Description Usage Arguments Value Author(s) References Examples
performs a STATIS analysis of a ktab
object.
1 2 3 4 5 |
X |
an object of class 'ktab' |
scannf |
a logical value indicating whether the number of kept axes for the compromise should be asked |
nf |
if |
tol |
a tolerance threshold to test whether the distance matrix is Euclidean : an eigenvalue is considered positive if it is larger than |
x |
an object of class 'statis' |
xax, yax |
the numbers of the x-axis and the y-axis |
option |
an integer between 1 and 4, otherwise the 4 components of the plot are dispayed |
... |
further arguments passed to or from other methods |
statis
returns a list of class 'statis' containing :
RV |
a matrix with the all RV coefficients |
RV.eig |
a numeric vector with all the eigenvalues |
RV.coo |
a data frame with the array scores |
tab.names |
a vector of characters with the names of the arrays |
RV.tabw |
a numeric vector with the array weigths |
C.nf |
an integer indicating the number of kept axes |
C.rank |
an integer indicating the rank of the analysis |
C.li |
a data frame with the row coordinates |
C.Co |
a data frame with the column coordinates |
C.T4 |
a data frame with the principal vectors (for each table) |
TL |
a data frame with the factors (not used) |
TC |
a data frame with the factors for Co |
T4 |
a data frame with the factors for T4 |
Daniel Chessel
Lavit, C. (1988) Analyse conjointe de tableaux quantitatifs, Masson, Paris.
Lavit, C., Escoufier, Y., Sabatier, R. and Traissac, P. (1994) The ACT (Statis method). Computational Statistics and Data Analysis, 18, 97–119.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 | data(jv73)
kta1 <- ktab.within(withinpca(jv73$morpho, jv73$fac.riv, scann = FALSE))
statis1 <- statis(kta1, scann = FALSE)
plot(statis1)
dudi1 <- dudi.pca(jv73$poi, scann = FALSE, scal = FALSE)
wit1 <- wca(dudi1, jv73$fac.riv, scann = FALSE)
kta3 <- ktab.within(wit1)
data(jv73)
statis3 <- statis(kta3, scann = FALSE)
plot(statis3)
if(adegraphicsLoaded()) {
s.arrow(statis3$C.li, pgrid.text.cex = 0)
kplot(statis3, traj = TRUE, arrow = FALSE, plab.cex = 0, psub.cex = 3, ppoi.cex = 3)
} else {
s.arrow(statis3$C.li, cgrid = 0)
kplot(statis3, traj = TRUE, arrow = FALSE, unique = TRUE,
clab = 0, csub = 3, cpoi = 3)
}
statis3
|
Warning messages:
1: In scalewt(w) : Variables with null variance not standardized.
2: In scalewt(w) : Variables with null variance not standardized.
3: In scalewt(w) : Variables with null variance not standardized.
STATIS Analysis
class:statis
table number: 12
row number: 19 total column number: 92
**** Interstructure ****
eigen values: 5.337 1.525 1.294 1.037 0.6419 ...
$RV matrix 12 12 RV coefficients
$RV.eig vector 12 eigenvalues
$RV.coo data.frame 12 4 array scores
$tab.names vector 12 array names
$RV.tabw vector 12 array weigths
RV coefficient
Allaine Audeux Clauge Cuisance Cusancin Dessoubre
Allaine 1.0000000
Audeux 0.3923156 1.0000000
Clauge 0.4142577 0.2568859 1.0000000
Cuisance 0.4881191 0.3045202 0.4934249 1.0000000
Cusancin 0.6750590 0.4465916 0.2351574 0.5962413 1.0000000
Dessoubre 0.4264883 0.7460391 0.2912210 0.4596960 0.4098816 1.00000000
Doubs 0.4162722 0.5275275 0.4599651 0.4196404 0.2648507 0.55605542
Doulonnes 0.2401718 0.3781006 0.3310817 0.5445763 0.2987118 0.40145726
Drugeon 0.3301627 0.0999847 0.5153033 0.2209572 0.1435757 0.09888345
Furieuse 0.3844109 0.3291450 0.3259230 0.7768327 0.6693345 0.40898890
Lison 0.2312130 0.3968212 0.2895775 0.6310371 0.3982919 0.48144475
Loue 0.3872305 0.1128074 0.5192117 0.6487130 0.3069628 0.20311166
Doubs Doulonnes Drugeon Furieuse Lison Loue
Allaine
Audeux
Clauge
Cuisance
Cusancin
Dessoubre
Doubs 1.0000000
Doulonnes 0.2183520 1.0000000
Drugeon 0.4214976 0.0671516 1.00000000
Furieuse 0.2782714 0.4748992 0.18165914 1.0000000
Lison 0.4181009 0.5346002 0.07442131 0.5209446 1.0000000
Loue 0.4396741 0.3005171 0.31081167 0.3862660 0.3597613 1
**** Compromise ****
eigen values: 2.012 0.903 0.5025 0.3003 0.2282 ...
$nf: 3 axis-components saved
$rank: 19
data.frame nrow ncol content
$C.li 19 3 row coordinates
$C.Co 92 3 column coordinates
$C.T4 48 3 principal vectors (each table)
$TL 228 2 factors (not used)
$TC 92 2 factors for Co
$T4 48 2 factors for T4
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