Kite's ups and downs notation: Difference between revisions
Wikispaces>TallKite **Imported revision 594514874 - Original comment: ** |
Wikispaces>TallKite **Imported revision 595686178 - Original comment: ** |
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<h2>IMPORTED REVISION FROM WIKISPACES</h2> | <h2>IMPORTED REVISION FROM WIKISPACES</h2> | ||
This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br> | This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br> | ||
: This revision was by author [[User:TallKite|TallKite]] and made on <tt>2016-10- | : This revision was by author [[User:TallKite|TallKite]] and made on <tt>2016-10-18 00:06:29 UTC</tt>.<br> | ||
: The original revision id was <tt> | : The original revision id was <tt>595686178</tt>.<br> | ||
: The revision comment was: <tt></tt><br> | : The revision comment was: <tt></tt><br> | ||
The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br> | The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br> | ||
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M2 + m2 = m3, M2 + ^m2 = ^m3, vM2 + m2 = vm3 | M2 + m2 = m3, M2 + ^m2 = ^m3, vM2 + m2 = vm3 | ||
Sometimes enharmonic equivalents need to be used. Take this scale: | |||
C Db Db^ Dv D Eb Eb^ Ev E F Gb Gb^ Gv G Ab Ab^ Av A Bb Bb^ Bv B C | C Db Db^ Dv D Eb Eb^ Ev E F Gb Gb^ Gv G Ab Ab^ Av A Bb Bb^ Bv B C | ||
Here's our fifths: C-G, Db-Ab, Db^-Ab^, Dv-Av, D-A, etc. Most fifths *look* like fifths and are easy to find. So do the 4ths. Our 4\22 maj 2nds are C-D, Db-Eb, Db^-Eb^, Dv-Ev, D-E, Eb-F, good until we reach Eb^-Gb, which is a major 2nd that is spelled as a downminor 3rd. Here's this scale's chain of 5ths: | Here's our fifths: C-G, Db-Ab, Db^-Ab^, Dv-Av, D-A, etc. Most fifths *look* like fifths and are easy to find. So do the 4ths. Our 4\22 maj 2nds are C-D, Db-Eb, Db^-Eb^, Dv-Ev, D-E, Eb-F, good until we reach Eb^-Gb, which is a major 2nd that is spelled as a downminor 3rd. Here's this scale's chain of 5ths: | ||
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G A# B# C || | G A# B# C || | ||
||= C minor scale = C + M2 + m3 | ||= C minor scale = C + M2 + m3 | ||
+ P4 + P5 + m6 + m7 + P8 ||= C + m2 + M3 + P4 | + P4 + P5 + m6 + m7 + P8 ||= C + m2 + M3 + P4 | ||
+ P5 + M6 + M7 + P8 ||= C Db E F | + P5 + M6 + M7 + P8 ||= C Db E F | ||
G A B C ||= C D# E F | G A B C ||= C D# E F | ||
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genchain of thirds: m5 - m7 - m2 - m4 - P6 - P1 - P3 - M5 - M7 - M2 - M4 - A6 - A1 etc. | genchain of thirds: m5 - m7 - m2 - m4 - P6 - P1 - P3 - M5 - M7 - M2 - M4 - A6 - A1 etc. | ||
Eb - Gb - Bb - Db - Fb - Ab - Cb - E - G - B - D - F - A - C - E# - G# - B# - D# - F# - A# - C# | Eb - Gb - Bb - Db - Fb - Ab - Cb - E - G - B - D - F - A - C - E# - G# - B# - D# - F# - A# - C# | ||
"Every Good Boy Deserves Fudge And Candy" | "Every Good Boy Deserves Fudge And Candy" | ||
__**10-edo**__: (generator = 3\10 = perfect 3rd) | __**10-edo**__: (generator = 3\10 = perfect 3rd) | ||
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M2 + m2 = m3, M2 + ^m2 = ^m3, vM2 + m2 = vm3<br /> | M2 + m2 = m3, M2 + ^m2 = ^m3, vM2 + m2 = vm3<br /> | ||
<br /> | <br /> | ||
Sometimes enharmonic equivalents need to be used. Take this scale:<br /> | |||
C Db Db^ Dv D Eb Eb^ Ev E F Gb Gb^ Gv G Ab Ab^ Av A Bb Bb^ Bv B C<br /> | C Db Db^ Dv D Eb Eb^ Ev E F Gb Gb^ Gv G Ab Ab^ Av A Bb Bb^ Bv B C<br /> | ||
Here's our fifths: C-G, Db-Ab, Db^-Ab^, Dv-Av, D-A, etc. Most fifths *look* like fifths and are easy to find. So do the 4ths. Our 4\22 maj 2nds are C-D, Db-Eb, Db^-Eb^, Dv-Ev, D-E, Eb-F, good until we reach Eb^-Gb, which is a major 2nd that is spelled as a downminor 3rd. Here's this scale's chain of 5ths:<br /> | Here's our fifths: C-G, Db-Ab, Db^-Ab^, Dv-Av, D-A, etc. Most fifths *look* like fifths and are easy to find. So do the 4ths. Our 4\22 maj 2nds are C-D, Db-Eb, Db^-Eb^, Dv-Ev, D-E, Eb-F, good until we reach Eb^-Gb, which is a major 2nd that is spelled as a downminor 3rd. Here's this scale's chain of 5ths:<br /> | ||
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+ P4 + P5 + m6 + m7 + P8<br /> | + P4 + P5 + m6 + m7 + P8<br /> | ||
</td> | </td> | ||
<td style="text-align: center;">C + m2 + M3 + P4 <br /> | <td style="text-align: center;">C + m2 + M3 + P4<br /> | ||
+ P5 + M6 + M7 + P8<br /> | + P5 + M6 + M7 + P8<br /> | ||
</td> | </td> | ||
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genchain of thirds: m5 - m7 - m2 - m4 - P6 - P1 - P3 - M5 - M7 - M2 - M4 - A6 - A1 etc.<br /> | genchain of thirds: m5 - m7 - m2 - m4 - P6 - P1 - P3 - M5 - M7 - M2 - M4 - A6 - A1 etc.<br /> | ||
Eb - Gb - Bb - Db - Fb - Ab - Cb - E - G - B - D - F - A - C - E# - G# - B# - D# - F# - A# - C#<br /> | Eb - Gb - Bb - Db - Fb - Ab - Cb - E - G - B - D - F - A - C - E# - G# - B# - D# - F# - A# - C#<br /> | ||
&quot;Every Good Boy Deserves Fudge And Candy&quot; <br /> | &quot;Every Good Boy Deserves Fudge And Candy&quot;<br /> | ||
<br /> | <br /> | ||
<u><strong>10-edo</strong></u>: (generator = 3\10 = perfect 3rd)<br /> | <u><strong>10-edo</strong></u>: (generator = 3\10 = perfect 3rd)<br /> | ||