Συγχορδία A#7♯9♯11 στο Mandolin — Διάγραμμα και Tabs σε Κούρδισμα Modal D

Σύντομη απάντηση: A#7♯9♯11 είναι μια A# 7♯9♯11 συγχορδία με τις νότες A♯, Cx, E♯, Gx, Bx, Dx. Σε κούρδισμα Modal D υπάρχουν 324 θέσεις. Δείτε τα διαγράμματα παρακάτω.

Γνωστή επίσης ως: A#7+9+11

Ψάχνετε το A#7♯9♯11 (Standard Κούρδισμα);

Συγχορδίες ΠιάνουΌργαναΚουρδίσματα

Search chord by name:

 

OR

Search chord by notes:

Φτιάχνουμε μια εφαρμογή για κιθάραΈρχεται σύντομα

Συγχορδίες, δαχτυλισμοί και αλυσίδες φτιαγμένα για το μπράτσο, στο κινητό σας. Θέλετε να σας ειδοποιήσουμε όταν είναι έτοιμη;

Ένα email στην κυκλοφορία. Χωρίς spam. Πολιτική απορρήτου

ChordIQ
ChordIQFree

Ready to actually learn these chords? Train your ear, master the staff, and build real skills with interactive games — for guitar, ukulele, bass and more.

Get It Free

Πώς να παίξετε A#7♯9♯11 στο Mandolin

A#7♯9♯11, A#7+9+11

Νότες: A♯, Cx, E♯, Gx, Bx, Dx

4,1,3,2,0,0,0,0 (4132....)
4,1,2,3,0,0,0,0 (4123....)
0,1,2,3,4,0,0,0 (.1234...)
0,1,3,2,4,0,0,0 (.1324...)
0,1,2,3,0,4,0,0 (.123.4..)
0,1,3,2,0,4,0,0 (.132.4..)
4,1,2,0,0,0,3,0 (412...3.)
0,1,0,3,0,4,2,0 (.1.3.42.)
0,1,0,3,4,0,2,0 (.1.34.2.)
0,1,3,0,4,0,2,0 (.13.4.2.)
0,1,0,2,0,4,3,0 (.1.2.43.)
4,1,3,0,0,0,2,0 (413...2.)
0,1,3,0,0,4,2,0 (.13..42.)
0,1,2,0,0,4,3,0 (.12..43.)
0,1,0,2,4,0,3,0 (.1.24.3.)
0,1,2,0,4,0,3,0 (.12.4.3.)
4,1,0,2,0,0,3,0 (41.2..3.)
4,1,0,3,0,0,2,0 (41.3..2.)
x,1,3,2,4,0,0,0 (x1324...)
x,1,2,3,4,0,0,0 (x1234...)
0,1,2,0,4,0,0,3 (.12.4..3)
0,1,0,3,4,0,0,2 (.1.34..2)
0,1,3,0,4,0,0,2 (.13.4..2)
4,1,0,3,0,0,0,2 (41.3...2)
4,1,3,0,0,0,0,2 (413....2)
0,1,0,0,0,4,2,3 (.1...423)
0,1,0,2,4,0,0,3 (.1.24..3)
0,1,0,0,4,0,3,2 (.1..4.32)
4,1,2,0,0,0,0,3 (412....3)
4,1,0,0,0,0,3,2 (41....32)
0,1,0,0,0,4,3,2 (.1...432)
0,1,0,3,0,4,0,2 (.1.3.4.2)
0,1,0,0,4,0,2,3 (.1..4.23)
4,1,0,0,0,0,2,3 (41....23)
0,1,3,0,0,4,0,2 (.13..4.2)
4,1,0,2,0,0,0,3 (41.2...3)
0,1,2,0,0,4,0,3 (.12..4.3)
0,1,0,2,0,4,0,3 (.1.2.4.3)
x,1,2,3,0,4,0,0 (x123.4..)
x,1,3,2,0,4,0,0 (x132.4..)
x,1,3,0,4,0,2,0 (x13.4.2.)
x,1,0,2,0,4,3,0 (x1.2.43.)
x,1,2,0,0,4,3,0 (x12..43.)
x,1,0,2,4,0,3,0 (x1.24.3.)
x,1,2,0,4,0,3,0 (x12.4.3.)
x,1,0,3,0,4,2,0 (x1.3.42.)
x,1,3,0,0,4,2,0 (x13..42.)
x,1,0,3,4,0,2,0 (x1.34.2.)
x,1,3,0,0,4,0,2 (x13..4.2)
x,1,2,0,4,0,0,3 (x12.4..3)
x,1,0,2,0,4,0,3 (x1.2.4.3)
x,1,0,0,0,4,2,3 (x1...423)
x,1,3,0,4,0,0,2 (x13.4..2)
x,1,2,0,0,4,0,3 (x12..4.3)
x,1,0,3,0,4,0,2 (x1.3.4.2)
x,1,0,0,4,0,3,2 (x1..4.32)
x,1,0,0,0,4,3,2 (x1...432)
x,1,0,2,4,0,0,3 (x1.24..3)
x,1,0,3,4,0,0,2 (x1.34..2)
x,1,0,0,4,0,2,3 (x1..4.23)
4,1,3,2,x,0,0,0 (4132x...)
4,1,3,2,0,0,0,x (4132...x)
4,1,3,2,0,0,x,0 (4132..x.)
4,1,2,3,0,x,0,0 (4123.x..)
4,1,3,2,0,x,0,0 (4132.x..)
4,1,2,3,0,0,0,x (4123...x)
4,1,2,3,0,0,x,0 (4123..x.)
4,1,2,3,x,0,0,0 (4123x...)
0,1,2,3,4,x,0,0 (.1234x..)
0,1,3,2,4,0,x,0 (.1324.x.)
0,1,3,2,4,0,0,x (.1324..x)
0,1,2,3,4,0,0,x (.1234..x)
0,1,3,2,4,x,0,0 (.1324x..)
0,1,2,3,4,0,x,0 (.1234.x.)
0,1,3,2,x,4,0,0 (.132x4..)
0,1,3,2,0,4,0,x (.132.4.x)
0,1,2,3,0,4,x,0 (.123.4x.)
0,1,2,3,x,4,0,0 (.123x4..)
0,1,2,3,0,4,0,x (.123.4.x)
0,1,3,2,0,4,x,0 (.132.4x.)
0,1,3,x,4,0,2,0 (.13x4.2.)
4,1,0,2,0,0,3,x (41.2..3x)
4,1,x,2,0,0,3,0 (41x2..3.)
0,1,x,3,4,0,2,0 (.1x34.2.)
4,1,3,0,0,x,2,0 (413..x2.)
4,1,0,3,0,0,2,x (41.3..2x)
0,1,3,0,x,4,2,0 (.13.x42.)
4,1,0,3,0,x,2,0 (41.3.x2.)
0,1,0,3,x,4,2,0 (.1.3x42.)
0,1,3,0,4,x,2,0 (.13.4x2.)
0,1,3,x,0,4,2,0 (.13x.42.)
0,1,0,3,4,x,2,0 (.1.34x2.)
0,1,0,3,4,0,2,x (.1.34.2x)
0,1,x,3,0,4,2,0 (.1x3.42.)
4,1,3,0,x,0,2,0 (413.x.2.)
4,1,3,0,0,0,2,x (413...2x)
0,1,0,3,0,4,2,x (.1.3.42x)
4,1,2,0,0,x,3,0 (412..x3.)
0,1,2,0,4,0,3,x (.12.4.3x)
4,1,0,2,0,x,3,0 (41.2.x3.)
0,1,2,0,4,x,3,0 (.12.4x3.)
4,1,0,3,x,0,2,0 (41.3x.2.)
0,1,0,2,4,x,3,0 (.1.24x3.)
4,1,2,0,x,0,3,0 (412.x.3.)
4,1,0,2,x,0,3,0 (41.2x.3.)
4,1,2,x,0,0,3,0 (412x..3.)
4,1,3,x,0,0,2,0 (413x..2.)
4,1,2,0,0,0,3,x (412...3x)
0,1,2,x,4,0,3,0 (.12x4.3.)
0,1,3,0,0,4,2,x (.13..42x)
0,1,x,2,4,0,3,0 (.1x24.3.)
0,1,0,2,0,4,3,x (.1.2.43x)
4,1,x,3,0,0,2,0 (41x3..2.)
0,1,2,0,x,4,3,0 (.12.x43.)
0,1,0,2,x,4,3,0 (.1.2x43.)
0,1,x,2,0,4,3,0 (.1x2.43.)
0,1,2,x,0,4,3,0 (.12x.43.)
0,1,2,0,0,4,3,x (.12..43x)
0,1,3,0,4,0,2,x (.13.4.2x)
0,1,0,2,4,0,3,x (.1.24.3x)
x,1,2,3,4,0,0,x (x1234..x)
x,1,3,2,4,0,x,0 (x1324.x.)
x,1,3,2,4,0,0,x (x1324..x)
x,1,2,3,4,0,x,0 (x1234.x.)
0,1,0,0,4,x,3,2 (.1..4x32)
0,1,x,0,0,4,2,3 (.1x..423)
0,1,0,x,4,0,2,3 (.1.x4.23)
0,1,x,0,4,0,2,3 (.1x.4.23)
4,1,2,0,0,0,x,3 (412...x3)
4,1,x,2,0,0,0,3 (41x2...3)
0,1,2,x,0,4,0,3 (.12x.4.3)
4,1,0,0,x,0,2,3 (41..x.23)
0,1,x,0,0,4,3,2 (.1x..432)
0,1,x,2,4,0,0,3 (.1x24..3)
0,1,0,0,x,4,2,3 (.1..x423)
0,1,3,x,0,4,0,2 (.13x.4.2)
0,1,x,0,4,0,3,2 (.1x.4.32)
0,1,0,2,x,4,0,3 (.1.2x4.3)
0,1,0,3,x,4,0,2 (.1.3x4.2)
4,1,0,2,0,0,x,3 (41.2..x3)
4,1,x,0,0,0,3,2 (41x...32)
0,1,2,0,x,4,0,3 (.12.x4.3)
4,1,0,x,0,0,2,3 (41.x..23)
0,1,3,0,x,4,0,2 (.13.x4.2)
4,1,x,0,0,0,2,3 (41x...23)
4,1,2,x,0,0,0,3 (412x...3)
4,1,0,0,0,x,2,3 (41...x23)
0,1,x,3,0,4,0,2 (.1x3.4.2)
4,1,0,0,x,0,3,2 (41..x.32)
4,1,0,x,0,0,3,2 (41.x..32)
0,1,0,x,0,4,3,2 (.1.x.432)
0,1,0,x,4,0,3,2 (.1.x4.32)
0,1,0,0,4,x,2,3 (.1..4x23)
0,1,x,2,0,4,0,3 (.1x2.4.3)
0,1,x,3,4,0,0,2 (.1x34..2)
4,1,0,2,x,0,0,3 (41.2x..3)
4,1,2,0,x,0,0,3 (412.x..3)
0,1,0,2,4,x,0,3 (.1.24x.3)
0,1,2,0,4,x,0,3 (.12.4x.3)
4,1,0,2,0,x,0,3 (41.2.x.3)
4,1,3,0,0,0,x,2 (413...x2)
4,1,0,3,0,0,x,2 (41.3..x2)
4,1,0,0,0,x,3,2 (41...x32)
0,1,3,0,4,0,x,2 (.13.4.x2)
0,1,2,x,4,0,0,3 (.12x4..3)
0,1,0,3,4,0,x,2 (.1.34.x2)
4,1,2,0,0,x,0,3 (412..x.3)
0,1,0,2,0,4,x,3 (.1.2.4x3)
0,1,3,x,4,0,0,2 (.13x4..2)
0,1,3,0,0,4,x,2 (.13..4x2)
4,1,x,3,0,0,0,2 (41x3...2)
0,1,0,3,0,4,x,2 (.1.3.4x2)
0,1,0,x,0,4,2,3 (.1.x.423)
4,1,3,0,0,x,0,2 (413..x.2)
0,1,2,0,0,4,x,3 (.12..4x3)
4,1,0,3,0,x,0,2 (41.3.x.2)
4,1,3,x,0,0,0,2 (413x...2)
0,1,3,0,4,x,0,2 (.13.4x.2)
0,1,0,2,4,0,x,3 (.1.24.x3)
0,1,0,3,4,x,0,2 (.1.34x.2)
4,1,0,3,x,0,0,2 (41.3x..2)
4,1,3,0,x,0,0,2 (413.x..2)
0,1,2,0,4,0,x,3 (.12.4.x3)
0,1,0,0,x,4,3,2 (.1..x432)
x,1,3,2,0,4,x,0 (x132.4x.)
x,1,2,3,0,4,x,0 (x123.4x.)
x,1,3,2,0,4,0,x (x132.4.x)
x,1,2,3,0,4,0,x (x123.4.x)
x,1,0,2,0,4,3,x (x1.2.43x)
x,1,x,3,0,4,2,0 (x1x3.42.)
x,1,2,0,4,0,3,x (x12.4.3x)
x,1,0,3,0,4,2,x (x1.3.42x)
x,1,3,0,0,4,2,x (x13..42x)
x,1,0,2,4,0,3,x (x1.24.3x)
x,1,x,2,0,4,3,0 (x1x2.43.)
x,1,2,x,0,4,3,0 (x12x.43.)
x,1,0,3,4,0,2,x (x1.34.2x)
x,1,2,0,0,4,3,x (x12..43x)
x,1,x,2,4,0,3,0 (x1x24.3.)
x,1,3,x,4,0,2,0 (x13x4.2.)
x,1,3,0,4,0,2,x (x13.4.2x)
x,1,2,x,4,0,3,0 (x12x4.3.)
x,1,x,3,4,0,2,0 (x1x34.2.)
x,1,3,x,0,4,2,0 (x13x.42.)
x,1,3,0,4,0,x,2 (x13.4.x2)
x,1,x,3,0,4,0,2 (x1x3.4.2)
x,1,x,0,4,0,2,3 (x1x.4.23)
x,1,x,2,4,0,0,3 (x1x24..3)
x,1,2,x,4,0,0,3 (x12x4..3)
x,1,3,x,0,4,0,2 (x13x.4.2)
x,1,0,x,0,4,2,3 (x1.x.423)
x,1,2,0,4,0,x,3 (x12.4.x3)
x,1,2,x,0,4,0,3 (x12x.4.3)
x,1,0,x,4,0,2,3 (x1.x4.23)
x,1,x,0,0,4,3,2 (x1x..432)
x,1,x,3,4,0,0,2 (x1x34..2)
x,1,2,0,0,4,x,3 (x12..4x3)
x,1,0,3,4,0,x,2 (x1.34.x2)
x,1,3,0,0,4,x,2 (x13..4x2)
x,1,x,2,0,4,0,3 (x1x2.4.3)
x,1,0,x,4,0,3,2 (x1.x4.32)
x,1,3,x,4,0,0,2 (x13x4..2)
x,1,x,0,4,0,3,2 (x1x.4.32)
x,1,x,0,0,4,2,3 (x1x..423)
x,1,0,3,0,4,x,2 (x1.3.4x2)
x,1,0,2,0,4,x,3 (x1.2.4x3)
x,1,0,x,0,4,3,2 (x1.x.432)
x,1,0,2,4,0,x,3 (x1.24.x3)
4,1,3,2,x,0,x,0 (4132x.x.)
4,1,2,3,x,0,x,0 (4123x.x.)
4,1,2,3,x,0,0,x (4123x..x)
4,1,3,2,0,x,x,0 (4132.xx.)
4,1,2,3,0,x,x,0 (4123.xx.)
4,1,3,2,0,x,0,x (4132.x.x)
4,1,2,3,0,x,0,x (4123.x.x)
4,1,3,2,x,0,0,x (4132x..x)
0,1,3,2,4,x,0,x (.1324x.x)
0,1,2,3,4,x,x,0 (.1234xx.)
0,1,3,2,4,x,x,0 (.1324xx.)
0,1,2,3,4,x,0,x (.1234x.x)
0,1,2,3,x,4,x,0 (.123x4x.)
0,1,3,2,x,4,x,0 (.132x4x.)
0,1,2,3,x,4,0,x (.123x4.x)
0,1,3,2,x,4,0,x (.132x4.x)
0,1,x,3,x,4,2,0 (.1x3x42.)
0,1,3,x,x,4,2,0 (.13xx42.)
4,1,x,3,x,0,2,0 (41x3x.2.)
4,1,3,x,x,0,2,0 (413xx.2.)
0,1,x,3,4,x,2,0 (.1x34x2.)
0,1,3,x,4,x,2,0 (.13x4x2.)
4,1,x,3,0,x,2,0 (41x3.x2.)
4,1,3,x,0,x,2,0 (413x.x2.)
4,1,2,x,0,x,3,0 (412x.x3.)
0,1,2,x,x,4,3,0 (.12xx43.)
4,1,x,2,x,0,3,0 (41x2x.3.)
4,1,2,x,x,0,3,0 (412xx.3.)
0,1,x,2,x,4,3,0 (.1x2x43.)
0,1,2,0,x,4,3,x (.12.x43x)
4,1,0,2,x,0,3,x (41.2x.3x)
4,1,2,0,x,0,3,x (412.x.3x)
0,1,0,2,4,x,3,x (.1.24x3x)
0,1,2,0,4,x,3,x (.12.4x3x)
4,1,0,2,0,x,3,x (41.2.x3x)
4,1,2,0,0,x,3,x (412..x3x)
0,1,0,3,x,4,2,x (.1.3x42x)
0,1,3,0,x,4,2,x (.13.x42x)
4,1,0,3,x,0,2,x (41.3x.2x)
4,1,3,0,x,0,2,x (413.x.2x)
0,1,0,3,4,x,2,x (.1.34x2x)
0,1,3,0,4,x,2,x (.13.4x2x)
4,1,0,3,0,x,2,x (41.3.x2x)
4,1,3,0,0,x,2,x (413..x2x)
0,1,x,2,4,x,3,0 (.1x24x3.)
0,1,2,x,4,x,3,0 (.12x4x3.)
4,1,x,2,0,x,3,0 (41x2.x3.)
0,1,0,2,x,4,3,x (.1.2x43x)
0,1,x,0,4,x,3,2 (.1x.4x32)
0,1,0,x,4,x,3,2 (.1.x4x32)
4,1,x,0,0,x,3,2 (41x..x32)
4,1,2,0,0,x,x,3 (412..xx3)
0,1,0,x,x,4,3,2 (.1.xx432)
4,1,0,2,0,x,x,3 (41.2.xx3)
0,1,2,0,4,x,x,3 (.12.4xx3)
0,1,0,2,4,x,x,3 (.1.24xx3)
4,1,2,0,x,0,x,3 (412.x.x3)
0,1,2,x,x,4,0,3 (.12xx4.3)
4,1,0,2,x,0,x,3 (41.2x.x3)
0,1,x,2,x,4,0,3 (.1x2x4.3)
4,1,0,x,0,x,3,2 (41.x.x32)
0,1,x,3,x,4,0,2 (.1x3x4.2)
0,1,3,x,x,4,0,2 (.13xx4.2)
4,1,x,3,x,0,0,2 (41x3x..2)
4,1,3,x,x,0,0,2 (413xx..2)
0,1,x,3,4,x,0,2 (.1x34x.2)
0,1,2,0,x,4,x,3 (.12.x4x3)
0,1,0,2,x,4,x,3 (.1.2x4x3)
0,1,3,x,4,x,0,2 (.13x4x.2)
4,1,0,x,0,x,2,3 (41.x.x23)
4,1,x,0,0,x,2,3 (41x..x23)
4,1,x,3,0,x,0,2 (41x3.x.2)
0,1,0,x,4,x,2,3 (.1.x4x23)
0,1,x,0,4,x,2,3 (.1x.4x23)
4,1,3,x,0,x,0,2 (413x.x.2)
4,1,0,x,x,0,2,3 (41.xx.23)
4,1,x,0,x,0,2,3 (41x.x.23)
0,1,0,3,x,4,x,2 (.1.3x4x2)
4,1,2,x,0,x,0,3 (412x.x.3)
0,1,3,0,x,4,x,2 (.13.x4x2)
4,1,x,2,0,x,0,3 (41x2.x.3)
4,1,0,3,x,0,x,2 (41.3x.x2)
0,1,2,x,4,x,0,3 (.12x4x.3)
4,1,3,0,x,0,x,2 (413.x.x2)
0,1,x,2,4,x,0,3 (.1x24x.3)
0,1,0,3,4,x,x,2 (.1.34xx2)
4,1,2,x,x,0,0,3 (412xx..3)
0,1,0,x,x,4,2,3 (.1.xx423)
0,1,x,0,x,4,2,3 (.1x.x423)
0,1,3,0,4,x,x,2 (.13.4xx2)
4,1,x,2,x,0,0,3 (41x2x..3)
4,1,0,3,0,x,x,2 (41.3.xx2)
0,1,x,0,x,4,3,2 (.1x.x432)
4,1,x,0,x,0,3,2 (41x.x.32)
4,1,0,x,x,0,3,2 (41.xx.32)
4,1,3,0,0,x,x,2 (413..xx2)

Γρήγορη Περίληψη

  • Η συγχορδία A#7♯9♯11 περιέχει τις νότες: A♯, Cx, E♯, Gx, Bx, Dx
  • Σε κούρδισμα Modal D υπάρχουν 324 θέσεις διαθέσιμες
  • Γράφεται επίσης: A#7+9+11
  • Κάθε διάγραμμα δείχνει τις θέσεις δαχτύλων στο ταστιέρα του Mandolin

Συχνές Ερωτήσεις

Τι είναι η συγχορδία A#7♯9♯11 στο Mandolin;

A#7♯9♯11 είναι μια A# 7♯9♯11 συγχορδία. Περιέχει τις νότες A♯, Cx, E♯, Gx, Bx, Dx. Στο Mandolin σε κούρδισμα Modal D υπάρχουν 324 τρόποι παιξίματος.

Πώς παίζεται η A#7♯9♯11 στο Mandolin;

Για να παίξετε A#7♯9♯11 στο σε κούρδισμα Modal D, χρησιμοποιήστε μία από τις 324 θέσεις που φαίνονται παραπάνω.

Ποιες νότες περιέχει η συγχορδία A#7♯9♯11;

Η συγχορδία A#7♯9♯11 περιέχει τις νότες: A♯, Cx, E♯, Gx, Bx, Dx.

Με πόσους τρόπους μπορείτε να παίξετε A#7♯9♯11 στο Mandolin;

Σε κούρδισμα Modal D υπάρχουν 324 θέσεις για A#7♯9♯11. Κάθε θέση χρησιμοποιεί διαφορετικό σημείο στο ταστιέρα: A♯, Cx, E♯, Gx, Bx, Dx.

Ποια άλλα ονόματα έχει η A#7♯9♯11;

Η A#7♯9♯11 είναι επίσης γνωστή ως A#7+9+11. Αυτές είναι διαφορετικές σημειογραφίες για την ίδια συγχορδία: A♯, Cx, E♯, Gx, Bx, Dx.

Όλες οι συγχορδίες A#

Σχετικά εργαλεία & αναφορές