# 376edo

← 375edo | 376edo | 377edo → |

^{3}× 47**376 equal divisions of the octave** (abbreviated **376edo** or **376ed2**), also called **376-tone equal temperament** (**376tet**) or **376 equal temperament** (**376et**) when viewed under a regular temperament perspective, is the tuning system that divides the octave into 376 equal parts of about 3.19 ¢ each. Each step represents a frequency ratio of 2^{1/376}, or the 376th root of 2.

376edo is consistent up to the 11-odd-limit, but the error of the harmonic 7 is quite large, though it approximates the 5-limit very accurately. In the 5-limit, it supports gammic, kwazy, lafa and vulture temperaments. Using the patent val in the 11-limit, it supports the octoid temperament, and the rank-3 temperaments hades, hanuman, indra and thor.

### Prime harmonics

Harmonic | 2 | 3 | 5 | 7 | 11 | 13 | 17 | 19 | 23 | 29 | 31 | |
---|---|---|---|---|---|---|---|---|---|---|---|---|

Error | Absolute (¢) | +0.00 | +0.17 | -0.14 | +1.39 | +0.81 | -1.17 | +0.36 | -0.70 | +0.45 | +1.27 | +0.71 |

Relative (%) | +0.0 | +5.4 | -4.5 | +43.5 | +25.4 | -36.5 | +11.4 | -22.1 | +14.1 | +39.9 | +22.2 | |

Steps (reduced) |
376 (0) |
596 (220) |
873 (121) |
1056 (304) |
1301 (173) |
1391 (263) |
1537 (33) |
1597 (93) |
1701 (197) |
1827 (323) |
1863 (359) |

### Subsets and supersets

Since 376 factors into 2^{3} × 47, 376edo has subset edos 2, 4, 8, 47, 94, and 188.