Helmholtz–Ellis notation: Difference between revisions
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HEJI is a really great redirect lemma |
Expansion |
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</gallery> | </gallery> | ||
== | == Quick reference == | ||
=== Formal commas === | |||
* [[81/80]] | |||
* [[64/63]] | |||
* [[33/32]] | |||
* [[27/26]] | |||
* [[2187/2176]] | |||
* [[513/512]] | |||
* [[736/729]] | |||
* [[261/256]] | |||
* [[32/31]] | |||
=== Prime harmonics === | |||
{| class="wikitable sortable center-all left-5" | {| class="wikitable sortable center-all left-5" | ||
! rowspan="2" |Prime | ! rowspan="2" |Prime | ||
Revision as of 11:19, 19 October 2020
Introductory materials
- The Helmholtz-Ellis JI Pitch Notation (HEJI) by Marc Sabat and Thomas Nicholson from Plainsound Music Edition – 2020 version with revised symbols for primes up to 47 entirely based on alterations of Pythagorean notes
- Extended Helmholtz-Ellis JI Pitch Notation by Marc Sabat and Wolfgang von Schweinitz from Plainsound Music Edition – deprecated[1] 2004 version
Helmholtz-Ellis glyphs
- Todo: update the 29-limit comma.
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Double flat lowered by three syntonic commas
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Double flat lowered by two syntonic commas
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Double flat lowered by one syntonic comma
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Double flat
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Double flat raised by one syntonic comma
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Double flat raised by two syntonic commas
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Double flat raised by three syntonic commas
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Flat lowered by three syntonic commas
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Flat lowered by two syntonic commas
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Flat lowered by one syntonic comma
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Flat
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Flat raised by one syntonic comma
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Flat raised by two syntonic commas
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Flat raised by three syntonic commas
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Natural lowered by three syntonic commas
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Natural lowered by two syntonic commas
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Natural lowered by one syntonic comma
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Natural
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Natural raised by one syntonic comma
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Natural raised by two syntonic commas
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Natural raised by three syntonic commas
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Sharp lowered by three syntonic commas
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Sharp lowered by two syntonic commas
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Sharp lowered by one syntonic comma
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Sharp
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Sharp raised by one syntonic comma
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Sharp raised by two syntonic commas
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Sharp raised by three syntonic commas
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Double sharp lowered by three syntonic commas
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Double sharp lowered by two syntonic commas
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Double sharp lowered by one syntonic comma
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Double sharp
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Double sharp raised by one syntonic comma
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Double sharp raised by two syntonic commas
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Double sharp raised by three syntonic commas
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Lower by two septimal commas
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Lower by one septimal comma
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Raise by one septimal comma
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Raise by two septimal commas
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Lower by one undecimal quartertone
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Raise by one undecimal quartertone
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Lower by one tridecimal third tone
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Raise by one tridecimal third tone
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Combining lower by one 17-limit schisma
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Combining raise by one 17-limit schisma
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Combining lower by one 19-limit schisma
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Combining raise by one 19-limit schisma
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Combining lower by one 23-limit comma
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Combining raise by one 23-limit comma
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Combining lower by one 29-limit schisma
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Combining raise by one 29-limit schisma
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Combining lower by one 31-limit quartertone
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Combining raise by one 31-limit quartertone
Quick reference
Formal commas
Prime harmonics
External links
- HEWM Notation (Helmholtz-Ellis-Wolf-Monzo) – Tonalsoft enyclopedia of microtonal music theory
- Plainsound Harmonic Space Calculator
See also
- Functional Just System (FJS) – a logical notation system for the entirety of just intonation
- Ben Johnston's notation
- Other notation systems: http://lumma.org/music/theory/notation/