summary.TukeyRegion

Prints basic information about the Tukey region.

Tukey regions are polytopes in the Euclidean space, viz.
upper-level sets of the Tukey depth function on given data. The bordering
hyperplanes of a Tukey region are computed as well as its vertices, facets,
centroid, and volume. In addition, the Tukey median set, which is the
non-empty Tukey region having highest depth level, and its barycenter
(= Tukey median) are calculated. Tukey regions are visualized in dimension
two and three. For details see Liu, Mosler, and Mozharovskyi
(2019, <doi:10.1080/10618600.2018.1546595>). See file LICENSE.note for
additional license information.

Pavlo Mozharovskyi

TukeyRegion

Tukey Region and Median

C.B. Barber

The Geometry Center University of Minnesota

summary.TukeyRegion function

<dl><dt>object</dt>
<dd>object of class <code>TukeyRegion</code> for which the summary should be printed.</dd><dt>...</dt>
<dd>included for compatibility and should not be used.</dd></dl>

Arguments

Pavlo Mozharovskyi &lt;pavlo.mozharovskyi@ensai.fr&gt;

Author

Prints Summary of the Tukey Region — summary.TukeyRegion

<dl>

<dt>object</dt>
<dd>object of class <code>TukeyRegion</code> for which the summary should be printed.</dd>

<dt>...</dt>
<dd>included for compatibility and should not be used.</dd>

</dl>

summary.TukeyRegion: Prints Summary of the Tukey Region

Description

Usage

Value

Arguments

Author

See Also

Examples