Helmholtz–Ellis notation
Helmholtz-Ellis glyphs
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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 quartertone
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Raise by one tridecimal quartertone
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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 comma
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Combining raise by one 31-limit comma
Harmonic primes
| Prime | Just (ratio) | Helmholtz-Ellis notation
assuming 1/1 is C |
Comments |
|---|---|---|---|
| 1 | 1/1 | ||
| 3 | 3/2 | Notes belonging to the pythagorian series are natural | |
| 5 | 5/4 | ||
| 7 | 7/4 | ||
| 11 | 11/8 | ||
| 13 | 13/8 | ||
| 17 | 17/16 | ||
| 19 | 19/16 | ||
| 23 | 23/16 | ||
| 29 | 29/16 | ||
| 31 | 31/16 |
External links
HEWM Notation (Helmholtz-Ellis-Wolf-Monzo) - Tonalsoft enyclopedia of microtonal music theory
von Schweinitz - Extended Helmholtz-Ellis JI Pitch Notation
Plainsound Harmonic Space Calculat
See also
Other notation systems: http://lumma.org/music/theory/notation/