Absolute errors of small EDOs - Revision history

Xenllium at 10:08, 25 March 2025

2025-03-25T10:08:43Z

FloraC: FloraC moved page Equal Temperament Overtone Approximations to Absolute errors of small EDOs without leaving a redirect: Follow "relative errors of small EDOs"

2024-05-19T09:52:14Z

FloraC moved page Equal Temperament Overtone Approximations to Absolute errors of small EDOs without leaving a redirect: Follow "relative errors of small EDOs"

← Older revision	Revision as of 09:52, 19 May 2024
(No difference)

FloraC: +todo

2024-01-09T10:45:19Z

+todo

← Older revision		Revision as of 10:45, 9 January 2024
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	\| vC-0\|\|style="background:#e7b416;" \| vG-2 \|\| 5.18\|\|style="background:#99c140;" \| vE-3 \|\| -0.78\|\|style="background:#99c140;" \| ^A-3 \|\| 1.08\|\|style="background:#cc3232;" \| vD-4 \|\| 10.36\|\|style="background:#cc3232;" \| F-4 \|\| 9.38\|\|style="background:#cc3232;" \| ^G#-4 \|\| -11.09\|\|style="background:#e7b416;" \| vB-4 \|\| 4.4\|\|style="background:#e7b416;" \| C#-5 \|\| -11.17\|\|style="background:#e7b416;" \| D#-5 \|\| -12.16\|\|style="background:#db7b2b;" \| ^E-5 \|\| 6.26\|\|style="background:#cc3232;" \| F#-5 \|\| 8.92		\| vC-0\|\|style="background:#e7b416;" \| vG-2 \|\| 5.18\|\|style="background:#99c140;" \| vE-3 \|\| -0.78\|\|style="background:#99c140;" \| ^A-3 \|\| 1.08\|\|style="background:#cc3232;" \| vD-4 \|\| 10.36\|\|style="background:#cc3232;" \| F-4 \|\| 9.38\|\|style="background:#cc3232;" \| ^G#-4 \|\| -11.09\|\|style="background:#e7b416;" \| vB-4 \|\| 4.4\|\|style="background:#e7b416;" \| C#-5 \|\| -11.17\|\|style="background:#e7b416;" \| D#-5 \|\| -12.16\|\|style="background:#db7b2b;" \| ^E-5 \|\| 6.26\|\|style="background:#cc3232;" \| F#-5 \|\| 8.92
	\|}		\|}

	[[Category:Harmonic series]]		[[Category:Harmonic series]]
	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave]]
	[[Category:Tables]]		[[Category:Tables]]
			{{Todo\| rework }}

BudjarnLambeth at 05:28, 9 January 2024

2024-01-09T05:28:36Z

← Older revision		Revision as of 05:28, 9 January 2024
Line 1:		Line 1:
	This is a list of approximations for [[overtone]]s in various [[equal temperament]]s. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th [[harmonic]] up to a sufficiently large k and the frequency deviation in [[cents]]. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)		This is a list of approximations for [[overtone]]s in various [[equal temperament]]s. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th [[harmonic]] up to a sufficiently large k and the frequency deviation in [[cents]]. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)

	== 12-TET ==		== [[12edo\|12-TET]] ==

	{\| class="wikitable"		{\| class="wikitable"
Line 51:		Line 51:
	\|}		\|}

	== 31-TET ==		== [[31-TET]] ==

	{\| class="wikitable"		{\| class="wikitable"

BudjarnLambeth: Added links to dead end pg

2024-01-09T05:28:03Z

Added links to dead end pg

← Older revision		Revision as of 05:28, 9 January 2024
Line 1:		Line 1:
	This is a list of approximations for ~~overtones~~ in various equal ~~temperaments~~. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th harmonic up to a sufficiently large k and the frequency deviation in cents. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)		This is a list of approximations for [[overtone]]s in various [[equal temperament]]s. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th [[harmonic]] up to a sufficiently large k and the frequency deviation in [[cents]]. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)

	== 12-TET ==		== 12-TET ==

BudjarnLambeth: Added to category “tables”

2024-01-03T06:37:20Z

Added to category “tables”

← Older revision		Revision as of 06:37, 3 January 2024
Line 142:		Line 142:
	[[Category:Harmonic series]]		[[Category:Harmonic series]]
	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave]]
			[[Category:Tables]]

BudjarnLambeth: Categorised this uncategorised page

2023-12-09T12:42:31Z

Categorised this uncategorised page

← Older revision		Revision as of 12:42, 9 December 2023
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	\| vC-0\|\|style="background:#e7b416;" \| vG-2 \|\| 5.18\|\|style="background:#99c140;" \| vE-3 \|\| -0.78\|\|style="background:#99c140;" \| ^A-3 \|\| 1.08\|\|style="background:#cc3232;" \| vD-4 \|\| 10.36\|\|style="background:#cc3232;" \| F-4 \|\| 9.38\|\|style="background:#cc3232;" \| ^G#-4 \|\| -11.09\|\|style="background:#e7b416;" \| vB-4 \|\| 4.4\|\|style="background:#e7b416;" \| C#-5 \|\| -11.17\|\|style="background:#e7b416;" \| D#-5 \|\| -12.16\|\|style="background:#db7b2b;" \| ^E-5 \|\| 6.26\|\|style="background:#cc3232;" \| F#-5 \|\| 8.92		\| vC-0\|\|style="background:#e7b416;" \| vG-2 \|\| 5.18\|\|style="background:#99c140;" \| vE-3 \|\| -0.78\|\|style="background:#99c140;" \| ^A-3 \|\| 1.08\|\|style="background:#cc3232;" \| vD-4 \|\| 10.36\|\|style="background:#cc3232;" \| F-4 \|\| 9.38\|\|style="background:#cc3232;" \| ^G#-4 \|\| -11.09\|\|style="background:#e7b416;" \| vB-4 \|\| 4.4\|\|style="background:#e7b416;" \| C#-5 \|\| -11.17\|\|style="background:#e7b416;" \| D#-5 \|\| -12.16\|\|style="background:#db7b2b;" \| ^E-5 \|\| 6.26\|\|style="background:#cc3232;" \| F#-5 \|\| 8.92
	\|}		\|}
			[[Category:Harmonic series]]
			[[Category:Equal divisions of the octave]]

Fabianvallon at 12:14, 9 December 2023

2023-12-09T12:14:05Z

← Older revision		Revision as of 12:14, 9 December 2023
Line 1:		Line 1:
	This is a list of approximations for overtones in various equal temperaments. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th harmonic up to k~~=23~~ and the frequency deviation in cents. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)		This is a list of approximations for overtones in various equal temperaments. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th harmonic up to a sufficiently large k and the frequency deviation in cents. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)

			== 12-TET ==

			{\| class="wikitable"
			!
			! 3
			! cents
			! 5
			! cents
			! 7
			! cents
			! 9
			! cents
			! 11
			! cents
			! 13
			! cents
			! 15
			! cents
			! 17
			! cents
			! 19
			! cents
			! 21
			! cents
			\|-
			\| C-0\|\|style="background:#99c140;" \| G-1 \|\| 1.96\|\|style="background:#e7b416;" \| E-2 \|\| -13.69\|\|style="background:#db7b2b;" \| Bb-2 \|\| -31.17\|\|style="background:#99c140;" \| D-3 \|\| 3.91\|\|style="background:#cc3232;" \| F#-3 \|\| -48.68\|\|style="background:#cc3232;" \| G#-3 \|\| 40.53\|\|style="background:#99c140;" \| B-3 \|\| -11.73\|\|style="background:#99c140;" \| C#-4 \|\| 4.96\|\|style="background:#99c140;" \| Eb-4 \|\| -2.49\|\|style="background:#db7b2b;" \| F-4 \|\| -29.22
			\|-
			\| C#-0\|\|style="background:#99c140;" \| G#-1 \|\| 1.96\|\|style="background:#e7b416;" \| F-2 \|\| -13.69\|\|style="background:#db7b2b;" \| B-2 \|\| -31.17\|\|style="background:#99c140;" \| Eb-3 \|\| 3.91\|\|style="background:#cc3232;" \| G-3 \|\| -48.68\|\|style="background:#cc3232;" \| A-3 \|\| 40.53\|\|style="background:#99c140;" \| C-4 \|\| -11.73\|\|style="background:#99c140;" \| D-4 \|\| 4.96\|\|style="background:#99c140;" \| E-4 \|\| -2.49\|\|style="background:#db7b2b;" \| F#-4 \|\| -29.22
			\|-
			\| D-0\|\|style="background:#99c140;" \| A-1 \|\| 1.96\|\|style="background:#e7b416;" \| F#-2 \|\| -13.69\|\|style="background:#db7b2b;" \| C-3 \|\| -31.17\|\|style="background:#99c140;" \| E-3 \|\| 3.91\|\|style="background:#cc3232;" \| G#-3 \|\| -48.68\|\|style="background:#cc3232;" \| Bb-3 \|\| 40.53\|\|style="background:#99c140;" \| C#-4 \|\| -11.73\|\|style="background:#99c140;" \| Eb-4 \|\| 4.96\|\|style="background:#99c140;" \| F-4 \|\| -2.49\|\|style="background:#db7b2b;" \| G-4 \|\| -29.22
			\|-
			\| Eb-0\|\|style="background:#99c140;" \| Bb-1 \|\| 1.96\|\|style="background:#e7b416;" \| G-2 \|\| -13.69\|\|style="background:#db7b2b;" \| C#-3 \|\| -31.17\|\|style="background:#99c140;" \| F-3 \|\| 3.91\|\|style="background:#cc3232;" \| A-3 \|\| -48.68\|\|style="background:#cc3232;" \| B-3 \|\| 40.53\|\|style="background:#99c140;" \| D-4 \|\| -11.73\|\|style="background:#99c140;" \| E-4 \|\| 4.96\|\|style="background:#99c140;" \| F#-4 \|\| -2.49\|\|style="background:#db7b2b;" \| G#-4 \|\| -29.22
			\|-
			\| E-0\|\|style="background:#99c140;" \| B-1 \|\| 1.96\|\|style="background:#e7b416;" \| G#-2 \|\| -13.69\|\|style="background:#db7b2b;" \| D-3 \|\| -31.17\|\|style="background:#99c140;" \| F#-3 \|\| 3.91\|\|style="background:#cc3232;" \| Bb-3 \|\| -48.68\|\|style="background:#cc3232;" \| C-4 \|\| 40.53\|\|style="background:#99c140;" \| Eb-4 \|\| -11.73\|\|style="background:#99c140;" \| F-4 \|\| 4.96\|\|style="background:#99c140;" \| G-4 \|\| -2.49\|\|style="background:#db7b2b;" \| A-4 \|\| -29.22
			\|-
			\| F-0\|\|style="background:#99c140;" \| C-2 \|\| 1.96\|\|style="background:#e7b416;" \| A-2 \|\| -13.69\|\|style="background:#db7b2b;" \| Eb-3 \|\| -31.17\|\|style="background:#99c140;" \| G-3 \|\| 3.91\|\|style="background:#cc3232;" \| B-3 \|\| -48.68\|\|style="background:#cc3232;" \| C#-4 \|\| 40.53\|\|style="background:#99c140;" \| E-4 \|\| -11.73\|\|style="background:#99c140;" \| F#-4 \|\| 4.96\|\|style="background:#99c140;" \| G#-4 \|\| -2.49\|\|style="background:#db7b2b;" \| Bb-4 \|\| -29.22
			\|-
			\| F#-0\|\|style="background:#99c140;" \| C#-2 \|\| 1.96\|\|style="background:#e7b416;" \| Bb-2 \|\| -13.69\|\|style="background:#db7b2b;" \| E-3 \|\| -31.17\|\|style="background:#99c140;" \| G#-3 \|\| 3.91\|\|style="background:#cc3232;" \| C-4 \|\| -48.68\|\|style="background:#cc3232;" \| D-4 \|\| 40.53\|\|style="background:#99c140;" \| F-4 \|\| -11.73\|\|style="background:#99c140;" \| G-4 \|\| 4.96\|\|style="background:#99c140;" \| A-4 \|\| -2.49\|\|style="background:#db7b2b;" \| B-4 \|\| -29.22
			\|-
			\| G-0\|\|style="background:#99c140;" \| D-2 \|\| 1.96\|\|style="background:#e7b416;" \| B-2 \|\| -13.69\|\|style="background:#db7b2b;" \| F-3 \|\| -31.17\|\|style="background:#99c140;" \| A-3 \|\| 3.91\|\|style="background:#cc3232;" \| C#-4 \|\| -48.68\|\|style="background:#cc3232;" \| Eb-4 \|\| 40.53\|\|style="background:#99c140;" \| F#-4 \|\| -11.73\|\|style="background:#99c140;" \| G#-4 \|\| 4.96\|\|style="background:#99c140;" \| Bb-4 \|\| -2.49\|\|style="background:#db7b2b;" \| C-5 \|\| -29.22
			\|-
			\| G#-0\|\|style="background:#99c140;" \| Eb-2 \|\| 1.96\|\|style="background:#e7b416;" \| C-3 \|\| -13.69\|\|style="background:#db7b2b;" \| F#-3 \|\| -31.17\|\|style="background:#99c140;" \| Bb-3 \|\| 3.91\|\|style="background:#cc3232;" \| D-4 \|\| -48.68\|\|style="background:#cc3232;" \| E-4 \|\| 40.53\|\|style="background:#99c140;" \| G-4 \|\| -11.73\|\|style="background:#99c140;" \| A-4 \|\| 4.96\|\|style="background:#99c140;" \| B-4 \|\| -2.49\|\|style="background:#db7b2b;" \| C#-5 \|\| -29.22
			\|-
			\| A-0\|\|style="background:#99c140;" \| E-2 \|\| 1.96\|\|style="background:#e7b416;" \| C#-3 \|\| -13.69\|\|style="background:#db7b2b;" \| G-3 \|\| -31.17\|\|style="background:#99c140;" \| B-3 \|\| 3.91\|\|style="background:#cc3232;" \| Eb-4 \|\| -48.68\|\|style="background:#cc3232;" \| F-4 \|\| 40.53\|\|style="background:#99c140;" \| G#-4 \|\| -11.73\|\|style="background:#99c140;" \| Bb-4 \|\| 4.96\|\|style="background:#99c140;" \| C-5 \|\| -2.49\|\|style="background:#db7b2b;" \| D-5 \|\| -29.22
			\|-
			\| Bb-0\|\|style="background:#99c140;" \| F-2 \|\| 1.96\|\|style="background:#e7b416;" \| D-3 \|\| -13.69\|\|style="background:#db7b2b;" \| G#-3 \|\| -31.17\|\|style="background:#99c140;" \| C-4 \|\| 3.91\|\|style="background:#cc3232;" \| E-4 \|\| -48.68\|\|style="background:#cc3232;" \| F#-4 \|\| 40.53\|\|style="background:#99c140;" \| A-4 \|\| -11.73\|\|style="background:#99c140;" \| B-4 \|\| 4.96\|\|style="background:#99c140;" \| C#-5 \|\| -2.49\|\|style="background:#db7b2b;" \| Eb-5 \|\| -29.22
			\|-
			\| B-0\|\|style="background:#99c140;" \| F#-2 \|\| 1.96\|\|style="background:#e7b416;" \| Eb-3 \|\| -13.69\|\|style="background:#db7b2b;" \| A-3 \|\| -31.17\|\|style="background:#99c140;" \| C#-4 \|\| 3.91\|\|style="background:#cc3232;" \| F-4 \|\| -48.68\|\|style="background:#cc3232;" \| G-4 \|\| 40.53\|\|style="background:#99c140;" \| Bb-4 \|\| -11.73\|\|style="background:#99c140;" \| C-5 \|\| 4.96\|\|style="background:#99c140;" \| D-5 \|\| -2.49\|\|style="background:#db7b2b;" \| E-5 \|\| -29.22
			\|}

	== 31-TET ==		== 31-TET ==

Fabianvallon: site description + 31TET table

2023-12-09T11:40:09Z

site description + 31TET table

New page

This is a list of approximations for overtones in various equal temperaments. For space reasons octaves of already mentioned notes are not listed. For each base note the list shows the k-th harmonic up to k=23 and the frequency deviation in cents. Notes are highlighted with four different colors (green, yellow, orange, red) indicating distance to the maximum deviation (green = very good approximation)

== 31-TET ==

{| class="wikitable"
!
! 3
! cents
! 5
! cents
! 7
! cents
! 9
! cents
! 11
! cents
! 13
! cents
! 15
! cents
! 17
! cents
! 19
! cents
! 21
! cents
! 23
! cents
|-
| C-0||style="background:#e7b416;" | G-1 || 5.18||style="background:#99c140;" | E-2 || -0.78||style="background:#99c140;" | vBb-2 || 1.08||style="background:#cc3232;" | D-3 || 10.36||style="background:#cc3232;" | ^F-3 || 9.38||style="background:#cc3232;" | vA-3 || -11.09||style="background:#e7b416;" | B-3 || 4.4||style="background:#e7b416;" | ^C#-4 || -11.17||style="background:#e7b416;" | Eb-4 || -12.16||style="background:#db7b2b;" | vF-4 || 6.26||style="background:#cc3232;" | ^F#-4 || 8.92
|-
| C^-0||style="background:#e7b416;" | ^G-1 || 5.18||style="background:#99c140;" | ^E-2 || -0.78||style="background:#99c140;" | Bb-2 || 1.08||style="background:#cc3232;" | ^D-3 || 10.36||style="background:#cc3232;" | F#-3 || 9.38||style="background:#cc3232;" | A-3 || -11.09||style="background:#e7b416;" | ^B-3 || 4.4||style="background:#e7b416;" | vD-4 || -11.17||style="background:#e7b416;" | vE-4 || -12.16||style="background:#db7b2b;" | F-4 || 6.26||style="background:#cc3232;" | vG-4 || 8.92
|-
| C#-0||style="background:#e7b416;" | G#-1 || 5.18||style="background:#99c140;" | vF-2 || -0.78||style="background:#99c140;" | vB-2 || 1.08||style="background:#cc3232;" | D#-3 || 10.36||style="background:#cc3232;" | ^F#-3 || 9.38||style="background:#cc3232;" | ^A-3 || -11.09||style="background:#e7b416;" | vC-3 || 4.4||style="background:#e7b416;" | D-4 || -11.17||style="background:#e7b416;" | E-4 || -12.16||style="background:#db7b2b;" | ^F-4 || 6.26||style="background:#cc3232;" | G-4 || 8.92
|-
| ^C#-0||style="background:#e7b416;" | ^G#-1 || 5.18||style="background:#99c140;" | F-2 || -0.78||style="background:#99c140;" | B-2 || 1.08||style="background:#cc3232;" | Eb-3 || 10.36||style="background:#cc3232;" | vG-3 || 9.38||style="background:#cc3232;" | vBb-3 || -11.09||style="background:#e7b416;" | C-4 || 4.4||style="background:#e7b416;" | ^D-4 || -11.17||style="background:#e7b416;" | ^E-4 || -12.16||style="background:#db7b2b;" | F#-4 || 6.26||style="background:#cc3232;" | ^G-4 || 8.92
|-
| vD-0||style="background:#e7b416;" | vA-1 || 5.18||style="background:#99c140;" | ^F-2 || -0.78||style="background:#99c140;" | ^B-2 || 1.08||style="background:#cc3232;" | vE-3 || 10.36||style="background:#cc3232;" | G-3 || 9.38||style="background:#cc3232;" | Bb-3 || -11.09||style="background:#e7b416;" | C^-4 || 4.4||style="background:#e7b416;" | D#-4 || -11.17||style="background:#e7b416;" | vF-4 || -12.16||style="background:#db7b2b;" | ^F#-4 || 6.26||style="background:#cc3232;" | G#-4 || 8.92
|-
| D-0||style="background:#e7b416;" | A-1 || 5.18||style="background:#99c140;" | F#-2 || -0.78||style="background:#99c140;" | vC-2 || 1.08||style="background:#cc3232;" | E-3 || 10.36||style="background:#cc3232;" | ^G-3 || 9.38||style="background:#cc3232;" | vB-3 || -11.09||style="background:#e7b416;" | C#-4 || 4.4||style="background:#e7b416;" | Eb-4 || -11.17||style="background:#e7b416;" | F-4 || -12.16||style="background:#db7b2b;" | vG-4 || 6.26||style="background:#cc3232;" | ^G#-4 || 8.92
|-
| ^D-0||style="background:#e7b416;" | ^A-1 || 5.18||style="background:#99c140;" | ^F#-2 || -0.78||style="background:#99c140;" | C-3 || 1.08||style="background:#cc3232;" | ^E-3 || 10.36||style="background:#cc3232;" | G#-3 || 9.38||style="background:#cc3232;" | B-3 || -11.09||style="background:#e7b416;" | ^C#-4 || 4.4||style="background:#e7b416;" | vE-4 || -11.17||style="background:#e7b416;" | ^F-4 || -12.16||style="background:#db7b2b;" | G-4 || 6.26||style="background:#cc3232;" | vA-4 || 8.92
|-
| D#-0||style="background:#e7b416;" | vBb-1 || 5.18||style="background:#99c140;" | vG-2 || -0.78||style="background:#99c140;" | C^-3 || 1.08||style="background:#cc3232;" | vF-3 || 10.36||style="background:#cc3232;" | ^G#-3 || 9.38||style="background:#cc3232;" | ^B-3 || -11.09||style="background:#e7b416;" | vD-4 || 4.4||style="background:#e7b416;" | E-4 || -11.17||style="background:#e7b416;" | F#-4 || -12.16||style="background:#db7b2b;" | ^G-4 || 6.26||style="background:#cc3232;" | A-4 || 8.92
|-
| Eb-0||style="background:#e7b416;" | Bb-1 || 5.18||style="background:#99c140;" | G-2 || -0.78||style="background:#99c140;" | C#-3 || 1.08||style="background:#cc3232;" | F-3 || 10.36||style="background:#cc3232;" | vA-3 || 9.38||style="background:#cc3232;" | vC-3 || -11.09||style="background:#e7b416;" | D-4 || 4.4||style="background:#e7b416;" | ^E-4 || -11.17||style="background:#e7b416;" | ^F#-4 || -12.16||style="background:#db7b2b;" | G#-4 || 6.26||style="background:#cc3232;" | ^A-4 || 8.92
|-
| vE-0||style="background:#e7b416;" | vB-1 || 5.18||style="background:#99c140;" | ^G-2 || -0.78||style="background:#99c140;" | ^C#-3 || 1.08||style="background:#cc3232;" | ^F-3 || 10.36||style="background:#cc3232;" | A-3 || 9.38||style="background:#cc3232;" | C-4 || -11.09||style="background:#e7b416;" | ^D-4 || 4.4||style="background:#e7b416;" | vF-4 || -11.17||style="background:#e7b416;" | vG-4 || -12.16||style="background:#db7b2b;" | ^G#-4 || 6.26||style="background:#cc3232;" | vBb-4 || 8.92
|-
| E-0||style="background:#e7b416;" | B-1 || 5.18||style="background:#99c140;" | G#-2 || -0.78||style="background:#99c140;" | vD-3 || 1.08||style="background:#cc3232;" | F#-3 || 10.36||style="background:#cc3232;" | ^A-3 || 9.38||style="background:#cc3232;" | C^-4 || -11.09||style="background:#e7b416;" | D#-4 || 4.4||style="background:#e7b416;" | F-4 || -11.17||style="background:#e7b416;" | G-4 || -12.16||style="background:#db7b2b;" | vA-4 || 6.26||style="background:#cc3232;" | Bb-4 || 8.92
|-
| ^E-0||style="background:#e7b416;" | ^B-1 || 5.18||style="background:#99c140;" | ^G#-2 || -0.78||style="background:#99c140;" | D-3 || 1.08||style="background:#cc3232;" | ^F#-3 || 10.36||style="background:#cc3232;" | vBb-3 || 9.38||style="background:#cc3232;" | C#-4 || -11.09||style="background:#e7b416;" | Eb-4 || 4.4||style="background:#e7b416;" | ^F-4 || -11.17||style="background:#e7b416;" | ^G-4 || -12.16||style="background:#db7b2b;" | A-4 || 6.26||style="background:#cc3232;" | vB-4 || 8.92
|-
| vF-0||style="background:#e7b416;" | vC-1 || 5.18||style="background:#99c140;" | vA-2 || -0.78||style="background:#99c140;" | ^D-3 || 1.08||style="background:#cc3232;" | vG-3 || 10.36||style="background:#cc3232;" | Bb-3 || 9.38||style="background:#cc3232;" | ^C#-4 || -11.09||style="background:#e7b416;" | vE-4 || 4.4||style="background:#e7b416;" | F#-4 || -11.17||style="background:#e7b416;" | G#-4 || -12.16||style="background:#db7b2b;" | ^A-4 || 6.26||style="background:#cc3232;" | B-4 || 8.92
|-
| F-0||style="background:#e7b416;" | C-2 || 5.18||style="background:#99c140;" | A-2 || -0.78||style="background:#99c140;" | D#-3 || 1.08||style="background:#cc3232;" | G-3 || 10.36||style="background:#cc3232;" | vB-3 || 9.38||style="background:#cc3232;" | vD-4 || -11.09||style="background:#e7b416;" | E-4 || 4.4||style="background:#e7b416;" | ^F#-4 || -11.17||style="background:#e7b416;" | ^G#-4 || -12.16||style="background:#db7b2b;" | vBb-4 || 6.26||style="background:#cc3232;" | ^B-4 || 8.92
|-
| ^F-0||style="background:#e7b416;" | C^-2 || 5.18||style="background:#99c140;" | ^A-2 || -0.78||style="background:#99c140;" | Eb-3 || 1.08||style="background:#cc3232;" | ^G-3 || 10.36||style="background:#cc3232;" | B-3 || 9.38||style="background:#cc3232;" | D-4 || -11.09||style="background:#e7b416;" | ^E-4 || 4.4||style="background:#e7b416;" | vG-4 || -11.17||style="background:#e7b416;" | vA-4 || -12.16||style="background:#db7b2b;" | Bb-4 || 6.26||style="background:#cc3232;" | vC-4 || 8.92
|-
| F#-0||style="background:#e7b416;" | C#-2 || 5.18||style="background:#99c140;" | vBb-2 || -0.78||style="background:#99c140;" | vE-3 || 1.08||style="background:#cc3232;" | G#-3 || 10.36||style="background:#cc3232;" | ^B-3 || 9.38||style="background:#cc3232;" | ^D-4 || -11.09||style="background:#e7b416;" | vF-4 || 4.4||style="background:#e7b416;" | G-4 || -11.17||style="background:#e7b416;" | A-4 || -12.16||style="background:#db7b2b;" | vB-4 || 6.26||style="background:#cc3232;" | C-5 || 8.92
|-
| ^F#-0||style="background:#e7b416;" | ^C#-2 || 5.18||style="background:#99c140;" | Bb-2 || -0.78||style="background:#99c140;" | E-3 || 1.08||style="background:#cc3232;" | ^G#-3 || 10.36||style="background:#cc3232;" | vC-3 || 9.38||style="background:#cc3232;" | D#-4 || -11.09||style="background:#e7b416;" | F-4 || 4.4||style="background:#e7b416;" | ^G-4 || -11.17||style="background:#e7b416;" | ^A-4 || -12.16||style="background:#db7b2b;" | B-4 || 6.26||style="background:#cc3232;" | C^-5 || 8.92
|-
| vG-0||style="background:#e7b416;" | vD-2 || 5.18||style="background:#99c140;" | vB-2 || -0.78||style="background:#99c140;" | ^E-3 || 1.08||style="background:#cc3232;" | vA-3 || 10.36||style="background:#cc3232;" | C-4 || 9.38||style="background:#cc3232;" | Eb-4 || -11.09||style="background:#e7b416;" | ^F-4 || 4.4||style="background:#e7b416;" | G#-4 || -11.17||style="background:#e7b416;" | vBb-4 || -12.16||style="background:#db7b2b;" | ^B-4 || 6.26||style="background:#cc3232;" | C#-5 || 8.92
|-
| G-0||style="background:#e7b416;" | D-2 || 5.18||style="background:#99c140;" | B-2 || -0.78||style="background:#99c140;" | vF-3 || 1.08||style="background:#cc3232;" | A-3 || 10.36||style="background:#cc3232;" | C^-4 || 9.38||style="background:#cc3232;" | vE-4 || -11.09||style="background:#e7b416;" | F#-4 || 4.4||style="background:#e7b416;" | ^G#-4 || -11.17||style="background:#e7b416;" | Bb-4 || -12.16||style="background:#db7b2b;" | vC-4 || 6.26||style="background:#cc3232;" | ^C#-5 || 8.92
|-
| ^G-0||style="background:#e7b416;" | ^D-2 || 5.18||style="background:#99c140;" | ^B-2 || -0.78||style="background:#99c140;" | F-3 || 1.08||style="background:#cc3232;" | ^A-3 || 10.36||style="background:#cc3232;" | C#-4 || 9.38||style="background:#cc3232;" | E-4 || -11.09||style="background:#e7b416;" | ^F#-4 || 4.4||style="background:#e7b416;" | vA-4 || -11.17||style="background:#e7b416;" | vB-4 || -12.16||style="background:#db7b2b;" | C-5 || 6.26||style="background:#cc3232;" | vD-5 || 8.92
|-
| G#-0||style="background:#e7b416;" | D#-2 || 5.18||style="background:#99c140;" | vC-2 || -0.78||style="background:#99c140;" | ^F-3 || 1.08||style="background:#cc3232;" | vBb-3 || 10.36||style="background:#cc3232;" | ^C#-4 || 9.38||style="background:#cc3232;" | ^E-4 || -11.09||style="background:#e7b416;" | vG-4 || 4.4||style="background:#e7b416;" | A-4 || -11.17||style="background:#e7b416;" | B-4 || -12.16||style="background:#db7b2b;" | C^-5 || 6.26||style="background:#cc3232;" | D-5 || 8.92
|-
| ^G#-0||style="background:#e7b416;" | Eb-2 || 5.18||style="background:#99c140;" | C-3 || -0.78||style="background:#99c140;" | F#-3 || 1.08||style="background:#cc3232;" | Bb-3 || 10.36||style="background:#cc3232;" | vD-4 || 9.38||style="background:#cc3232;" | vF-4 || -11.09||style="background:#e7b416;" | G-4 || 4.4||style="background:#e7b416;" | ^A-4 || -11.17||style="background:#e7b416;" | ^B-4 || -12.16||style="background:#db7b2b;" | C#-5 || 6.26||style="background:#cc3232;" | ^D-5 || 8.92
|-
| vA-0||style="background:#e7b416;" | vE-2 || 5.18||style="background:#99c140;" | C^-3 || -0.78||style="background:#99c140;" | ^F#-3 || 1.08||style="background:#cc3232;" | vB-3 || 10.36||style="background:#cc3232;" | D-4 || 9.38||style="background:#cc3232;" | F-4 || -11.09||style="background:#e7b416;" | ^G-4 || 4.4||style="background:#e7b416;" | vBb-4 || -11.17||style="background:#e7b416;" | vC-4 || -12.16||style="background:#db7b2b;" | ^C#-5 || 6.26||style="background:#cc3232;" | D#-5 || 8.92
|-
| A-0||style="background:#e7b416;" | E-2 || 5.18||style="background:#99c140;" | C#-3 || -0.78||style="background:#99c140;" | vG-3 || 1.08||style="background:#cc3232;" | B-3 || 10.36||style="background:#cc3232;" | ^D-4 || 9.38||style="background:#cc3232;" | ^F-4 || -11.09||style="background:#e7b416;" | G#-4 || 4.4||style="background:#e7b416;" | Bb-4 || -11.17||style="background:#e7b416;" | C-5 || -12.16||style="background:#db7b2b;" | vD-5 || 6.26||style="background:#cc3232;" | Eb-5 || 8.92
|-
| ^A-0||style="background:#e7b416;" | ^E-2 || 5.18||style="background:#99c140;" | ^C#-3 || -0.78||style="background:#99c140;" | G-3 || 1.08||style="background:#cc3232;" | ^B-3 || 10.36||style="background:#cc3232;" | D#-4 || 9.38||style="background:#cc3232;" | F#-4 || -11.09||style="background:#e7b416;" | ^G#-4 || 4.4||style="background:#e7b416;" | vB-4 || -11.17||style="background:#e7b416;" | C^-5 || -12.16||style="background:#db7b2b;" | D-5 || 6.26||style="background:#cc3232;" | vE-5 || 8.92
|-
| vBb-0||style="background:#e7b416;" | vF-2 || 5.18||style="background:#99c140;" | vD-3 || -0.78||style="background:#99c140;" | ^G-3 || 1.08||style="background:#cc3232;" | vC-3 || 10.36||style="background:#cc3232;" | Eb-4 || 9.38||style="background:#cc3232;" | ^F#-4 || -11.09||style="background:#e7b416;" | vA-4 || 4.4||style="background:#e7b416;" | B-4 || -11.17||style="background:#e7b416;" | C#-5 || -12.16||style="background:#db7b2b;" | ^D-5 || 6.26||style="background:#cc3232;" | E-5 || 8.92
|-
| Bb-0||style="background:#e7b416;" | F-2 || 5.18||style="background:#99c140;" | D-3 || -0.78||style="background:#99c140;" | G#-3 || 1.08||style="background:#cc3232;" | C-4 || 10.36||style="background:#cc3232;" | vE-4 || 9.38||style="background:#cc3232;" | vG-4 || -11.09||style="background:#e7b416;" | A-4 || 4.4||style="background:#e7b416;" | ^B-4 || -11.17||style="background:#e7b416;" | ^C#-5 || -12.16||style="background:#db7b2b;" | D#-5 || 6.26||style="background:#cc3232;" | ^E-5 || 8.92
|-
| vB-0||style="background:#e7b416;" | ^F-2 || 5.18||style="background:#99c140;" | ^D-3 || -0.78||style="background:#99c140;" | ^G#-3 || 1.08||style="background:#cc3232;" | C^-4 || 10.36||style="background:#cc3232;" | E-4 || 9.38||style="background:#cc3232;" | G-4 || -11.09||style="background:#e7b416;" | ^A-4 || 4.4||style="background:#e7b416;" | vC-4 || -11.17||style="background:#e7b416;" | vD-5 || -12.16||style="background:#db7b2b;" | Eb-5 || 6.26||style="background:#cc3232;" | vF-5 || 8.92
|-
| B-0||style="background:#e7b416;" | F#-2 || 5.18||style="background:#99c140;" | D#-3 || -0.78||style="background:#99c140;" | vA-3 || 1.08||style="background:#cc3232;" | C#-4 || 10.36||style="background:#cc3232;" | ^E-4 || 9.38||style="background:#cc3232;" | ^G-4 || -11.09||style="background:#e7b416;" | vBb-4 || 4.4||style="background:#e7b416;" | C-5 || -11.17||style="background:#e7b416;" | D-5 || -12.16||style="background:#db7b2b;" | vE-5 || 6.26||style="background:#cc3232;" | F-5 || 8.92
|-
| ^B-0||style="background:#e7b416;" | ^F#-2 || 5.18||style="background:#99c140;" | Eb-3 || -0.78||style="background:#99c140;" | A-3 || 1.08||style="background:#cc3232;" | ^C#-4 || 10.36||style="background:#cc3232;" | vF-4 || 9.38||style="background:#cc3232;" | G#-4 || -11.09||style="background:#e7b416;" | Bb-4 || 4.4||style="background:#e7b416;" | C^-5 || -11.17||style="background:#e7b416;" | ^D-5 || -12.16||style="background:#db7b2b;" | E-5 || 6.26||style="background:#cc3232;" | ^F-5 || 8.92
|-
| vC-0||style="background:#e7b416;" | vG-2 || 5.18||style="background:#99c140;" | vE-3 || -0.78||style="background:#99c140;" | ^A-3 || 1.08||style="background:#cc3232;" | vD-4 || 10.36||style="background:#cc3232;" | F-4 || 9.38||style="background:#cc3232;" | ^G#-4 || -11.09||style="background:#e7b416;" | vB-4 || 4.4||style="background:#e7b416;" | C#-5 || -11.17||style="background:#e7b416;" | D#-5 || -12.16||style="background:#db7b2b;" | ^E-5 || 6.26||style="background:#cc3232;" | F#-5 || 8.92
|}