3L 13s
IMPORTED REVISION FROM WIKISPACES
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- This revision was by author JosephRuhf and made on 2013-01-02 23:52:46 UTC.
- The original revision id was 395499836.
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Original Wikitext content:
This MOS, having its large steps separated by intervals of 4s, 4s and 5s; is the quasi-enharmonic scale of Magic temperament. It is also the smallest MOS which is ideal for composing melodies in Magic temperament, owing to the fact that the optimal generator range for it is the range where Magic temperament is tuned most accurately (6/19edo to 7/22edo); and is generated by a small major third no smaller than 5/16edo (375 cents). ||1/3 || || || || || ||0 ||0 || || || ||7/22 || || || ||218.182 ||272.727 || || || || || || ||27/85 ||225.882 ||282.353 || || || || || ||20/63 || ||228.571 ||285.714 || || || || || || ||33/104 ||230.769 ||288.4615 || || || || ||13/41 || || ||234.146 ||292.683 || || || || || || ||32/101 ||237.624 ||297.03 || || || || || ||19/60 || ||240 ||300 || || || || || || ||25/79 ||243.038 ||303.7975 || || ||6/19 || || || || ||252.632 ||315.789 || ||5/16 || || || || || ||300 ||375 ||
Original HTML content:
<html><head><title>3L 13s</title></head><body>This MOS, having its large steps separated by intervals of 4s, 4s and 5s; is the quasi-enharmonic scale of Magic temperament. It is also the smallest MOS which is ideal for composing melodies in Magic temperament, owing to the fact that the optimal generator range for it is the range where Magic temperament is tuned most accurately (6/19edo to 7/22edo); and is generated by a small major third no smaller than 5/16edo (375 cents).<br /> <table class="wiki_table"> <tr> <td>1/3<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>0<br /> </td> <td>0<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td>7/22<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>218.182<br /> </td> <td>272.727<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>27/85<br /> </td> <td>225.882<br /> </td> <td>282.353<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>20/63<br /> </td> <td><br /> </td> <td>228.571<br /> </td> <td>285.714<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>33/104<br /> </td> <td>230.769<br /> </td> <td>288.4615<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>13/41<br /> </td> <td><br /> </td> <td><br /> </td> <td>234.146<br /> </td> <td>292.683<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>32/101<br /> </td> <td>237.624<br /> </td> <td>297.03<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>19/60<br /> </td> <td><br /> </td> <td>240<br /> </td> <td>300<br /> </td> </tr> <tr> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>25/79<br /> </td> <td>243.038<br /> </td> <td>303.7975<br /> </td> </tr> <tr> <td><br /> </td> <td>6/19<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>252.632<br /> </td> <td>315.789<br /> </td> </tr> <tr> <td>5/16<br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td><br /> </td> <td>300<br /> </td> <td>375<br /> </td> </tr> </table> </body></html>