目前最好的参考资料是凯尔·甘恩（Kyle Gann）的书《听觉的算术》（The Arithmetic of Listening）。非常棒，作者是这个领域的权威。https://www.kylegann.com/Gannbooks.html 另外，如果有谁对基于纯律的微音程（microtonality）感兴趣，我做过一个视频演示，展示了我用……做的一个工具。
The best current resource is the Kyle Gann book, "The Arithmetic of Listening". It's fantastic, by a world authority on the topic. https://www.kylegann.com/Gannbooks.html Also for anyone interested in just intonation based microtonality, I did a video demo of a tool I made using…
Kyle Gann's Arithmetic of Listening goes deeply into this. Given an infinite number of ways of dividing the range from f to 2f, some other equal-division temperaments (31 or 53, for example) get closer than 12TET to maintaining low-integer…
目前最好的参考资料是凯尔·甘恩（Kyle Gann）的书《听觉的算术》（The Arithmetic of Listening）。非常棒，作者是这个领域的权威。https://www.kylegann.com/Gannbooks.html 另外，如果有谁对基于纯律的微音程（microtonality）感兴趣，我做过一个视频演示，展示了我用……做的一个工具。
The best current resource is the Kyle Gann book, "The Arithmetic of Listening". It's fantastic, by a world authority on the topic. https://www.kylegann.com/Gannbooks.html Also for anyone interested in just intonation based microtonality, I did a video demo of a tool I made using…
凯尔·甘恩的《听觉的算术》对这一点进行了深入探讨。鉴于从 f 到 2f 的音程范围有无数种分割方式，某些其他的平均分割律制（比如 31 平均律或 53 平均律）在保持低整数比方面，其实比 12TET 更为接近……
Kyle Gann's Arithmetic of Listening goes deeply into this. Given an infinite number of ways of dividing the range from f to 2f, some other equal-division temperaments (31 or 53, for example) get closer than 12TET to maintaining low-integer…