Maeve Gutierrez: Difference between revisions
mNo edit summary |
|||
| Line 9: | Line 9: | ||
=== 6ed7/3''+''7edo scale === | === 6ed7/3''+''7edo scale === | ||
{{main|6ed7/3#6ed7/3+7edo scale}} | {{main|6ed7/3#6ed7/3+7edo scale}} | ||
=== Gutierrez Moonglade scale === | === Gutierrez Moonglade scale === | ||
| Line 87: | Line 71: | ||
[[Category:24-tone scales]] | [[Category:24-tone scales]] | ||
[[Category:Tempered scales]] | [[Category:Tempered scales]] | ||
=== Gutierrez sunbreak scale === | === Gutierrez sunbreak scale === | ||
| Line 240: | Line 195: | ||
== Invented scales and chords (unnamed) == | == Invented scales and chords (unnamed) == | ||
{{Idiosyncratic terms|Names of scales made up by [[Budjarn Lambeth]] for the purpose of documentation; if Gutierrez names the scales at some point, Gutierrez's names should be used instead.}} | {{Idiosyncratic terms|Names of scales made up by [[Budjarn Lambeth]] for the purpose of documentation; if Gutierrez names the scales at some point, Gutierrez's names should be used instead.}} | ||
=== Generator sequence 7/6, 9/8, 8/7 (4/1 period) === | |||
Gutierrez described this scale in December 2025: "the 2 octaves have similar notes (with the semiflat 4 or 11 existing in both) so it can be fun to play the same melody in both octaves for a shimmery sound which works well with bell-like timbres, but the second octave also allows chord extentions like subminor maj9 or susd4maj13" | |||
<pre> | |||
7/6 267c sin3 | |||
21/16 471c semiflat4 | |||
3/2 702c perfect 5 | |||
7/4 969c harm7 | |||
63/32 1173c suboctave | |||
9/4 1404c maj9 | |||
21/8 1671c semiflat 11 | |||
189/64 1875c 🐺 tritave | |||
27/8 2106c maj13 | |||
4/1 2400c octave | |||
</pre> | |||
=== Gutierrez 11/1-period heptachord === | === Gutierrez 11/1-period heptachord === | ||
| Line 339: | Line 310: | ||
* 37 23 93 65 52 | * 37 23 93 65 52 | ||
* (identical to original scale within 0.6{{c}}) | * (identical to original scale within 0.6{{c}}) | ||
==== Gutierrez slendric plural-octave scale ==== | |||
Gutierrez described this scale in December 2025: "using a period of 7/4 on slendric generator sequence gives you alot of near-octaves so each octave is a different mode of the same scale" | |||
<pre>8/7 | |||
21/16 | |||
3/2 | |||
12/7 | |||
7/4 (period) | |||
2/1 | |||
147/64 | |||
21/8 | |||
3/1 | |||
49/16 | |||
7/2 | |||
1029/256 | |||
147/32 | |||
21/4 | |||
343/64 | |||
49/8 | |||
7203/1024 | |||
1029/128 | |||
147/16 | |||
2401/256 | |||
343/32 | |||
50421/4096 | |||
7203/512 | |||
1029/64 | |||
16807/1024 (5 periods)</pre> | |||
== Other discoveries == | == Other discoveries == | ||