1L 9s
IMPORTED REVISION FROM WIKISPACES
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- This revision was by author JosephRuhf and made on 2012-11-25 23:36:56 UTC.
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Original Wikitext content:
This MOS, generated by any interval up to a diatonic semitone of 1/10edo (120 cents), is called the "Happy" decatonic scale. It is the simplest MOS which may be used as a complete version of Miracle temperamet, which is also its harmonic entropy minimum. || 0/1 || || || || || 0 || || || || || || || 1/14 || 85 5/7 || || || || || || 1/13 || || 92 4/13 || L/s=4: generators smaller than this are "impractical" || || || || || || 2/25 || 96 || || || || || 1/12 || || || 100 || L/s=3: generators smaller than this may be considered "impractical" || || || || || || 3/35 || 102 6/7 || || || || || || 2/23 || || 104.347826 || || || || || || || 3/34 || 105.882353 || || || || 1/11 || || || || 109 1/11 || || || || || || || 4/43 || 111.627907 || || || || || || 3/32 || || 112.5 || || || || || || || 5/53 || 113.207547 || || || || || 2/21 || || || 114 2/7 || || || || || || || 5/52 || 115 5/13 || || || || || || 3/31 || || 116.129032 || || || || || || || 4/41 || 117 3/41 || || || 1/10 || || || || || 120 || ||
Original HTML content:
<html><head><title>1L 9s</title></head><body>This MOS, generated by any interval up to a diatonic semitone of 1/10edo (120 cents), is called the "Happy" decatonic scale. It is the simplest MOS which may be used as a complete version of Miracle temperamet, which is also its harmonic entropy minimum.<br /> <table class="wiki_table"> <tr> <td>0/1<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>0<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>1/14<br /> </td> <td>85 5/7<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>1/13<br /> </td> <td><br /> </td> <td>92 4/13<br /> </td> <td>L/s=4:<br /> generators smaller than this are "impractical"<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>2/25<br /> </td> <td>96<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td>1/12<br /> </td> <td><br /> </td> <td><br /> </td> <td>100<br /> </td> <td>L/s=3:<br /> generators smaller than this may be considered "impractical"<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>3/35<br /> </td> <td>102 6/7<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>2/23<br /> </td> <td><br /> </td> <td>104.347826<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>3/34<br /> </td> <td>105.882353<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td>1/11<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>109 1/11<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>4/43<br /> </td> <td>111.627907<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>3/32<br /> </td> <td><br /> </td> <td>112.5<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>5/53<br /> </td> <td>113.207547<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td>2/21<br /> </td> <td><br /> </td> <td><br /> </td> <td>114 2/7<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>5/52<br /> </td> <td>115 5/13<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>3/31<br /> </td> <td><br /> </td> <td>116.129032<br /> </td> <td><br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>4/41<br /> </td> <td>117 3/41<br /> </td> <td><br /> </td> </tr> <tr> <td>1/10<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>120<br /> </td> <td><br /> </td> </tr> </table> </body></html>