Manchester Hornpipe (1): Difference between revisions
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{{Abctune | {{Abctune | ||
|f_tune_title=Manchester Hornpipe (1) | |f_tune_title=Manchester Hornpipe (1) | ||
|f_aka=Hastton's Hornpipe, Lawson's Hornpipe (1), Lincoln Hornpipe, Morning Fair, One Eyed Fiddler, Quadrille de Berthier 3ème partie, Rickett's Hornpipe, Sailor's Hornpipe (2), New College Hornpipe (1) (The), Yarmouth Hornpipe (1) | |f_aka=Ashley's Hornpipe (2), Hastton's Hornpipe, Lawson's Hornpipe (1), Lincoln Hornpipe, Morning Fair, One Eyed Fiddler, Quadrille de Berthier 3ème partie, Rickett's Hornpipe, Sailor's Hornpipe (2), New College Hornpipe (1) (The), Yarmouth Hornpipe (1) | ||
|f_country=England, Scotland, Ireland | |f_country=England, Scotland, Ireland | ||
|f_genre=English, Irish, Scottish | |f_genre=English, Irish, Scottish |
Revision as of 16:43, 14 December 2022
X:1 T:Manchester Hornpipe [1] T:Ricketts Hornpipe A:N. Shropshire L:1/8 M:4/4 N:aka The Manchester, Yarmouth, etc. written 'dotted'. NeilB. S:J. Jones MS, 1801, N. Shrops., no. JJo. 027 Z:Neil Brookes 2006 %%TBL:{"version":"beta","type":"tune","id":"9628"} F:http://jc.tzo.net/~jc/music/abc/mirror/tunebook.org.uk/tunebook.abc K:C GA/B/|c>Bc>G E>Gc>e|d>cB>A G>Bd>f|f>ed>c B>Af>d|B>cd>B G>fe>d|! {d}c>Bc>G E>Gc>e|d>cB>A G>Bd>f|e>ge>c d>fd>B|c2c2c2:|! |:e>f|g>ee>c c>ee>g|a>ff>d B>dd>f|g>ee>c a>fd>c|B>cA>B G>fe>d|! c>Bc>G E>Gc>e|f>ed>c B>AG>F|E>ge>c D>fd>B|[c2E2][c2E2][c2E2]:|
X:2
T:Manchester Hornpipe [1]
T:Untitled in MS.
O:Tealby, Lincolnshire
M:C|
L:1/8
S:Joshua Gibbons MS, 1823, Tealby, Lincs., no. JGi.106
R:hornpipe
Z:VMP/R.Greig, 2009
K:F
"qu in MS"c2|fefc Acfa|gfed cega|bagf edbg|efde cbag|
fefc Acfa|gfed cegb|ac'af gbge|f2f2f2:|
|:ab|c'afff2bc'|d'bggg2bc'|d'afa bagf|efde cbag|
fefc Acfa|gfed cegb|ac'af gbge|[fd]2 [fd]2[fd]2:|
X:3
T:Manchester Hornpipe [1]
M:C
L:1/8
R:Hornpipe
S:Honeyman - Strathspey, Reel and Hornpipe Tutor (1898)
Z:AK/Fiddler's Companion
N:"Newcastle Style"
K:D
(3ABc|d>cd>A F>A d>f | e>dc>B A>ce>g | f>ga>f b>g e>d|c>dB>c A>gf>e|
d>cd>A F>A d>f | e>dc>B A>ce>g | f>ga>f b>ge>c|d2 f2 d2||
f>g|a>^ga>f d>f=g>a| b>^ab>g e>fg>^g | a>^ga>f b>ge>d|c>dB>c A>gf>e|
d>cd>A F>Ad>f | e>dc>B A>ce>g | f>ga>f b>ge>c | d2 (d2 d2) |]