Erac: Difference between revisions
From Xenharmonic Reference
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|Flat by a set arbitrary amount. | |Flat by a set arbitrary amount. | ||
|- | |- | ||
|<> | |> | ||
|Sharp by a set arbitrary amount. | |||
|- | |||
|<> or x | |||
|Critically flat/sharp. | |Critically flat/sharp. | ||
|- | |- | ||
| | |{, } | ||
| | |Partial eracs, indicating error that may be ignored. | ||
|} | |} | ||
Revision as of 20:08, 24 December 2025
This page or section is a work in progress. It may lack sufficient justification, content, or organization, and is subject to future overhaul.
Eracs, short for error accidentals, are symbols that denote error cancelation in a subgroup. This is especially important in the context of Straddle primes.
| < | Flat by a set arbitrary amount. |
| > | Sharp by a set arbitrary amount. |
| <> or x | Critically flat/sharp. |
| {, } | Partial eracs, indicating error that may be ignored. |
Eracs can be placed before or after a number, although it is preferred in ratios for the denominator to have the erac adjacent to the slash. Eracs on the denominator have an inverse effect on the size of a tempered ratio.
For example, 37edo could be called 2.<<3.>3.5.7.11.13, such that adding the flat 3 and two sharp 3s results in a good 27.
