Comely Garden

Find traditional instrumental music
Revision as of 15:44, 3 October 2010 by Andrew (talk | contribs) (Created page with '{{Abctune |f_tune_title=Comely Garden |f_composer=Donald Dow |f_rhythm=Reel (single/double) |f_time_signature=4/4 |f_key=A |f_accidental=2 sharps |f_mode=Mixolydian |f_structure=…')
(diff) ← Older revision | Latest revision (diff) | Newer revision → (diff)


Comely Garden  Click on the tune title to see or modify Comely Garden's annotations. If the link is red you can create them using the form provided.Browse Properties <br/>Special:Browse/:Comely Garden
Query the Archive
Query the Archive
 Theme code Index    331H5 67b27bL
 Also known as    
 Composer/Core Source    Biography:Donald Dow
 Region    
 Genre/Style    
 Meter/Rhythm    Reel (single/double)
 Key/Tonic of    A
 Accidental    2 sharps
 Mode    Mixolydian
 Time signature    4/4
 History    
 Structure    AAB
 Editor/Compiler    Nathaniel Gow
 Book/Manuscript title    Book:Complete Repository Part 3
 Tune and/or Page number    p. 24
 Year of publication/Date of MS    1806
 Artist    
 Title of recording    
 Record label/Catalogue nr.    
 Year recorded    
 Media    
 Score   ()   


COMELY GARDEN. Scottish, Reel. A Mixolydian. Standard tuning (fiddle). AAB. One of the most celebrated compositions by Donald (sometimes Daniel) Dow (1732-83) originally of Kirkmichael, Perthshire. John Glen (1891) believes the earliest printing of the tune in Daniel Dow's c. 1775 collection (p. 10), though it had appeared earlier in the Gillespie Manuscript of Perth (1768). It is one of the "missing tunes" from William Vickers' 1770 Northumbrian dance tune manuscript and was also later published by the Gows.

Printed sources: Carlin (The Gow Collection), 1986; No. 410. Gow (Complete Repository), Part 3, 1806; p. 24. Stewart-Robertson (The Athole Collection), 1884; p. 13.


X:1
T:Comely Garden
M:C|
L:1/8
S:Reel
B:Stewart-Robertson - The Athole Collection  (1884)
Z:AK/Fiddler's Companion
K:A
e|cA c/d/e a2 (e=g|(fd =g2 B=GGB|cA c/d/e a2 (e=g|d=gBd eA A:|
e|c/B/A eA dee>a|=gdB=G Bdd>e|c/B/A e>A cee=g|d=gBd eAAe|
(c/B/A e>A cee>a|=gdB=G Bdd>e|(c/B/A ae fd=gd|B=GBd eAA||