Minor third: Difference between revisions
CompactStar (talk | contribs) The pythagorean augmented second is considered theoretically important, it appears in Pythagorean[12] and is the schismic tepresentation for 6/5, this is presumably why it is mentioned. |
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* The 5-limit '''classical minor third''' is a ratio of [[6/5]], and is about 316{{c}}. | * The 5-limit '''classical minor third''' is a ratio of [[6/5]], and is about 316{{c}}. | ||
* The 7-limit '''(septimal) subminor third''' is a ratio of [[7/6]], and is about 267{{c}}. | * The 7-limit '''(septimal) subminor third''' is a ratio of [[7/6]], and is about 267{{c}}. | ||
* The | * The 13-limit '''neogothic minor third''' is a ratio of [[13/11]], and is about 290{{c}}. | ||
** Note that this is '''not''' the fifth complement to the neogothic [[major third]], which is actually a ratio of 33/28, and is about 284{{c}}. | ** Note that this is '''not''' the fifth complement to the neogothic [[major third]], which is actually a ratio of 33/28, and is about 284{{c}}. | ||
* The 13-limit '''(tridecimal) inframinor third''' is a ratio of [[15/13]], and is about 248{{c}}. | * The 13-limit '''(tridecimal) inframinor third''' is a ratio of [[15/13]], and is about 248{{c}}. | ||