Duncan Davidson: Difference between revisions
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{{Abctune | {{Abctune | ||
|f_tune_title=Duncan Davidson | |f_tune_title=Duncan Davidson | ||
|f_aka=Duncan Davie, Duncan Davison, Duncan Davieson, 1812, 1812 Quickstep, Eighteen-Twelve March (The), 1812 March (The), Gentle Ann, Handy Andy's Highland Fling, Maggy's Weame Is Fu I Trow, Shakkin Trews, Tibbie Inglis' Fancy, Welcome Here Again, Wind that Shakes the Barley (1) (The), Wind that Shook the Barley (1) (The), Ye'll Aye Be Welcome Back Again | |f_aka=Duncan Davie, Duncan Davison, Duncan Davieson, Four Provinces Flings (2), 1812, 1812 Quickstep, Eighteen-Twelve March (The), 1812 March (The), Gentle Ann, Handy Andy's Highland Fling, Maggy's Weame Is Fu I Trow, Shakkin Trews, Tibbie Inglis' Fancy, Welcome Here Again, Wind that Shakes the Barley (1) (The), Wind that Shook the Barley (1) (The), Ye'll Aye Be Welcome Back Again | ||
|f_country=Scotland | |f_country=Scotland | ||
|f_genre=Scottish | |f_genre=Scottish | ||
Revision as of 12:56, 7 June 2011
X:1 T:Duncan Davidson M:C L:1/8 R:Strathspey S:Honeyman - Strathspey, Reel and Hornpipe Tutor (1898) Z:AK/Fiddler's Companion K:D D>FA>B A<F A2|D>Fd>B A<F E2|D>FA>B A<FA<g|f>de>f d<d d2| D>FA>B A<F A2|D>Fd>B A<F E2|D>FA>B A<F A>g|f>de>f d<d dg|| f>e d/ef/ g>fe>d|c>Ae>A f>Ae>g|f>e de/f/ g>fe>d|c>de>f d<d dg| f>e de/f/ g>fe>d|c<A e>A f>Ae>g|(3fga (3def (3gfg (3Bcd|(3efe (3dcB (3ABA (3GFE||
X:2 T:Duncan Davidson 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 % Gore's Index gives earliest publication as Alexander MacGlashan's % "A Coll. Of Str. R. ..." 1778 L:1/8 M:C R:Strathspey K:D D>FA>B A<FA>B|D2 d>B A<FE>F|D>FA>B A<FA>f|e>de<f d<d d2:| f>ed>f g>fe>d|c<Ae<A f<Ae<A|f>ed<f g>fe>d|c>de>f d<dd>g | f>ed<f g>fe>d|c<Ae<A f<Ae<A|f<dg<e a<fb<g|f<de<f d<d d2|]
X:3 T:Duncan Davidson. M:C L:1/8 B:Complete Tutor Violin (c. 1815) Z:Dr. Evan Jones, 2005 K:D U:w=!wedge! D>EDd AFAd | D>E D/A/d/c/ B/A/G/F/ E2 | D>EDd AFAg | fdef ddd || (d/e/) |fdd(e/f/) (a/g/)wf/we/ (g/f/)we/wd/ | cA/A/ eA/A/ c>deg | fdd(e/f/) gfed |c>de>g (f/e/).d/.c/ d2 |]