Eliora: Created page with "{{Infobox ET}} {{ED intro}} 1376edo is consistent in the 15-odd-limit and it is an exceptional 7-limit system. 1376edo supports semidimi. It also supports alphatricot and its 7-limit extension alphatrillium. It suppots 7-limit very high accuracy temperaments {{monzo|0 -11 -7 12}}, {{monzo|1 -15 -18 23}}, {{monzo|-1 4 11 -11}}. It also supports the 32nd-octave temperament germanium, 224 & 1376. In higher limits, a precise extension can be used..."

2025-06-14T15:03:39Z

Created page with "{{Infobox ET}} {{ED intro}} 1376edo is consistent in the 15-odd-limit and it is an exceptional 7-limit system. 1376edo supports semidimi. It also supports alphatricot and its 7-limit extension alphatrillium. It suppots 7-limit very high accuracy temperaments {{monzo|0 -11 -7 12}}, {{monzo|1 -15 -18 23}}, {{monzo|-1 4 11 -11}}. It also supports the 32nd-octave temperament germanium, 224 & 1376. In higher limits, a precise extension can be used..."

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{{Infobox ET}}
{{ED intro}}

1376edo is consistent in the [[15-odd-limit]] and it is an exceptional 7-limit system.

1376edo supports [[semidimi]]. It also supports [[alphatricot]] and its 7-limit extension [[alphatrillium]]. It suppots 7-limit [[very high accuracy temperaments]] {{monzo|0 -11 -7 12}}, {{monzo|1 -15 -18 23}}, {{monzo|-1 4 11 -11}}. It also supports the 32nd-octave temperament [[germanium]], 224 & 1376.

In higher limits, a precise extension can be used for 2.3.5.7.31, or various satisfactory add-19 extensions.
=== Prime harmonics ===
{{harmonics in equal|1376}}

Since 1376 factors as {{Factorization|1376}}, 1376edo has subset edos {{EDOs|1, 2, 4, 8, 16, 32, 43, 86, 172, 344, 688}}.

1376edo - Revision history