Round on a well-known text (David Ellyard): Difference between revisions
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==Music files== | ==Music files== | ||
{{#Legend:}} | {{#Legend:}} | ||
*{{CPDLno|10755}} [[Media:TUMS Greensleeves 1 0.pdf|{{pdf}}]] [[Media:TUMS Busking Book 1 0.sib|{{sib}}]] (Sibelius 3). | *{{CPDLno|10755}} [[Media:TUMS Greensleeves 1 0.pdf|{{pdf}}]] [[Media:TUMS Busking Book 1 0.mxl|{{XML}}]] [[Media:TUMS Busking Book 1 0.sib|{{sib}}]] (Sibelius 3). | ||
{{Editor|Philip Legge|2006-01-15}}{{ScoreInfo|A4|2|98}}{{Copy|Personal}} | {{Editor|Philip Legge|2006-01-15}}{{ScoreInfo|A4|2|98}}{{Copy|Personal}} | ||
:'''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. {{MXL}} | ||
==General Information== | ==General Information== | ||
Revision as of 14:37, 4 May 2017
Music files
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- CPDL #10755: (Sibelius 3).
- Editor: Philip Legge (submitted 2006-01-15). Score information: A4, 2 pages, 98 kB Copyright: Personal
- 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. MusicXML source file(s) in compressed .mxl format.
General Information
Title: Round on a well-known text
Composer: David Ellyard
Number of voices: 3vv Voicing: 3 equal voices
Genre: Secular, Canon
Language: English
Instruments: A cappella
{{Published}} is obsolete (code commented out), replaced with {{Pub}} for works and {{PubDatePlace}} for publications.
Description: Three part round on Pythagoras’ Theorem.
External websites: David Ellyard’s personal website
Text and translations
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!