edoo

Creates a perfectly even scale that divides the octave into n equal steps.
Such scales serve as the origin for the hyperplane arrangements of Modal Color Theory,
whence the name <code>edoo</code> for "equal division of the octave origin."

Analysis of musical scales (& modes, grooves, etc.) in the vein of
Sherrill 2025 <https://collections.lib.utah.edu/ark:/87278/s6d2gr78>.
The initials MCT in the package title refer to the article's title: "Modal
Color Theory." Offers support for conventional musical pitch class set
theory as developed by Forte (1973, ISBN: 9780300016109) and David Lewin
(1987, ISBN: 9780300034936), as well as for the continuous geometries of
Callender, Quinn, & Tymoczko (2008) <doi:10.1126/science.1153021>.
Identifies structural properties of scales and calculates derived values
(sign vector, color number, brightness ratio, etc.). Creates plots such as
"brightness graphs" which visualize these properties.

Paul Sherrill

musicMCT

Analyze the Structure of Musical Scales

edoo function

<dl><dt>card</dt>
<dd>Number of notes in the scale. Numeric.</dd>
<dt>edo</dt>
<dd>Number of unit steps in an octave. Defaults to <code>12</code>.</dd></dl>

Arguments

Perfectly even scales (the color white) — edoo

<dl>

<dt>card</dt>
<dd>Number of notes in the scale. Numeric.</dd>


<dt>edo</dt>
<dd>Number of unit steps in an octave. Defaults to <code>12</code>.</dd>

</dl>

edoo: Perfectly even scales (the color white)

Description

Usage

Value

Arguments

Examples