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| |} | | |} |
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| As a consequence of this particular scale structure, you have the following chords- note that this list is not exhaustive... | | As a consequence of this particular scale structure, you have the following basic chords- note that this list is not exhaustive... |
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| {| class="mw-collapsible mw-collapsed wikitable center-1" | | {| class="mw-collapsible mw-collapsed wikitable center-1" |
| |+ style="font-size: 105%; white-space: nowrap;" | Table of Ionian triads | | |+ style="font-size: 105%; white-space: nowrap;" | Table of basic Ionian triads |
| |- | | |- |
| ! Name | | ! Name |
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| | 45:54:64 | | | 45:54:64 |
| | This dissonant triad is one of two possible diatonic diminished triads in the 5-limit | | | This dissonant triad is one of two possible diatonic diminished triads in the 5-limit |
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| | Pythagorean Suspended Second
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| | D, E, A
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| | 0, 27, 93
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| | I, IV, V
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| | 8:9:12
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| | This dissonant triad is a common suspension in both 3-limit and 5-limit diatonic music
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| |-
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| | Pythagorean Suspended Fourth
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| | D, G, A
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| | 0, 66, 93
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| | I, II, V
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| | 1/(8:9:12)
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| | This dissonant triad is a common suspension in both 3-limit and 5-limit diatonic music
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| |-
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| | Ptolemaic Suspended Synflat Second
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| | D, E↓, A
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| | 0, 24, 93
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| | II
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| | 18:20:27
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| | This dissonant triad is an uncommon suspension in 5-limit diatonic music
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| |-
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| | Ptolemaic Suspended Synsharp Fourth
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| | D, G↑, A
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| | 0, 69, 93
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| | III
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| | 1/(18:20:27)
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| | This dissonant triad is an uncommon suspension in 5-limit diatonic music
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| |-
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| | Ptolemaic Suspended Flat Second
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| | D, Eb↑, A
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| | 0, 15, 93
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| | VII
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| | 1/(32:45:48)
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| | This dissonant triad is an interesting suspension in 5-limit diatonic music, commonly used in modulations
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| |-
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| | Ptolemaic Suspended Sharp Fourth
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| | D, G#↓, A
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| | 0, 78, 93
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| | IV
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| | 32:45:48
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| | This dissonant triad is an interesting suspension in 5-limit diatonic music, commonly used in modulations
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| |-
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| | Supradusthumic Suspended Synflat Second
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| | D, E↓, A↓
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| | 0, 24, 90
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| | VI
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| | 27:30:40
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| | This dissonant triad is an unusual suspension in 5-limit diatonic music
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| |-
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| | Supradusthumic Suspended Fourth
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| | D, G, A↓
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| | 0, 66, 90
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| | VI
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| | 1/(27:30:40)
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| | This dissonant triad is an unusual suspension in 5-limit diatonic music
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| |} | | |} |
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| {| class="mw-collapsible mw-collapsed wikitable center-1" | | {| class="mw-collapsible mw-collapsed wikitable center-1" |
| |+ style="font-size: 105%; white-space: nowrap;" | Table of Ionian tetrads | | |+ style="font-size: 105%; white-space: nowrap;" | Table of basic Ionian tetrads |
| |- | | |- |
| ! Name | | ! Name |
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| | 45:54:64:81 | | | 45:54:64:81 |
| | This dissonant tetrad is an unexpected option for imperfect half cadences in the 5-limit | | | This dissonant tetrad is an unexpected option for imperfect half cadences in the 5-limit |
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| | Pythagorean Suspended Fourth with Ptolemaic Major Seventh
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| | D, G, A, C#↓
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| | 0, 66, 93, 144
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| | I
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| | 24:32:36:45
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| | This dissonant tetrad is a great option for suspensions at minimum
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| |-
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| | Pythagorean Dominant Seventh Suspended Fourth
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| | D, G, A, C
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| | 0, 66, 93, 132
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| | II, V
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| | 18:24:27:32
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| | This version of a dominant seventh chord occurs on multiple scale degrees, enabling a form of secondary dominant progression
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| |-
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| | Ptolemaic Minor Seventh Suspended Synsharp Fourth
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| | D, G↑, A, C↑
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| | 0, 69, 93, 135
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| | III
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| | 20:27:30:36
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| | This dissonant tetrad is an uncommon suspension in 5-limit diatonic music
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| |-
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| | Ptolemaic Major Seventh Suspended Sharp Fourth
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| | D, G#↓, A, C#↓
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| | 0, 78, 93, 144
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| | IV
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| | 32:45:48, 60
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| | This dissonant tetrad is an interesting suspension in 5-limit diatonic music, commonly used in modulations
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| |-
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| |} | | |} |
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