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| <h2>IMPORTED REVISION FROM WIKISPACES</h2> | | <span style="display: block; text-align: right;">Other languages: [[:de:mitteltönig Deutsch]]</span> |
| This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
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| : This revision was by author [[User:spt3125|spt3125]] and made on <tt>2017-07-22 22:15:35 UTC</tt>.<br>
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| : The original revision id was <tt>615834047</tt>.<br>
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| : The revision comment was: <tt>added link (deorphaning)</tt><br>
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| The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br>
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| <h4>Original Wikitext content:</h4>
| |
| <div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;white-space: pre-wrap ! important" class="old-revision-html"><span style="display: block; text-align: right;">Other languages: [[xenharmonie/mitteltönig|Deutsch]]
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| </span>
| |
| Meantone is a familar historical [[temperament]] based on a chain of fifths (or fourths), which is discussed [[Meantone family|here]] in the context of the associated family of temperaments, and [[Meantone vs meanpop|here]] in terms of 11-limit extensions.
| |
|
| |
|
| =History=
| | Meantone is a familar historical [[temperament|temperament]] based on a chain of fifths (or fourths), which is discussed [[Meantone_family|here]] in the context of the associated family of temperaments, and [[Meantone_vs_meanpop|here]] in terms of 11-limit extensions. |
| Meantone was the dominant tuning used in Europe from around late 15th century to around early 18th century, after which various [[Well Temperament|Well Temperaments]] and eventually 12-tone [[Equal Temperament]] won in popularity. | |
|
| |
|
| =Theory and Classification= | | =History= |
| Meantone temperaments are based on two generating intervals; the octave and the fifth, from which all pitches are composed. This qualifies it as a [[Regular Temperaments|rank-2 temperament]]. The octave is typically pure or close to pure, and the fifth is a few cents narrower than pure. The rationale for narrowing the fifth is to temper out the syntonic comma. This means that stacking four fifths (such as C-G-D-A-E) results in a major third (C-E) that is close to just. | | Meantone was the dominant tuning used in Europe from around late 15th century to around early 18th century, after which various [[Well_Temperament|Well Temperaments]] and eventually 12-tone [[Equal_Temperament|Equal Temperament]] won in popularity. |
|
| |
|
| [[Meantone intervals|Intervals in meantone]] have standard names based on the number of steps of the diatonic scale they span (this corresponds to the [[val]] <7 11 16|), with a modifier {..."double diminished", "diminished", "minor", "major", "augmented", "double augmented"...} that tells you the specific interval in increments of a chromatic semitone. Note that in a general meantone system, all of these intervals are distinct. For example, a diminished fourth is a different interval from a major third.
| | =Theory and Classification= |
| | Meantone temperaments are based on two generating intervals; the octave and the fifth, from which all pitches are composed. This qualifies it as a [[Regular_Temperaments|rank-2 temperament]]. The octave is typically pure or close to pure, and the fifth is a few cents narrower than pure. The rationale for narrowing the fifth is to temper out the syntonic comma. This means that stacking four fifths (such as C-G-D-A-E) results in a major third (C-E) that is close to just. |
|
| |
|
| =Meantone Temperaments (ie, tunings)=
| | [[Meantone_intervals|Intervals in meantone]] have standard names based on the number of steps of the diatonic scale they span (this corresponds to the [[val|val]] <7 11 16|), with a modifier {..."double diminished", "diminished", "minor", "major", "augmented", "double augmented"...} that tells you the specific interval in increments of a chromatic semitone. Note that in a general meantone system, all of these intervals are distinct. For example, a diminished fourth is a different interval from a major third. |
| * [[19edo|19-edo]]
| |
| * [[1-3 Syntonic Comma Meantone|1/3 Syntonic Comma Meantone]]
| |
| * [[Golden Meantone]]
| |
| * [[Quarter-comma meantone|1/4 Syntonic Comma Meantone]]
| |
| * [[31edo|31-edo]]
| |
| * [[1-5 Syntonic Comma Meantone|1/5 Syntonic Comma Meantone]]
| |
| * [[1-6 Syntonic Comma Meantone|1/6 Syntonic Comma Meantone]]
| |
| * [[12edo|12-edo]]
| |
| * [[Lucy tuning]]
| |
| * [[50edo|50-edo]]
| |
| * [[55edo|55-edo]]
| |
| * [[Tungsten meantone]]
| |
|
| |
|
| =Spectrum of Meantone Tunings by Eigenmonzos= | | =Meantone Temperaments (ie, tunings)= |
| ||~ [[Eigenmonzo]] ||~ Fifth size (usual name) ||
| | <ul><li>[[19edo|19-edo]]</li><li>[[1-3_Syntonic_Comma_Meantone|1/3 Syntonic Comma Meantone]]</li><li>[[Golden_Meantone|Golden Meantone]]</li><li>[[Quarter-comma_meantone|1/4 Syntonic Comma Meantone]]</li><li>[[31edo|31-edo]]</li><li>[[1-5_Syntonic_Comma_Meantone|1/5 Syntonic Comma Meantone]]</li><li>[[1-6_Syntonic_Comma_Meantone|1/6 Syntonic Comma Meantone]]</li><li>[[12edo|12-edo]]</li><li>[[Lucy_Tuning|Lucy tuning]]</li><li>[[50edo|50-edo]]</li><li>[[55edo|55-edo]]</li><li>[[Tungsten_meantone|Tungsten meantone]]</li></ul> |
| || 10/9 || <span class="cwcot">691.202 (1/2 comma)</span> ||
| |
| || 15\26 || 692.308 ||
| |
| || 56/45 || 694.651 ||
| |
| || 28/27 || 694.709 ||
| |
| || 81/70 || 694.732 ||
| |
| || 11\19 || 694.737 ||
| |
| || 6/5 || 694.786 (1/3 comma) ||
| |
| || 35/27 || 695.389 ||
| |
| || 51\88 || 695.455 ||
| |
| || 1\2 + 1\(4π) || 695.493 (Lucy tuning) ||
| |
| || 9/7 || 695.614 ||
| |
| || f^4 = 2f + 2 || 695.630 (Wilson fifth) ||
| |
| || 40\69 || 695.652 ||
| |
| || 25/24 || 695.810 (2/7 comma) ||
| |
| || 13/10 || 695.838 (ratwolf fifth, meanpop eigenmonzo) ||
| |
| || 36/35 || 695.936 ||
| |
| || 54/49 || 695.987 ||
| |
| || 29\50 || 696.000 ||
| |
| || 15/14 || 696.111 ||
| |
| || 78125/73728 || 696.165 (5-limit least squares) ||
| |
| || (8 - φ)\11 || 696.214 (Golden meantone) ||
| |
| || 49/45 || 696.245 ||
| |
| || 47\81 || 696.296 ||
| |
| || 7/6 || 696.319 ||
| |
| || 48/35 || 696.399 ||
| |
| || [19 9 -1 -11> || 696.436 (9-limit least squares) ||
| |
| || 5/4 || 696.578 (5- 7- and 9-limit minimax, 1/4 comma) ||
| |
| || 49/48 || 696.616 ||
| |
| || 60/49 || 696.626 ||
| |
| || [-55 -11 1 25> || 696.648 (7-limit least squares) ||
| |
| || 18\31 || 696.774 ||
| |
| || 35/32 || 696.796 ||
| |
| || 8/7 || 696.883 ||
| |
| || 49/40 || 696.959 ||
| |
| || 7/5 || 697.085 ||
| |
| || 43\74 || 697.297 ||
| |
| || 21/16 || 697.344 ||
| |
| || 16/15 || 697.654 (1/5 comma) ||
| |
| || 25\43 || 697.674 ||
| |
| || 64/63 || 697.728 ||
| |
| || 21/20 || 697.781 ||
| |
| || 28/25 || 698.099 ||
| |
| || 32\55 || 698.182 ||
| |
| || 80/63 || 698.303 ||
| |
| || 45/32 || 698.371 (1/6 comma) ||
| |
| || 39\67 || 698.507 ||
| |
| || 46\79 || 698.734 ||
| |
| || 25/21 || 699.384 ||
| |
| || 7\12 || 700.000 ||
| |
| || 31\53 || 701.887 ||
| |
| || 3/2 || 701.955 ||
| |
| [5/4 7] eigenmonos: [[meanwoo12]], [[meanwoo19]]
| |
|
| |
|
| =Links= | | =Spectrum of Meantone Tunings by Eigenmonzos= |
| * http://www.kylegann.com/histune.html -- An Introduction to Historical Tunings, by [[Kyle Gann]]</pre></div>
| |
| <h4>Original HTML content:</h4>
| |
| <div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;width:200%;white-space: pre-wrap ! important" class="old-revision-html"><html><head><title>Meantone</title></head><body><span style="display: block; text-align: right;">Other languages: <a class="wiki_link" href="http://xenharmonie.wikispaces.com/mittelt%C3%B6nig">Deutsch</a><br />
| |
| </span><br />
| |
| Meantone is a familar historical <a class="wiki_link" href="/temperament">temperament</a> based on a chain of fifths (or fourths), which is discussed <a class="wiki_link" href="/Meantone%20family">here</a> in the context of the associated family of temperaments, and <a class="wiki_link" href="/Meantone%20vs%20meanpop">here</a> in terms of 11-limit extensions.<br />
| |
| <br />
| |
| <!-- ws:start:WikiTextHeadingRule:0:&lt;h1&gt; --><h1 id="toc0"><a name="History"></a><!-- ws:end:WikiTextHeadingRule:0 -->History</h1>
| |
| Meantone was the dominant tuning used in Europe from around late 15th century to around early 18th century, after which various <a class="wiki_link" href="/Well%20Temperament">Well Temperaments</a> and eventually 12-tone <a class="wiki_link" href="/Equal%20Temperament">Equal Temperament</a> won in popularity.<br />
| |
| <br />
| |
| <!-- ws:start:WikiTextHeadingRule:2:&lt;h1&gt; --><h1 id="toc1"><a name="Theory and Classification"></a><!-- ws:end:WikiTextHeadingRule:2 -->Theory and Classification</h1>
| |
| Meantone temperaments are based on two generating intervals; the octave and the fifth, from which all pitches are composed. This qualifies it as a <a class="wiki_link" href="/Regular%20Temperaments">rank-2 temperament</a>. The octave is typically pure or close to pure, and the fifth is a few cents narrower than pure. The rationale for narrowing the fifth is to temper out the syntonic comma. This means that stacking four fifths (such as C-G-D-A-E) results in a major third (C-E) that is close to just.<br />
| |
| <br />
| |
| <a class="wiki_link" href="/Meantone%20intervals">Intervals in meantone</a> have standard names based on the number of steps of the diatonic scale they span (this corresponds to the <a class="wiki_link" href="/val">val</a> &lt;7 11 16|), with a modifier {...&quot;double diminished&quot;, &quot;diminished&quot;, &quot;minor&quot;, &quot;major&quot;, &quot;augmented&quot;, &quot;double augmented&quot;...} that tells you the specific interval in increments of a chromatic semitone. Note that in a general meantone system, all of these intervals are distinct. For example, a diminished fourth is a different interval from a major third.<br />
| |
| <br />
| |
| <!-- ws:start:WikiTextHeadingRule:4:&lt;h1&gt; --><h1 id="toc2"><a name="Meantone Temperaments (ie, tunings)"></a><!-- ws:end:WikiTextHeadingRule:4 -->Meantone Temperaments (ie, tunings)</h1>
| |
| <ul><li><a class="wiki_link" href="/19edo">19-edo</a></li><li><a class="wiki_link" href="/1-3%20Syntonic%20Comma%20Meantone">1/3 Syntonic Comma Meantone</a></li><li><a class="wiki_link" href="/Golden%20Meantone">Golden Meantone</a></li><li><a class="wiki_link" href="/Quarter-comma%20meantone">1/4 Syntonic Comma Meantone</a></li><li><a class="wiki_link" href="/31edo">31-edo</a></li><li><a class="wiki_link" href="/1-5%20Syntonic%20Comma%20Meantone">1/5 Syntonic Comma Meantone</a></li><li><a class="wiki_link" href="/1-6%20Syntonic%20Comma%20Meantone">1/6 Syntonic Comma Meantone</a></li><li><a class="wiki_link" href="/12edo">12-edo</a></li><li><a class="wiki_link" href="/Lucy%20tuning">Lucy tuning</a></li><li><a class="wiki_link" href="/50edo">50-edo</a></li><li><a class="wiki_link" href="/55edo">55-edo</a></li><li><a class="wiki_link" href="/Tungsten%20meantone">Tungsten meantone</a></li></ul><br />
| |
| <!-- ws:start:WikiTextHeadingRule:6:&lt;h1&gt; --><h1 id="toc3"><a name="Spectrum of Meantone Tunings by Eigenmonzos"></a><!-- ws:end:WikiTextHeadingRule:6 -->Spectrum of Meantone Tunings by Eigenmonzos</h1>
| |
|
| |
|
| |
|
| <table class="wiki_table">
| | {| class="wikitable" |
| <tr>
| | |- |
| <th><a class="wiki_link" href="/Eigenmonzo">Eigenmonzo</a><br />
| | ! | [[Eigenmonzo|Eigenmonzo]] |
| </th>
| | ! | Fifth size (usual name) |
| <th>Fifth size (usual name)<br />
| | |- |
| </th>
| | | | 10/9 |
| </tr>
| | | | <span style="">691.202 (1/2 comma)</span> |
| <tr>
| | |- |
| <td>10/9<br />
| | | | 15\26 |
| </td>
| | | | 692.308 |
| <td><span class="cwcot">691.202 (1/2 comma)</span><br />
| | |- |
| </td>
| | | | 56/45 |
| </tr>
| | | | 694.651 |
| <tr>
| | |- |
| <td>15\26<br />
| | | | 28/27 |
| </td>
| | | | 694.709 |
| <td>692.308<br />
| | |- |
| </td>
| | | | 81/70 |
| </tr>
| | | | 694.732 |
| <tr>
| | |- |
| <td>56/45<br />
| | | | 11\19 |
| </td>
| | | | 694.737 |
| <td>694.651<br />
| | |- |
| </td>
| | | | 6/5 |
| </tr>
| | | | 694.786 (1/3 comma) |
| <tr>
| | |- |
| <td>28/27<br />
| | | | 35/27 |
| </td>
| | | | 695.389 |
| <td>694.709<br />
| | |- |
| </td>
| | | | 51\88 |
| </tr>
| | | | 695.455 |
| <tr>
| | |- |
| <td>81/70<br />
| | | | 1\2 + 1\(4π) |
| </td>
| | | | 695.493 (Lucy tuning) |
| <td>694.732<br />
| | |- |
| </td>
| | | | 9/7 |
| </tr>
| | | | 695.614 |
| <tr>
| | |- |
| <td>11\19<br />
| | | | f^4 = 2f + 2 |
| </td>
| | | | 695.630 (Wilson fifth) |
| <td>694.737<br />
| | |- |
| </td>
| | | | 40\69 |
| </tr>
| | | | 695.652 |
| <tr>
| | |- |
| <td>6/5<br />
| | | | 25/24 |
| </td>
| | | | 695.810 (2/7 comma) |
| <td>694.786 (1/3 comma)<br />
| | |- |
| </td>
| | | | 13/10 |
| </tr>
| | | | 695.838 (ratwolf fifth, meanpop eigenmonzo) |
| <tr>
| | |- |
| <td>35/27<br />
| | | | 36/35 |
| </td>
| | | | 695.936 |
| <td>695.389<br />
| | |- |
| </td>
| | | | 54/49 |
| </tr>
| | | | 695.987 |
| <tr>
| | |- |
| <td>51\88<br />
| | | | 29\50 |
| </td>
| | | | 696.000 |
| <td>695.455<br />
| | |- |
| </td>
| | | | 15/14 |
| </tr>
| | | | 696.111 |
| <tr>
| | |- |
| <td>1\2 + 1\(4π)<br />
| | | | 78125/73728 |
| </td>
| | | | 696.165 (5-limit least squares) |
| <td>695.493 (Lucy tuning)<br />
| | |- |
| </td>
| | | | (8 - φ)\11 |
| </tr>
| | | | 696.214 (Golden meantone) |
| <tr>
| | |- |
| <td>9/7<br />
| | | | 49/45 |
| </td>
| | | | 696.245 |
| <td>695.614<br />
| | |- |
| </td>
| | | | 47\81 |
| </tr>
| | | | 696.296 |
| <tr>
| | |- |
| <td>f^4 = 2f + 2<br />
| | | | 7/6 |
| </td>
| | | | 696.319 |
| <td>695.630 (Wilson fifth)<br />
| | |- |
| </td>
| | | | 48/35 |
| </tr>
| | | | 696.399 |
| <tr>
| | |- |
| <td>40\69<br />
| | | | [19 9 -1 -11> |
| </td>
| | | | 696.436 (9-limit least squares) |
| <td>695.652<br />
| | |- |
| </td>
| | | | 5/4 |
| </tr>
| | | | 696.578 (5- 7- and 9-limit minimax, 1/4 comma) |
| <tr>
| | |- |
| <td>25/24<br />
| | | | 49/48 |
| </td>
| | | | 696.616 |
| <td>695.810 (2/7 comma)<br />
| | |- |
| </td>
| | | | 60/49 |
| </tr>
| | | | 696.626 |
| <tr>
| | |- |
| <td>13/10<br />
| | | | [-55 -11 1 25> |
| </td>
| | | | 696.648 (7-limit least squares) |
| <td>695.838 (ratwolf fifth, meanpop eigenmonzo)<br />
| | |- |
| </td>
| | | | 18\31 |
| </tr>
| | | | 696.774 |
| <tr>
| | |- |
| <td>36/35<br />
| | | | 35/32 |
| </td>
| | | | 696.796 |
| <td>695.936<br />
| | |- |
| </td>
| | | | 8/7 |
| </tr>
| | | | 696.883 |
| <tr>
| | |- |
| <td>54/49<br />
| | | | 49/40 |
| </td>
| | | | 696.959 |
| <td>695.987<br />
| | |- |
| </td>
| | | | 7/5 |
| </tr>
| | | | 697.085 |
| <tr>
| | |- |
| <td>29\50<br />
| | | | 43\74 |
| </td>
| | | | 697.297 |
| <td>696.000<br />
| | |- |
| </td>
| | | | 21/16 |
| </tr>
| | | | 697.344 |
| <tr>
| | |- |
| <td>15/14<br />
| | | | 16/15 |
| </td>
| | | | 697.654 (1/5 comma) |
| <td>696.111<br />
| | |- |
| </td>
| | | | 25\43 |
| </tr>
| | | | 697.674 |
| <tr>
| | |- |
| <td>78125/73728<br />
| | | | 64/63 |
| </td>
| | | | 697.728 |
| <td>696.165 (5-limit least squares)<br />
| | |- |
| </td>
| | | | 21/20 |
| </tr>
| | | | 697.781 |
| <tr>
| | |- |
| <td>(8 - φ)\11<br />
| | | | 28/25 |
| </td>
| | | | 698.099 |
| <td>696.214 (Golden meantone)<br />
| | |- |
| </td>
| | | | 32\55 |
| </tr>
| | | | 698.182 |
| <tr>
| | |- |
| <td>49/45<br />
| | | | 80/63 |
| </td>
| | | | 698.303 |
| <td>696.245<br />
| | |- |
| </td>
| | | | 45/32 |
| </tr>
| | | | 698.371 (1/6 comma) |
| <tr>
| | |- |
| <td>47\81<br />
| | | | 39\67 |
| </td>
| | | | 698.507 |
| <td>696.296<br />
| | |- |
| </td>
| | | | 46\79 |
| </tr>
| | | | 698.734 |
| <tr>
| | |- |
| <td>7/6<br />
| | | | 25/21 |
| </td>
| | | | 699.384 |
| <td>696.319<br />
| | |- |
| </td>
| | | | 7\12 |
| </tr>
| | | | 700.000 |
| <tr>
| | |- |
| <td>48/35<br />
| | | | 31\53 |
| </td>
| | | | 701.887 |
| <td>696.399<br />
| | |- |
| </td>
| | | | 3/2 |
| </tr>
| | | | 701.955 |
| <tr>
| | |} |
| <td>[19 9 -1 -11&gt;<br />
| | [5/4 7] eigenmonos: [[meanwoo12|meanwoo12]], [[meanwoo19|meanwoo19]] |
| </td>
| |
| <td>696.436 (9-limit least squares)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>5/4<br />
| |
| </td>
| |
| <td>696.578 (5- 7- and 9-limit minimax, 1/4 comma)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>49/48<br />
| |
| </td>
| |
| <td>696.616<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>60/49<br />
| |
| </td>
| |
| <td>696.626<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>[-55 -11 1 25&gt;<br />
| |
| </td>
| |
| <td>696.648 (7-limit least squares)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>18\31<br />
| |
| </td>
| |
| <td>696.774<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>35/32<br />
| |
| </td>
| |
| <td>696.796<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>8/7<br />
| |
| </td>
| |
| <td>696.883<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>49/40<br />
| |
| </td>
| |
| <td>696.959<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>7/5<br />
| |
| </td>
| |
| <td>697.085<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>43\74<br />
| |
| </td>
| |
| <td>697.297<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>21/16<br />
| |
| </td>
| |
| <td>697.344<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>16/15<br />
| |
| </td>
| |
| <td>697.654 (1/5 comma)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>25\43<br />
| |
| </td>
| |
| <td>697.674<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>64/63<br />
| |
| </td>
| |
| <td>697.728<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>21/20<br />
| |
| </td>
| |
| <td>697.781<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>28/25<br />
| |
| </td>
| |
| <td>698.099<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>32\55<br />
| |
| </td>
| |
| <td>698.182<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>80/63<br />
| |
| </td>
| |
| <td>698.303<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>45/32<br />
| |
| </td>
| |
| <td>698.371 (1/6 comma)<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>39\67<br />
| |
| </td>
| |
| <td>698.507<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>46\79<br />
| |
| </td>
| |
| <td>698.734<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>25/21<br />
| |
| </td>
| |
| <td>699.384<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>7\12<br />
| |
| </td>
| |
| <td>700.000<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>31\53<br />
| |
| </td>
| |
| <td>701.887<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>3/2<br />
| |
| </td>
| |
| <td>701.955<br />
| |
| </td>
| |
| </tr>
| |
| </table>
| |
|
| |
|
| [5/4 7] eigenmonos: <a class="wiki_link" href="/meanwoo12">meanwoo12</a>, <a class="wiki_link" href="/meanwoo19">meanwoo19</a><br />
| | =Links= |
| <br />
| | <ul><li>[http://www.kylegann.com/histune.html http://www.kylegann.com/histune.html] -- An Introduction to Historical Tunings, by [[Kyle_Gann|Kyle Gann]]</li></ul> [[Category:meantone]] |
| <!-- ws:start:WikiTextHeadingRule:8:&lt;h1&gt; --><h1 id="toc4"><a name="Links"></a><!-- ws:end:WikiTextHeadingRule:8 -->Links</h1>
| | [[Category:temperament]] |
| <ul><li><!-- ws:start:WikiTextUrlRule:500:http://www.kylegann.com/histune.html --><a class="wiki_link_ext" href="http://www.kylegann.com/histune.html" rel="nofollow">http://www.kylegann.com/histune.html</a><!-- ws:end:WikiTextUrlRule:500 --> -- An Introduction to Historical Tunings, by <a class="wiki_link" href="/Kyle%20Gann">Kyle Gann</a></li></ul></body></html></pre></div>
| | [[Category:theory]] |