1536/1: Difference between revisions

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| Name = 1536th harmonic

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'''1536/1''', the '''1536th harmonic''', is the [[harmonic]] past 1535/1 and before 1537/1. It is about ten [[~~octave~~]]s and seven [[semitone]]s in size. It is the largest interval allowed by [[MIDI]] without pitch bends, assume the note names follow [[Pythagorean tuning]]. The only occurrence of this interval in MIDI spans note 0 (C-1) to 127 (G9). If [[12edo]] is used instead, such an interval will have a frequency ratio of about 1534.266….

'''1536/1''', the '''1536th harmonic''', is the [[harmonic]] past 1535/1 and before 1537/1. It is about ten [[2/1|octaves]] and seven [[semitone (interval size measure)|semitones]] in size. It is the largest interval allowed by [[MIDI]] without pitch bends, assume the note names follow [[Pythagorean tuning]]. The only occurrence of this interval in MIDI spans note 0 (C-1) to 127 (G9). If [[12edo]] is used instead, such an interval will have a frequency ratio of about 1534.266….

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-'''1536/1''', the '''1536th harmonic''', is the [[harmonic]] past 1535/1 and before 1537/1. It is about ten [[octave]]s and seven [[semitone]]s in size. It is the largest interval allowed by [[MIDI]] without pitch bends, assume the note names follow [[Pythagorean tuning]]. The only occurrence of this interval in MIDI spans note 0 (C-1) to 127 (G9). If [[12edo]] is used instead, such an interval will have a frequency ratio of about 1534.266….
+'''1536/1''', the '''1536th harmonic''', is the [[harmonic]] past 1535/1 and before 1537/1. It is about ten [[2/1|octaves]] and seven [[semitone (interval size measure)|semitones]] in size. It is the largest interval allowed by [[MIDI]] without pitch bends, assume the note names follow [[Pythagorean tuning]]. The only occurrence of this interval in MIDI spans note 0 (C-1) to 127 (G9). If [[12edo]] is used instead, such an interval will have a frequency ratio of about 1534.266….