SiM7♯9 accordo per chitarra — schema e tablatura in accordatura Modal D

Risposta breve: SiM7♯9 è un accordo Si M7♯9 con le note Si, Re♯, Fa♯, La♯, Dox. In accordatura Modal D ci sono 414 posizioni. Vedi i diagrammi sotto.

Conosciuto anche come: SiMa7♯9, SiΔ7♯9, SiΔ♯9

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Come suonare SiM7♯9 su Mandolin

SiM7♯9, SiMa7♯9, SiΔ7♯9, SiΔ♯9

Note: Si, Re♯, Fa♯, La♯, Dox

1,2,4,1,5,1,1,1 (12314111)
1,2,1,1,5,1,4,1 (12114131)
1,2,1,1,1,5,1,4 (12111413)
5,2,1,1,1,1,4,1 (42111131)
1,2,1,1,1,5,4,1 (12111431)
1,2,1,4,1,5,1,1 (12131411)
5,2,4,1,1,1,1,1 (42311111)
1,2,1,1,5,1,1,4 (12114113)
1,2,4,1,1,5,1,1 (12311411)
5,2,1,4,1,1,1,1 (42131111)
1,2,1,4,5,1,1,1 (12134111)
5,2,1,1,1,1,1,4 (42111113)
x,2,1,4,1,5,1,1 (x2131411)
x,2,4,1,5,1,1,1 (x2314111)
x,2,4,1,1,5,1,1 (x2311411)
x,2,1,1,5,1,1,4 (x2114113)
x,2,1,4,5,1,1,1 (x2134111)
x,2,1,1,5,1,4,1 (x2114131)
x,2,1,1,1,5,4,1 (x2111431)
x,2,1,1,1,5,1,4 (x2111413)
x,x,8,9,9,6,0,0 (xx2341..)
x,x,8,9,6,9,0,0 (xx2314..)
x,x,0,9,6,9,8,0 (xx.3142.)
x,x,0,9,9,6,8,0 (xx.3412.)
x,x,0,9,9,6,0,8 (xx.341.2)
x,x,0,9,6,9,0,8 (xx.314.2)
x,x,x,9,9,6,8,0 (xxx3412.)
x,x,x,9,6,9,8,0 (xxx3142.)
x,x,x,9,9,6,0,8 (xxx341.2)
x,x,x,9,6,9,0,8 (xxx314.2)
1,2,4,1,5,1,1,x (1231411x)
5,2,1,4,1,1,1,x (4213111x)
1,2,4,1,1,5,1,x (1231141x)
5,2,4,1,1,1,1,x (4231111x)
1,2,1,4,1,5,1,x (1213141x)
1,2,1,4,5,1,1,x (1213411x)
1,2,1,1,1,5,4,x (1211143x)
1,2,1,1,5,1,4,x (1211413x)
5,2,1,1,1,1,4,x (4211113x)
x,2,4,1,1,x,0,0 (x3412x..)
x,2,1,4,1,x,0,0 (x3142x..)
1,2,1,1,5,1,x,4 (121141x3)
1,2,1,1,1,5,x,4 (121114x3)
1,2,x,4,1,5,1,1 (12x31411)
1,2,1,1,x,5,4,1 (1211x431)
5,2,x,1,1,1,4,1 (42x11131)
5,2,1,1,1,x,1,4 (42111x13)
1,2,1,1,5,x,1,4 (12114x13)
1,2,x,1,5,1,4,1 (12x14131)
5,2,1,x,1,1,4,1 (421x1131)
1,2,4,x,1,5,1,1 (123x1411)
1,2,1,4,x,5,1,1 (1213x411)
1,2,4,1,x,5,1,1 (1231x411)
5,2,1,1,x,1,1,4 (4211x113)
5,2,1,x,1,1,1,4 (421x1113)
1,2,1,x,1,5,4,1 (121x1431)
5,2,x,1,1,1,1,4 (42x11113)
1,2,1,x,5,1,1,4 (121x4113)
1,2,4,x,5,1,1,1 (123x4111)
1,2,x,1,5,1,1,4 (12x14113)
5,2,x,4,1,1,1,1 (42x31111)
1,2,1,1,x,5,1,4 (1211x413)
5,2,4,x,1,1,1,1 (423x1111)
5,2,1,4,x,1,1,1 (4213x111)
5,2,1,1,x,1,4,1 (4211x131)
5,2,4,1,x,1,1,1 (4231x111)
1,2,1,4,5,x,1,1 (12134x11)
1,2,4,1,5,x,1,1 (12314x11)
5,2,1,4,1,x,1,1 (42131x11)
1,2,1,x,5,1,4,1 (121x4131)
1,2,1,1,5,x,4,1 (12114x31)
5,2,4,1,1,x,1,1 (42311x11)
1,2,1,4,1,5,x,1 (121314x1)
1,2,1,x,1,5,1,4 (121x1413)
5,2,1,1,1,1,x,4 (421111x3)
1,2,4,1,1,5,x,1 (123114x1)
1,2,1,4,5,1,x,1 (121341x1)
1,2,4,1,5,1,x,1 (123141x1)
5,2,1,4,1,1,x,1 (421311x1)
5,2,4,1,1,1,x,1 (423111x1)
1,2,x,1,1,5,1,4 (12x11413)
1,2,x,1,1,5,4,1 (12x11431)
5,2,1,1,1,x,4,1 (42111x31)
1,2,x,4,5,1,1,1 (12x34111)
x,2,4,1,x,1,0,0 (x341x2..)
x,2,1,4,x,1,0,0 (x314x2..)
x,2,4,0,1,x,1,0 (x34.1x2.)
x,2,0,1,x,1,4,0 (x3.1x24.)
x,2,0,1,1,x,4,0 (x3.12x4.)
x,2,1,0,1,x,4,0 (x31.2x4.)
x,2,0,4,x,1,1,0 (x3.4x12.)
x,2,4,0,x,1,1,0 (x34.x12.)
x,2,0,4,1,x,1,0 (x3.41x2.)
x,2,1,0,x,1,4,0 (x31.x24.)
x,2,1,1,1,5,4,x (x211143x)
x,2,1,1,5,1,4,x (x211413x)
x,2,4,1,1,5,1,x (x231141x)
x,2,1,4,5,1,1,x (x213411x)
x,2,4,1,5,1,1,x (x231411x)
x,2,1,4,1,5,1,x (x213141x)
x,2,4,0,1,x,0,1 (x34.1x.2)
x,2,1,x,5,1,1,4 (x21x4113)
x,2,1,4,1,5,x,1 (x21314x1)
x,2,1,x,1,5,1,4 (x21x1413)
x,2,x,1,1,5,4,1 (x2x11431)
x,2,0,0,x,1,4,1 (x3..x142)
x,2,0,0,1,x,1,4 (x3..1x24)
x,2,1,4,5,1,x,1 (x21341x1)
x,2,x,4,5,1,1,1 (x2x34111)
x,2,4,1,5,1,x,1 (x23141x1)
x,2,1,x,1,5,4,1 (x21x1431)
x,2,0,1,x,1,0,4 (x3.1x2.4)
x,2,1,0,x,1,0,4 (x31.x2.4)
x,2,4,x,5,1,1,1 (x23x4111)
x,2,0,0,1,x,4,1 (x3..1x42)
x,2,0,1,1,x,0,4 (x3.12x.4)
x,2,1,0,1,x,0,4 (x31.2x.4)
x,2,x,1,5,1,4,1 (x2x14131)
x,2,x,4,1,5,1,1 (x2x31411)
x,2,x,1,1,5,1,4 (x2x11413)
x,2,1,x,5,1,4,1 (x21x4131)
x,2,1,1,1,5,x,4 (x21114x3)
x,2,x,1,5,1,1,4 (x2x14113)
x,2,1,1,5,1,x,4 (x21141x3)
x,2,4,1,1,5,x,1 (x23114x1)
x,2,0,0,x,1,1,4 (x3..x124)
x,2,4,x,1,5,1,1 (x23x1411)
x,2,0,4,x,1,0,1 (x3.4x1.2)
x,2,4,0,x,1,0,1 (x34.x1.2)
x,2,0,4,1,x,0,1 (x3.41x.2)
x,x,8,9,6,9,0,x (xx2314.x)
x,x,8,9,9,6,0,x (xx2341.x)
x,x,8,9,6,9,x,0 (xx2314x.)
x,x,8,9,9,6,x,0 (xx2341x.)
x,x,0,9,9,6,8,x (xx.3412x)
x,x,0,9,6,9,8,x (xx.3142x)
x,x,0,9,9,6,x,8 (xx.341x2)
x,x,0,9,6,9,x,8 (xx.314x2)
1,2,4,1,x,x,0,0 (1342xx..)
1,2,1,4,x,x,0,0 (1324xx..)
1,2,4,1,5,1,x,x (123141xx)
1,2,4,1,1,5,x,x (123114xx)
1,2,1,4,1,5,x,x (121314xx)
5,2,1,4,1,1,x,x (421311xx)
5,2,4,1,1,1,x,x (423111xx)
1,2,1,4,5,1,x,x (121341xx)
1,2,x,4,1,5,1,x (12x3141x)
1,2,1,1,5,x,4,x (12114x3x)
1,2,4,x,1,5,1,x (123x141x)
1,2,1,4,x,5,1,x (1213x41x)
1,2,0,4,x,x,1,0 (13.4xx2.)
1,2,1,0,x,x,4,0 (132.xx4.)
5,2,4,1,1,x,1,x (42311x1x)
1,2,0,1,x,x,4,0 (13.2xx4.)
1,2,4,0,x,x,1,0 (134.xx2.)
5,2,1,1,1,x,4,x (42111x3x)
5,2,1,4,1,x,1,x (42131x1x)
1,2,4,1,5,x,1,x (12314x1x)
1,2,1,4,5,x,1,x (12134x1x)
5,2,4,1,x,1,1,x (4231x11x)
1,2,x,1,1,5,4,x (12x1143x)
5,2,1,4,x,1,1,x (4213x11x)
5,2,4,x,1,1,1,x (423x111x)
5,2,x,4,1,1,1,x (42x3111x)
1,2,1,x,1,5,4,x (121x143x)
1,2,4,x,5,1,1,x (123x411x)
1,2,1,1,x,5,4,x (1211x43x)
1,2,x,4,5,1,1,x (12x3411x)
1,2,x,1,5,1,4,x (12x1413x)
1,2,1,x,5,1,4,x (121x413x)
1,2,4,1,x,5,1,x (1231x41x)
5,2,x,1,1,1,4,x (42x1113x)
5,2,1,x,1,1,4,x (421x113x)
5,2,1,1,x,1,4,x (4211x13x)
x,2,4,1,1,x,x,0 (x3412xx.)
x,2,1,4,1,x,x,0 (x3142xx.)
x,2,1,4,1,x,0,x (x3142x.x)
x,2,4,1,1,x,0,x (x3412x.x)
1,2,4,x,5,1,x,1 (123x41x1)
5,2,4,x,1,1,x,1 (423x11x1)
5,2,x,1,1,1,x,4 (42x111x3)
5,2,x,4,1,1,x,1 (42x311x1)
1,2,1,x,x,5,1,4 (121xx413)
5,2,1,x,1,1,x,4 (421x11x3)
5,2,x,1,x,1,1,4 (42x1x113)
5,2,1,1,x,1,x,4 (4211x1x3)
5,2,1,x,x,1,1,4 (421xx113)
1,2,1,1,5,x,x,4 (12114xx3)
1,2,x,4,5,1,x,1 (12x341x1)
5,2,1,1,1,x,x,4 (42111xx3)
1,2,x,1,5,x,1,4 (12x14x13)
1,2,1,x,5,x,1,4 (121x4x13)
1,2,4,1,x,5,x,1 (1231x4x1)
1,2,x,x,1,5,4,1 (12xx1431)
1,2,1,4,x,5,x,1 (1213x4x1)
1,2,1,x,5,x,4,1 (121x4x31)
1,2,4,x,1,5,x,1 (123x14x1)
1,2,x,1,x,5,4,1 (12x1x431)
1,2,1,x,x,5,4,1 (121xx431)
5,2,x,1,1,x,1,4 (42x11x13)
1,2,x,4,1,5,x,1 (12x314x1)
1,2,x,1,x,5,1,4 (12x1x413)
5,2,1,x,1,x,1,4 (421x1x13)
1,2,x,x,5,1,4,1 (12xx4131)
1,2,4,0,x,x,0,1 (134.xx.2)
1,2,0,0,x,x,1,4 (13..xx24)
1,2,0,4,x,x,0,1 (13.4xx.2)
1,2,x,x,5,1,1,4 (12xx4113)
1,2,x,x,1,5,1,4 (12xx1413)
5,2,x,x,1,1,4,1 (42xx1131)
5,2,4,1,1,x,x,1 (42311xx1)
5,2,x,1,x,1,4,1 (42x1x131)
1,2,0,1,x,x,0,4 (13.2xx.4)
5,2,1,x,x,1,4,1 (421xx131)
1,2,1,0,x,x,0,4 (132.xx.4)
5,2,4,x,1,x,1,1 (423x1x11)
1,2,x,1,5,x,4,1 (12x14x31)
5,2,x,4,1,x,1,1 (42x31x11)
5,2,1,4,1,x,x,1 (42131xx1)
1,2,4,x,5,x,1,1 (123x4x11)
5,2,x,1,1,x,4,1 (42x11x31)
1,2,x,4,5,x,1,1 (12x34x11)
1,2,x,1,1,5,x,4 (12x114x3)
5,2,4,x,x,1,1,1 (423xx111)
1,2,4,1,5,x,x,1 (12314xx1)
5,2,x,4,x,1,1,1 (42x3x111)
1,2,1,x,1,5,x,4 (121x14x3)
1,2,1,4,5,x,x,1 (12134xx1)
1,2,1,1,x,5,x,4 (1211x4x3)
5,2,1,x,1,x,4,1 (421x1x31)
1,2,0,0,x,x,4,1 (13..xx42)
1,2,x,1,5,1,x,4 (12x141x3)
5,2,4,1,x,1,x,1 (4231x1x1)
1,2,1,x,5,1,x,4 (121x41x3)
5,2,x,x,1,1,1,4 (42xx1113)
1,2,x,4,x,5,1,1 (12x3x411)
5,2,1,4,x,1,x,1 (4213x1x1)
1,2,4,x,x,5,1,1 (123xx411)
9,x,8,9,6,x,0,0 (3x241x..)
x,2,4,1,1,5,x,x (x23114xx)
x,2,1,4,x,1,0,x (x314x2.x)
x,2,1,4,5,1,x,x (x21341xx)
x,2,1,4,x,1,x,0 (x314x2x.)
x,2,1,4,1,5,x,x (x21314xx)
x,2,4,1,x,1,x,0 (x341x2x.)
x,2,4,1,5,1,x,x (x23141xx)
6,x,8,9,9,x,0,0 (1x234x..)
x,2,4,1,x,1,0,x (x341x2.x)
x,2,4,0,x,1,1,x (x34.x12x)
x,2,x,4,x,1,1,0 (x3x4x12.)
x,2,4,x,1,5,1,x (x23x141x)
x,2,1,0,x,1,4,x (x31.x24x)
x,2,0,1,x,1,4,x (x3.1x24x)
x,2,1,x,5,1,4,x (x21x413x)
x,2,x,1,5,1,4,x (x2x1413x)
9,x,8,9,x,6,0,0 (3x24x1..)
x,2,x,4,5,1,1,x (x2x3411x)
x,2,1,x,1,5,4,x (x21x143x)
x,2,4,x,5,1,1,x (x23x411x)
x,2,x,1,1,5,4,x (x2x1143x)
x,2,0,4,x,1,1,x (x3.4x12x)
x,2,x,4,1,5,1,x (x2x3141x)
6,x,8,9,x,9,0,0 (1x23x4..)
x,2,4,x,1,x,1,0 (x34x1x2.)
x,2,0,4,1,x,1,x (x3.41x2x)
x,2,x,4,1,x,1,0 (x3x41x2.)
x,2,4,x,x,1,1,0 (x34xx12.)
x,2,1,0,1,x,4,x (x31.2x4x)
x,2,1,x,1,x,4,0 (x31x2x4.)
x,2,x,1,1,x,4,0 (x3x12x4.)
x,2,1,x,x,1,4,0 (x31xx24.)
x,2,4,0,1,x,1,x (x34.1x2x)
x,2,x,1,x,1,4,0 (x3x1x24.)
x,2,0,1,1,x,4,x (x3.12x4x)
x,2,x,x,5,1,4,1 (x2xx4131)
x,2,x,1,1,x,0,4 (x3x12x.4)
x,2,x,0,1,x,1,4 (x3x.1x24)
6,x,0,9,x,9,8,0 (1x.3x42.)
x,2,x,4,1,5,x,1 (x2x314x1)
9,x,0,9,x,6,8,0 (3x.4x12.)
x,2,x,1,x,1,0,4 (x3x1x2.4)
x,2,4,0,1,x,x,1 (x34.1xx2)
x,2,4,x,1,5,x,1 (x23x14x1)
x,2,x,x,1,5,4,1 (x2xx1431)
x,2,1,x,1,x,0,4 (x31x2x.4)
x,2,1,x,x,1,0,4 (x31xx2.4)
x,2,0,x,x,1,4,1 (x3.xx142)
x,2,x,4,x,1,0,1 (x3x4x1.2)
x,2,x,0,x,1,4,1 (x3x.x142)
x,2,0,x,1,x,4,1 (x3.x1x42)
x,2,1,0,1,x,x,4 (x31.2xx4)
x,2,x,x,1,5,1,4 (x2xx1413)
x,2,0,1,1,x,x,4 (x3.12xx4)
x,2,4,x,x,1,0,1 (x34xx1.2)
x,2,x,4,5,1,x,1 (x2x341x1)
x,2,x,0,x,1,1,4 (x3x.x124)
x,2,1,0,x,1,x,4 (x31.x2x4)
6,x,0,9,9,x,8,0 (1x.34x2.)
x,2,0,1,x,1,x,4 (x3.1x2x4)
x,2,0,x,1,x,1,4 (x3.x1x24)
x,2,4,x,5,1,x,1 (x23x41x1)
x,2,0,4,1,x,x,1 (x3.41xx2)
x,2,0,4,x,1,x,1 (x3.4x1x2)
x,2,1,x,5,1,x,4 (x21x41x3)
x,2,x,4,1,x,0,1 (x3x41x.2)
x,2,x,1,5,1,x,4 (x2x141x3)
x,2,4,0,x,1,x,1 (x34.x1x2)
x,2,x,0,1,x,4,1 (x3x.1x42)
x,2,4,x,1,x,0,1 (x34x1x.2)
x,2,0,x,x,1,1,4 (x3.xx124)
x,2,x,x,5,1,1,4 (x2xx4113)
x,2,1,x,1,5,x,4 (x21x14x3)
9,x,0,9,6,x,8,0 (3x.41x2.)
x,2,x,1,1,5,x,4 (x2x114x3)
6,x,0,9,9,x,0,8 (1x.34x.2)
6,x,0,9,x,9,0,8 (1x.3x4.2)
9,x,0,9,x,6,0,8 (3x.4x1.2)
9,x,0,9,6,x,0,8 (3x.41x.2)
1,2,1,4,x,x,0,x (1324xx.x)
1,2,4,1,x,x,x,0 (1342xxx.)
1,2,4,1,x,x,0,x (1342xx.x)
1,2,1,4,x,x,x,0 (1324xxx.)
5,2,1,4,1,x,x,x (42131xxx)
1,2,1,4,5,x,x,x (12134xxx)
1,2,4,1,5,x,x,x (12314xxx)
5,2,4,1,1,x,x,x (42311xxx)
5,2,1,4,x,1,x,x (4213x1xx)
5,2,4,1,x,1,x,x (4231x1xx)
1,2,4,1,x,5,x,x (1231x4xx)
1,2,1,4,x,5,x,x (1213x4xx)
5,2,x,1,1,x,4,x (42x11x3x)
5,2,x,4,x,1,1,x (42x3x11x)
5,2,1,x,x,1,4,x (421xx13x)
1,2,1,x,5,x,4,x (121x4x3x)
1,2,1,x,x,x,4,0 (132xxx4.)
1,2,x,1,x,x,4,0 (13x2xx4.)
5,2,4,x,x,1,1,x (423xx11x)
1,2,0,4,x,x,1,x (13.4xx2x)
1,2,4,0,x,x,1,x (134.xx2x)
5,2,1,x,1,x,4,x (421x1x3x)
1,2,4,x,x,x,1,0 (134xxx2.)
1,2,x,4,x,5,1,x (12x3x41x)
1,2,4,x,x,5,1,x (123xx41x)
1,2,0,1,x,x,4,x (13.2xx4x)
1,2,1,0,x,x,4,x (132.xx4x)
1,2,x,4,5,x,1,x (12x34x1x)
1,2,x,4,x,x,1,0 (13x4xx2.)
1,2,4,x,5,x,1,x (123x4x1x)
1,2,1,x,x,5,4,x (121xx43x)
1,2,x,1,x,5,4,x (12x1x43x)
5,2,x,4,1,x,1,x (42x31x1x)
5,2,x,1,x,1,4,x (42x1x13x)
1,2,x,1,5,x,4,x (12x14x3x)
5,2,4,x,1,x,1,x (423x1x1x)
1,2,x,x,x,5,1,4 (12xxx413)
5,2,x,x,1,x,1,4 (42xx1x13)
1,2,4,0,x,x,x,1 (134.xxx2)
1,2,x,0,x,x,1,4 (13x.xx24)
1,2,0,x,x,x,1,4 (13.xxx24)
1,2,0,x,x,x,4,1 (13.xxx42)
1,2,x,0,x,x,4,1 (13x.xx42)
1,2,x,x,5,x,1,4 (12xx4x13)
5,2,x,x,1,x,4,1 (42xx1x31)
5,2,4,x,1,x,x,1 (423x1xx1)
1,2,x,x,5,x,4,1 (12xx4x31)
5,2,x,x,x,1,1,4 (42xxx113)
5,2,x,x,x,1,4,1 (42xxx131)
1,2,x,4,x,x,0,1 (13x4xx.2)
5,2,x,4,1,x,x,1 (42x31xx1)
1,2,4,x,x,x,0,1 (134xxx.2)
1,2,x,1,x,x,0,4 (13x2xx.4)
1,2,x,x,x,5,4,1 (12xxx431)
1,2,1,x,x,x,0,4 (132xxx.4)
1,2,x,4,x,5,x,1 (12x3x4x1)
1,2,4,x,5,x,x,1 (123x4xx1)
1,2,x,4,5,x,x,1 (12x34xx1)
5,2,4,x,x,1,x,1 (423xx1x1)
1,2,4,x,x,5,x,1 (123xx4x1)
1,2,1,x,x,5,x,4 (121xx4x3)
5,2,x,4,x,1,x,1 (42x3x1x1)
1,2,1,0,x,x,x,4 (132.xxx4)
1,2,0,1,x,x,x,4 (13.2xxx4)
5,2,x,1,x,1,x,4 (42x1x1x3)
5,2,1,x,x,1,x,4 (421xx1x3)
1,2,0,4,x,x,x,1 (13.4xxx2)
1,2,x,1,5,x,x,4 (12x14xx3)
1,2,1,x,5,x,x,4 (121x4xx3)
5,2,1,x,1,x,x,4 (421x1xx3)
5,2,x,1,1,x,x,4 (42x11xx3)
1,2,x,1,x,5,x,4 (12x1x4x3)
6,x,8,9,9,x,x,0 (1x234xx.)
9,x,8,9,6,x,x,0 (3x241xx.)
6,x,8,9,9,x,0,x (1x234x.x)
9,x,8,9,6,x,0,x (3x241x.x)
9,x,8,9,x,6,x,0 (3x24x1x.)
9,x,8,9,x,6,0,x (3x24x1.x)
6,x,8,9,x,9,x,0 (1x23x4x.)
6,x,8,9,x,9,0,x (1x23x4.x)
6,x,0,9,9,x,8,x (1x.34x2x)
9,x,0,9,6,x,8,x (3x.41x2x)
9,x,0,9,x,6,8,x (3x.4x12x)
9,x,x,9,6,x,8,0 (3xx41x2.)
6,x,0,9,x,9,8,x (1x.3x42x)
6,x,x,9,x,9,8,0 (1xx3x42.)
9,x,x,9,x,6,8,0 (3xx4x12.)
6,x,x,9,9,x,8,0 (1xx34x2.)
6,x,x,9,9,x,0,8 (1xx34x.2)
9,x,x,9,x,6,0,8 (3xx4x1.2)
9,x,x,9,6,x,0,8 (3xx41x.2)
6,x,0,9,x,9,x,8 (1x.3x4x2)
9,x,0,9,x,6,x,8 (3x.4x1x2)
6,x,x,9,x,9,0,8 (1xx3x4.2)
6,x,0,9,9,x,x,8 (1x.34xx2)
9,x,0,9,6,x,x,8 (3x.41xx2)

Riepilogo

  • L'accordo SiM7♯9 contiene le note: Si, Re♯, Fa♯, La♯, Dox
  • In accordatura Modal D ci sono 414 posizioni disponibili
  • Scritto anche come: SiMa7♯9, SiΔ7♯9, SiΔ♯9
  • Ogni diagramma mostra la posizione delle dita sulla tastiera della Mandolin

Domande frequenti

Cos'è l'accordo SiM7♯9 alla Mandolin?

SiM7♯9 è un accordo Si M7♯9. Contiene le note Si, Re♯, Fa♯, La♯, Dox. Alla Mandolin in accordatura Modal D, ci sono 414 modi per suonare questo accordo.

Come si suona SiM7♯9 alla Mandolin?

Per suonare SiM7♯9 in accordatura Modal D, usa una delle 414 posizioni sopra. Ogni diagramma mostra la posizione delle dita sulla tastiera.

Quali note contiene l'accordo SiM7♯9?

L'accordo SiM7♯9 contiene le note: Si, Re♯, Fa♯, La♯, Dox.

Quante posizioni ci sono per SiM7♯9?

In accordatura Modal D ci sono 414 posizioni per l'accordo SiM7♯9. Ciascuna usa una posizione diversa sulla tastiera con le stesse note: Si, Re♯, Fa♯, La♯, Dox.

Quali altri nomi ha SiM7♯9?

SiM7♯9 è anche conosciuto come SiMa7♯9, SiΔ7♯9, SiΔ♯9. Sono notazioni diverse per lo stesso accordo: Si, Re♯, Fa♯, La♯, Dox.