Campbell's Farewell to Redcastle: Difference between revisions
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{{Abctune | {{Abctune | ||
|f_tune_title=Campbell's Farewell to Redcastle | |f_tune_title=Campbell's Farewell to Redcastle | ||
|f_aka=Campbell's Farewell to Red Gap, Steph's Reel | |f_aka=Campbell's Farewell to Red Castle, Campbell's Farewell to Red Gap, Steph's Reel | ||
|f_country=Scotland | |f_country=Scotland | ||
|f_genre=Scottish | |f_genre=Pipe, Scottish | ||
|f_rhythm=March/Marche | |f_rhythm=March/Marche | ||
|f_time_signature=2/4 | |f_time_signature=2/4 | ||
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|f_mode=Mixolydian | |f_mode=Mixolydian | ||
|f_structure=AABB' | |f_structure=AABB' | ||
|f_book_title= | |f_book_title=Ross's Collection of Pipe Music Book 10 | ||
|f_collector= | |f_collector=William Ross | ||
|f_year= | |f_year=1885 | ||
|f_page=p. | |f_page=No. 380, p. 16 | ||
|f_theme_code_index=1355 3147bL | |f_theme_code_index=1355 3147bL | ||
|f_score=1 | |||
}} | }} | ||
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<font face="sans-serif" size="4"> | |||
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< | <section begin=abc /> | ||
X:1 | |||
T:Campbell’s Farewell to Red Castle | |||
M:2/4 | |||
L:1/8 | |||
R:March | |||
B:William Ross – Ross’s Collection of Pipe Music Book 10 (1885, No. 380, p. 16) | |||
B: https://www.ceolsean.net/content/WRoss/Book10/Book10%2015.pdf | |||
Z:AK/Fiddler’s Companion | |||
K:Amix | |||
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T:Campbell's Farewell to Redcastle | T:Campbell's Farewell to Redcastle | ||
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__NOTITLE__ |
Latest revision as of 15:23, 11 April 2023
X:1 T:Campbell’s Farewell to Red Castle M:2/4 L:1/8 R:March B:William Ross – Ross’s Collection of Pipe Music Book 10 (1885, No. 380, p. 16) B: https://www.ceolsean.net/content/WRoss/Book10/Book10%2015.pdf Z:AK/Fiddler’s Companion K:Amix e|A>B c>d|ea e>d|c>A AB/c/|d>B G>B|A>B c>d|ea e>d|cB/A/ G>B|A2a:| g/f/|ea ag/f/|ea e>d|cA AB/c/|d>B Gg/f/|ea ag/f/|ea ed|cB/A/ G>B|A2Ag/f/| ea ag/f/|ea e>d|cA AB/c/|d>B GB|A/B/c/d/ c/d/e/f/|e/f/g/a/ e>d|cB/A/ G>B|A2A||
X:1
T:Campbell's Farewell to Redcastle
T:Campbell's Farewell to Red Gap
S:Various books & records
Z:Nigel Gatherer
M:2/4
L:1/8
K:A
E|AA/B/ cc/d/|ea e>d|cA AB/c/|dd/B/ =GE|
AA/B/ cc/d/|ea e>d|cB/A/ =G/A/B/G/|A2 A:|]
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ea a=g/f/|ea e>d|cB/A/ =G/A/B/G/|A2 A:|2
dd/B/ =GE|A/B/c/d/ c/d/e/f/|e/f/g/a/ e>d|cB/A/ =G/A/B/G/|A2 A|]