Acordul Ab57 la Mandolin — Diagramă și Taburi în Acordajul Irish

Răspuns scurt: Ab57 este un acord Ab 57 cu notele A♭, E♭, G♭. În acordajul Irish există 237 poziții. Vedeți diagramele de mai jos.

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Cum se cântă Ab57 la Mandolin

Ab57

Note: A♭, E♭, G♭

x,x,4,6,6,6,4,4 (xx123411)
x,x,6,6,6,9,6,6 (xx111211)
x,x,6,6,9,6,6,6 (xx112111)
x,x,x,6,6,6,4,4 (xxx23411)
x,x,x,6,6,9,6,6 (xxx11211)
x,x,x,6,9,6,6,6 (xxx12111)
8,x,6,6,9,6,6,6 (2x113111)
8,x,6,6,6,9,6,6 (2x111311)
8,x,6,6,9,9,6,6 (2x113411)
x,x,4,6,6,6,4,x (xx12341x)
x,x,4,6,6,x,4,4 (xx123x11)
x,x,4,6,x,6,4,4 (xx12x311)
x,x,6,6,9,6,6,x (xx11211x)
x,x,6,6,6,9,6,x (xx11121x)
x,x,6,6,6,x,4,4 (xx234x11)
x,x,4,6,x,6,6,4 (xx12x341)
x,x,4,6,6,x,4,6 (xx123x14)
x,x,4,6,6,x,6,4 (xx123x41)
x,x,4,6,6,6,x,4 (xx1234x1)
x,x,6,6,x,6,4,4 (xx23x411)
x,x,4,6,x,6,4,6 (xx12x314)
x,x,6,6,6,9,x,6 (xx1112x1)
x,x,6,6,9,6,x,6 (xx1121x1)
x,x,x,6,x,6,4,4 (xxx2x311)
x,x,x,6,6,x,4,4 (xxx23x11)
x,x,x,6,9,6,6,x (xxx1211x)
x,x,x,6,6,9,6,x (xxx1121x)
x,x,x,6,6,6,4,x (xxx2341x)
x,x,x,6,9,6,x,6 (xxx121x1)
x,x,x,6,6,9,x,6 (xxx112x1)
x,x,x,6,6,x,6,4 (xxx23x41)
x,x,x,6,x,6,4,6 (xxx2x314)
x,x,x,6,6,x,4,6 (xxx23x14)
x,x,x,6,x,6,6,4 (xxx2x341)
x,x,x,6,6,6,x,4 (xxx234x1)
1,1,4,1,x,x,1,1 (1121xx11)
1,1,1,4,x,x,1,1 (1112xx11)
1,1,1,1,x,x,1,4 (1111xx12)
1,1,1,1,x,x,4,1 (1111xx21)
1,1,1,4,x,x,1,4 (1112xx13)
1,1,4,1,x,x,4,1 (1121xx31)
1,1,4,1,x,x,1,4 (1121xx13)
1,1,4,4,x,x,1,1 (1123xx11)
1,1,1,4,x,x,4,1 (1112xx31)
1,1,1,1,x,x,4,4 (1111xx23)
1,1,4,4,x,x,4,1 (1123xx41)
1,1,4,1,x,x,4,4 (1121xx34)
1,1,4,4,x,x,1,4 (1123xx14)
1,1,1,4,x,x,4,4 (1112xx34)
x,1,4,1,x,x,1,1 (x121xx11)
x,1,1,1,x,x,4,1 (x111xx21)
x,1,1,4,x,x,1,1 (x112xx11)
x,1,1,1,x,x,1,4 (x111xx12)
x,1,1,1,x,x,4,4 (x111xx23)
x,1,1,4,x,x,4,1 (x112xx31)
x,1,4,1,x,x,4,1 (x121xx31)
x,1,4,4,x,x,1,1 (x123xx11)
x,1,4,1,x,x,1,4 (x121xx13)
x,1,1,4,x,x,1,4 (x112xx13)
8,x,6,6,9,6,6,x (2x11311x)
8,x,6,6,6,9,6,x (2x11131x)
x,1,1,4,x,x,4,4 (x112xx34)
8,x,6,6,9,6,x,6 (2x1131x1)
x,1,4,1,x,x,4,4 (x121xx34)
8,x,6,6,6,9,x,6 (2x1113x1)
8,x,x,6,6,9,6,6 (2xx11311)
x,1,4,4,x,x,4,1 (x123xx41)
8,x,6,6,x,9,6,6 (2x11x311)
8,x,6,6,9,x,6,6 (2x113x11)
8,x,6,6,9,9,6,x (2x11341x)
x,1,4,4,x,x,1,4 (x123xx14)
8,x,x,6,9,6,6,6 (2xx13111)
8,x,4,6,x,6,4,4 (4x12x311)
8,x,4,6,6,x,4,4 (4x123x11)
8,x,x,6,9,9,6,6 (2xx13411)
8,x,6,6,9,9,x,6 (2x1134x1)
x,x,4,6,x,6,4,x (xx12x31x)
x,x,4,6,6,x,4,x (xx123x1x)
x,x,6,6,6,9,x,x (xx1112xx)
x,x,6,6,9,6,x,x (xx1121xx)
x,x,4,6,x,6,x,4 (xx12x3x1)
x,x,4,6,6,6,x,x (xx1234xx)
x,x,4,6,6,x,x,4 (xx123xx1)
x,x,6,6,6,x,4,x (xx234x1x)
x,x,4,6,6,x,6,x (xx123x4x)
x,x,6,6,x,6,4,x (xx23x41x)
x,x,4,6,x,6,6,x (xx12x34x)
x,x,x,6,6,9,x,x (xxx112xx)
x,x,x,6,9,6,x,x (xxx121xx)
x,x,4,6,x,6,x,6 (xx12x3x4)
x,x,6,6,x,6,x,4 (xx23x4x1)
x,x,6,6,6,x,x,4 (xx234xx1)
x,x,4,6,6,x,x,6 (xx123xx4)
x,x,x,6,x,6,4,x (xxx2x31x)
x,x,x,6,6,x,4,x (xxx23x1x)
x,x,x,6,6,x,x,4 (xxx23xx1)
x,x,x,6,x,6,x,4 (xxx2x3x1)
1,1,4,1,x,x,1,x (1121xx1x)
1,1,1,1,x,x,4,x (1111xx2x)
1,1,1,4,x,x,1,x (1112xx1x)
1,1,1,4,x,x,4,x (1112xx3x)
1,1,1,x,x,x,1,4 (111xxx12)
1,1,x,4,x,x,1,1 (11x2xx11)
1,1,1,1,x,x,x,4 (1111xxx2)
1,1,4,4,x,x,1,x (1123xx1x)
1,1,4,1,x,x,x,1 (1121xxx1)
1,1,1,x,x,x,4,1 (111xxx21)
1,1,4,1,x,x,4,x (1121xx3x)
1,1,x,1,x,x,1,4 (11x1xx12)
1,1,4,x,x,x,1,1 (112xxx11)
1,1,1,4,x,x,x,1 (1112xxx1)
1,1,x,1,x,x,4,1 (11x1xx21)
1,1,x,4,x,x,4,1 (11x2xx31)
1,1,4,x,x,x,1,4 (112xxx13)
1,1,4,1,x,x,x,4 (1121xxx3)
1,1,1,4,x,x,x,4 (1112xxx3)
1,1,4,x,x,x,4,1 (112xxx31)
1,1,x,1,x,x,4,4 (11x1xx23)
1,1,x,4,x,x,1,4 (11x2xx13)
1,1,4,4,x,x,x,1 (1123xxx1)
1,1,1,x,x,x,4,4 (111xxx23)
x,1,1,4,x,x,1,x (x112xx1x)
x,1,4,1,x,x,1,x (x121xx1x)
x,1,1,1,x,x,4,x (x111xx2x)
x,1,4,1,x,x,4,x (x121xx3x)
8,x,6,6,9,6,x,x (2x1131xx)
x,1,4,x,x,x,1,1 (x12xxx11)
8,x,6,6,6,9,x,x (2x1113xx)
x,1,1,4,x,x,x,1 (x112xxx1)
x,1,x,1,x,x,4,1 (x1x1xx21)
x,1,4,4,x,x,1,x (x123xx1x)
x,1,4,1,x,x,x,1 (x121xxx1)
x,1,1,1,x,x,x,4 (x111xxx2)
x,1,x,1,x,x,1,4 (x1x1xx12)
x,1,1,x,x,x,4,1 (x11xxx21)
x,1,1,4,x,x,4,x (x112xx3x)
x,1,1,x,x,x,1,4 (x11xxx12)
x,1,x,4,x,x,1,1 (x1x2xx11)
8,x,6,6,x,9,6,x (2x11x31x)
x,1,4,1,x,x,x,4 (x121xxx3)
x,1,x,4,x,x,1,4 (x1x2xx13)
x,1,1,4,x,x,x,4 (x112xxx3)
x,1,x,1,x,x,4,4 (x1x1xx23)
8,x,6,6,9,x,6,x (2x113x1x)
8,x,x,6,9,6,6,x (2xx1311x)
x,1,4,4,x,x,x,1 (x123xxx1)
8,x,x,6,6,9,6,x (2xx1131x)
8,x,6,6,9,9,x,x (2x1134xx)
x,1,1,x,x,x,4,4 (x11xxx23)
x,1,x,4,x,x,4,1 (x1x2xx31)
x,1,4,x,x,x,4,1 (x12xxx31)
x,1,4,x,x,x,1,4 (x12xxx13)
8,x,4,6,x,x,4,4 (3x12xx11)
8,x,4,6,6,x,4,x (4x123x1x)
8,x,4,6,x,6,4,x (4x12x31x)
8,x,x,6,9,x,6,6 (2xx13x11)
8,x,x,6,6,9,x,6 (2xx113x1)
8,x,6,6,x,9,x,6 (2x11x3x1)
8,x,x,6,9,9,6,x (2xx1341x)
8,x,6,6,9,x,x,6 (2x113xx1)
8,x,x,6,9,6,x,6 (2xx131x1)
8,x,x,6,x,9,6,6 (2xx1x311)
x,x,4,6,6,x,x,x (xx123xxx)
8,x,4,6,x,x,4,6 (4x12xx13)
8,x,4,6,6,x,x,4 (4x123xx1)
8,x,x,6,x,6,4,4 (4xx2x311)
8,x,x,6,6,x,4,4 (4xx23x11)
8,x,4,6,x,x,6,4 (4x12xx31)
8,x,6,6,x,x,4,4 (4x23xx11)
8,x,4,6,x,6,x,4 (4x12x3x1)
8,x,x,6,9,9,x,6 (2xx134x1)
x,x,4,6,x,6,x,x (xx12x3xx)
1,1,1,4,x,x,x,x (1112xxxx)
1,1,4,1,x,x,x,x (1121xxxx)
x,1,1,4,x,x,x,x (x112xxxx)
x,1,4,1,x,x,x,x (x121xxxx)
1,1,x,1,x,x,4,x (11x1xx2x)
1,1,4,x,x,x,1,x (112xxx1x)
1,1,x,4,x,x,1,x (11x2xx1x)
1,1,1,x,x,x,4,x (111xxx2x)
1,1,x,4,x,x,x,1 (11x2xxx1)
1,1,4,x,x,x,x,1 (112xxxx1)
1,1,x,1,x,x,x,4 (11x1xxx2)
1,x,1,x,x,x,1,4 (1x1xxx12)
1,x,4,x,x,x,1,1 (1x2xxx11)
1,1,x,x,x,x,1,4 (11xxxx12)
1,1,x,x,x,x,4,1 (11xxxx21)
1,x,1,x,x,x,4,1 (1x1xxx21)
1,1,1,x,x,x,x,4 (111xxxx2)
1,x,4,x,x,x,4,1 (1x2xxx31)
1,x,4,x,x,x,1,4 (1x2xxx13)
1,x,1,x,x,x,4,4 (1x1xxx23)
x,1,x,4,x,x,1,x (x1x2xx1x)
x,1,4,x,x,x,1,x (x12xxx1x)
x,1,x,1,x,x,4,x (x1x1xx2x)
x,1,1,x,x,x,4,x (x11xxx2x)
8,x,6,6,9,x,x,x (2x113xxx)
x,1,x,x,x,x,4,1 (x1xxxx21)
8,x,x,6,9,6,x,x (2xx131xx)
x,1,4,x,x,x,x,1 (x12xxxx1)
x,1,x,1,x,x,x,4 (x1x1xxx2)
8,x,x,6,6,9,x,x (2xx113xx)
x,1,x,x,x,x,1,4 (x1xxxx12)
x,1,1,x,x,x,x,4 (x11xxxx2)
x,1,x,4,x,x,x,1 (x1x2xxx1)
8,x,6,6,x,9,x,x (2x11x3xx)
8,x,4,6,x,x,4,x (3x12xx1x)
8,x,4,6,6,x,x,x (4x123xxx)
8,x,x,6,x,9,6,x (2xx1x31x)
8,x,x,6,9,x,6,x (2xx13x1x)
8,x,4,6,x,6,x,x (4x12x3xx)
8,x,4,6,x,x,x,4 (3x12xxx1)
8,x,x,6,x,x,4,4 (3xx2xx11)
8,x,x,6,9,9,x,x (2xx134xx)
8,x,x,6,x,9,x,6 (2xx1x3x1)
8,x,x,6,9,x,x,6 (2xx13xx1)
8,x,4,6,x,x,6,x (4x12xx3x)
8,x,x,6,x,6,4,x (4xx2x31x)
8,x,x,6,6,x,4,x (4xx23x1x)
8,x,6,6,x,x,4,x (4x23xx1x)
8,x,4,6,x,x,x,6 (4x12xxx3)
8,x,6,6,x,x,x,4 (4x23xxx1)
8,x,x,6,x,x,6,4 (4xx2xx31)
8,x,x,6,x,x,4,6 (4xx2xx13)
8,x,x,6,6,x,x,4 (4xx23xx1)
8,x,x,6,x,6,x,4 (4xx2x3x1)
1,x,4,x,x,x,1,x (1x2xxx1x)
1,x,1,x,x,x,4,x (1x1xxx2x)
1,x,x,x,x,x,1,4 (1xxxxx12)
1,x,1,x,x,x,x,4 (1x1xxxx2)
1,x,x,x,x,x,4,1 (1xxxxx21)
1,x,4,x,x,x,x,1 (1x2xxxx1)
8,x,4,6,x,x,x,x (3x12xxxx)
8,x,x,6,9,x,x,x (2xx13xxx)
8,x,x,6,x,9,x,x (2xx1x3xx)
8,x,x,6,x,x,4,x (3xx2xx1x)
8,x,x,6,x,x,x,4 (3xx2xxx1)

Rezumat Rapid

  • Acordul Ab57 conține notele: A♭, E♭, G♭
  • În acordajul Irish sunt disponibile 237 poziții
  • Fiecare diagramă arată pozițiile degetelor pe griful Mandolin

Întrebări Frecvente

Ce este acordul Ab57 la Mandolin?

Ab57 este un acord Ab 57. Conține notele A♭, E♭, G♭. La Mandolin în acordajul Irish există 237 moduri de a cânta.

Cum se cântă Ab57 la Mandolin?

Pentru a cânta Ab57 la în acordajul Irish, utilizați una din cele 237 poziții afișate mai sus.

Ce note conține acordul Ab57?

Acordul Ab57 conține notele: A♭, E♭, G♭.

În câte moduri se poate cânta Ab57 la Mandolin?

În acordajul Irish există 237 poziții pentru Ab57. Fiecare poziție utilizează un loc diferit pe grif: A♭, E♭, G♭.