GraphDistatisRv {DistatisR} | R Documentation |
Plot maps of the factor scores (from the Rv matrix) of the distance matrices for a DISTATIS analysis
Description
Plot maps of the factor scores of the observations for a distatis
analysis. The factor scores are obtained from the eigen-decomposition of
the between distance matrices cosine matrix (often a matrix of Rv
coefficients). Note that the factor scores for the first dimension are
always positive. There are used to derive the \alpha
weights
for DISTATIS.
Usage
GraphDistatisRv(
RvFS,
axis1 = 1,
axis2 = 2,
ZeTitle = "Distatis-Rv Map",
participant.colors = NULL,
nude = FALSE,
RvCtr = NULL
)
Arguments
RvFS |
The factor scores of the distance matrices ( |
axis1 |
The dimension for the horizontal axis of the plots. |
axis2 |
The dimension for the vertical axis of the plots. |
ZeTitle |
General title for the plots. |
participant.colors |
A |
nude |
When |
RvCtr |
Contributions of each participant.
If codeNULL (default), these are
computed from |
Details
Note that, in the current version, the graphs are plotted as R-plots and are not passed back by the routine. So the graphs need to be saved "by hand" from the R graphic windows. We plan to improve this in a future version.
Value
constraints |
A set of plot constraints that are returned. |
participant.colors |
A set of colors for the participants are returned. |
Author(s)
Derek Beaton and Herve Abdi
References
The plots are similar to the graphs described in:
Abdi, H., Valentin, D., O'Toole, A.J., & Edelman, B. (2005). DISTATIS: The analysis of multiple distance matrices. Proceedings of the IEEE Computer Society: International Conference on Computer Vision and Pattern Recognition. (San Diego, CA, USA). pp. 42-47.
Abdi, H., Williams, L.J., Valentin, D., & Bennani-Dosse, M. (2012). STATIS and DISTATIS: Optimum multi-table principal component analysis and three way metric multidimensional scaling. Wiley Interdisciplinary Reviews: Computational Statistics, 4, 124–167.
Abdi, H., Dunlop, J.P., & Williams, L.J. (2009). How to compute reliability estimates and display confidence and tolerance intervals for pattern classiffers using the Bootstrap and 3-way multidimensional scaling (DISTATIS). NeuroImage, 45, 89–95.
Abdi, H., & Valentin, D., (2007). Some new and easy ways to describe, compare, and evaluate products and assessors. In D., Valentin, D.Z. Nguyen, L. Pelletier (Eds) New trends in sensory evaluation of food and non-food products. Ho Chi Minh (Vietnam): Vietnam National University-Ho chi Minh City Publishing House. pp. 5–18.
The R_V
coefficient is described in
Abdi, H. (2007). RV coefficient and congruence coefficient. In N.J. Salkind (Ed.): Encyclopedia of Measurement and Statistics. Thousand Oaks (CA): Sage. pp. 849–853.
Abdi, H. (2010). Congruence: Congruence coefficient, RV coefficient, and Mantel Coefficient. In N.J. Salkind, D.M., Dougherty, & B. Frey (Eds.): Encyclopedia of Research Design. Thousand Oaks (CA): Sage. pp. 222–229.
These papers are available from https://personal.utdallas.edu/~herve/
See Also
GraphDistatisAll
GraphDistatisCompromise
GraphDistatisPartial
GraphDistatisBoot
GraphDistatisRv
distatis
Examples
# 1. Load the DistAlgo data set (available from the DistatisR package)
data(DistAlgo)
# DistAlgo is a 6*6*4 Array (faces*faces*Algorithms)
#-----------------------------------------------------------------------------
# 2. Call the DISTATIS routine with the array of distance (DistAlgo) as parameter
DistatisAlgo <- distatis(DistAlgo)
# 3. Plot the compromise map with the labels for the first 2 dimensions
# DistatisAlgo$res4Cmat$G are the factors scores
# for the 4 distance matrices (i.e., algorithms)
GraphDistatisRv(DistatisAlgo$res4Cmat$G,ZeTitle='Rv Mat')
# Et voila!