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| <h2>IMPORTED REVISION FROM WIKISPACES</h2> | | <span style="font-size: 18px; line-height: 27px;">'''10 Equal Divisions of the Tritave'''</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:xenwolf|xenwolf]] and made on <tt>2014-08-25 04:13:45 UTC</tt>.<br>
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| : The original revision id was <tt>519523810</tt>.<br>
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| : The revision comment was: <tt></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>
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| <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">
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| <span style="font-size: 18px; line-height: 27px;">**10 Equal Divisions of the Tritave**</span>
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| || Degrees || Cents || Approximate Ratios || | | {| class="wikitable" |
| || 0 || 0 || <span style="color: #660000;">[[1_1|1/1]]</span> || | | |- |
| || 1 || 190.196 || [[10_9|10/9]], [[28_25|28/25]] || | | | | Degrees |
| || 2 || 380.391 || <span style="color: #660000;">[[5_4|5/4]]</span> || | | | | Cents |
| || 3 || 570.587 || [[7_5|7/5]] || | | | | Approximate Ratios |
| || 4 || 760.782 || <span style="color: #660000;">[[14_9|14/9]]</span> || | | |- |
| || 5 || 950.978 || [[19_11|19/11]]? || | | | | 0 |
| || 6 || 1141.173 || <span style="color: #660000;">[[27_14|27/14]]</span> || | | | | 0 |
| || 7 || 1331.369 || [[15_7|15/7]] ([[15_14|15/14]] plus an octave) || | | | | <span style="color: #660000;">[[1/1|1/1]]</span> |
| || 8 || 1521.564 || [[12_5|5/5]] (<span style="color: #660000;">[[6_5|6/5]]</span> plus an octave) || | | |- |
| || 9 || 1711.760 || [[27_10|27/10]] || | | | | 1 |
| || 10 || 1901.955 || [[3_1|3/1]] || | | | | 190.196 |
| | | | [[10/9|10/9]], [[28/25|28/25]] |
| | |- |
| | | | 2 |
| | | | 380.391 |
| | | | <span style="color: #660000;">[[5/4|5/4]]</span> |
| | |- |
| | | | 3 |
| | | | 570.587 |
| | | | [[7/5|7/5]] |
| | |- |
| | | | 4 |
| | | | 760.782 |
| | | | <span style="color: #660000;">[[14/9|14/9]]</span> |
| | |- |
| | | | 5 |
| | | | 950.978 |
| | | | [[19/11|19/11]]? |
| | |- |
| | | | 6 |
| | | | 1141.173 |
| | | | <span style="color: #660000;">[[27/14|27/14]]</span> |
| | |- |
| | | | 7 |
| | | | 1331.369 |
| | | | [[15/7|15/7]] ([[15/14|15/14]] plus an octave) |
| | |- |
| | | | 8 |
| | | | 1521.564 |
| | | | [[12/5|5/5]] (<span style="color: #660000;">[[6/5|6/5]]</span> plus an octave) |
| | |- |
| | | | 9 |
| | | | 1711.760 |
| | | | [[27/10|27/10]] |
| | |- |
| | | | 10 |
| | | | 1901.955 |
| | | | [[3/1|3/1]] |
| | |} |
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| | | 10edt, like [[5edt|5edt]], has very accurate 5-limit harmony for such a small number of steps per tritave. 10edt introduces some new harmonic properties though; notably the 571 cent tritone which can function as 7/5. It also splits the major third in half, categorizing this tuning as a fringe variety of "meantone" temperament. |
| 10edt, like [[5edt]], has very accurate 5-limit harmony for such a small number of steps per tritave. 10edt introduces some new harmonic properties though; notably the 571 cent tritone which can function as 7/5. It also splits the major third in half, categorizing this tuning as a fringe variety of "meantone" temperament.</pre></div> | | [[Category:edt]] |
| <h4>Original HTML content:</h4>
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| <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>10edt</title></head><body><br />
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| <span style="font-size: 18px; line-height: 27px;"><strong>10 Equal Divisions of the Tritave</strong></span><br />
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| <br />
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| <table class="wiki_table">
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| <tr>
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| <td>Degrees<br />
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| </td>
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| <td>Cents<br />
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| </td>
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| <td>Approximate Ratios<br />
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| </td>
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| </tr>
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| <tr>
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| <td>0<br />
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| </td>
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| <td>0<br />
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| </td>
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| <td><span style="color: #660000;"><a class="wiki_link" href="/1_1">1/1</a></span><br />
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| </td>
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| </tr>
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| <tr>
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| <td>1<br />
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| </td>
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| <td>190.196<br />
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| </td>
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| <td><a class="wiki_link" href="/10_9">10/9</a>, <a class="wiki_link" href="/28_25">28/25</a><br />
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| </td>
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| </tr>
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| <tr>
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| <td>2<br />
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| </td>
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| <td>380.391<br />
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| </td>
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| <td><span style="color: #660000;"><a class="wiki_link" href="/5_4">5/4</a></span><br />
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| </td>
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| </tr>
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| <tr>
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| <td>3<br />
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| </td>
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| <td>570.587<br />
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| </td>
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| <td><a class="wiki_link" href="/7_5">7/5</a><br />
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| </td>
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| </tr>
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| <tr>
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| <td>4<br />
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| </td>
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| <td>760.782<br />
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| </td>
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| <td><span style="color: #660000;"><a class="wiki_link" href="/14_9">14/9</a></span><br />
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| </td>
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| </tr>
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| <tr>
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| <td>5<br />
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| </td>
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| <td>950.978<br />
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| </td>
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| <td><a class="wiki_link" href="/19_11">19/11</a>?<br />
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| </td>
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| </tr>
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| <tr>
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| <td>6<br />
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| </td>
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| <td>1141.173<br />
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| </td>
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| <td><span style="color: #660000;"><a class="wiki_link" href="/27_14">27/14</a></span><br />
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| </td>
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| </tr>
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| <tr>
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| <td>7<br />
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| </td>
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| <td>1331.369<br />
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| </td>
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| <td><a class="wiki_link" href="/15_7">15/7</a> (<a class="wiki_link" href="/15_14">15/14</a> plus an octave)<br />
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| </td>
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| </tr>
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| <tr>
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| <td>8<br />
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| </td>
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| <td>1521.564<br />
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| </td>
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| <td><a class="wiki_link" href="/12_5">5/5</a> (<span style="color: #660000;"><a class="wiki_link" href="/6_5">6/5</a></span> plus an octave)<br />
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| </td>
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| </tr>
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| <tr>
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| <td>9<br />
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| </td>
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| <td>1711.760<br />
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| </td>
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| <td><a class="wiki_link" href="/27_10">27/10</a><br />
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| </td>
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| </tr>
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| <tr>
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| <td>10<br />
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| </td>
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| <td>1901.955<br />
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| </td>
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| <td><a class="wiki_link" href="/3_1">3/1</a><br />
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| </td>
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| </tr>
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| </table>
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| <br />
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| <br />
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| 10edt, like <a class="wiki_link" href="/5edt">5edt</a>, has very accurate 5-limit harmony for such a small number of steps per tritave. 10edt introduces some new harmonic properties though; notably the 571 cent tritone which can function as 7/5. It also splits the major third in half, categorizing this tuning as a fringe variety of &quot;meantone&quot; temperament.</body></html></pre></div>
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10 Equal Divisions of the Tritave
10edt, like 5edt, has very accurate 5-limit harmony for such a small number of steps per tritave. 10edt introduces some new harmonic properties though; notably the 571 cent tritone which can function as 7/5. It also splits the major third in half, categorizing this tuning as a fringe variety of "meantone" temperament.