SAKryukov
Joined 23 November 2020
Monzo |
m Minor lexicals |
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::::::::: Yes, fixed, looks correct, but... push did not reach the auto-published product site on GitHub, they have a mysterious delay, may appear later today or tomorrow. I reported this problem to them, they did not reproduce it. No matter, I can notify you. Also, you can download the entire product (there are all links on my main page); first, it will be up-to-date, secondly, you can try editing the tonal system and try. However, this is a very simple thing, but I would like you to take a look, maybe provide some critique... — [[User:SAKryukov|SA]], ''Tuesday 2020 December 8, 23:58 UTC'' | ::::::::: Yes, fixed, looks correct, but... push did not reach the auto-published product site on GitHub, they have a mysterious delay, may appear later today or tomorrow. I reported this problem to them, they did not reproduce it. No matter, I can notify you. Also, you can download the entire product (there are all links on my main page); first, it will be up-to-date, secondly, you can try editing the tonal system and try. However, this is a very simple thing, but I would like you to take a look, maybe provide some critique... — [[User:SAKryukov|SA]], ''Tuesday 2020 December 8, 23:58 UTC'' | ||
::::::::: Aha, | ::::::::: Aha, '''''now''''' the fix is propagated to the site, you can take a look. Thank you for the correction! — [[User:SAKryukov|SA]], ''Wednesday 2020 December 9, 00:12 UTC'' | ||
::::::::: What do you think of my idea of auto-repeated tones? On the example of your scale, you write only the degrees, in your case, 7 of them. Instead of second 1st, you write the special object <code>repeat</code>, for example: | ::::::::: What do you think of my idea of auto-repeated tones? On the example of your scale, you write only the degrees, in your case, 7 of them. Instead of second 1st, you write the special object <code>repeat</code>, for example: | ||
::::::::: <code>[interval(1), interval(9,8), interval(5,4), interval(4,3), interval(3,2), interval(27,16), interval(15,8), repeat],</code> and then the system automatically fills missing key data to the end of the key row, moving to next octave on each next 1/1... | ::::::::: <code>[interval(1), interval(9,8), interval(5,4), interval(4,3), interval(3,2), interval(27,16), interval(15,8), repeat],</code> and then the system automatically fills in missing key data to the end of the key row, moving to next octave on each next 1/1... | ||
::::::::: What is <code>interval</code>? Even though for this particular application numbers would suffice, what it returns is not a number! This is a more complicated object; the set of them implements the same very systems of ''regular intervals'', a ''free Abelian group'' used in this part of musical theory. I developed this formalism for wider purposes, such as generator systems and other group theory approaches. This object is semantically similar to Gonzo, it is maintained in the factorized form, the group operations are done on the maps of prime factors, and so on, complete operation set. Are you familiar with all that? I would assume you are, and a lot of material on this site assumes the readers can work with such notions. Right? — [[User:SAKryukov|SA]], ''Wednesday 2020 December 9, 00:27 UTC'' | ::::::::: What is <code>interval</code>? Even though for this particular application numbers would suffice, what it returns is not a number! This is a more complicated object; the set of them implements the same very systems of ''regular intervals'', a ''free Abelian group'' used in this part of musical theory. I developed this formalism for wider purposes, such as generator systems and other group theory approaches. This object is semantically similar to Gonzo, it is maintained in the factorized form, the group operations are done on the maps of prime factors, and so on, complete operation set. Are you familiar with all that? I would assume you are, and a lot of material on this site assumes the readers can work with such notions. Right? — [[User:SAKryukov|SA]], ''Wednesday 2020 December 9, 00:27 UTC'' | ||