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Lord Lyndoch Click on the tune title to see or modify Lord Lyndoch's annotations. If the link is red you can create them using the form provided. Browse Properties <br/>Special:Browse/:Lord Lyndoch Query the Archive
Theme code Index
1H1H51 2646
Also known as
Cailíní Ard a' Ratha , Lord Lynedoch
Composer/Core Source
Peter Agnew
Region
Scotland
Genre/Style
Scottish
Meter/Rhythm
Fling, Schottische/Schottis/Jennkka/Reinlander, Strathspey
Key/Tonic of
D
Accidental
2 sharps
Mode
Ionian (Major)
Time signature
4/4
History
Structure
AAB
Editor/Compiler
Joseph Lowe
Book/Manuscript title
Book:Lowe's Collection of Reels Strathspeys and Jigs Book 5
Tune and/or Page number
p. 8
Year of publication/Date of MS
1844-45
Artist
Title of recording
Record label/Catalogue nr.
Year recorded
Media
Score (1 )
X:1
T:Lord Lyndoch
C:Peter Agnew
M:C
L:1/16
R:Strathspey
B: Joseph Lowe - Lowe's Collection of Reels, Strathspeys and Jigs,
B:book 5 (1844-45, p. 8)
Z:AK/Fiddler’s Companion
K:D
A2|d3edB3 A3FDF3|FB3B3A FB3B3c|d3edB3 A3FD3F|E3DEF3 DDD2 D2:|
g2|(fed2) (a3d) f3da3d|(cBA2) (e3A) c3de3g|(fed2) a3d f3da3d|gb3a3g f2d2d2g2|
(fed2) (a3d) f3da3d|(cBA2) (e2A2) c3deA3|Bd3ce3 df3eg3|fb3a3g f2d2d2||
X:1
T:Lord Lyndoch
M:C
L:1/8
R:Strathspey
B:Milne – Middleton’s Selection of Strathspeys, Reels &c. for the Violin (1870, p. 17)
Z:AK/Fiddler’s Companion
K:D
A|(d>e)(d>B) A<FD>F|G<BB>A G<BB>c|(d>e)(d>B) A<FD>F|
(E>D)(E>F) D/D/D D:|g|(f/e/d f>)d f<da>d|(c/B/A e>)A c<Ae>g|
(f/e/d a>)d f<daf|g<ba>g f
g|(f/e/d) (a>d) f<da>d|
(c/B/A) (e>A) c<Ae>c|(3def (3efg (3fga (3gab|(a>b)(a>g) f<[Fd][Fd]|]
X:1
T:Lord Lyndoch
M:C
L:1/8
R:Strathspey
C:Peter Agnew
B:Stewart-Robertson - The Athole Collection (1884)
Z:AK/Fiddler's Companion
K:D
A|d>e dF D<F|EA Gc|d>e dFD>F|
E>D E<F D/D/D D:||g|f>da>d f>da>d|c>Ae>A c>de>g|
f>da>d f>da>d|gg f<d d>g|f>da>d f>da>d|
c<Ae<A c>d e<A| B<dc<e d<fe<g|fg f<dd||
X:1
T:Lord Lynedoch
M:C
L:1/8
R:Highland Fling
B:Lees - Balmoral Reel Book (c. 1910, p. 17)
Z:AK/Fiddler's Companion
K:D
|:A|d>ed>B (A<F) D>F|G<AB<A G<AB<c|d>ed>B (A<F) D>F|E>DE>F D2 D:|
a|f>da>d f>da>d|c>Ae>A c>Ae>A|f>da>d f>da>d|g>ba>g (f<d) d>a|
(3fed a>d f>da>d|(3cBA e>A c>Ae>A|B>dc>e d>fe>g|f>ba>g (f<d) d||