| 词条 | Minor diatonic semitone |
| 释义 |
| main_interval_name = Minor diatonic semitone | inverse = major seventh | complement = | other_names = overtone semitone[1] | abbreviation = | semitones = 1 | interval_class = 1 | just_interval = 17:16 | cents_equal_temperament = 100 | cents_24T_equal_temperament = 100 | cents_just_intonation = 104.96 }} In music, the minor diatonic semitone is a ratio of 17:16,[1][2] making it the seventeenth harmonic[3] or partial. This is in contrast to the 5-limit major diatonic semitone of 16/15. {{double image|center|Minor diatonic semitone on C.png|200|Minor diatonic semitone.png|200|Minor diatonic semitone on C {{audio|Minor diatonic semitone on C.mid|Play}}.|Minor diatonic semitone in the harmonic series: 1:16:17.}}See also
Sources1. ^Prout, Ebenezer (1889). Harmony: Its Theory and Practice, p.25. [https://books.google.com/books?id=mIdVAAAAYAAJ&pg=PA25&dq=%22minor+diatonic+semitone%22&hl=en&sa=X&ei=a6bzTu38JZDbiAL3_ZGJDg&ved=0CDYQ6AEwAQ#v=onepage&q=%22minor%20diatonic%20semitone%22&f=false Augener] & [https://books.google.com/books?id=4pc5tWpx3goC&pg=PA25&dq=%22minor+diatonic+semitone%22&hl=en&sa=X&ei=a6bzTu38JZDbiAL3_ZGJDg&ved=0CEIQ6AEwAw#v=onepage&q=%22minor%20diatonic%20semitone%22&f=false Forgotten Books]. {{ISBN|978-1-4400-7170-6}}. {{music-theory-stub}}{{Intervals|state=autocollapse}}2. ^Anger, Joseph Humfrey (1912). [https://books.google.com/books?id=Me0sAAAAYAAJ&pg=PA682&lpg=PA682&dq=%22Minor+diatonic+semitone%22+-wikipedia&source=bl&ots=kS2TW6aGEj&sig=3ok6VCMeUg84ryqirbL32AAzQdA&hl=en&sa=X&ved=0ahUKEwj0-eOI9ZvMAhVY3mMKHW-gBtMQ6AEIQjAK#v=onepage&q=%22Minor%20diatonic%20semitone%22%20-wikipedia&f=false A Treatise on Harmony with Exercises, Part 3], p.xiv. Boston Music. {{preISBN}} 3. ^1 Haluška, Ján (2003). The Mathematical Theory of Tone Systems, p.xxiv & 25. {{ISBN|978-0-8247-4714-5}}. 6 : 17-limit tuning and intervals|Harmonic series|Just tuning and intervals|Minor intervals|Seconds (music)|Superparticular intervals |
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