Revision as of 02:01, 9 May 2016

Monkton Lasses (The) Click on the tune title to see or modify Monkton Lasses (The)'s annotations. If the link is red you can create them using the form provided.Browse Properties <br/>Special:Browse/:Monkton Lasses (The) Query the Archive
Theme code Index	1524 12H3H2H
Also known as
Composer/Core Source	John French
Region	Scotland
Genre/Style	Scottish
Meter/Rhythm	Reel (single/double), Strathspey
Key/Tonic of	D
Accidental	2 sharps
Mode	Ionian (Major)
Time signature	4/4
History
Structure	AAB
Editor/Compiler	John French
Book/Manuscript title	Book:A Collection of New Strathspeys Reels etc.
Tune and/or Page number	No. 4, p. 14
Year of publication/Date of MS	1801
Artist
Title of recording
Record label/Catalogue nr.
Year recorded
Media
Score ()

Tune annotations

X:1
T:Monkton Lasses 
M:C
L:1/8
R:Strathspey
B:John French – Collection of New Strathspeys, Reels, etc. (1801)
N:Dedicated to Mrs. Boswell of Auchinleck
N:Published by Gow & Shepherd, “for behoof of Mr. French’s widow and children.” 
K:Dmix
F|D/D/D (AF) EFGE|D/D/D (eg) fde^c|dAc=F ECGE|=FdE^c dDD:|
(g|f)dge ^cde(g|f)dge afbg|fdge ^cdeg|fde^c dDD(g|
f)dge ^cdeg|fdge afbg|fdAF EFGB|A^ceg fdd||

Tune annotations

@@ Line 20: / Line 20: @@
 ----
 <pre>
-X: 1
+X:1
-T: The Monkton Lasses, a Strathspey
+T:Monkton Lasses
-C: attr. John French (1753-1803)
+M:C
-R: strathspey
+L:1/8
-B: "John French Collection", John French ed. p.14 #4
+R:Strathspey
-S: http://www.heallan.com/french.asp
+B:John French – Collection of New Strathspeys, Reels, etc. (1801)
-Z: 2012 John Chambers <jc:trillian.mit.edu>
+N:Dedicated to Mrs. Boswell of Auchinleck
-N: The key signature is odd, since all the c's are sharp.
+N:Published by Gow & Shepherd, “for behoof of Mr. French’s widow and children.”
-M: C
+K:Dmix
-L: 1/8
+F|D/D/D (AF) EFGE|D/D/D (eg) fde^c|dAc=F ECGE|=FdE^c dDD:|
-F:http://jc.tzo.net/~jc/music/book/JohnFrench/JohnFrench.abc
+(g|f)dge ^cde(g|f)dge afbg|fdge ^cdeg|fde^c dDD(g|
-K: Dmix
+f)dge ^cdeg|fdge afbg|fdAF EFGB|A^ceg fdd||
-F |\
-D/D/D (AF) EFGE | D/D/D (eg) fde^c | dAc=F ECGE | =FdE^c dDD :|
-(g |\
-f)dge ^cde(g | f)dge afbg | fdge ^cdeg | fde^c dDD(g |
-f)dge ^cde(g | f)dge afbg | fdAF EFGB | A^ceg fdd |]
 </pre>
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