10afdo: Difference between revisions

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'''10ado''' ([[ADO|arithmetic division of the octave]]), or '''~~10-ODO~~''' ([[otonal division]] of the octave), divides the octave into ten parts of 1/10 each. As a scale it may be known as [[Harmonic mode|mode 10 of the harmonic series]] or the [[Overtone_scale#Over-n_scales|Over-10]] scale. Unlike its half [[5ado]], 10ado is actually quite an effective scale having a minor and supermajor triad on the root.

'''10ado''' ([[ADO|arithmetic division of the octave]]), or '''10odo''' ([[otonal division]] of the octave), divides the octave into ten parts of 1/10 each. As a scale it may be known as [[Harmonic mode|mode 10 of the harmonic series]] or the [[Overtone_scale#Over-n_scales|Over-10]] scale. Unlike its half [[5ado]], 10ado is actually quite an effective scale having a minor and supermajor triad on the root.

If the base frequency is 1 Hz (or any other unit), the resulting values are 2, 3, 4, 5, 6, 7, 8, 9, 10 times bigger than the base, followed by 20, 30, 40, 50, 60, 70, 80, 90, then 200, 300, 400, 500, etc. From this perspective, 10ado constitutes the numerical layout of a [[wikipedia:Slide rule|logarithmic ruler]].

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 {{Infobox ADO|steps=10}}
-'''10ado''' ([[ADO|arithmetic division of the octave]]), or '''10-ODO''' ([[otonal division]] of the octave), divides the octave into ten parts of 1/10 each. As a scale it may be known as [[Harmonic mode|mode 10 of the harmonic series]] or the [[Overtone_scale#Over-n_scales|Over-10]] scale. Unlike its half [[5ado]], 10ado is actually quite an effective scale having a minor and supermajor triad on the root.
+'''10ado''' ([[ADO|arithmetic division of the octave]]), or '''10odo''' ([[otonal division]] of the octave), divides the octave into ten parts of 1/10 each. As a scale it may be known as [[Harmonic mode|mode 10 of the harmonic series]] or the [[Overtone_scale#Over-n_scales|Over-10]] scale. Unlike its half [[5ado]], 10ado is actually quite an effective scale having a minor and supermajor triad on the root.
 If the base frequency is 1 Hz (or any other unit), the resulting values are 2, 3, 4, 5, 6, 7, 8, 9, 10 times bigger than the base, followed by 20, 30, 40, 50, 60, 70, 80, 90, then 200, 300, 400, 500, etc. From this perspective, 10ado constitutes the numerical layout of a [[wikipedia:Slide rule|logarithmic ruler]].