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Notice: Even though this topic is from a fictional world based on real types of musical instruments which have human lives, no terminology given here is to confused with legitimate proposals of how to talk about any musical practice in the real world. | Notice: Even though this topic is from a fictional world based on real types of musical instruments which have human lives, no terminology given here is to confused with legitimate proposals of how to talk about any musical practice in the real world. | ||
The '''musical system of the modern United Kingdom of Musical Instruments''' fundamentally obeys the concepts of conventional human musical systems to the whole depth of musical history. That is, it is ideally based on [[Just Intonation]] and thus normally prioritizes the perfect consonances of the [[3-limit]]. Where the instruments differ is in their | The '''musical system of the modern United Kingdom of Musical Instruments''' fundamentally obeys the concepts of conventional human musical systems to the whole depth of musical history. That is, it is ideally based on [[Just Intonation]] and thus normally prioritizes the perfect consonances of the [[3-limit]], followed closely by the remaining true relations of the ideally consonant thirds and sixths and the commonly dissonant steps/seconds and sevenths. False relations are normally more important for how they are averted or masked than for compositions which proceed into them. | ||
Where the instruments differ is in their underlying system(s) of functionality though their systems of functionality with the most native documentation are also originally Eurasian and North African. The globally most popular system of functionality is that which fully crystallized in Medieval Western Europe. There is no single standard name for this system, which is derived from the real-world music history of very late medieval and later pre-classical theorists, who used terms like ''musica mensurata'' ("measured music") or ''cantus mensurabilis'' ("measurable song") to refer to the rhythmically defined polyphonic music of their age, as opposed to ''musica plana'' or ''musica choralis'', i.e., Gregorian plainchant which is happening alongside this system in-universe. The most common terms for this system have changed across its history from the medieval ''chordon conjugans'' (“conjugating chord”) to the modern “conjugable tone” and its various transitions, as opposed to the presumed “non-conjugating” octaves underlying both Gregorian plainchant and the rhythmically defined polyphonic music. The main defining feature of compositions in this tradition are the progressions from one “chord” to another by changing the balance of perfect fourths and perfect fifths in the frame interval of the simple gamut which would traditionally signal the start of a new piece of a sequence. The traditional goal of these “chord progressions” would be a “chord” within one step of the octave on the circle of fifths to give a sense of finality to the last piece of a sequence. The circle of fifths is often grouped into the three parts of the “regular conjugation”. | |||
{| class="wikitable" | |||
|+ | |||
!Distance from octave | |||
!Class | |||
!Name | |||
!Desired (sub)harmonic | |||
!Regular conjugation | |||
|- | |||
|6 fifths | |||
| rowspan="6" |Strong, ''fortis'' | |||
|Fa♯ | |||
|*11 | |||
|Augmented eleventh | |||
|- | |||
|5 fifths | |||
|Si | |||
|15 | |||
|Major seventh, fourteenth | |||
|- | |||
|4 fifths | |||
|Mi | |||
|5 | |||
|Major tenth, seventeenth | |||
|- | |||
|3 fifths | |||
|La | |||
|27 (technically) | |||
|Major sixth, thirteenth | |||
|- | |||
|2 fifths | |||
|Re | |||
|9 | |||
|Major ninth, sixteenth | |||
|- | |||
|1 fifth | |||
|Sol | |||
|3 | |||
|Perfect twelfth | |||
|- | |||
|0 | |||
|Natural, ''naturalis'' | |||
|Ut > Do | |||
|(2) | |||
|Perfect octave, fifteenth | |||
|- | |||
|1 fourth | |||
| rowspan="6" |Weak, ''lenis'' | |||
|Fa, originally ''superparticularis'' | |||
|1/3 | |||
|Perfect eleventh, eighteenth | |||
|- | |||
|2 fourths | |||
|Fa ''superbipartiens'' > Si♭ | |||
|7 | |||
|Minor seventh, fourteenth | |||
|- | |||
|3 fourths | |||
|Fa ''supertripartiens'' > Mi♭ | |||
|19 | |||
|Minor tenth, seventeenth | |||
|- | |||
|4 fourths | |||
|Fa ''superquadripartiens'' > La♭ | |||
|1/5 > 13 | |||
|Minor sixth, thirteenth | |||
|- | |||
|5 fourths | |||
|Fa ''supequinquipartiens'' > Re♭ | |||
|17 | |||
|Minor ninth, sixteenth | |||
|- | |||
|6 fourths | |||
|Sol♭ | |||
|*11 | |||
|Diminished twelfth | |||
|} |
Revision as of 07:29, 9 January 2025
Notice: Even though this topic is from a fictional world based on real types of musical instruments which have human lives, no terminology given here is to confused with legitimate proposals of how to talk about any musical practice in the real world.
The musical system of the modern United Kingdom of Musical Instruments fundamentally obeys the concepts of conventional human musical systems to the whole depth of musical history. That is, it is ideally based on Just Intonation and thus normally prioritizes the perfect consonances of the 3-limit, followed closely by the remaining true relations of the ideally consonant thirds and sixths and the commonly dissonant steps/seconds and sevenths. False relations are normally more important for how they are averted or masked than for compositions which proceed into them.
Where the instruments differ is in their underlying system(s) of functionality though their systems of functionality with the most native documentation are also originally Eurasian and North African. The globally most popular system of functionality is that which fully crystallized in Medieval Western Europe. There is no single standard name for this system, which is derived from the real-world music history of very late medieval and later pre-classical theorists, who used terms like musica mensurata ("measured music") or cantus mensurabilis ("measurable song") to refer to the rhythmically defined polyphonic music of their age, as opposed to musica plana or musica choralis, i.e., Gregorian plainchant which is happening alongside this system in-universe. The most common terms for this system have changed across its history from the medieval chordon conjugans (“conjugating chord”) to the modern “conjugable tone” and its various transitions, as opposed to the presumed “non-conjugating” octaves underlying both Gregorian plainchant and the rhythmically defined polyphonic music. The main defining feature of compositions in this tradition are the progressions from one “chord” to another by changing the balance of perfect fourths and perfect fifths in the frame interval of the simple gamut which would traditionally signal the start of a new piece of a sequence. The traditional goal of these “chord progressions” would be a “chord” within one step of the octave on the circle of fifths to give a sense of finality to the last piece of a sequence. The circle of fifths is often grouped into the three parts of the “regular conjugation”.
Distance from octave | Class | Name | Desired (sub)harmonic | Regular conjugation |
---|---|---|---|---|
6 fifths | Strong, fortis | Fa♯ | *11 | Augmented eleventh |
5 fifths | Si | 15 | Major seventh, fourteenth | |
4 fifths | Mi | 5 | Major tenth, seventeenth | |
3 fifths | La | 27 (technically) | Major sixth, thirteenth | |
2 fifths | Re | 9 | Major ninth, sixteenth | |
1 fifth | Sol | 3 | Perfect twelfth | |
0 | Natural, naturalis | Ut > Do | (2) | Perfect octave, fifteenth |
1 fourth | Weak, lenis | Fa, originally superparticularis | 1/3 | Perfect eleventh, eighteenth |
2 fourths | Fa superbipartiens > Si♭ | 7 | Minor seventh, fourteenth | |
3 fourths | Fa supertripartiens > Mi♭ | 19 | Minor tenth, seventeenth | |
4 fourths | Fa superquadripartiens > La♭ | 1/5 > 13 | Minor sixth, thirteenth | |
5 fourths | Fa supequinquipartiens > Re♭ | 17 | Minor ninth, sixteenth | |
6 fourths | Sol♭ | *11 | Diminished twelfth |