https://en.xen.wiki/index.php?action=history&feed=atom&title=User_talk%3ASevish%2FQuasi-periodic_golden_ratio_based_scales 2026-07-06T16:23:43Z Revision history for this page on the wiki MediaWiki 1.43.6 https://en.xen.wiki/index.php?title=User_talk:Sevish/Quasi-periodic_golden_ratio_based_scales&diff=179463&oldid=prev 2025-02-04T13:58:52Z

<p>feedback</p> <p><b>New page</b></p><div>== Nice approach! ==<br /> <br /> These scales look like a great family of examples of a bit more general [[User:Arseniiv/Infinite_MOS|“infinite MOS scale”]] idea I came up with, some time ago. (And I should probably edit the page someday... Not the best writing, probably more examples would be better, but at least the sole example I used is the same golden pattern your scales have when delimited enough times, as you wrote.)<br /> <br /> In that general setting, there’s a lot of freedom (sizes of both steps and then the overall limiting density of the L steps compared to s steps), so pointing out reasonable options can be hard, and your scale family is a neat point of interest to use and look around, and with a good reminder that one can tune to specific intervals larger than a scale step easily enough. I also haven’t considered building a scale top to bottom, for some reason, despite it’s indeed easy because we’re always concerned with a finite fragment.<br /> <br /> About corrections: it seems the generation algorithm is solid, to me, in regard to the claims. --[[User:Arseniiv|Arseniiv]] ([[User talk:Arseniiv|talk]]) 13:58, 4 February 2025 (UTC)</div>

Arseniiv