Black Jack Grove (1): Difference between revisions
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|f_accidental=2 sharps | |f_accidental=2 sharps | ||
|f_mode=Mixolydian | |f_mode=Mixolydian | ||
|f_history=USA(Upland South) | |||
|f_structure=AABB | |f_structure=AABB | ||
|f_book_title=Traditional American Fiddle Tunes vol. 2 | |f_book_title=Traditional American Fiddle Tunes vol. 2 | ||
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<section begin=abc /> | <section begin=abc /> | ||
X: | X:1 | ||
T: | T:Black Jack Grove [1] | ||
C: The | S:Walter McNew (Rockcastle County, Ky.) | ||
M:C| | |||
K: | L:1/8 | ||
R:Reel | |||
Q:"Quick" | |||
N:From a 1990 field recording by Jeff Titon | |||
N:The accidentals are not random, and were repeated by the McNew | |||
N:exactly as written, each time through. The 'c#' notes in the beginning | |||
N:of measures one and five of the second strain should be played by | |||
N:'drawn out' slides. | |||
F:https://www.slippery-hill.com/recording/black-jack-grove-1 | |||
Z:Transcribed by Andrew Kuntz | |||
K:Amix | |||
+slide+[e2e2]-|[e2e2]gg e2d2|=cdde g2ef|g2ag e2d2|^cde^g- a2g2| | |||
aba=g e2d2|=cdde gfef|g^ga=g e2d2|edBA A2e2-| | |||
e(fga) e2d2|=cdde g2ef|g2ag e2d2|^cde^g- a2g2| | |||
aba=g e2d2|=cdde gfef|g^ga=g e2d2|edBA A2|| | |||
|:AB|+slide+c2Ac B2 A2|GGBG E2A(B|c2)Ac B2A2|GGBA A2A(B| | |||
+slide+c2)Ac B2A2|GGBG E2(ef)|(g^ga)=g e2d2|edBA A2:| | |||
<section end=abc /> | <section end=abc /> | ||
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Revision as of 01:37, 23 April 2019
X:1 T:Black Jack Grove [1] S:Walter McNew (Rockcastle County, Ky.) M:C| L:1/8 R:Reel Q:"Quick" N:From a 1990 field recording by Jeff Titon N:The accidentals are not random, and were repeated by the McNew N:exactly as written, each time through. The 'c#' notes in the beginning N:of measures one and five of the second strain should be played by N:'drawn out' slides. F:https://www.slippery-hill.com/recording/black-jack-grove-1 Z:Transcribed by Andrew Kuntz K:Amix +slide+[e2e2]-|[e2e2]gg e2d2|=cdde g2ef|g2ag e2d2|^cde^g- a2g2| aba=g e2d2|=cdde gfef|g^ga=g e2d2|edBA A2e2-| e(fga) e2d2|=cdde g2ef|g2ag e2d2|^cde^g- a2g2| aba=g e2d2|=cdde gfef|g^ga=g e2d2|edBA A2|| |:AB|+slide+c2Ac B2 A2|GGBG E2A(B|c2)Ac B2A2|GGBA A2A(B| +slide+c2)Ac B2A2|GGBG E2(ef)|(g^ga)=g e2d2|edBA A2:|