User:Moremajorthanmajor/16edX
IMPORTED REVISION FROM WIKISPACES
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- This revision was by author JosephRuhf and made on 2016-12-18 07:21:58 UTC.
- The original revision id was 602432346.
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Original Wikitext content:
This is the scale which occurs as the dominant major edX. ==Intervals== ||~ Degrees ||~ Enneatonic ||~ Minimum ||~ ed(7/3) ||~ Mean/Median ||~ Golden ||~ Maximum || || 1 || 1#/2b D#/Eb || 90 || 91.679 || 97.5 || 99.2705 || 105 || || 2 || 2 E || 180 || 183.358 || 195 || 198.541 || 210 || || 3 || 2#/3b E#/Fb || 270 || 275.038 || 292.5 || 297.811'5/1 || 315 || || 4 || 3 F || 360 || 366.718 || 390 || 397.082 || 420 || || 5 || 3#/4b F#/Gb || 450 || 458.397 || 487.5 || 496.352'5 || 525 || || 6 || 4 G || 540 || 550.077 || 585 || 595.623 || 630 || || 7 || 5 H || 630 || 641.756 || 682.5 || 694.893 || 735 || || 8 || 5#/6b H#/Jb || 720 || 733.435'5 || 780 || 794.154 || 840 || || 9 || 6 J || 810 || 825.115 || 877.5 || 893.435 || 945 || || 10 || 6#/7b J#/Ab || 900 || 916.794 || 975 || 992.705 || 1050 || || 11 || 7 A || 990 || 1008.473 || 1072.5 || 1091.976 || 1155 || || 12 || 7#/8b A#/Bb || 1080 || 1100.153 || 1170 || 1191.246 || 1260 || || 13 || 8 B || 1170 || 1191.833 || 1267.5 || 1290.517 || 1365 || || 14 || 8#/9b B#/Cb || 1260 || 1283.512 || 1365 || 1389.787 || 1470 || || 15 || 9 C || 1350 || 1375.1915 || 1462.5 || 1489.058 || 1575 || || 16 || 1 D || 1440 || 1466.871 || 1560 || 1588.328 || 1680 || By a surprising coincidence, neutral 16edX turns out to be a false Pelogic temperament with a very pure 5:4 (mistuned by no more than 3.596 cents), and tuning 5:3 pure creates a tenth almost exactly equal to 38/29edo, and tuning 4:3 pure creates an almost exact 43/74edo fifth.
Original HTML content:
<html><head><title>16edX</title></head><body>This is the scale which occurs as the dominant major edX.<br /> <br /> <!-- ws:start:WikiTextHeadingRule:0:<h2> --><h2 id="toc0"><a name="x-Intervals"></a><!-- ws:end:WikiTextHeadingRule:0 -->Intervals</h2> <table class="wiki_table"> <tr> <th>Degrees<br /> </th> <th>Enneatonic<br /> </th> <th>Minimum<br /> </th> <th>ed(7/3)<br /> </th> <th>Mean/Median<br /> </th> <th>Golden<br /> </th> <th>Maximum<br /> </th> </tr> <tr> <td>1<br /> </td> <td>1#/2b<br /> D#/Eb<br /> </td> <td>90<br /> </td> <td>91.679<br /> </td> <td>97.5<br /> </td> <td>99.2705<br /> </td> <td>105<br /> </td> </tr> <tr> <td>2<br /> </td> <td>2<br /> E<br /> </td> <td>180<br /> </td> <td>183.358<br /> </td> <td>195<br /> </td> <td>198.541<br /> </td> <td>210<br /> </td> </tr> <tr> <td>3<br /> </td> <td>2#/3b<br /> E#/Fb<br /> </td> <td>270<br /> </td> <td>275.038<br /> </td> <td>292.5<br /> </td> <td>297.811'5/1<br /> </td> <td>315<br /> </td> </tr> <tr> <td>4<br /> </td> <td>3<br /> F<br /> </td> <td>360<br /> </td> <td>366.718<br /> </td> <td>390<br /> </td> <td>397.082<br /> </td> <td>420<br /> </td> </tr> <tr> <td>5<br /> </td> <td>3#/4b<br /> F#/Gb<br /> </td> <td>450<br /> </td> <td>458.397<br /> </td> <td>487.5<br /> </td> <td>496.352'5<br /> </td> <td>525<br /> </td> </tr> <tr> <td>6<br /> </td> <td>4<br /> G<br /> </td> <td>540<br /> </td> <td>550.077<br /> </td> <td>585<br /> </td> <td>595.623<br /> </td> <td>630<br /> </td> </tr> <tr> <td>7<br /> </td> <td>5<br /> H<br /> </td> <td>630<br /> </td> <td>641.756<br /> </td> <td>682.5<br /> </td> <td>694.893<br /> </td> <td>735<br /> </td> </tr> <tr> <td>8<br /> </td> <td>5#/6b<br /> H#/Jb<br /> </td> <td>720<br /> </td> <td>733.435'5<br /> </td> <td>780<br /> </td> <td>794.154<br /> </td> <td>840<br /> </td> </tr> <tr> <td>9<br /> </td> <td>6<br /> J<br /> </td> <td>810<br /> </td> <td>825.115<br /> </td> <td>877.5<br /> </td> <td>893.435<br /> </td> <td>945<br /> </td> </tr> <tr> <td>10<br /> </td> <td>6#/7b<br /> J#/Ab<br /> </td> <td>900<br /> </td> <td>916.794<br /> </td> <td>975<br /> </td> <td>992.705<br /> </td> <td>1050<br /> </td> </tr> <tr> <td>11<br /> </td> <td>7<br /> A<br /> </td> <td>990<br /> </td> <td>1008.473<br /> </td> <td>1072.5<br /> </td> <td>1091.976<br /> </td> <td>1155<br /> </td> </tr> <tr> <td>12<br /> </td> <td>7#/8b<br /> A#/Bb<br /> </td> <td>1080<br /> </td> <td>1100.153<br /> </td> <td>1170<br /> </td> <td>1191.246<br /> </td> <td>1260<br /> </td> </tr> <tr> <td>13<br /> </td> <td>8<br /> B<br /> </td> <td>1170<br /> </td> <td>1191.833<br /> </td> <td>1267.5<br /> </td> <td>1290.517<br /> </td> <td>1365<br /> </td> </tr> <tr> <td>14<br /> </td> <td>8#/9b<br /> B#/Cb<br /> </td> <td>1260<br /> </td> <td>1283.512<br /> </td> <td>1365<br /> </td> <td>1389.787<br /> </td> <td>1470<br /> </td> </tr> <tr> <td>15<br /> </td> <td>9<br /> C<br /> </td> <td>1350<br /> </td> <td>1375.1915<br /> </td> <td>1462.5<br /> </td> <td>1489.058<br /> </td> <td>1575<br /> </td> </tr> <tr> <td>16<br /> </td> <td>1<br /> D<br /> </td> <td>1440<br /> </td> <td>1466.871<br /> </td> <td>1560<br /> </td> <td>1588.328<br /> </td> <td>1680<br /> </td> </tr> </table> <br /> By a surprising coincidence, neutral 16edX turns out to be a false Pelogic temperament with a very pure 5:4 (mistuned by no more than 3.596 cents), and tuning 5:3 pure creates a tenth almost exactly equal to 38/29edo, and tuning 4:3 pure creates an almost exact 43/74edo fifth.</body></html>