Re#b5 accordo per chitarra — schema e tablatura in accordatura Drop D P4

Risposta breve: Re#b5 è un accordo Re# ♭5 con le note Re♯, Fa♯♯, La. In accordatura Drop D P4 ci sono 202 posizioni. Vedi i diagrammi sotto.

Conosciuto anche come: Re#Mb5, Re#Δ-5

Cerchi Re#b5 (Standard Accordatura)?

Accordi per pianoforteStrumentiAccordature

Come suonare Re#b5 su Guitar

Re#b5, Re#Mb5, Re#Δ-5

Note: Re♯, Fa♯♯, La

5,0,3,4,5,0 (3.124.)
1,0,3,4,5,0 (1.234.)
x,0,3,4,5,0 (x.123.)
7,0,7,4,5,0 (3.412.)
5,0,7,4,5,0 (2.413.)
7,0,3,4,5,0 (4.123.)
x,2,3,2,5,0 (x1324.)
x,2,3,2,5,4 (x12143)
x,0,7,4,5,0 (x.312.)
x,0,3,4,5,4 (x.1243)
x,2,3,2,5,6 (x12134)
7,0,7,10,9,0 (1.243.)
7,0,9,10,9,0 (1.243.)
x,0,3,4,5,6 (x.1234)
x,0,9,10,9,0 (x.132.)
7,0,7,10,11,0 (1.234.)
7,0,9,10,11,0 (1.234.)
x,0,3,2,5,6 (x.2134)
x,8,7,4,5,0 (x4312.)
x,x,7,4,5,0 (xx312.)
x,0,9,10,11,0 (x.123.)
x,8,9,10,9,0 (x1243.)
x,x,3,4,5,4 (xx1243)
x,0,7,10,11,0 (x.123.)
x,x,9,10,9,0 (xx132.)
x,8,7,10,11,0 (x2134.)
x,x,3,2,5,6 (xx2134)
x,x,7,10,11,0 (xx123.)
1,0,3,4,x,0 (1.23x.)
1,2,3,2,x,0 (1243x.)
5,0,3,4,x,0 (3.12x.)
x,0,3,4,x,0 (x.12x.)
5,0,x,4,5,0 (2.x13.)
x,2,3,2,x,0 (x132x.)
5,2,3,2,5,x (31214x)
5,2,3,2,x,0 (4132x.)
5,2,3,4,x,0 (4123x.)
7,0,7,4,x,0 (2.31x.)
1,0,x,4,5,0 (1.x23.)
5,0,7,4,x,0 (2.31x.)
7,0,3,4,x,0 (3.12x.)
5,0,3,4,5,x (3.124x)
x,0,x,4,5,0 (x.x12.)
5,x,3,4,5,0 (3x124.)
5,2,3,2,x,4 (4121x3)
5,2,x,4,5,0 (31x24.)
5,2,3,x,5,0 (312x4.)
7,0,7,x,5,0 (2.3x1.)
5,2,x,2,5,0 (31x24.)
x,2,3,2,x,4 (x121x3)
1,2,x,2,5,0 (12x34.)
x,2,3,2,5,x (x1213x)
1,0,3,4,x,4 (1.23x4)
1,0,3,4,5,x (1.234x)
7,0,x,4,5,0 (3.x12.)
x,0,7,4,x,0 (x.21x.)
7,0,3,x,5,0 (3.1x2.)
5,0,3,4,x,4 (4.12x3)
5,2,3,2,x,6 (3121x4)
x,0,3,4,5,x (x.123x)
x,0,3,4,x,4 (x.12x3)
7,0,9,x,9,0 (1.2x3.)
1,0,x,4,5,4 (1.x243)
7,0,9,10,x,0 (1.23x.)
x,2,x,2,5,0 (x1x23.)
7,0,7,x,9,0 (1.2x3.)
5,x,7,4,5,0 (2x413.)
5,8,7,4,x,0 (2431x.)
7,8,7,4,x,0 (2431x.)
7,x,7,4,5,0 (3x412.)
7,0,7,10,x,0 (1.23x.)
5,0,3,4,x,6 (3.12x4)
7,0,3,4,5,x (4.123x)
5,0,3,x,5,6 (2.1x34)
5,0,9,x,9,0 (1.2x3.)
7,0,9,x,5,0 (2.3x1.)
x,0,9,10,x,0 (x.12x.)
7,8,7,x,5,0 (243x1.)
x,0,9,x,9,0 (x.1x2.)
5,0,9,x,5,0 (1.3x2.)
5,0,3,2,x,6 (3.21x4)
7,8,9,x,9,0 (123x4.)
x,2,3,2,x,6 (x121x3)
7,0,x,10,9,0 (1.x32.)
x,2,3,4,x,4 (x123x4)
7,8,7,10,x,0 (1324x.)
7,8,7,x,9,0 (132x4.)
5,8,x,4,5,0 (24x13.)
7,0,3,x,5,6 (4.1x23)
7,0,3,x,5,4 (4.1x32)
7,0,3,4,x,6 (4.12x3)
7,0,3,4,x,4 (4.12x3)
x,8,7,4,x,0 (x321x.)
5,8,9,x,5,0 (134x2.)
x,0,3,4,x,6 (x.12x3)
x,0,3,x,5,6 (x.1x23)
x,x,7,4,x,0 (xx21x.)
5,8,9,x,9,0 (123x4.)
7,0,9,x,11,0 (1.2x3.)
7,x,9,10,9,0 (1x243.)
x,2,3,x,5,4 (x12x43)
7,x,7,10,9,0 (1x243.)
x,x,3,4,x,4 (xx12x3)
7,8,x,10,9,0 (12x43.)
7,0,x,10,11,0 (1.x23.)
7,0,7,x,11,0 (1.2x3.)
x,8,9,x,9,0 (x12x3.)
x,0,9,x,5,0 (x.2x1.)
x,0,3,2,x,6 (x.21x3)
x,0,x,10,11,0 (x.x12.)
x,0,9,x,11,0 (x.1x2.)
7,8,7,x,11,0 (132x4.)
7,x,7,10,11,0 (1x234.)
x,x,9,x,9,0 (xx1x2.)
x,0,7,x,11,0 (x.1x2.)
x,8,7,x,11,0 (x21x3.)
x,x,3,2,x,6 (xx21x3)
x,x,7,x,11,0 (xx1x2.)
1,2,x,2,x,0 (12x3x.)
x,2,3,2,x,x (x121xx)
5,0,x,4,x,0 (2.x1x.)
1,0,x,4,x,0 (1.x2x.)
7,0,7,x,x,0 (1.2xx.)
x,2,x,2,x,0 (x1x2x.)
x,0,x,4,x,0 (x.x1x.)
5,2,3,2,x,x (3121xx)
5,2,3,x,x,0 (312xx.)
1,2,3,2,x,x (1243xx)
1,0,3,4,x,x (1.23xx)
5,0,3,4,x,x (3.12xx)
5,x,3,4,x,0 (3x12x.)
7,0,3,x,x,0 (2.1xx.)
5,2,x,4,x,0 (31x2x.)
5,2,x,2,x,0 (31x2x.)
x,0,3,4,x,x (x.12xx)
5,x,x,4,5,0 (2xx13.)
7,8,7,x,x,0 (132xx.)
7,0,9,x,x,0 (1.2xx.)
7,0,x,4,x,0 (2.x1x.)
x,0,9,x,x,0 (x.1xx.)
7,0,x,x,5,0 (2.xx1.)
5,2,3,4,x,x (4123xx)
5,0,9,x,x,0 (1.2xx.)
5,2,x,x,5,0 (21xx3.)
1,0,x,4,5,x (1.x23x)
5,x,7,4,x,0 (2x31x.)
7,x,7,4,x,0 (2x31x.)
1,0,x,4,x,4 (1.x2x3)
5,x,3,4,5,x (3x124x)
7,0,3,4,x,x (3.12xx)
5,8,9,x,x,0 (123xx.)
5,2,3,x,5,x (312x4x)
7,x,7,x,5,0 (2x3x1.)
1,2,x,2,x,4 (12x3x4)
5,8,x,4,x,0 (23x1x.)
7,0,x,10,x,0 (1.x2x.)
1,x,3,4,x,4 (1x23x4)
1,2,3,x,x,4 (123xx4)
1,2,x,2,5,x (12x34x)
7,0,x,x,9,0 (1.xx2.)
1,2,x,4,x,4 (12x3x4)
5,x,3,4,x,4 (4x12x3)
7,0,3,x,5,x (3.1x2x)
5,0,3,x,x,6 (2.1xx3)
5,2,3,x,x,4 (412xx3)
7,x,7,10,x,0 (1x23x.)
7,x,7,x,9,0 (1x2x3.)
7,x,9,x,9,0 (1x2x3.)
7,8,x,x,9,0 (12xx3.)
1,x,x,4,5,4 (1xx243)
1,2,x,x,5,4 (12xx43)
x,2,3,x,x,4 (x12xx3)
5,x,3,x,5,6 (2x1x34)
7,0,3,x,x,4 (3.1xx2)
5,x,3,4,x,6 (3x12x4)
7,0,3,x,x,6 (3.1xx2)
5,x,9,x,5,0 (1x3x2.)
5,x,9,x,9,0 (1x2x3.)
x,0,3,x,x,6 (x.1xx2)
5,2,3,x,x,6 (312xx4)
5,x,3,2,x,6 (3x21x4)
7,x,x,10,9,0 (1xx32.)
x,0,x,x,11,0 (x.xx1.)
7,0,x,x,11,0 (1.xx2.)
7,x,3,4,x,4 (4x12x3)
7,x,3,x,5,4 (4x1x32)
7,x,7,x,11,0 (1x2x3.)
7,0,x,x,x,0 (1.xxx.)
5,2,x,x,x,0 (21xxx.)
1,2,x,2,x,x (12x3xx)
1,0,x,4,x,x (1.x2xx)
7,x,7,x,x,0 (1x2xx.)
5,x,x,4,x,0 (2xx1x.)
5,2,3,x,x,x (312xxx)
7,0,3,x,x,x (2.1xxx)
5,x,3,4,x,x (3x12xx)
5,x,9,x,x,0 (1x2xx.)
1,2,x,x,x,4 (12xxx3)
1,x,x,4,x,4 (1xx2x3)
7,x,x,x,9,0 (1xxx2.)
5,x,3,x,x,6 (2x1xx3)
7,x,3,x,x,4 (3x1xx2)

Riepilogo

  • L'accordo Re#b5 contiene le note: Re♯, Fa♯♯, La
  • In accordatura Drop D P4 ci sono 202 posizioni disponibili
  • Scritto anche come: Re#Mb5, Re#Δ-5
  • Ogni diagramma mostra la posizione delle dita sulla tastiera della Guitar

Domande frequenti

Cos'è l'accordo Re#b5 alla Guitar?

Re#b5 è un accordo Re# ♭5. Contiene le note Re♯, Fa♯♯, La. Alla Guitar in accordatura Drop D P4, ci sono 202 modi per suonare questo accordo.

Come si suona Re#b5 alla Guitar?

Per suonare Re#b5 in accordatura Drop D P4, usa una delle 202 posizioni sopra. Ogni diagramma mostra la posizione delle dita sulla tastiera.

Quali note contiene l'accordo Re#b5?

L'accordo Re#b5 contiene le note: Re♯, Fa♯♯, La.

Quante posizioni ci sono per Re#b5?

In accordatura Drop D P4 ci sono 202 posizioni per l'accordo Re#b5. Ciascuna usa una posizione diversa sulla tastiera con le stesse note: Re♯, Fa♯♯, La.

Quali altri nomi ha Re#b5?

Re#b5 è anche conosciuto come Re#Mb5, Re#Δ-5. Sono notazioni diverse per lo stesso accordo: Re♯, Fa♯♯, La.

Tutti gli accordi di Re#

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