User:Arseniiv/Timbres: Difference between revisions
breaking news! :P |
→News 2021-10: omg more sounds |
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== News 2021-10 == | == News 2021-10 == | ||
=== Regarding (G1) === | |||
Finally I’ve written some code to generate all that stuff. Let’s start with (G1), as it’s pretty easy to implement, if I’m not mistaken that it’s specifically (G1) I made. You just take a fibonacci-base system and represent consecutive natural numbers in it: 1, 10, 100, 101, 1000, 1001, 1010, 10000, 10001, 10010, 10100, 10101, 100000, … — and then treat these as if they are base-φ. That does the trick, and rarefied timbres like (G2) might be filtered out by simply banning some digit combinations (that’s not new at this stage: you get these digit strings for (G1) by forbidding consecutive 11 in all possible binary strings). | Finally I’ve written some code to generate all that stuff. Let’s start with (G1), as it’s pretty easy to implement, if I’m not mistaken that it’s specifically (G1) I made. You just take a fibonacci-base system and represent consecutive natural numbers in it: 1, 10, 100, 101, 1000, 1001, 1010, 10000, 10001, 10010, 10100, 10101, 100000, … — and then treat these as if they are base-φ. That does the trick, and rarefied timbres like (G2) might be filtered out by simply banning some digit combinations (that’s not new at this stage: you get these digit strings for (G1) by forbidding consecutive 11 in all possible binary strings). | ||
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Hopefully I’ll make it somehow more streamlined in the following days. | Hopefully I’ll make it somehow more streamlined in the following days. | ||
=== Regarding (G2) === | |||
Okaey it was shockingly easy to render (G2) this night too. 🎻 It turned out I myself wrote above that all you need is multiply all ratios of (G1) by φ (and add 1 at the start of it all), so I just did that. Here is the comparison: | |||
* [https://freesound.org/people/arseniiv/sounds/591469/ Showcase of this one] like the one before. | |||
* [https://freesound.org/people/arseniiv/sounds/591470/ The same chord], though I tried on a lower note (2000¢ lower, in fact). Still a pretty nice chord eh? |