Round on a well-known text (David Ellyard): Difference between revisions

From ChoralWiki
Jump to navigation Jump to search
m (Text replace - ''''CPDL #10755:'''' to '{{CPDLno|10755}}')
m (Text replace - "Sibelius 3" to "[{{filepath:TUMS Busking Book 1 0.sib}} Sibelius 3]")
Line 2: Line 2:
{{Legend}}
{{Legend}}


*{{CPDLno|10755}} [{{filepath:TUMS Greensleeves 1 0.pdf}} {{pdf}}] [[Media:TUMS Busking Book 1 0.sib|Sibelius 3]].
*{{CPDLno|10755}} [{{filepath:TUMS Greensleeves 1 0.pdf}} {{pdf}}] [{{filepath:TUMS Busking Book 1 0.sib}} Sibelius 3].
{{Editor|Philip Legge|2006-01-15}}{{ScoreInfo|A4|2|98}}'''Copyright:''' [[ChoralWiki:Personal|© David Ellyard]]
{{Editor|Philip Legge|2006-01-15}}{{ScoreInfo|A4|2|98}}'''Copyright:''' [[ChoralWiki:Personal|© David Ellyard]]
:'''Edition notes:''' Included in the [[TUMS Busking Book]]. Personal copyright by the composer. The round follows after a setting of ''Greensleeves'', attributed to Henry VIII, on the second page of the PDF. Revised 28 May 2006 to reduce file size.
:'''Edition notes:''' Included in the [[TUMS Busking Book]]. Personal copyright by the composer. The round follows after a setting of ''Greensleeves'', attributed to Henry VIII, on the second page of the PDF. Revised 28 May 2006 to reduce file size.

Revision as of 10:04, 8 June 2012

Music files

L E G E N D Disclaimer How to download
ICON SOURCE
File details.gif File details
Question.gif Help


Editor: Philip Legge (submitted 2006-01-15).   Score information: A4, 2 pages, 98 kB   Copyright: © David Ellyard
Edition notes: Included in the TUMS Busking Book. Personal copyright by the composer. The round follows after a setting of Greensleeves, attributed to Henry VIII, on the second page of the PDF. Revised 28 May 2006 to reduce file size.

General Information

Title: Round on a well-known text
Composer: David Ellyard

Number of voices: 3vv   Voicing: 3 equal voices

Genre: SecularCanon

Language: English

Instruments: a cappella

Description: Three part round on Pythagoras’ Theorem.

External websites: David Ellyard’s personal website

Texts and translations

English.png English text The square on the hypotenuse of a right-angled triangle is equal to the sum of the squares on the two adjacent sides, fa la la, and hey! nonny no!