10L 11s
IMPORTED REVISION FROM WIKISPACES
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- This revision was by author JosephRuhf and made on 2014-11-05 11:02:39 UTC.
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Original Wikitext content:
This is the MOS which splits its large steps 1-1-1-1-1-1-1-1-1-2 between its small steps. It is the simplest MOS which is really useful for Miracle temperament, placing the low estimate for the boundary of "practicality" at 41edo (L:s = 3:1). Its diatonic semitone generator is no smaller than 2/21edo (114 2/7 cents). || 1/10 || || || || || 120 || || || || || || 6/61 || 118 2/61 || || || || || 5/51 || || 117 11/17 || || || || || || 9/92 || 117 9/23 || || || || 4/41 || || || 117 3/41 || || || || || || 11/113 || 116 92/113 || || || || || 7/72 || || 116 2/3 || || || || || || 10/103 || 116 52/103 || || || 3/31 || || || || 116 4/31 || || || || || || 11/114 || 115 15/19 || || || || || 8/83 || || 115 55/83 || || || || || || 13/135 || 115 5/9 || || || || 5/52 || || || 115 5/13 || || || || || || 12/125 || 115.2 || || || || || 7/73 || || 115 5/73 || || || || || || 9/94 || 114 42/47 || || 2/21 || || || || || 114 2/7 ||
Original HTML content:
<html><head><title>10L 11s</title></head><body>This is the MOS which splits its large steps 1-1-1-1-1-1-1-1-1-2 between its small steps. It is the simplest MOS which is really useful for Miracle temperament, placing the low estimate for the boundary of "practicality" at 41edo (L:s = 3:1). Its diatonic semitone generator is no smaller than 2/21edo (114 2/7 cents).<br /> <table class="wiki_table"> <tr> <td>1/10<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>120<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>6/61<br /> </td> <td>118 2/61<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>5/51<br /> </td> <td><br /> </td> <td>117 11/17<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>9/92<br /> </td> <td>117 9/23<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td>4/41<br /> </td> <td><br /> </td> <td><br /> </td> <td>117 3/41<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>11/113<br /> </td> <td>116 92/113<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>7/72<br /> </td> <td><br /> </td> <td>116 2/3<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>10/103<br /> </td> <td>116 52/103<br /> </td> </tr> <tr> <td><br /> </td> <td>3/31<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>116 4/31<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>11/114<br /> </td> <td>115 15/19<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>8/83<br /> </td> <td><br /> </td> <td>115 55/83<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>13/135<br /> </td> <td>115 5/9<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td>5/52<br /> </td> <td><br /> </td> <td><br /> </td> <td>115 5/13<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>12/125<br /> </td> <td>115.2<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>7/73<br /> </td> <td><br /> </td> <td>115 5/73<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>9/94<br /> </td> <td>114 42/47<br /> </td> </tr> <tr> <td>2/21<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>114 2/7<br /> </td> </tr> </table> </body></html>