Viennese trichord: Difference between revisions
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__NOTOC__ {{Infobox Chord| chord_name=Viennese trichord| first_interval=root| second_interval=minor second| third_interval=tritone| }} [[Image:Viennese trichord.svg|250px|thu |
m Forte #3-5 |
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[[Image:Viennese trichord.svg|250px|thumb|The Viennese trichord.]] |
[[Image:Viennese trichord.svg|250px|thumb|The Viennese trichord.]] |
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In [[music theory]], a '''Viennese trichord''' ({{audio|Viennese trichord.mid|Play}}) is [[prime form]] <0,1,6>; the [[pitch class]] set 0, 1, and 6, including 11 (since 12=0,6=6, and -11=1). Named for the [[Second Viennese School]]. |
In [[music theory]], a '''Viennese trichord''' ({{audio|Viennese trichord.mid|Play}}) is [[prime form]] <0,1,6>; the [[pitch class]] set 0, 1, and 6, including 11 (since 12=0,6=6, and -11=1). Named for the [[Second Viennese School]] it has Forte #3-5. |
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==External links== |
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*[http://www.jaytomlin.com/music/settheory/help.html "All About Set Theory"], Jay Tomlin |
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{{Chords}} |
{{Chords}} |
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Revision as of 08:33, 28 January 2010
Component intervals from root | |
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tritone | |
minor second | |
root |
In music theory, a Viennese trichord (ⓘ) is prime form <0,1,6>; the pitch class set 0, 1, and 6, including 11 (since 12=0,6=6, and -11=1). Named for the Second Viennese School it has Forte #3-5.
External links
- "All About Set Theory", Jay Tomlin