Sandy Duff

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Sandy Duff  Click on the tune title to see or modify Sandy Duff's annotations. If the link is red you can create them using the form provided.Browse Properties <br/>Browse/:Sandy Duff
 Theme code Index    1H651 3531
 Also known as    Duffy the Dancer, High Reel (1) (The), Sandy MacDuff, Alexander Duff
 Composer/Core Source    D. Campbell
 Region    Scotland
 Genre/Style    Pipe, Scottish
 Meter/Rhythm    Reel (single/double)
 Key/Tonic of    A
 Accidental    2 sharps
 Mode    Mixolydian
 Time signature    4/4
 History    
 Structure    AB
 Editor/Compiler    David Glen
 Book/Manuscript title    David Glen's Collection of Highland Bagpipe Music Book 2
 Tune and/or Page number    No. 26, p. 17
 Year of publication/Date of MS    c. 1880
 Artist    
 Title of recording    
 Record label/Catalogue nr.    
 Year recorded    
 Media    
 Score   ()   



X:1 T:Alexander Duff M:C| L:1/8 C:D. Campbell R:Reel B:David Glen - David Glen's Collection of Highland Bagpipe Music, B:Book 2 (c. 1880, No. 26, p. 17) Z:AK/Fiddler's Companion K:Amix e|a2 ea cAAa|cAeA cAAe|a2 ea cAAg|BGdG BGGe| a2 ea cAAa|cAeA cAAe|g2 fg aefd|BGdG BGG:| |:a|cAeA fAed|cAeA cAAa|cAeA fAed|BGdG BGGa| cAeA fAed|cAeA cAAe|g2 fg aefd|BGdG BGG||

X:1 T:Sandy MacDuff M:C L:1/8 R:Reel B:Betts - A Collection of Pipe Music (1899, No. 15) Z:AK/Fiddler's Companion K:A a2 ea cAAa|cAeA cAAe|a2 ea cAAg|BGdG BGGe| a2 ea cAAa|cAeA cAAg|afge fdec|BGdG BGG|| a|cAeA fAed|cAeA cAAa|cAeA fAed|BGdG BGGa| cAeA fAed|cAeA cAAg|afge fdec|BGdG BGGe||

X: 1 T:Sandy Duff T:Duffy the Dancer R:reel H: Scottish reel Z:id:hn-reel-121 M:C| F:http://trillian.mit.edu/~jc/music/abc/Scotland/reel/Sandy_Duff_1.abc K:Amix a2fa eA~A2|cAeA fAeA|a2fa eA~A2|Bcdc BG~G2| a2fa eA~A2|(3Bcd ef g2fg|afge fdec|Bcdc BG~G2:| |:(3cBA eA fAed|(3cBA af eA~A2|(3cBA eA fAec|Bcdc BG~G2| (3cBA eA fAeA|(3Bcd ef g2fg|afge fdec|Bcdc BG~G2:|

X:1 T:Sandy Duff B:Scots Guards, Standard Settings Z:Nigel Gatherer M:4/4 L:1/8 K:A e | a2 fa eAA>a | c<Ae>A c>AA>e |\ a2 fa eAA>a | B<=Gd>G B>GG>e | a2 fa eAA>a | c<Ae>A c>AA>c |\ =g2 f<g a>ef>d | B<=Gd>G B>GG || a | c<Ae>A f>Ae>d | c<Ae>A c>AA>a |\ c<Ae>A f>Ae>d | B<=Gd>G B>GG>a | c<Ae>A f>Ae>d | c<Ae>A c>AA>c |\ =g2 f<g a>ef>d | B<=Gd>G B>GG |]