EDOs to ETs
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- This revision was by author igliashon and made on 2011-07-21 01:06:53 UTC.
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Original Wikitext content:
==Approaches to Connecting EDOs to Temperaments //(in progress)//== "Equal temperaments" (ETs), also known as "rank-1 temperaments", are temperaments which map JI intervals of a given prime-limit or subgroup to iterations of a single generator. "Equal divisions of the octave" (EDOs) are exactly what they sound like, a division of a Just 2/1 ratio into some number of equal parts. An equal temperament is defined by a single val, whereas an EDO is defined by a list of intervals (usually given in cents values). ===Support for higher-rank temperaments=== The most common approach to connecting EDOs to temperaments is...
Original HTML content:
<html><head><title>EDOs to ETs</title></head><body><!-- ws:start:WikiTextHeadingRule:0:<h2> --><h2 id="toc0"><a name="x-Approaches to Connecting EDOs to Temperaments (in progress)"></a><!-- ws:end:WikiTextHeadingRule:0 -->Approaches to Connecting EDOs to Temperaments <em>(in progress)</em></h2> <br /> "Equal temperaments" (ETs), also known as "rank-1 temperaments", are temperaments which map JI intervals of a given prime-limit or subgroup to iterations of a single generator. "Equal divisions of the octave" (EDOs) are exactly what they sound like, a division of a Just 2/1 ratio into some number of equal parts. An equal temperament is defined by a single val, whereas an EDO is defined by a list of intervals (usually given in cents values).<br /> <br /> <!-- ws:start:WikiTextHeadingRule:2:<h3> --><h3 id="toc1"><a name="x-Approaches to Connecting EDOs to Temperaments (in progress)-Support for higher-rank temperaments"></a><!-- ws:end:WikiTextHeadingRule:2 -->Support for higher-rank temperaments</h3> <br /> The most common approach to connecting EDOs to temperaments is...</body></html>