{"id":449,"date":"2017-03-22T11:05:35","date_gmt":"2017-03-22T11:05:35","guid":{"rendered":"http:\/\/192.168.178.58\/en\/4-1-7-overtone-sliders\/"},"modified":"2017-03-22T11:05:35","modified_gmt":"2017-03-22T11:05:35","slug":"overtone-sliders","status":"publish","type":"page","link":"https:\/\/www.vocevista.com\/en\/documentation\/program-reference\/ui-contents\/overtone-sliders\/","title":{"rendered":"3.1.7. Overtone Sliders"},"content":{"rendered":"
An Overtone Slider is a visual tool that is laid over the spectrogram. A slider consists of lines that each represent a specific The following image shows an Overtone Slider with four harmonics, where the fundamental frequency is 110 Hz. On Figure\u00a03.15.\u00a0Main elements of Overtone Sliders<\/b><\/p>\n<\/div>\n The image also shows the basic elements of the slider, including the controls that you can use to manipulate an Overtone Slider with the mouse:<\/p>\n The labels show the number of the harmonic, and optionally the note name and frequency. This appearance can be adjusted on the Note Sliders settings page<\/a>, and on the toolbar.<\/p>\n You can click<\/strong><\/span> on Labels to play<\/strong><\/span> them. The instrument used for playing them can be selected by the \u201cOvertone Instrument<\/span>\u201d<\/span> on the Playback Settings<\/a>.<\/p>\n You can select<\/strong><\/span> one or more Labels with Ctrl-Click<\/strong><\/span>. Press on
\n frequency. The distance between the lines corresponds to the harmonic series of a given fundamental. Overtone Sliders can be used to learn the harmonic series for each tone, and to analyze the harmonic content of a recording. They can also be used to transcribe the notes in a recording. Another use is to illustrate the role of overtones for composition and music theory. Overtone Sliders may also be called Note Sliders<\/em><\/span>, depending on the context of use.<\/p>\n\n<\/a>Main elements of Overtone Sliders<\/h3>\n<\/div>\n<\/div>\n<\/div>\n
\n the piano, this would be an A. Each harmonic has a frequency that is a
\n multiple of the fundamental. Therefore, the second harmonic has a
\n frequency of 2*110 Hz = 220 Hz, the third one 330 Hz, and so on.<\/p>\n<\/p>\n<\/div>\n<\/div>\n
\n <\/p>\n\n