User:Jbcristian/The Average Tuning System: Difference between revisions

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When calculating all added tones, the complete interval matrix only for the octave-ending tunings yields a total of 2,641,310 intervals, and the list of the most frequent remains largely unchanged.
When calculating all added tones, the complete interval matrix only for the octave-ending tunings yields a total of 2,641,310 intervals, and the list of the most frequent remains largely unchanged.
[[File:Intervals scan comparision.jpg|thumb|The two graphics present distinct datasets. The first graphic represents the scan of the initial key in each file, while the second illustrates the scan subsequent to computing all matrices. Both graphics showcase the top 17 intervals, which exhibit remarkable similarity. Each graph encompasses a single octave, with both vertical and horizontal axes set to a logarithmic scale.]]


''(Why is it important to calculate the interval matrix and added tones to determine the most common intervals?''
''(Why is it important to calculate the interval matrix and added tones to determine the most common intervals?''