Miss Russell of Blackhall (2)

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Miss Russell of Blackhall (2)  Click on the tune title to see or modify Miss Russell of Blackhall (2)'s annotations. If the link is red you can create them using the form provided.Browse Properties <br/>Browse/:Miss Russell of Blackhall (2)
 Theme code Index    13b15L 7bL747bL
 Also known as    Miss Russell of Blackhall's Reel
 Composer/Core Source    Robert Mackintosh
 Region    Scotland
 Genre/Style    Scottish
 Meter/Rhythm    Jig/Quadrille
 Key/Tonic of    G
 Accidental    2 flats
 Mode    Aeolian (minor)
 Time signature    6/8
 History    
 Structure    AAB
 Editor/Compiler    Robert Petrie
 Book/Manuscript title    Petrie: Second Collection of Strathspey Reels &c.
 Tune and/or Page number    p. 16
 Year of publication/Date of MS    1796
 Artist    
 Title of recording    
 Record label/Catalogue nr.    
 Year recorded    
 Media    
 Score   (1)   





X:1 T:Miss Russell (of Blackhall's) Reel [2] C:"By R. Mackintosh" S:Petrie's Second Collection of Strathspey Reels and Country Dances &c. Z:Steve Wyrick <sjwyrick'at'astound'dot'net>, 6/11/04 N:Petrie's Second Collection, page 16 L:1/8 M:6/8 R:Jig K:Gmin D|(TG^FG) (TBAB)|(TG^FG) (D2=E) |(TF=EF) fcA|cAF FGA| (TG^FG) (TBAB)|(Td^cd) (Tg^fg)|dcB cBA|G3 G2:| d|gdb ag^f |g3 (d2=e) |fca gf=e|fAB (cBA)| gdb ag^f |g3 gfe|dcB cBA |BGG G2d| gdb ag^f |gdb ag^f |fca gf=e|fAB cBA| BAG cBA|dcB edc|dba ga^f|g3 G2|]

X:1 T:Miss Russell of Blackhall C:Robert Mackintosh M:6/8 L:1/8 R:Jig B:Robert Mackintosh – “A Fourth Collection of New Strathspey Reels, also some Famous old Reels” (1804, p. 29) N:Dedicated to the Dutchess [sic] of Manchester N:Robert “Red Rob” Mackintosh (c. 1745-1808) was a Scottish violinist and N:composer active in Edinburgh at the end of the 18th century. Originally from N:Tullymet, near Pitlochry, Perthshire. He moved to London in the last decade N:of his life. Z:AK/Fiddler’s Companion K:Gmin D|T(G^FG) T(BAB)|T(G^FG) D2=E|T(F=EF) fcA|cAF FGA| T(G^FG) T(BAB)|T(d^cd) T(g^fg)|dcB cBA|[B,3D3G3][B,2D2G2]:| d|gdb ag^f|g3 (d2=e)|fca gf=e|fAB cBA| gdb ag^f|g3 g=fe|dcB cBA|[B,3D3G3][B,2D2G2]d| gdb ag^f|gdb ag=e|fca gf=e|fAB cBA| BAG cBA|dcB edc|dba ga^f|[B3d3g3] [B,2D2G2]||