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Revision as of 03:54, 22 March 2023 view source FloraC (talk \| contribs) autopatrolled, Bureaucrats, Interface administrators, Sysops 18,319 edits Revert "chord of nature" (not exactly identical) ← Older edit		Revision as of 03:56, 22 March 2023 view source FloraC (talk \| contribs) autopatrolled, Bureaucrats, Interface administrators, Sysops 18,319 edits m Oops, should've rebolded the term and removed the link Newer edit →
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	An '''ADO''' ('''arithmetic divisions of the octave''') or '''EFDO''' ([[equal frequency division]] of the octave) is a [[period]]ic [[tuning system]] which divides the [[octave]] [[equal frequency division\|arithmetically]] rather than logarithmically.		An '''ADO''' ('''arithmetic divisions of the octave''') or '''EFDO''' ('''equal frequency division of the octave''') is a [[period]]ic [[tuning system]] which divides the [[octave]] [[equal frequency division\|arithmetically]] rather than logarithmically.

	For example, in [[12ado]] the first degree is [[13/12]], the second is 14/12 ([[7/6]]), and so on. For an ADO system, the distance between interval ratios is equal, rather than the distance between their logarithms like in EDO systems. All ADOs are subsets of [[just intonation]]. ADOs with more divisors such as [[Highly_composite_equal_division\|highly composite]] ADOs generally have more useful just intervals.		For example, in [[12ado]] the first degree is [[13/12]], the second is 14/12 ([[7/6]]), and so on. For an ADO system, the distance between interval ratios is equal, rather than the distance between their logarithms like in EDO systems. All ADOs are subsets of [[just intonation]]. ADOs with more divisors such as [[Highly_composite_equal_division\|highly composite]] ADOs generally have more useful just intervals.