6,x,5,x,x,3 (124x3xx1)
5,5,3,x,3,x,x,6 (231x1xx4)
5,x,6,0,3,x,3,x (3x4.1x2x)
5,5,x,x,3,x,6,3 (23xx1x41)
3,5,3,x,5,x,x,6 (121x3xx4)
5,5,x,x,3,x,3,6 (23xx1x14)
3,x,3,0,5,x,6,x (1x2.3x4x)
5,5,3,x,x,3,x,6 (231xx1x4)
5,5,6,x,x,3,x,3 (234xx1x1)
3,5,x,x,5,x,6,3 (12xx3x41)
5,5,x,x,x,3,3,6 (23xxx114)
3,x,3,0,x,5,6,x (1x2.x34x)
5,5,x,x,x,3,6,3 (23xxx141)
3,5,3,x,x,5,x,6 (121xx3x4)
5,x,6,0,x,3,3,x (3x4.x12x)
3,x,6,0,5,x,3,x (1x4.3x2x)
5,x,3,0,x,3,6,x (3x1.x24x)
11,x,x,0,8,x,10,0 (3xx.1x2.)
8,x,x,0,x,11,10,0 (1xx.x32.)
11,x,0,0,8,x,10,x (3x..1x2x)
11,x,x,0,x,8,10,0 (3xx.x12.)
8,x,0,0,11,x,10,x (1x..3x2x)
11,x,0,0,x,8,10,x (3x..x12x)
8,x,0,0,x,11,10,x (1x..x32x)
8,x,x,0,11,x,10,0 (1xx.3x2.)
3,x,x,0,5,x,6,3 (1xx.3x42)
5,x,x,0,x,3,3,6 (3xx.x124)
5,x,x,0,3,x,6,3 (3xx.1x42)
3,x,6,0,x,5,x,3 (1x4.x3x2)
5,x,6,0,x,3,x,3 (3x4.x1x2)
3,x,6,0,5,x,x,3 (1x4.3xx2)
5,x,6,0,3,x,x,3 (3x4.1xx2)
3,x,x,0,x,5,3,6 (1xx.x324)
3,x,3,0,x,5,x,6 (1x2.x3x4)
3,x,3,0,5,x,x,6 (1x2.3xx4)
5,x,x,0,3,x,3,6 (3xx.1x24)
5,x,3,0,3,x,x,6 (3x1.2xx4)
3,x,x,0,x,5,6,3 (1xx.x342)
3,x,x,0,5,x,3,6 (1xx.3x24)
5,x,x,0,x,3,6,3 (3xx.x142)
5,x,3,0,x,3,x,6 (3x1.x2x4)
8,x,0,0,11,x,x,10 (1x..3xx2)
11,x,0,0,x,8,x,10 (3x..x1x2)
8,x,x,0,x,11,0,10 (1xx.x3.2)
11,x,x,0,x,8,0,10 (3xx.x1.2)
8,x,x,0,11,x,0,10 (1xx.3x.2)
11,x,x,0,8,x,0,10 (3xx.1x.2)
11,x,0,0,8,x,x,10 (3x..1xx2)
8,x,0,0,x,11,x,10 (1x..x3x2)
8,x,10,x,11,x,0,x (1x2x3x.x)
11,x,10,x,8,x,0,x (3x2x1x.x)
8,x,10,x,11,x,x,0 (1x2x3xx.)
11,x,10,x,8,x,x,0 (3x2x1xx.)
11,x,10,x,x,8,0,x (3x2xx1.x)
8,x,10,x,x,11,x,0 (1x2xx3x.)
11,x,10,x,x,8,x,0 (3x2xx1x.)
8,x,10,x,x,11,0,x (1x2xx3.x)
11,x,0,x,x,8,10,x (3x.xx12x)
11,x,x,x,8,x,10,0 (3xxx1x2.)
8,x,x,x,11,x,10,0 (1xxx3x2.)
8,x,0,x,11,x,10,x (1x.x3x2x)
8,x,x,x,x,11,10,0 (1xxxx32.)
11,x,0,x,8,x,10,x (3x.x1x2x)
11,x,x,x,x,8,10,0 (3xxxx12.)
8,x,0,x,x,11,10,x (1x.xx32x)
11,x,x,x,x,8,0,10 (3xxxx1.2)
8,x,x,x,11,x,0,10 (1xxx3x.2)
8,x,x,x,x,11,0,10 (1xxxx3.2)
8,x,0,x,11,x,x,10 (1x.x3xx2)
8,x,0,x,x,11,x,10 (1x.xx3x2)
11,x,x,x,8,x,0,10 (3xxx1x.2)
11,x,0,x,x,8,x,10 (3x.xx1x2)
11,x,0,x,8,x,x,10 (3x.x1xx2)

Riepilogo

  • L'accordo ReØ contiene le note: Re, Fa, La♭, Do
  • In accordatura Modal D ci sono 216 posizioni disponibili
  • Scritto anche come: ReØ7, Reø, Reø7, Rem7b5, Rem7°5, Re−7b5, Re−7°5, Re min7dim5, Re min7b5
  • Ogni diagramma mostra la posizione delle dita sulla tastiera della Mandolin

Domande frequenti

Cos'è l'accordo ReØ alla Mandolin?

ReØ è un accordo Re Minore 7♭5. Contiene le note Re, Fa, La♭, Do. Alla Mandolin in accordatura Modal D, ci sono 216 modi per suonare questo accordo.

Come si suona ReØ alla Mandolin?

Per suonare ReØ in accordatura Modal D, usa una delle 216 posizioni sopra. Ogni diagramma mostra la posizione delle dita sulla tastiera.

Quali note contiene l'accordo ReØ?

L'accordo ReØ contiene le note: Re, Fa, La♭, Do.

Quante posizioni ci sono per ReØ?

In accordatura Modal D ci sono 216 posizioni per l'accordo ReØ. Ciascuna usa una posizione diversa sulla tastiera con le stesse note: Re, Fa, La♭, Do.

Quali altri nomi ha ReØ?

ReØ è anche conosciuto come ReØ7, Reø, Reø7, Rem7b5, Rem7°5, Re−7b5, Re−7°5, Re min7dim5, Re min7b5. Sono notazioni diverse per lo stesso accordo: Re, Fa, La♭, Do.

Tutti gli accordi di Re

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