|
简介变桨系统的调性音乐
Introduction to Pitch Systems in Tonal Music |
|
| |
| 课程网址: |
http://ocw.uci.edu/courses/introduction_to_pitch_systems_in_tonal...
|
| 主讲教师: |
John Crooks
|
| 开课单位: |
加州大学尔湾分校
|
| 开课时间: |
信息不详。欢迎您在右侧留言补充。
|
| 课程语种: |
英语
|
| 中文简介: |
该系列是加州大学欧文分校音乐学院15个音乐学院音乐系列的一部分。对音乐符号和基本音乐术语的理解是有帮助的, 但不是这些演示文稿所必需的。所涉及的数学是基本的。音高系统使用数学来组织声音现象, 以进行创造性的表达。我们通过接触音乐而发展起来的认知过程构成了一种应用数学;我们对音乐细微差别的情绪反应源于对音乐模式和结构的基本无意识的掌握。这一系列的演讲涵盖了西方音乐中使用的声调系统中发现的基本数学和认知现象, 以及世界上很多音乐。在几个演讲过程中, 我们将探讨音高和频率的基本概念、音调系统的组织规则以及基本尺度和和弦的数学结构。在这一背景下, 将探讨平等气质的推理和目的, 即音调音乐的标准调谐系统。演示文稿将包括专门为说明这些概念而设计的图形和计算机应用程序。
|
| 课程简介: |
This series is one part of UC Irvine's Musicianship 15 ABC sequence for music majors. An understanding of music notation and basic musical terms is helpful but not required for these presentations. The math involved is basic. Pitch systems use mathematics to organize audible phenomenon for creative expression. The cognitive processes we develop through exposure to music comprise a kind of applied mathematics; our emotional responses to musical nuance grow out of a largely unconscious mastery of the patterns and structures in music. This series of presentations covers the basic mathematics and cognitive phenomenon found in the tonal system used in Western music and much of the music of the world. Over the course of several presentations we will explore basic concepts of pitch and frequency, the organizing rules of tonal systems, and the mathematical construction of basic scales and chords. The reasoning and purpose of equal temperament, the standard tuning system for tonal music, will be explored in this context. Presentations will include graphics and computer applications designed specifically to illustrate these concepts.
|
| 关 键 词: |
音调系统的组织规则; 数学结构; 标准调谐系统
|
| 课程来源: |
加州大学欧文分校公开课
|
| 最后编审: |
2016-03-28：gmj
|
| 阅读次数: |
41
|
|
图 书 馆