mixOmics 6.31.4
multidrug
study
If you are following our online course, the following vignette will be useful as a complementary learning tool. This vignette also covers the essential use cases of various methods in this package for the general mixOmcis
user. The below methods will be covered:
As outlined in 1.3, this is not an exhaustive list of all the methods found within mixOmics
. More information can be found at our website and you can ask questions via our discourse forum.
Figure 1: Different types of analyses with mixOmics (Rohart, Gautier, Singh, and Le Cao 2017).The biological questions, the number of data sets to integrate, and the type of response variable, whether qualitative (classification), quantitative (regression), one (PLS1) or several (PLS) responses, all drive the choice of analytical method
All methods featured in this diagram include variable selection except rCCA. In N-integration, rCCA and PLS enable the integration of two quantitative data sets, whilst the block PLS methods (that derive from the methods from Tenenhaus and Tenenhaus (2011)) can integrate more than two data sets. In P-integration, our method MINT is based on multi-group PLS (Eslami et al. 2014).The following activities cover some of these methods.
mixOmics
is an R toolkit dedicated to the exploration and integration of biological data sets with a specific focus on variable selection. The package currently includes more than twenty multivariate methodologies, mostly developed by the mixOmics
team (see some of our references in 1.2.3). Originally, all methods were designed for omics data, however, their application is not limited to biological data only. Other applications where integration is required can be considered, but mostly for the case where the predictor variables are continuous (see also 1.1).
In mixOmics
, a strong focus is given to graphical representation to better translate and understand the relationships between the different data types and visualize the correlation structure at both sample and variable levels.
Note the data pre-processing requirements before analysing data with mixOmics
:
Types of data. Different types of biological data can be explored and integrated with mixOmics
. Our methods can handle molecular features measured on a continuous scale (e.g. microarray, mass spectrometry-based proteomics and metabolomics) or sequenced-based count data (RNA-seq, 16S, shotgun metagenomics) that become `continuous’ data after pre-processing and normalisation.
Normalisation. The package does not handle normalisation as it is platform-specific and we cover a too wide variety of data! Prior to the analysis, we assume the data sets have been normalised using appropriate normalisation methods and pre-processed when applicable.
Prefiltering. While mixOmics
methods can handle large data sets (several tens of thousands of predictors), we recommend pre-filtering the data to less than 10K predictor variables per data set, for example by using Median Absolute Deviation (Teng et al. 2016) for RNA-seq data, by removing consistently low counts in microbiome data sets (Lê Cao et al. 2016) or by removing near-zero variance predictors. Such step aims to lessen the computational time during the parameter tuning process.
Data format. Our methods use matrix decomposition techniques. Therefore, the numeric data matrix or data frames have \(n\) observations or samples in rows and \(p\) predictors or variables (e.g. genes, proteins, OTUs) in columns.
Covariates. In the current version of mixOmics
, covariates that may confound the analysis are not included in the methods. We recommend correcting for those covariates beforehand using appropriate univariate or multivariate methods for batch effect removal. Contact us for more details as we are currently working on this aspect.
We list here the main methodological or theoretical concepts you need to know to be able to efficiently apply mixOmics
:
Individuals, observations or samples: the experimental units on which information are collected, e.g. patients, cell lines, cells, faecal samples etc.
Variables, predictors: read-out measured on each sample, e.g. gene (expression), protein or OTU (abundance), weight etc.
Variance: measures the spread of one variable. In our methods, we estimate the variance of components rather that variable read-outs. A high variance indicates that the data points are very spread out from the mean, and from one another (scattered).
Covariance: measures the strength of the relationship between two variables, i.e. whether they co-vary. A high covariance value indicates a strong relationship, e.g. weight and height in individuals frequently vary roughly in the same way; roughly, the heaviest are the tallest. A covariance value has no lower or upper bound.
Correlation: a standardized version of the covariance that is bounded by -1 and 1.
Linear combination: variables are combined by multiplying each of them by a coefficient and adding the results. A linear combination of height and weight could be \(2 * weight - 1.5 * height\) with the coefficients \(2\) and \(-1.5\) assigned with weight and height respectively.
Component: an artificial variable built from a linear combination of the observed variables in a given data set. Variable coefficients are optimally defined based on some statistical criterion. For example in Principal Component Analysis, the coefficients of a (principal) component are defined so as to maximise the variance of the component.
Loadings: variable coefficients used to define a component.
Sample plot: representation of the samples projected in a small space spanned (defined) by the components. Samples coordinates are determined by their components values or scores.
Correlation circle plot: representation of the variables in a space spanned by the components. Each variable coordinate is defined as the correlation between the original variable value and each component. A correlation circle plot enables to visualise the correlation between variables - negative or positive correlation, defined by the cosine angle between the centre of the circle and each variable point) and the contribution of each variable to each component - defined by the absolute value of the coordinate on each component. For this interpretation, data need to be centred and scaled (by default in most of our methods except PCA). For more details on this insightful graphic, see Figure 1 in (González et al. 2012).
Unsupervised analysis: the method does not take into account any known sample groups and the analysis is exploratory. Examples of unsupervised methods covered in this vignette are Principal Component Analysis (PCA, Chapter 3), Projection to Latent Structures (PLS, Chapter 4), and also Canonical Correlation Analysis (CCA, not covered here but see the website page).
Supervised analysis: the method includes a vector indicating the class membership of each sample. The aim is to discriminate sample groups and perform sample class prediction. Examples of supervised methods covered in this vignette are PLS Discriminant Analysis (PLS-DA, Chapter 5), DIABLO (Chapter 6) and also MINT (Chapter 7).
If the above descriptions were not comprehensive enough and you have some more questions, feel free to explore the glossary on our website.
Here is an overview of the most widely used methods in mixOmics
that will be further detailed in this vignette, with the exception of rCCA. We depict them along with the type of data set they can handle.
FIGURE 1: An overview of what quantity and type of dataset each method within mixOmics requires. Thin columns represent a single variable, while the larger blocks represent datasets of multiple samples and variables.
Figure 2: List of methods in mixOmics, sparse indicates methods that perform variable selection
Figure 3: Main functions and parameters of each method
The methods implemented in mixOmics
are described in detail in the following publications. A more extensive list can be found at this link.
Overview and recent integrative methods: Rohart F., Gautier, B, Singh, A, Le Cao, K. A. mixOmics: an R package for ’omics feature selection and multiple data integration. PLoS Comput Biol 13(11): e1005752.
Graphical outputs for integrative methods: (González et al. 2012) Gonzalez I., Le Cao K.-A., Davis, M.D. and Dejean S. (2012) Insightful graphical outputs to explore relationships between two omics data sets. BioData Mining 5:19.
DIABLO: Singh A, Gautier B, Shannon C, Vacher M, Rohart F, Tebbutt S, K-A. Le Cao. DIABLO - multi-omics data integration for biomarker discovery.
sparse PLS: Le Cao K.-A., Martin P.G.P, Robert-Granie C. and Besse, P. (2009) Sparse Canonical Methods for Biological Data Integration: application to a cross-platform study. BMC Bioinformatics, 10:34.
sparse PLS-DA: Le Cao K.-A., Boitard S. and Besse P. (2011) Sparse PLS Discriminant Analysis: biologically relevant feature selection and graphical displays for multiclass problems. BMC Bioinformatics, 22:253.
Multilevel approach for repeated measurements: Liquet B, Le Cao K-A, Hocini H, Thiebaut R (2012). A novel approach for biomarker selection and the integration of repeated measures experiments from two assays. BMC Bioinformatics, 13:325
sPLS-DA for microbiome data: Le Cao K-A\(^*\), Costello ME \(^*\), Lakis VA , Bartolo F, Chua XY, Brazeilles R and Rondeau P. (2016) MixMC: Multivariate insights into Microbial Communities.PLoS ONE 11(8): e0160169
Each methods chapter has the following outline:
Other methods not covered in this document are described on our website and the following references:
regularised Canonical Correlation Analysis, see the Methods and Case study tabs, and (González et al. 2008) that describes CCA for large data sets.
Microbiome (16S, shotgun metagenomics) data analysis, see also (Lê Cao et al. 2016) and kernel integration for microbiome data. The latter is in collaboration with Drs J Mariette and Nathalie Villa-Vialaneix (INRA Toulouse, France), an example is provided for the Tara ocean metagenomics and environmental data.
First, download the latest version from Bioconductor:
if (!requireNamespace("BiocManager", quietly = TRUE))
install.packages("BiocManager")
BiocManager::install("mixOmics")
Alternatively, you can install the latest GitHub version of the package:
BiocManager::install("mixOmicsTeam/mixOmics")
The mixOmics
package should directly import the following packages:
igraph, rgl, ellipse, corpcor, RColorBrewer, plyr, parallel, dplyr, tidyr, reshape2, methods, matrixStats, rARPACK, gridExtra
.
For Apple mac users: if you are unable to install the imported package rgl
, you will need to install the XQuartz software first.
library(mixOmics)
Check that there is no error when loading the package, especially for the rgl
library (see above).
The examples we give in this vignette use data that are already part of the package. To upload your own data, check first that your working directory is set, then read your data from a .txt
or .csv
format, either by using File > Import Dataset in RStudio or via one of these command lines:
# from csv file
data <- read.csv("your_data.csv", row.names = 1, header = TRUE)
# from txt file
data <- read.table("your_data.txt", header = TRUE)
For more details about the arguments used to modify those functions, type ?read.csv
or ?read.table
in the R console.
mixOmics
Each analysis should follow this workflow:
Then use your critical thinking and additional functions and visual tools to make sense of your data! (some of which are listed in 1.2.2) and will be described in the next Chapters.
For instance, for Principal Components Analysis, we first load the data:
data(nutrimouse)
X <- nutrimouse$gene
Then use the following steps:
MyResult.pca <- pca(X) # 1 Run the method
plotIndiv(MyResult.pca) # 2 Plot the samples
plotVar(MyResult.pca) # 3 Plot the variables
This is only a first quick-start, there will be many avenues you can take to deepen your exploratory and integrative analyses. The package proposes several methods to perform variable, or feature selection to identify the relevant information from rather large omics data sets. The sparse methods are listed in the Table in 1.2.2.
Following our example here, sparse PCA can be applied to select the top 5 variables contributing to each of the two components in PCA. The user specifies the number of variables to selected on each component, for example, here 5 variables are selected on each of the first two components (keepX=c(5,5)
):
MyResult.spca <- spca(X, keepX=c(5,5)) # 1 Run the method
plotIndiv(MyResult.spca) # 2 Plot the samples
plotVar(MyResult.spca) # 3 Plot the variables
You can see know that we have considerably reduced the number of genes in the plotVar
correlation circle plot.
Do not stop here! We are not done yet. You can enhance your analyses with the following:
Have a look at our manual and each of the functions and their examples, e.g. ?pca
, ?plotIndiv
, ?sPCA
, …
Run the examples from the help file using the example
function: example(pca)
, example(plotIndiv)
, …
Have a look at our website that features many tutorials and case studies,
Keep reading this vignette, this is just the beginning!
multidrug
studyTo illustrate PCA and is variants, we will analyse the multidrug
case study available in the package. This pharmacogenomic study investigates the patterns of drug activity in cancer cell lines (Szakács et al. 2004). These cell lines come from the NCI-60 Human Tumor Cell Lines established by the Developmental Therapeutics Program of the National Cancer Institute (NCI) to screen for the toxicity of chemical compound repositories in diverse cancer cell lines. NCI-60 includes cell lines derived from cancers of colorectal (7 cell lines), renal (8), ovarian (6), breast (8), prostate (2), lung (9) and central nervous system origin (6), as well as leukemia (6) and melanoma (8).
Two separate data sets (representing two types of measurements) on the same NCI-60 cancer cell lines are available in multidrug
(see also ?multidrug
):
$ABC.trans
: Contains the expression of 48 human ABC transporters measured by quantitative real-time PCR (RT-PCR) for each cell line.
$compound
: Contains the activity of 1,429 drugs expressed as GI50, which is the drug concentration that induces 50% inhibition of cellular growth for the tested cell line.
Additional information will also be used in the outputs:
$comp.name
: The names of the 1,429 compounds.
$cell.line
: Information on the cell line names ($Sample
) and the cell line types ($Class
).
In this activity, we illustrate PCA performed on the human ABC transporters ABC.trans
, and sparse PCA on the compound data compound
.
The input data matrix \(\boldsymbol{X}\) is of size \(N\) samples in rows and \(P\) variables (e.g. genes) in columns. We start with the ABC.trans
data.
library(mixOmics)
data(multidrug)
X <- multidrug$ABC.trans
dim(X) # Check dimensions of data
## [1] 60 48
Contrary to the minimal code example, here we choose to also scale the variables for the reasons detailed earlier. The function tune.pca()
calculates the cumulative proportion of explained variance for a large number of principal components (here we set ncomp = 10
). A screeplot of the proportion of explained variance relative to the total amount of variance in the data for each principal component is output (Fig. 4):
tune.pca.multi <- tune.pca(X, ncomp = 10, scale = TRUE)
plot(tune.pca.multi)
Figure 4: Screeplot from the PCA performed on the ABC.trans
data: Amount of explained variance for each principal component on the ABC transporter data.
# tune.pca.multidrug$cum.var # Outputs cumulative proportion of variance
From the numerical output (not shown here), we observe that the first two principal components explain 22.87% of the total variance, and the first three principal components explain 29.88% of the total variance. The rule of thumb for choosing the number of components is not so much to set a hard threshold based on the cumulative proportion of explained variance (as this is data-dependent), but to observe when a drop, or elbow, appears on the screeplot. The elbow indicates that the remaining variance is spread over many principal components and is not relevant in obtaining a low dimensional ‘snapshot’ of the data. This is an empirical way of choosing the number of principal components to retain in the analysis. In this specific example we could choose between 2 to 3 components for the final PCA, however these criteria are highly subjective and the reader must keep in mind that visualisation becomes difficult above three dimensions.
Based on the preliminary analysis above, we run a PCA with three components. Here we show additional input, such as whether to center or scale the variables.
final.pca.multi <- pca(X, ncomp = 3, center = TRUE, scale = TRUE)
# final.pca.multi # Lists possible outputs
The output is similar to the tuning step above. Here the total variance in the data is:
final.pca.multi$var.tot
## [1] 47.98305
By summing the variance explained from all possible components, we would achieve the same amount of explained variance. The proportion of explained variance per component is:
final.pca.multi$prop_expl_var$X
## PC1 PC2 PC3
## 0.12677541 0.10194929 0.07011818
The cumulative proportion of variance explained can also be extracted (as displayed in Figure 4):
final.pca.multi$cum.var
## PC1 PC2 PC3
## 0.1267754 0.2287247 0.2988429
To calculate components, we use the variable coefficient weights indicated in the loading vectors. Therefore, the absolute value of the coefficients in the loading vectors inform us about the importance of each variable in contributing to the definition of each component. We can extract this information through the selectVar()
function which ranks the most important variables in decreasing order according to their absolute loading weight value for each principal component.
# Top variables on the first component only:
head(selectVar(final.pca.multi, comp = 1)$value)
## value.var
## ABCE1 0.3242162
## ABCD3 0.2647565
## ABCF3 0.2613074
## ABCA8 -0.2609394
## ABCB7 0.2493680
## ABCF1 0.2424253
Note:
We project the samples into the space spanned by the principal components to visualise how the samples cluster and assess for biological or technical variation in the data. We colour the samples according to the cell line information available in multidrug$cell.line$Class
by specifying the argument group
(Fig. 5).
plotIndiv(final.pca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$cell.line$Class,
title = 'ABC transporters, PCA comp 1 - 2',
legend = TRUE, legend.title = 'Cell line')
Figure 5: Sample plot from the PCA performed on the ABC.trans
data. Samples are projected into the space spanned by the first two principal components, and coloured according to cell line type. Numbers indicate the rownames of the data.
Because we have run PCA on three components, we can examine the third component, either by plotting the samples onto the principal components 1 and 3 (PC1 and PC3) in the code above (comp = c(1, 3)
) or by using the 3D interactive plot (code shown below). The addition of the third principal component only seems to highlight a potential outlier (sample 8, not shown). Potentially, this sample could be removed from the analysis, or, noted when doing further downstream analysis. The removal of outliers should be exercised with great caution and backed up with several other types of analyses (e.g. clustering) or graphical outputs (e.g. boxplots, heatmaps, etc).
# Interactive 3D plot will load the rgl library.
plotIndiv(final.pca.multi, style = '3d',
group = multidrug$cell.line$Class,
title = 'ABC transporters, PCA comp 1 - 3')
These plots suggest that the largest source of variation explained by the first two components can be attributed to the melanoma cell line, while the third component highlights a single outlier sample. Hence, the interpretation of the following outputs should primarily focus on the first two components.
Note:
Correlation circle plots indicate the contribution of each variable to each component using the plotVar()
function, as well as the correlation between variables (indicated by a ‘cluster’ of variables). Note that to interpret the latter, the variables need to be centered and scaled in PCA:
plotVar(final.pca.multi, comp = c(1, 2),
var.names = TRUE,
cex = 3, # To change the font size
# cutoff = 0.5, # For further cutoff
title = 'Multidrug transporter, PCA comp 1 - 2')
ABC.trans
data. The plot shows groups of transporters that are highly correlated, and also contribute to PC1 - near the big circle on the right hand side of the plot (transporters grouped with those in orange), or PC1 and PC2 - top left and top bottom corner of the plot, transporters grouped with those in pink and yellow." width="75%" />
Figure 6: Correlation Circle plot from the PCA performed on the ABC.trans
data. The plot shows groups of transporters that are highly correlated, and also contribute to PC1 - near the big circle on the right hand side of the plot (transporters grouped with those in orange), or PC1 and PC2 - top left and top bottom corner of the plot, transporters grouped with those in pink and yellow.
The plot in Figure 6 highlights a group of ABC transporters that contribute to PC1: ABCE1, and to some extent the group clustered with ABCB8 that contributes positively to PC1, while ABCA8 contributes negatively. We also observe a group of transporters that contribute to both PC1 and PC2: the group clustered with ABCC2 contributes positively to PC2 and negatively to PC1, and a cluster of ABCC12 and ABCD2 that contributes negatively to both PC1 and PC2. We observe that several transporters are inside the small circle. However, examining the third component (argument comp = c(1, 3)
) does not appear to reveal further transporters that contribute to this third component. The additional argument cutoff = 0.5
could further simplify this plot.
A biplot allows us to display both samples and variables simultaneously to further understand their relationships. Samples are displayed as dots while variables are displayed at the tips of the arrows. Similar to correlation circle plots, data must be centered and scaled to interpret the correlation between variables (as a cosine angle between variable arrows).
biplot(final.pca.multi, group = multidrug$cell.line$Class,
legend.title = 'Cell line')
ABS.trans
data. The plot highlights which transporter expression levels may be related to specific cell lines, such as melanoma." width="75%" />
Figure 7: Biplot from the PCA performed on the ABS.trans
data. The plot highlights which transporter expression levels may be related to specific cell lines, such as melanoma.
The biplot in Figure 7 shows that the melanoma cell lines seem to be characterised by a subset of transporters such as the cluster around ABCC2 as highlighted previously in Figure 6. Further examination of the data, such as boxplots (as shown in Fig. 8), can further elucidate the transporter expression levels for these specific samples.
ABCC2.scale <- scale(X[, 'ABCC2'], center = TRUE, scale = TRUE)
boxplot(ABCC2.scale ~
multidrug$cell.line$Class, col = color.mixo(1:9),
xlab = 'Cell lines', ylab = 'Expression levels, scaled',
par(cex.axis = 0.5), # Font size
main = 'ABCC2 transporter')
Figure 8: Boxplots of the transporter ABCC2 identified from the PCA correlation circle plot (Fig. 6) and the biplot (Fig. 7) show the level of ABCC2 expression related to cell line types. The expression level of ABCC2 was centered and scaled in the PCA, but similar patterns are also observed in the original data.
In the ABC.trans
data, there is only one missing value. Missing values can be handled by sPCA via the NIPALS algorithm . However, if the number of missing values is large, we recommend imputing them with NIPALS, as we describe in our website in www.mixOmics.org.
First, we must decide on the number of components to evaluate. The previous tuning step indicated that ncomp = 3
was sufficient to explain most of the variation in the data, which is the value we choose in this example. We then set up a grid of keepX
values to test, which can be thin or coarse depending on the total number of variables. We set up the grid to be thin at the start, and coarse as the number of variables increases. The ABC.trans
data includes a sufficient number of samples to perform repeated 5-fold cross-validation to define the number of folds and repeats (leave-one-out CV is also possible if the number of samples \(N\) is small by specifying folds =
\(N\)). The computation may take a while if you are not using parallelisation (see additional parameters in tune.spca()
), here we use a small number of repeats for illustrative purposes. We then plot the output of the tuning function.
grid.keepX <- c(seq(5, 30, 5))
# grid.keepX # To see the grid
set.seed(30) # For reproducibility with this handbook, remove otherwise
tune.spca.result <- tune.spca(X, ncomp = 3,
folds = 5,
test.keepX = grid.keepX, nrepeat = 10)
# Consider adding up to 50 repeats for more stable results
tune.spca.result$choice.keepX
## comp1 comp2 comp3
## 15 15 15
plot(tune.spca.result)
ABC.trans
data. For a grid of number of variables to select indicated on the x-axis, the average correlation between predicted and actual components based on cross-validation is calculated and shown on the y-axis for each component. The optimal number of variables to select per component is assessed via one-sided \(t-\)tests and is indicated with a diamond." width="75%" />
Figure 9: Tuning the number of variables to select with sPCA on the ABC.trans
data. For a grid of number of variables to select indicated on the x-axis, the average correlation between predicted and actual components based on cross-validation is calculated and shown on the y-axis for each component. The optimal number of variables to select per component is assessed via one-sided \(t-\)tests and is indicated with a diamond.
The tuning function outputs the averaged correlation between predicted and actual components per keepX
value for each component. It indicates the optimal number of variables to select for which the averaged correlation is maximised on each component. Figure 9 shows that this is achieved when selecting 15 transporters on the first component, and 15 on the second. Given the drop in values in the averaged correlations for the third component, we decide to only retain two components.
Note:
Based on the tuning above, we perform the final sPCA where the number of variables to select on each component is specified with the argument keepX
. Arbitrary values can also be input if you would like to skip the tuning step for more exploratory analyses:
# By default center = TRUE, scale = TRUE
keepX.select <- tune.spca.result$choice.keepX[1:2]
final.spca.multi <- spca(X, ncomp = 2, keepX = keepX.select)
# Proportion of explained variance:
final.spca.multi$prop_expl_var$X
## PC1 PC2
## 0.1171694 0.1004163
Overall when considering two components, we lose approximately 1.1 % of explained variance compared to a full PCA, but the aim of this analysis is to identify key transporters driving the variation in the data, as we show below.
We first examine the sPCA sample plot:
plotIndiv(final.spca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$cell.line$Class,
title = 'ABC transporters, sPCA comp 1 - 2',
legend = TRUE, legend.title = 'Cell line')
Figure 10: Sample plot from the sPCA performed on the ABC.trans
data. Samples are projected onto the space spanned by the first two sparse principal components that are calculated based on a subset of selected variables. Samples are coloured by cell line type and numbers indicate the sample IDs.
In Figure 10, component 2 in sPCA shows clearer separation of the melanoma samples compared to the full PCA. Component 1 is similar to the full PCA. Overall, this sample plot shows that little information is lost compared to a full PCA.
A biplot can also be plotted that only shows the selected transporters (Figure 11):
biplot(final.spca.multi, group = multidrug$cell.line$Class,
legend =FALSE)
Figure 11: Biplot from the sPCA performed on the ABS.trans
data after variable selection. The plot highlights in more detail which transporter expression levels may be related to specific cell lines, such as melanoma, compared to a classical PCA.
The correlation circle plot highlights variables that contribute to component 1 and component 2 (Fig. 12):
plotVar(final.spca.multi, comp = c(1, 2), var.names = TRUE,
cex = 3, # To change the font size
title = 'Multidrug transporter, sPCA comp 1 - 2')
ABC.trans
data. Only the transporters selected by the sPCA are shown on this plot. Transporters coloured in green are discussed in the text." width="75%" />
Figure 12: Correlation Circle plot from the sPCA performed on the ABC.trans
data. Only the transporters selected by the sPCA are shown on this plot. Transporters coloured in green are discussed in the text.
The transporters selected by sPCA are amongst the most important ones in PCA. Those coloured in green in Figure 6 (ABCA9, ABCB5, ABCC2 and ABCD1) show an example of variables that contribute positively to component 2, but with a larger weight than in PCA. Thus, they appear as a clearer cluster in the top part of the correlation circle plot compared to PCA. As shown in the biplot in Figure 11, they contribute in explaining the variation in the melanoma samples.
We can extract the variable names and their positive or negative contribution to a given component (here 2), using the selectVar()
function:
# On the first component, just a head
head(selectVar(final.spca.multi, comp = 2)$value)
## value.var
## ABCA9 0.4510621
## ABCB5 0.4184759
## ABCC2 0.4046096
## ABCD1 0.3921438
## ABCA3 -0.2779984
## ABCD2 -0.2255945
The loading weights can also be visualised with plotLoading()
, where variables are ranked from the least important (top) to the most important (bottom) in Figure 13). Here on component 2:
plotLoadings(final.spca.multi, comp = 2)
Figure 13: sPCA loading plot of the ABS.trans
data for component 2. Only the transporters selected by sPCA on component 2 are shown, and are ranked from least important (top) to most important. Bar length indicates the loading weight in PC2.
The data come from a liver toxicity study in which 64 male rats were exposed to non-toxic (50 or 150 mg/kg), moderately toxic (1500 mg/kg) or severely toxic (2000 mg/kg) doses of acetaminophen (paracetamol) (Bushel, Wolfinger, and Gibson 2007). Necropsy was performed at 6, 18, 24 and 48 hours after exposure and the mRNA was extracted from the liver. Ten clinical measurements of markers for liver injury are available for each subject. The microarray data contain expression levels of 3,116 genes. The data were normalised and preprocessed by Bushel, Wolfinger, and Gibson (2007).
liver toxicity
contains the following:
$gene
: A data frame with 64 rows (rats) and 3116 columns (gene expression levels),$clinic
: A data frame with 64 rows (same rats) and 10 columns (10 clinical variables),$treatment
: A data frame with 64 rows and 4 columns, describe the different treatments, such as doses of acetaminophen and times of necropsy.We can analyse these two data sets (genes and clinical measurements) using sPLS1, then sPLS2 with a regression mode to explain or predict the clinical variables with respect to the gene expression levels.
library(mixOmics)
data(liver.toxicity)
X <- liver.toxicity$gene
Y <- liver.toxicity$clinic
As we have discussed previously for integrative analysis, we need to ensure that the samples in the two data sets are in the same order, or matching, as we are performing data integration:
head(data.frame(rownames(X), rownames(Y)))
## rownames.X. rownames.Y.
## 1 ID202 ID202
## 2 ID203 ID203
## 3 ID204 ID204
## 4 ID206 ID206
## 5 ID208 ID208
## 6 ID209 ID209
We first start with a simple case scenario where we wish to explain one \(\boldsymbol Y\) variable with a combination of selected \(\boldsymbol X\) variables (transcripts). We choose the following clinical measurement which we denote as the \(\boldsymbol y\) single response variable:
y <- liver.toxicity$clinic[, "ALB.g.dL."]
Defining the ‘best’ number of dimensions to explain the data requires we first launch a PLS1 model with a large number of components. Some of the outputs from the PLS1 object are then retrieved in the perf()
function to calculate the \(Q^2\) criterion using repeated 10-fold cross-validation.
tune.pls1.liver <- pls(X = X, Y = y, ncomp = 4, mode = 'regression')
set.seed(33) # For reproducibility with this handbook, remove otherwise
Q2.pls1.liver <- perf(tune.pls1.liver, validation = 'Mfold',
folds = 10, nrepeat = 5)
plot(Q2.pls1.liver, criterion = 'Q2')
Figure 14: \(Q^2\) criterion to choose the number of components in PLS1. For each dimension added to the PLS model, the \(Q^2\) value is shown. The horizontal line of 0.0975 indicates the threshold below which adding a dimension may not be beneficial to improve accuracy in PLS.
The plot in Figure 14 shows that the \(Q^2\) value varies with the number of dimensions added to PLS1, with a decrease to negative values from 2 dimensions. Based on this plot we would choose only one dimension, but we will still add a second dimension for the graphical outputs.
Note:
We now set a grid of values - thin at the start, but also restricted to a small number of genes for a parsimonious model, which we will test for each of the two components in the tune.spls()
function, using the MAE criterion.
# Set up a grid of values:
list.keepX <- c(5:10, seq(15, 50, 5))
# list.keepX # Inspect the keepX grid
set.seed(33) # For reproducibility with this handbook, remove otherwise
tune.spls1.MAE <- tune.spls(X, y, ncomp= 2,
test.keepX = list.keepX,
validation = 'Mfold',
folds = 10,
nrepeat = 5,
progressBar = FALSE,
measure = 'MAE')
plot(tune.spls1.MAE)
keepX
is indicated with a diamond." 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Z1Op7Zs2aINGzYoPT1dK1eu1C+//KKcnBxJNUGE1Zr6XW6t9/jVV1+t3377TR6PR48//rieeOIJHX300ebv2LHHHnvA3wcAAAC0L3y6AwAAPqVuWKPBgwerrKxML7zwgiZPntzkEDltZd9hjJrS1BAnzWG329W9e/f9btOtWzfz8caNGzVkyJAGFzoXLVqkRYsWNev5XC6XtmzZ4vUi48FcdK5TFyL06NHDvPDYlLi4OIWEhKi8vLzVQ4TQ0FAtXLhQZ555pnlOCgsL9dFHH+mjjz6SJI0aNUpXXHGFpkyZIrt9b6fctjin9dVv/5///Gezj6n+fjt37pRU8zuyvwv0B6s1aqwLERITEw/4XmjLEKE1jqXOjh079Pzzz+vTTz9VRkZGo94tvqap3+XWeo/X9SKZMmWKXC6XDMPQihUrtGLFCj3yyCOKjo7W5MmTdccdd6hfv35Wnw4AAAC0AkIEAADgc1JSUvToo4/q5ptvNoc1WrVqVau1bxjGAbc5XHfSOhyOZq+vCyxKSkrMZb169Wry7npvqqurvS4PDg4+6GOorKyUJPn7+7dov+a8Di3VuXNnzZs3T99//73ef/99/fDDDw2Gk1qyZImWLFmir776Su+9956ioqLa7JzWV9e+v7+/Ro8e3ey2vdVht9sP+L45GK1RY918CM35/YmMjGz1Y2jNY5GkL7/8Un/6059UVVXVYHlsbKwGDx6sUaNG6fTTT9fFF1+s7du3t9nxSM3/fWnqd7k13+NXXHGFTj75ZL377rv64osvtHTpUrMXRmFhoWbMmKEPPvhA//nPf3Tuuee26XkBAABA2yNEAAAAPunGG2/UJ598otmzZ2vz5s266667zAlQD8Tlcu13ff2LaVbyeDwqKChQ586dm9xm27ZtkmrChLqhguoPZTN58mQ99thjlh5Hnz59lJ+fr61btx5w27y8PHOei7px5Fubw+HQpEmTNGnSJBmGoeXLl+u7777TN998o4ULF0qSZs2apXvuuUcvvvjiYTmnvXv31tq1a+V2u/Xdd9+ZE/G2RK9evTRnzhy53W7l5ua2em+E1qgxPj5eeXl52r59uwzD2G9vhKysrFatv7WPZfny5brwwgvNAOGqq67SueeeqyFDhjSYF0XaOxfCoQZj+/vbdah/t1r7Pd6tWzf97W9/09/+9jcVFBToxx9/1Hfffacvv/xSBQUFKi0t1XnnnacdO3a02e86AAAADg8mVgYAAD7JZrPp9ddfNy/+vfTSS/rll1+a3L7+nc/73jVcX0VFhc+ECJIOeOG9briX7t27m3f61x86Z8WKFQd8jraenLquntLSUnPInaZs3LjRfLzvhdjW4PF4VFRUZP5ss9k0fPhw3XPPPVqwYIE+/fRTc93333/f6BiktjmnqampZn31Jx/2xuVyeX0P178IfKC73m+66SZddNFFevDBBy2psaqqypwnoCl1AVlbaI1j+c9//qOKigpJ0vTp0zVjxgxNmjSp0fvW5XKZPTAOZqij5v7tOtDv1oG05nu8uLi4QeARExOjCy64QG+++aaysrLM3h+GYeiHH344pLoBAABgPUIEAADgs1JSUvT4449LqrkY9X//939NbhsQEGAO8ZKdnd3kdrNnz/aJyU/rfPLJJ02uW7RokXkBdMSIEeby0NBQpaSkSJLmzp2rzZs3N9lGZWWlevfurdDQUI0cObJZQ++01FFHHWU+fumll/a7bd2d/5I0adKkVqvBMAyNHTtWoaGhGjRokDnE0r7OOeccjRo1SlLNRey67dr6nNY/R2+99dYBz1FwcLC6du2qN954w1w+cOBA8/E777zT5P4VFRV6/fXX9cEHH+i3335rsK5uHghvd8y3Ro1nnXWW+fi1115rcv/vv/9e+fn5BzxvB6s1jmXu3LmSaoKoyy+/vMn9Z8+ebfZE8NaToP7cG97Oe/15Vfb3t2t/IWpztMZ7/IMPPlBiYqIiIyP1yiuveN03ODhY999/v/nz+vXrD6luAAAAWI8QAQAA+LTrr79e48ePl7T/u3RtNpt59/GSJUv0448/NtomKytLU6ZMsfqQGnj55ZcbXeiVaoZHufvuuyXV3Km87+SwdYFKZWWlbrzxxiaHQXnooYeUm5ur8vJyjRgxosXzFjTHddddZ46v/swzzzR5cXLhwoWaOXOmJCkqKkqnnnpqq9Vgs9nUvXt3VVZWKjs7W6+++qrX7SorK5WbmytJGjdunIKCgg7LOb3wwgvNSWZnzJhhXqDeV3Z2th599FEZhqG8vDxNnDjRXHf66afr6KOPliS9+eabDXp11PfII4+Y4cg555zTYF3dBes9e/a0SY1nnXWWoqOjJdXcve+tx4TT6dQ//vGPlry8LdYax1LXC6punTcZGRkNhlmrCxO8nfOmznvfvn3Nxw8//LDXoOH//u//tHjx4kM+L4f6Hh82bJjZw+Thhx82e2rsq/7fgPrnFAAAAO0TIQIAAPBpdcMahYWFHXDbK664wnx89dVX6z//+Y/y8vKUmZmp119/XRMmTFBWVpYiIiKsPixTcXGxJk6cqM8//1ylpaWSpLVr12r8+PGaM2eOJGnKlCnq379/g/0uvfRSjRkzRpL03XffaezYsVq2bJncbrdcLpd++eUXXXfddfrXv/4lSYqOjtadd97ZJscQHh5u9hgpKSnR8OHDNXPmTHPYqIKCAr3wwgsaP3682Qvk1VdfbXBxtTVcc8015hj8Dz74oN57770GvQTS09M1efJkZWZmSmp8gb0tz6m/v7+ee+45STUXpSdMmKAnn3zSvBs/Oztbr7zyisaPH68dO3ZIkm644YYGQ+fY7XY988wzkmoCtdGjR+uTTz4xh50pKSnR/fffr4cffliSNHr0aF100UUN6oiNjZUk/frrr3rooYf08ccfm3eKt0aNUVFRevLJJyXVvLdHjhypWbNmyel0yjAMrVmzRuPGjdPSpUtb9bVvi/Nd916Qav62/Prrr+ZwRbt379ann36qk046ydxf2juxdH2dOnUyH//tb3/T+++/r48++shcduaZZ5qvy7x583Tttddq4cKFqqys1OzZs3XLLbfon//8Z6v83TrU93hqaqpOOOEESVJubq4uu+yyBoFBdXW13njjDd11112SauY9Oe6449r0tQYAAMBhYAAAABxmkydPNiQZkozs7Oxm7fPSSy+Z+0gypk6d2mib/Px8o1+/fg22s9lsDX6+//77jWuuucaQZAwfPrxRGw6Hw5BknH766U3WcvPNN5vtbd++3es2K1euNLf517/+1WDd/fffb0gy7Ha78eCDD5rb+fv7G9HR0Q3qPffcc409e/Z4fY4tW7YYxx13XIPtg4KCjMjIyAbLQkJCjAULFjTa/9577zW3WbNmzSG/rvfee695/uqOLz4+vkEtfn5+xpNPPul1/5kzZ5rbffzxxwdVwyOPPNLg+RwOh5GUlGREREQ0WP7Xv/7VcLvdrX5Op02bZm6zcePGRuunT59uBAUFNWirS5cujd6n5513ntf6DMMwnnrqKSMgIKDBMXbt2rVBG127djUyMzMb7Xvdddc1eB5Jxt/+9rdWr/Guu+5qdA7rv7cnTJhgnHDCCYYkY9SoUQf1Wvft29eQZAwaNKjJbQ7lWIqLi41evXo12C4mJsYYMGCAub/dbjduuukm46abbjK3SUtLa9DO5s2bjZCQkAbt2O12o7y83NzmhRdeMOx2e5N/u1JSUoy5c+eaP3/11VcNnqMlv8uH+h7fsWOH0b179wbbRkZGGklJSQ1+/5OTk41Vq1Yd1GsLAAAA30JPBAAA0C5cd911OvHEE/e7TUxMjJYtW6Yrr7zSvMvdqB0apHfv3nr55Zf3O6+CFe699169/PLL6tKli6qrq1VYWChJiouL0/Tp0/XJJ580eQdyz549NXfuXD355JPmcEKVlZXmkCl+fn668sortXr1ah177LFtfiwPPvigFi5cqFGjRsnPz08ej8e8S9vhcOjMM8/U3Llzdccdd7RZDXfffbc+++wzDR8+XFLNRLdZWVkqLi6Wn5+fBg8erPfff1+PPfZYg7HqD9c5vfXWW7Vy5UqddNJJCgwMlCTt2rXLfJ+mpqbq7bff1gcffOC1Pkm6/fbbtXTpUh177LHy8/OT2+1WTk6ODMOQv7+/pk6dqrS0NCUlJTXad/r06brgggsUHh5uLlu3bl2r1/joo4/qgw8+0IABA8xzWFhYqODgYF1yySX66quvzOGC2tKhHEt4eLhmz56tSy65xOzhUlBQoLS0NDkcDh133HFauHChnn/+eZ133nnmfu+9916DdpKTk/XJJ5+oT58+Zjsej0fp6enmNjfeeKO+//77BpMfG4ah0NBQTZo0SfPmzTPnMzhUh/oej4uL06JFi3Tbbbc1GB4rKytLbrdbXbp00QUXXKClS5c2mJsCAAAA7ZfNMLwMugkAANDOud1upaWlafv27RoxYoTi4uKsLumA0tPTtWHDBg0ePFg9evRo8f4FBQVas2aNCgsLlZycrJSUlGYNA9UWqqqqtG7dOm3evFnx8fFKTU1tMKzL4bBjxw5t375d2dnZ6tatm4466ijzQnJzteU5dbvdysjI0IYNGxQVFaWUlBQlJSWZF5qbe57T0tK0bds2paSkKDU1tcE8D03xeDzauHGjgoKC1LVrV/n5+bVJjYZhaP369dq4caPi4uI0dOjQNpmXo63Pd35+vjZu3KicnBylpKSof//+CggIaHENRUVFys7OVlJSkiIjI71us3v3bv3222+KiYnR0KFDm3xtWsuhvMcrKyu1bds2bd++XU6nU0cffXSDIaEAAADQMfw/IDgfj/VflfEAAAA9dEVYdGljYzpjb3B5cmlnaHQAQ29weXJpZ2h0IDIwMDcgQXBwbGUgSW5jLiwgYWxsIHJpZ2h0cyByZXNlcnZlZC6eZtwpAAAAI3RFWHRpY2M6ZGVzY3JpcHRpb24AR2VuZXJpYyBSR0IgUHJvZmlsZRqnOI4AAAAASUVORK5CYII=" alt="Mean Absolute Error criterion to choose the number of variables to select in PLS1, using repeated CV times for a grid of variables to select. The MAE increases with the addition of a second dimension comp 1 to 2, suggesting that only one dimension is sufficient. The optimal keepX
is indicated with a diamond." width="75%" />
Figure 15: Mean Absolute Error criterion to choose the number of variables to select in PLS1, using repeated CV times for a grid of variables to select. The MAE increases with the addition of a second dimension comp 1 to 2, suggesting that only one dimension is sufficient. The optimal keepX
is indicated with a diamond.
Figure 15 confirms that one dimension is sufficient to reach minimal MAE. Based on the tune.spls()
function we extract the final parameters:
choice.ncomp <- tune.spls1.MAE$choice.ncomp$ncomp
# Optimal number of variables to select in X based on the MAE criterion
# We stop at choice.ncomp
choice.keepX <- tune.spls1.MAE$choice.keepX[1:choice.ncomp]
choice.ncomp
## [1] 1
choice.keepX
## comp1
## 20
Note:
measure = 'MSE
, the optimal keepX
was rather unstable, and is often smaller than when using the MAE criterion. As we have highlighted before, there is some back and forth in the analyses to choose the criterion and parameters that best fit our biological question and interpretation.Here is our final model with the tuned parameters:
spls1.liver <- spls(X, y, ncomp = choice.ncomp, keepX = choice.keepX,
mode = "regression")
The list of genes selected on component 1 can be extracted with the command line (not output here):
selectVar(spls1.liver, comp = 1)$X$name
We can compare the amount of explained variance for the \(\boldsymbol X\) data set based on the sPLS1 (on 1 component) versus PLS1 (that was run on 4 components during the tuning step):
spls1.liver$prop_expl_var$X
## comp1
## 0.08150917
tune.pls1.liver$prop_expl_var$X
## comp1 comp2 comp3 comp4
## 0.11079101 0.14010577 0.21714518 0.06433377
The amount of explained variance in \(\boldsymbol X\) is lower in sPLS1 than PLS1 for the first component. However, we will see in this case study that the Mean Squared Error Prediction is also lower (better) in sPLS1 compared to PLS1.
For further graphical outputs, we need to add a second dimension in the model, which can include the same number of keepX
variables as in the first dimension. However, the interpretation should primarily focus on the first dimension. In Figure 16 we colour the samples according to the time of treatment and add symbols to represent the treatment dose. Recall however that such information was not included in the sPLS1 analysis.
spls1.liver.c2 <- spls(X, y, ncomp = 2, keepX = c(rep(choice.keepX, 2)),
mode = "regression")
plotIndiv(spls1.liver.c2,
group = liver.toxicity$treatment$Time.Group,
pch = as.factor(liver.toxicity$treatment$Dose.Group),
legend = TRUE, legend.title = 'Time', legend.title.pch = 'Dose')
liver.toxicity
data with two dimensions. Components associated to each data set (or block) are shown. Focusing only on the projection of the sample on the first component shows that the genes selected in \(\boldsymbol X\) tend to explain the 48h length of treatment vs the earlier time points. This is somewhat in agreement with the levels of the \(\boldsymbol y\) variable. However, more insight can be obtained by plotting the first components only, as shown in Figure 17." width="75%" />
Figure 16: Sample plot from the PLS1 performed on the liver.toxicity
data with two dimensions. Components associated to each data set (or block) are shown. Focusing only on the projection of the sample on the first component shows that the genes selected in \(\boldsymbol X\) tend to explain the 48h length of treatment vs the earlier time points. This is somewhat in agreement with the levels of the \(\boldsymbol y\) variable. However, more insight can be obtained by plotting the first components only, as shown in Figure 17.
The alternative is to plot the component associated to the \(\boldsymbol X\) data set (here corresponding to a linear combination of the selected genes) vs. the component associated to the \(\boldsymbol y\) variable (corresponding to the scaled \(\boldsymbol y\) variable in PLS1 with one dimension), or calculate the correlation between both components:
# Define factors for colours matching plotIndiv above
time.liver <- factor(liver.toxicity$treatment$Time.Group,
levels = c('18', '24', '48', '6'))
dose.liver <- factor(liver.toxicity$treatment$Dose.Group,
levels = c('50', '150', '1500', '2000'))
# Set up colours and symbols
col.liver <- color.mixo(time.liver)
pch.liver <- as.numeric(dose.liver)
plot(spls1.liver$variates$X, spls1.liver$variates$Y,
xlab = 'X component', ylab = 'y component / scaled y',
col = col.liver, pch = pch.liver)
legend('topleft', col = color.mixo(1:4), legend = levels(time.liver),
lty = 1, title = 'Time')
legend('bottomright', legend = levels(dose.liver), pch = 1:4,
title = 'Dose')
liver.toxicity
data on one dimension. A reduced representation of the 20 genes selected and combined in the \(\boldsymbol X\) component on the \(x-\)axis with respect to the \(\boldsymbol y\) component value (equivalent to the scaled values of \(\boldsymbol y\)) on the \(y-\)axis. We observe a separation between the high doses 1500 and 2000 mg/kg (symbols \(+\) and \(\times\)) at 48h and 18h while low and medium doses cluster in the middle of the plot. High doses for 6h and 18h have high scores for both components." width="75%" />
Figure 17: Sample plot from the sPLS1 performed on the liver.toxicity
data on one dimension. A reduced representation of the 20 genes selected and combined in the \(\boldsymbol X\) component on the \(x-\)axis with respect to the \(\boldsymbol y\) component value (equivalent to the scaled values of \(\boldsymbol y\)) on the \(y-\)axis. We observe a separation between the high doses 1500 and 2000 mg/kg (symbols \(+\) and \(\times\)) at 48h and 18h while low and medium doses cluster in the middle of the plot. High doses for 6h and 18h have high scores for both components.
cor(spls1.liver$variates$X, spls1.liver$variates$Y)
## comp1
## comp1 0.7515489
Figure 17 is a reduced representation of a multivariate regression with PLS1. It shows that PLS1 effectively models a linear relationship between \(\boldsymbol y\) and the combination of the 20 genes selected in \(\boldsymbol X\).
The performance of the final model can be assessed with the perf()
function, using repeated cross-validation (CV). Because a single performance value has little meaning, we propose to compare the performances of a full PLS1 model (with no variable selection) with our sPLS1 model based on the MSEP (other criteria can be used):
set.seed(33) # For reproducibility with this handbook, remove otherwise
# PLS1 model and performance
pls1.liver <- pls(X, y, ncomp = choice.ncomp, mode = "regression")
perf.pls1.liver <- perf(pls1.liver, validation = "Mfold", folds =10,
nrepeat = 5, progressBar = FALSE)
perf.pls1.liver$measures$MSEP$summary
## feature comp mean sd
## 1 Y 1 0.6911412 0.04619333
# To extract values across all repeats:
# perf.pls1.liver$measures$MSEP$values
# sPLS1 performance
perf.spls1.liver <- perf(spls1.liver, validation = "Mfold", folds = 10,
nrepeat = 5, progressBar = FALSE)
perf.spls1.liver$measures$MSEP$summary
## feature comp mean sd
## 1 Y 1 0.5601841 0.03442412
The MSEP is lower with sPLS1 compared to PLS1, indicating that the \(\boldsymbol{X}\) variables selected (listed above with selectVar()
) can be considered as a good linear combination of predictors to explain \(\boldsymbol y\).
PLS2 is a more complex problem than PLS1, as we are attempting to fit a linear combination of a subset of \(\boldsymbol{Y}\) variables that are maximally covariant with a combination of \(\boldsymbol{X}\) variables. The sparse variant allows for the selection of variables from both data sets.
As a reminder, here are the dimensions of the \(\boldsymbol{Y}\) matrix that includes clinical parameters associated with liver failure.
dim(Y)
## [1] 64 10
Similar to PLS1, we first start by tuning the number of components to select by using the perf()
function and the \(Q^2\) criterion using repeated cross-validation.
tune.pls2.liver <- pls(X = X, Y = Y, ncomp = 5, mode = 'regression')
set.seed(33) # For reproducibility with this handbook, remove otherwise
Q2.pls2.liver <- perf(tune.pls2.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
plot(Q2.pls2.liver, criterion = 'Q2.total')
Figure 18: \(Q^2\) criterion to choose the number of components in PLS2. For each component added to the PLS2 model, the averaged \(Q^2\) across repeated cross-validation is shown, with the horizontal line of 0.0975 indicating the threshold below which the addition of a dimension may not be beneficial to improve accuracy.
Figure 18 shows that one dimension should be sufficient in PLS2. We will include a second dimension in the graphical outputs, whilst focusing our interpretation on the first dimension.
Note:
nrepeat = 1
.Using the tune.spls()
function, we can perform repeated cross-validation to obtain some indication of the number of variables to select. We show an example of code below which may take some time to run (see ?tune.spls()
to use parallel computing). We had refined the grid of tested values as the tuning function tended to favour a very small signature. Hence we decided to constrain the start of the grid to 3 for a more insightful signature. Both measure = 'cor
and RSS
gave similar signature sizes, but this observation might differ for other case studies.
The optimal parameters can be output, along with a plot showing the tuning results, as shown in Figure 19:
# This code may take several min to run, parallelisation option is possible
list.keepX <- c(seq(5, 50, 5))
list.keepY <- c(3:10)
# added this to avoid errors where num_workers exceeded limits set by devtools::check()
chk <- Sys.getenv("_R_CHECK_LIMIT_CORES_", "")
if (nzchar(chk) && chk == "TRUE") {
# use 2 cores in CRAN/Travis/AppVeyor
num_workers <- 2L
} else {
# use all cores in devtools::test()
num_workers <- parallel::detectCores()
}
set.seed(33) # For reproducibility with this handbook, remove otherwise
tune.spls.liver <- tune.spls(X, Y, test.keepX = list.keepX,
test.keepY = list.keepY, ncomp = 2,
nrepeat = 1, folds = 10, mode = 'regression',
measure = 'cor',
# the following uses two CPUs for faster computation
# it can be commented out
BPPARAM = BiocParallel::SnowParam(workers = num_workers)
)
plot(tune.spls.liver)
keepX
and keepY
, the averaged correlation coefficients between the \(\boldsymbol t\) and \(\boldsymbol u\) components are shown across repeated CV, with optimal values (here corresponding to the highest mean correlation) indicated in a green square for each dimension and data set." width="60%" />
Figure 19: Tuning plot for sPLS2. For every grid value of keepX
and keepY
, the averaged correlation coefficients between the \(\boldsymbol t\) and \(\boldsymbol u\) components are shown across repeated CV, with optimal values (here corresponding to the highest mean correlation) indicated in a green square for each dimension and data set.
Here is our final model with the tuned parameters for our sPLS2 regression analysis. Note that if you choose to not run the tuning step, you can still decide to set the parameters of your choice here.
#Optimal parameters
choice.keepX <- tune.spls.liver$choice.keepX
choice.keepY <- tune.spls.liver$choice.keepY
choice.ncomp <- length(choice.keepX)
spls2.liver <- spls(X, Y, ncomp = choice.ncomp,
keepX = choice.keepX,
keepY = choice.keepY,
mode = "regression")
The amount of explained variance can be extracted for each dimension and each data set:
spls2.liver$prop_expl_var
## $X
## comp1 comp2
## 0.19254877 0.08521479
##
## $Y
## comp1 comp2
## 0.3649928 0.2171317
The selected variables can be extracted from the selectVar()
function, for example for the \(\boldsymbol X\) data set, with either their $name
or the loading $value
(not output here):
selectVar(spls2.liver, comp = 1)$X$value
The VIP measure is exported for all variables in \(\boldsymbol X\), here we only subset those that were selected (non null loading value) for component 1:
vip.spls2.liver <- vip(spls2.liver)
# just a head
head(vip.spls2.liver[selectVar(spls2.liver, comp = 1)$X$name,1])
## A_42_P620915 A_43_P14131 A_42_P578246 A_43_P11724 A_42_P840776 A_42_P675890
## 25.50450 23.12343 15.92084 15.08770 13.87380 12.96174
The (full) output shows that most \(\boldsymbol X\) variables that were selected are important for explaining \(\boldsymbol Y\), since their VIP is greater than 1.
We can examine how frequently each variable is selected when we subsample the data using the perf()
function to measure how stable the signature is (Table 1). The same could be output for other components and the \(\boldsymbol Y\) data set.
perf.spls2.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10, nrepeat = 5)
# Extract stability
stab.spls2.liver.comp1 <- perf.spls2.liver$features$stability.X$comp1
# Averaged stability of the X selected features across CV runs, as shown in Table
stab.spls2.liver.comp1[1:choice.keepX[1]]
# We extract the stability measures of only the variables selected in spls2.liver
extr.stab.spls2.liver.comp1 <- stab.spls2.liver.comp1[selectVar(spls2.liver,
comp =1)$X$name]
x |
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We recommend to mainly focus on the interpretation of the most stable selected variables (with a frequency of occurrence greater than 0.8).
Using the plotIndiv()
function, we display the sample and metadata information using the arguments group
(colour) and pch
(symbol) to better understand the similarities between samples modelled with sPLS2.
The plot on the left hand side corresponds to the projection of the samples from the \(\boldsymbol X\) data set (gene expression) and the plot on the right hand side the \(\boldsymbol Y\) data set (clinical variables).
plotIndiv(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
pch = as.factor(liver.toxicity$treatment$Dose.Group),
col.per.group = color.mixo(1:4),
legend = TRUE, legend.title = 'Time',
legend.title.pch = 'Dose')
liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point." width="75%" />
Figure 20: Sample plot for sPLS2 performed on the liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point.
From Figure 20 we observe an effect of low vs. high doses of acetaminophen (component 1) as well as time of necropsy (component 2). There is some level of agreement between the two data sets, but it is not perfect!
If you run an sPLS with three dimensions, you can consider the 3D plotIndiv()
by specifying style = '3d
in the function.
The plotArrow()
option is useful in this context to visualise the level of agreement between data sets. Recall that in this plot:
plotArrow(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
col.per.group = color.mixo(1:4),
legend.title = 'Time.Group')
liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20." width="75%" />
Figure 21: Arrow plot from the sPLS2 performed on the liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20.
In Figure 21 we observe that specific groups of samples seem to be located far apart from one data set to the other, indicating a potential discrepancy between the information extracted. However the groups of samples according to either dose or treatment remains similar.
Correlation circle plots illustrate the correlation structure between the two types of variables. To display only the name of the variables from the \(\boldsymbol{Y}\) data set, we use the argument var.names = c(FALSE, TRUE)
where each boolean indicates whether the variable names should be output for each data set. We also modify the size of the font, as shown in Figure 22:
plotVar(spls2.liver, cex = c(3,4), var.names = c(FALSE, TRUE))
liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups." width="75%" />
Figure 22: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups.
To display variable names that are different from the original data matrix (e.g. gene ID), we set the argument var.names
as a list for each type of label, with geneBank ID for the \(\boldsymbol X\) data set, and TRUE
for the \(\boldsymbol Y\) data set:
plotVar(spls2.liver,
var.names = list(X.label = liver.toxicity$gene.ID[,'geneBank'],
Y.label = TRUE), cex = c(3,4))
$gene.ID
(Note: some gene names are missing)." 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alt="Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing)." width="75%" />
Figure 23: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing).
The correlation circle plots highlight the contributing variables that, together, explain the covariance between the two data sets. In addition, specific subsets of molecules can be further investigated, and in relation with the sample group they may characterise. The latter can be examined with additional plots (for example boxplots with respect to known sample groups and expression levels of specific variables, as we showed in the PCA case study previously. The next step would be to examine the validity of the biological relationship between the clusters of genes with some of the clinical variables that we observe in this plot.
A 3D plot is also available in plotVar()
with the argument style = '3d
. It requires an sPLS2 model with at least three dimensions.
Other plots are available to complement the information from the correlation circle plots, such as Relevance networks and Clustered Image Maps (CIMs), as described in Module 2.
The network in sPLS2 displays only the variables selected by sPLS, with an additional cutoff
similarity value argument (absolute value between 0 and 1) to improve interpretation. Because Rstudio sometimes struggles with the margin size of this plot, we can either launch X11()
prior to plotting the network, or use the arguments save
and name.save
as shown below:
# Define red and green colours for the edges
color.edge <- color.GreenRed(50)
# X11() # To open a new window for Rstudio
network(spls2.liver, comp = 1:2,
cutoff = 0.7,
shape.node = c("rectangle", "circle"),
color.node = c("cyan", "pink"),
color.edge = color.edge,
# To save the plot, unotherwise:
# save = 'pdf', name.save = 'network_liver'
)
cutoff
argument (optional)." 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" alt="Network representation from the sPLS2 performed on the liver.toxicity
data. The networks are bipartite, where each edge links a gene (rectangle) to a clinical variable (circle) node, according to a similarity matrix described in Module 2. Only variables selected by sPLS2 on the two dimensions are represented and are further filtered here according to a cutoff
argument (optional)." width="75%" />
Figure 24: Network representation from the sPLS2 performed on the liver.toxicity
data. The networks are bipartite, where each edge links a gene (rectangle) to a clinical variable (circle) node, according to a similarity matrix described in Module 2. Only variables selected by sPLS2 on the two dimensions are represented and are further filtered here according to a cutoff
argument (optional).
Figure 24 shows two distinct groups of variables. The first cluster groups four clinical parameters that are mostly positively associated with selected genes. The second group includes one clinical parameter negatively associated with other selected genes. These observations are similar to what was observed in the correlation circle plot in Figure 22.
Note:
igraph
R package Csardi, Nepusz, et al. (2006)).The Clustered Image Map also allows us to visualise correlations between variables. Here we choose to represent the variables selected on the two dimensions and we save the plot as a pdf figure.
# X11() # To open a new window if the graphic is too large
cim(spls2.liver, comp = 1:2, xlab = "clinic", ylab = "genes",
# To save the plot, uncomment:
# save = 'pdf', name.save = 'cim_liver'
)
liver.toxicity
data. The plot displays the similarity values (as described in Module 2) between the \(\boldsymbol X\) and \(\boldsymbol Y\) variables selected across two dimensions, and clustered with a complete Euclidean distance method." width="75%" />
Figure 25: Clustered Image Map from the sPLS2 performed on the liver.toxicity
data. The plot displays the similarity values (as described in Module 2) between the \(\boldsymbol X\) and \(\boldsymbol Y\) variables selected across two dimensions, and clustered with a complete Euclidean distance method.
The CIM in Figure 25 shows that the clinical variables can be separated into three clusters, each of them either positively or negatively associated with two groups of genes. This is similar to what we have observed in Figure 22. We would give a similar interpretation to the relevance network, had we also used a cutoff
threshold in cim()
.
Note:
To finish, we assess the performance of sPLS2. As an element of comparison, we consider sPLS2 and PLS2 that includes all variables, to give insights into the different methods.
# Comparisons of final models (PLS, sPLS)
## PLS
pls.liver <- pls(X, Y, mode = 'regression', ncomp = 2)
perf.pls.liver <- perf(pls.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
## Performance for the sPLS model ran earlier
perf.spls.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
plot(c(1,2), perf.pls.liver$measures$cor.upred$summary$mean,
col = 'blue', pch = 16,
ylim = c(0.6,1), xaxt = 'n',
xlab = 'Component', ylab = 't or u Cor',
main = 's/PLS performance based on Correlation')
axis(1, 1:2) # X-axis label
points(perf.pls.liver$measures$cor.tpred$summary$mean, col = 'red', pch = 16)
points(perf.spls.liver$measures$cor.upred$summary$mean, col = 'blue', pch = 17)
points(perf.spls.liver$measures$cor.tpred$summary$mean, col = 'red', pch = 17)
legend('bottomleft', col = c('blue', 'red', 'blue', 'red'),
pch = c(16, 16, 17, 17), c('u PLS', 't PLS', 'u sPLS', 't sPLS'))
Figure 26: Comparison of the performance of PLS2 and sPLS2, based on the correlation between the actual and predicted components \(\boldsymbol{t,u}\) associated to each data set for each component.
We extract the correlation between the actual and predicted components \(\boldsymbol{t,u}\) associated to each data set in Figure 26. The correlation remains high on the first dimension, even when variables are selected. On the second dimension the correlation coefficients are equivalent or slightly lower in sPLS compared to PLS. Overall this performance comparison indicates that the variable selection in sPLS still retains relevant information compared to a model that includes all variables.
Note:
The Small Round Blue Cell Tumours (SRBCT) data set from (Khan et al. 2001) includes the expression levels of 2,308 genes measured on 63 samples. The samples are divided into four classes: 8 Burkitt Lymphoma (BL), 23 Ewing Sarcoma (EWS), 12 neuroblastoma (NB), and 20 rhabdomyosarcoma (RMS). The data are directly available in a processed and normalised format from the mixOmics
package and contains the following:
$gene
: A data frame with 63 rows and 2,308 columns. These are the expression levels of 2,308 genes in 63 subjects,
$class
: A vector containing the class of tumour for each individual (4 classes in total),
$gene.name
: A data frame with 2,308 rows and 2 columns containing further information on the genes.
More details can be found in ?srbct
. We will illustrate PLS-DA and sPLS-DA which are suited for large biological data sets where the aim is to identify molecular signatures, as well as classify samples. We will analyse the gene expression levels of srbct$gene
to discover which genes may best discriminate the 4 groups of tumours.
We first load the data from the package. We then set up the data so that \(\boldsymbol X\) is the gene expression matrix and \(\boldsymbol y\) is the factor indicating sample class membership. \(\boldsymbol y\) will be transformed into a dummy matrix \(\boldsymbol Y\) inside the function. We also check that the dimensions are correct and match both \(\boldsymbol X\) and \(\boldsymbol y\):
library(mixOmics)
data(srbct)
X <- srbct$gene
# Outcome y that will be internally coded as dummy:
Y <- srbct$class
dim(X); length(Y)
## [1] 63 2308
## [1] 63
summary(Y)
## EWS BL NB RMS
## 23 8 12 20
As covered in Module 3, PCA is a useful tool to explore the gene expression data and to assess for sample similarities between tumour types. Remember that PCA is an unsupervised approach, but we can colour the samples by their class to assist in interpreting the PCA (Figure 27). Here we center (default argument) and scale the data:
pca.srbct <- pca(X, ncomp = 3, scale = TRUE)
plotIndiv(pca.srbct, group = srbct$class, ind.names = FALSE,
legend = TRUE,
title = 'SRBCT, PCA comp 1 - 2')
Figure 27: Preliminary (unsupervised) analysis with PCA on the SRBCT
gene expression data. Samples are projected into the space spanned by the principal components 1 and 2. The tumour types are not clustered, meaning that the major source of variation cannot be explained by tumour types. Instead, samples seem to cluster according to an unknown source of variation.
We observe almost no separation between the different tumour types in the PCA sample plot, with perhaps the exception of the NB samples that tend to cluster with other samples. This preliminary exploration teaches us two important findings:
The perf()
function evaluates the performance of PLS-DA - i.e., its ability to rightly classify ‘new’ samples into their tumour category using repeated cross-validation. We initially choose a large number of components (here ncomp = 10
) and assess the model as we gradually increase the number of components. Here we use 3-fold CV repeated 10 times. In Module 2, we provided further guidelines on how to choose the folds
and nrepeat
parameters:
plsda.srbct <- plsda(X,Y, ncomp = 10)
set.seed(30) # For reproducibility with this handbook, remove otherwise
perf.plsda.srbct <- perf(plsda.srbct, validation = 'Mfold', folds = 3,
progressBar = FALSE, # Set to TRUE to track progress
nrepeat = 10) # We suggest nrepeat = 50
plot(perf.plsda.srbct, sd = TRUE, legend.position = 'horizontal')
max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components." 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alt="Tuning the number of components in PLS-DA on the SRBCT
gene expression data. For each component, repeated cross-validation (10 \(\times 3-\)fold CV) is used to evaluate the PLS-DA classification performance (overall and balanced error rate BER), for each type of prediction distance; max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components." width="75%" />
Figure 28: Tuning the number of components in PLS-DA on the SRBCT
gene expression data. For each component, repeated cross-validation (10 \(\times 3-\)fold CV) is used to evaluate the PLS-DA classification performance (overall and balanced error rate BER), for each type of prediction distance; max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components.
From the classification performance output presented in Figure 28, we observe that:
There are some slight differences between the overall and balanced error rates (BER) with BER > overall, suggesting that minority classes might be ignored from the classification task when considering the overall performance (summary(Y)
shows that BL only includes 8 samples). In general the trend is the same, however, and for further tuning with sPLS-DA we will consider the BER.
The error rate decreases and reaches a minimum for ncomp = 3
for the max.dist
distance. These parameters will be included in further analyses.
Notes:
ncomp
) as a ‘compounding’ model (i.e. PLS-DA with component 3 includes the trained model on the previous two components).Additional numerical outputs from the performance results are listed and can be reported as performance measures (not output here):
perf.plsda.srbct
We now run our final PLS-DA model that includes three components:
final.plsda.srbct <- plsda(X,Y, ncomp = 3)
We output the sample plots for the dimensions of interest (up to three). By default, the samples are coloured according to their class membership. We also add confidence ellipses (ellipse = TRUE
, confidence level set to 95% by default, see the argument ellipse.level
) in Figure 29. A 3D plot could also be insightful (use the argument type = '3D'
).
plotIndiv(final.plsda.srbct, ind.names = FALSE, legend=TRUE,
comp=c(1,2), ellipse = TRUE,
title = 'PLS-DA on SRBCT comp 1-2',
X.label = 'PLS-DA comp 1', Y.label = 'PLS-DA comp 2')
plotIndiv(final.plsda.srbct, ind.names = FALSE, legend=TRUE,
comp=c(2,3), ellipse = TRUE,
title = 'PLS-DA on SRBCT comp 2-3',
X.label = 'PLS-DA comp 2', Y.label = 'PLS-DA comp 3')
SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes." width="50%" />SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes." width="50%" />
Figure 29: Sample plots from PLS-DA performed on the SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes.
We can observe improved clustering according to tumour subtypes, compared with PCA. This is to be expected since the PLS-DA model includes the class information of each sample. We observe some discrimination between the NB and BL samples vs. the others on the first component (x-axis), and EWS and RMS vs. the others on the second component (y-axis). From the plotIndiv()
function, the axis labels indicate the amount of variation explained per component. However, the interpretation of this amount is not as important as in PCA, as PLS-DA aims to maximise the covariance between components associated to \(\boldsymbol X\) and \(\boldsymbol Y\), rather than the variance \(\boldsymbol X\).
We can rerun a more extensive performance evaluation with more repeats for our final model:
set.seed(30) # For reproducibility with this handbook, remove otherwise
perf.final.plsda.srbct <- perf(final.plsda.srbct, validation = 'Mfold',
folds = 3,
progressBar = FALSE, # TRUE to track progress
nrepeat = 10) # we recommend 50
Retaining only the BER and the max.dist
, numerical outputs of interest include the final overall performance for 3 components:
perf.final.plsda.srbct$error.rate$BER[, 'max.dist']
## comp1 comp2 comp3
## 0.54933877 0.28000000 0.05550725
As well as the error rate per class across each component:
perf.final.plsda.srbct$error.rate.class$max.dist
## comp1 comp2 comp3
## EWS 0.2565217 0.100 0.10869565
## BL 0.7875000 0.600 0.00000000
## NB 0.3583333 0.325 0.03333333
## RMS 0.7950000 0.095 0.08000000
From this output, we can see that the first component tends to classify EWS and NB better than the other classes. As components 2 and then 3 are added, the classification improves for all classes. However we see a slight increase in classification error in component 3 for EWS and RMS while BL is perfectly classified. A permutation test could also be conducted to conclude about the significance of the differences between sample groups, but is not currently implemented in the package.
A prediction background can be added to the sample plot by calculating a background surface first, before overlaying the sample plot (Figure 30, see Extra Reading material, or ?background.predict
). We give an example of the code below based on the maximum prediction distance:
background.max <- background.predict(final.plsda.srbct,
comp.predicted = 2,
dist = 'max.dist')
plotIndiv(final.plsda.srbct, comp = 1:2, group = srbct$class,
ind.names = FALSE, title = 'Maximum distance',
legend = TRUE, background = background.max)
Figure 30: Sample plots from PLS-DA on the SRBCT
gene expression data and prediction areas based on prediction distances. From our usual sample plot, we overlay a background prediction area based on permutations from the first two PLS-DA components using the three different types of prediction distances. The outputs show how the prediction distance can influence the quality of the prediction, with samples projected into a wrong class area, and hence resulting in predicted misclassification. (Currently, the prediction area background can only be calculated for the first two components).
Figure 30 shows the differences in prediction according to the prediction distance, and can be used as a further diagnostic tool for distance choice. It also highlights the characteristics of the distances. For example the max.dist
is a linear distance, whereas both centroids.dist
and mahalanobis.dist
are non linear. Our experience has shown that as discrimination of the classes becomes more challenging, the complexity of the distances (from maximum to Mahalanobis distance) should increase, see details in the Extra reading material.
In high-throughput experiments, we expect that many of the 2308 genes in \(\boldsymbol X\) are noisy or uninformative to characterise the different classes. An sPLS-DA analysis will help refine the sample clusters and select a small subset of variables relevant to discriminate each class.
We estimate the classification error rate with respect to the number of selected variables in the model with the function tune.splsda()
. The tuning is being performed one component at a time inside the function and the optimal number of variables to select is automatically retrieved after each component run, as described in Module 2.
Previously, we determined the number of components to be ncomp = 3
with PLS-DA. Here we set ncomp = 4
to further assess if this would be the case for a sparse model, and use 5-fold cross validation repeated 10 times. We also choose the maximum prediction distance.
Note:
We first define a grid of keepX
values. For example here, we define a fine grid at the start, and then specify a coarser, larger sequence of values:
# Grid of possible keepX values that will be tested for each comp
list.keepX <- c(1:10, seq(20, 100, 10))
list.keepX
## [1] 1 2 3 4 5 6 7 8 9 10 20 30 40 50 60 70 80 90 100
# This chunk takes ~ 2 min to run
# Some convergence issues may arise but it is ok as this is run on CV folds
tune.splsda.srbct <- tune.splsda(X, Y, ncomp = 4, validation = 'Mfold',
folds = 5, dist = 'max.dist',
test.keepX = list.keepX, nrepeat = 10)
The following command line will output the mean error rate for each component and each tested keepX
value given the past (tuned) components.
# Just a head of the classification error rate per keepX (in rows) and comp
head(tune.splsda.srbct$error.rate)
## comp1 comp2 comp3 comp4
## 1 0.6287047 0.2987862 0.04119565 0.009094203
## 2 0.5817754 0.2932337 0.03210145 0.008333333
## 3 0.5724728 0.2854801 0.02617754 0.006250000
## 4 0.5428080 0.2797192 0.01992754 0.010833333
## 5 0.5386685 0.2748822 0.01471920 0.010833333
## 6 0.5314493 0.2702083 0.01680254 0.009836957
When we examine each individual row, this output globally shows that the classification error rate continues to decrease after the third component in sparse PLS-DA.
We display the mean classification error rate on each component, bearing in mind that each component is conditional on the previous components calculated with the optimal number of selected variables. The diamond in Figure 31 indicates the best keepX
value to achieve the lowest error rate per component.
# To show the error bars across the repeats:
plot(tune.splsda.srbct, sd = TRUE)
keepX
value chosen for the previous component (comp 1)." 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AsXLoxzzz03f39gbYXOzs78v8H3C1mjIZfL5cuP1s+kcGHgdlVV1bhO7gFHJpfLxc0331y09q+++upR14g5Fjz99NOxefPmorS9aNGiOOecc0p9iAAAAMc9IQJARJx++umxZ8+eaG1tHbVcXV1dnHHGGUO2DV4TYSS9vb0jhgydnZ0Frc/Q29sbra2to/ZxrNEMFtCFiXO4a6ocjfbr6upi+fLlY5br6emJJ554IiL6r+wv5KS8qdcAAABOLEIEgOi/yv/SSy+NRx99NHbv3p1YZvr06XHhhRce1on48vLyaGhoiIaGhsT9A6MZDh3BMPh2JpMZ83HGml6prKwsMVwYvD6D0QxQmFQqVfAJ9UMDgULqHcnJ+oqKipgzZ86Y5Qa/X5SVlRVUZzzq6+tj5syZY5YbvK5MbW1t1NbWFtQ2AAAAxSdEADigsrIynvWsZ8Xu3btjzZo10dzcHBERjY2NsWzZspg1a1bRHnvwaIZp06Yllunr6xsyeuHQoKG7u3vMdR36+vqira0t2traRixTVVU1YshQU1MTlZWVR+G3MVQmk4kNGzbEM888k9+2ZcuWiIg45ZRTorq6+qj3CVKpVNxwww0Flb3tttuip6cnIiKe//znnzCjgpYuXRpLly4ds9y6deti3bp1ERFx0kknxamnnlrqrgMAAHCAEAHgEDNnzozm5uZ8iDBnzpyiBgiFKisri/r6+hGvvs3lcvnFnpOChq6urvxJzNF0d3ePuhBqOp1ODBcGj2YoKyubsONuaWmJBx98cNgIi76+vti0aVNs2bIlLrzwwpg9e/ZR+k0AAAAAnDiECADHiVQqlT+JP3Xq1MQyA6MZRps2aazRDNlsNtrb26O9vX3EMpWVlaMuAl1ZWVnQVC1dXV1x//33jxp+9PX1xUMPPRSXX375iMcNAAAAwOERIgCcQMYazRDRPxJhtKChkNEMPT090dPTkx/Ncah0Oj3i4s8Dt8vKymL16tUFPV4ul4sVK1bEVVddVeqnGAAAAOC4IkQAYIiqqqqoqqoacX82mx1zNENfX9+oj5HNZocspJqkvLw8ent7C+53S0tLNDc3x5QpU0r9FAIAAAAcN4QIAIxLOp2Ourq6qKurG7FMT0/PqEHDaGsuDBhPgDBgz549QgQAAACACSREAGDCVVZWRmVl5Ygn9LPZbHR1dY24CHRnZ+eYoxmSrF69OjZt2hQNDQ1D/hWy/gIAAAAAwwkRADjq0ul01NbWRm1t7Yhl9uzZE/fdd9+42x4IIXbu3JnflkqloqqqKpqamqKxsTEfLtTU1AgYJomWlpYxF/U+XHV1dVFRUVHqQwQAAIBjkhABgElp+vTpUVlZWdDCygPS6XTiiehcLhddXV2xffv22L59e377wELTA8FCfX19NDQ0jLomBMVx//33j+t3PR6XXHJJzJo1q9SHCAAAAMckIQIAk1IqlYqlS5fGmjVrCio/f/78OP/886OjoyPa2tqitbU1Wlpaoq2tLdrb2yOXyw2r09fXF83NzdHc3Dxke2Vl5bApkerr66O83J9NAAAA4MTibAgAk9bSpUtj9+7dsWfPnlHL1dbWxllnnRWpVCq/6POcOXPy+9va2mLnzp1RUVER7e3t0draGq2trdHV1ZXYXk9PT+zZs2fY49bU1AwLF+rq6iKdTpf6qTrmTZ06NTKZzJjlWlpa8utlNDY2RllZ2Zh1TGUEAAAAh0+IAMCklU6n4+KLL44VK1bE1q1bE8vMmDEjLrjggqisrBy1nZqampg9e/aQk86ZTCY/amHwv5FOZo+03sLANEgDP623MH4XX3xxQeV+85vfREtLS0REXHDBBVFfX1/qrgMAAMBxTYjAYcn09cZPnnqooLKPtTwT2QPTiHStvb+gk2ovOPmCqK0wJznQv27B+eefH0uXLo3Vq1fH7t27IyKioaEhzjrrrJgxY8Zht11RURHTpk2LadOmDdne3d0dLS0t0draOiRkGGm9hYH9h/b70FELDQ0No4YdR6qzs3PItE2dnZ1RU1NTtMcDAAAAjn9CBA5LR6Yn3nzz58Zfsenegoo98saPCBGAIRobG2Pu3Ln5EGH69OlHFCCMpqqqKmbNmjVkMd5cLhcdHR3DRi10dHSMuN7C/v37Y//+/UO2F2O9hc7Ozli5cmXs2LFjyPY77rgjZs+eHWeffbYwAQAAADgsQgQAKMDg9Rbmzp2b397X1zdknYXDXW+htrZ2yHRIha630NbWFvfee2/09PQk7t+5c2fs378/Lr300mhoaCj108gkksvlhoRcA9N7mSIKAACAwYQIHJbK8vJ49VlXFlT2Wyvvjmz0X6X7qjOuiFR67OmM6iqqS32IAAUpKyuLxsbGaGxsHLI9k8kMmw5ptPUWOjo6oqOjY8T1Fgb/GxhVkM1m46GHHhoxQBjQ09MTDz30UFx99dUWgSYiIvbt2xdPPPFEtLW15bdlMpn49a9/HbNnz45zzjknqqv9LQYAAECIwGGqKa+MT13/poLKfn/VfdGd642IiI8//w+jvMzLDjj+VVRUxPTp02P69OlDtnd1dQ0btdDW1jau9RbKy8ujvr4+UqlUtLe3F9Sfjo6O2LJlSyxatKjUTw0ltmPHjnj44YcTp+GK6B+98tvf/jYuv/zyqK2tLXV3AQAAKDFncwHgKKquro7q6uqC1lsYKSDo7e0dttZCIbZv3y5EOMF1dXXFo48+OmKAMKC7uzsefvjhuPLKKyOVGnsEIQAAAMcvIQIAlNhY6y3s2Lc7Pv7Iz6Onpyd6enqir6/vsB4nvScd3963MqqqKodMa/Tuy14aDZWlXXj5n+/5QbRnusYst3Xr1vz0TXfdtycqKirGrPMH5z4nTpk2d8xyJ4Knn3664NdPS0tL7NixY8hrslgGT/M10pRfAAAAlIYQAQAmqYH1FrrLI76x8YGJaXTP6mGbfm/h8jh5zoKSTl3zpcd/GXs6W8dXad/agoo9d/E5JQsRtm3bFhs2bBiybsXdd98dixcvjkWLFh31NSp27NgxrvI7d+4saoiwa9euWL169ZApuzZs2BB79uyJZcuWDRmxAwAAQGkIEQDgBPf4E0/EM6vWRXl5eX6R6IF/9fX1FmM+DNlsNh577LFoamoatq+9vT1WrlwZTU1NcfHFFxc0mqJQvb290dXVFZ2dnUN+dnV1RUdHR3R2do6rvW3btkVnZ2fU1NREbW1t1NTU5P9VV1cf0VRH69evjzVr1iTua2lpiQceeCDOOOOMOPnkk8fddkdHx4Q9p4eqqqqKsrKyorUPAAAw2QgRAGCSq6+sjn++9rXDtjfvb44tW7cM2fY/Ox+JXESkIuJ1sy8csq+uri5yuVx0dXZFNndwIefadP9J7N7e3ti7d2/s3bs3vy+VSkV9ff2QYKGhoSEqKysn9Bg/cNUro7O3Z8xyH/nN92N3pn+tiLdd8II4adrYV6qfPn3+hPZ1sPZMd+L2lStXxpatm0etu33Prrj7gfti+cUXJ56Mry2vHLK9r69vWDBw6O3e3t6IiMjmcpHJHd60V0NkIzp3DR+9UJUuj1QqNSRUGE/IsGPHjhEDhMFWr14d9fX1MXv27HF1+6677jrsab/Gctlllw1bMB0AAOB4JkQAgEmuprwy/uj85w3bnsvl4u67747m5ub8tq/tfDT6DsQI1009Nb+9sbExv0juwELOLS0t0dLSEq2trdHS0hJdXV2JjzGw0PPWrVvz26urq4eNWqipqTnsK9Nfc/azCyr3H/fdnA8RXnrqxXHBSacWVK8YerN9sfjTbznyhu7/z8TNX77sDTG3vC4fFIxnrYANXfvi/22+vSjHXZ5Kx5dOe0X+dTTSVf8jhQzV1dWxcuXKgh9v1apV4w4RgNG955f/Ex293UfeUIK3X/KiONU6NHDCeHj70/HdNfcWpe0F9dPjT5f/zmHX/8m6B+OebYVNfzlel8w7NV52+rMKKvv/7vpW9GR7i9KPt1x4fSxsnFmUtgEGEyIAwDEqlUrFRRddFPfdd9+o07fU1tbG8uXL8yf4By/kPG/evHy5np6efLAwEC60tbVFLpcb1ubA1e87d+7MbysvL4+GhoZh0yFNxNQvnZ2dsXHjxsj2HRxBsf6p9bGgaspxO29+U1NTpKsax1WnvLw8ampqYlp1NmLzuKqOS3V1dWLoNNhYIUOh2tvbo6WlJRobC38u6uvrCxqJ0N7enn9919bWFjR1l6mMOB58e/U90dozvunNCvWas54tRDhMzV0d0TdopOBEaqisLvXhcZxavWdr/Mcjtxal7fNmLT6iEOGuLavjPx8rzkUV7T3dBYcIX3j0tujqK/xikPF4+emXChGAo0KIAMAxJZfLRaZIX7CPRTU1NXHllVfGmjVrYsuWoVMbpdPpOOmkk2LZsmUFzbtfWVkZM2fOjJkzD34R6evri7a2tmHhwsC0OYP19vbGvn37Yt++ffltA4HFoaMWxjMd0pYtW2LFihWRzWYjFwcDjX3798UDDzwQ8+bNi/POO++ontzt6+uLzs7OmFZVlz8JPfAzm80OC17asz35ntelKgoasZE+pExZWVn+Sv7q6urE2+Xl/R/tpuzcFNPX3pLYbiaTOdjXXC46cv1falMRUZc++HtJl6WjvGz4R8XKsvJ47nOfG9lsNj+NUmdnZ37NhYHbY4UM49HW1jauEOHKK68sqNydd94Z7e39I1suvfTSqKmpmbA+A4zXtV//QDzTsrsobf/3i94Wl01bXOpDBACOUUIE4ITyzYfuiPs3jz2ktaenJ7q7+4f5V7U9FZVP/nLMOhfNPyV+/1nXlfoQj2u5XC7+a+fDsaOnLT6+aGGpuzNpVFRUxDnnnBNnnHFGxOpv5bdfd911+ZPKh6usrCymTJkSU6ZMyW/L5XLR2dk5JFgYbTqktra2aGtri23btuW3D0yHNHjkQm1t7bCT601NTfH444+P2sempqbIZrNx0UUXHdFCv319ffn/+wP/Dr0/8G/gKvePL76xoLb/fP2PoqWv/z3l309+YdSUDQ110un0kFBgcDAw8HM8CzCfN3txrH3LJxP3tbe3x/333x+dnZ2xr7cz/uLpn0RExKyKuvjXpf3HM3PmzFi+fPmowUw6nY7a2tqora1N3D9SyLB///78iftCJY2GAQ7fp65/U2QKmFrj7379jdjW1h8M/+Nzfj9m1Y4d5i2bUbx1aIDJ55J5p8a/Pvf1Y5Zbu3dbfP7R2yIi4qyZJ8Ubz3vumHVm1jQcUd9uWnZpnDljwZjlfrlpRfxs/cMREXH90vPj+qXnj1lnPGtu/dO1r43e7NgjJP/pnu/H7s7WiIh4/xWviKnVdWPWWTzl+ByRC0w+QgTghHLbxifi+5sfKUrbO7tbhQhFlMvl4kOP/Dh+1fx0RES895Hvx4/OOitqyid2gd9j2aGBwZEGCCNJpVL5k8dz5x6csiKTyQwLFsYzHVJZWdmQxZtra2tjxYoVBfVpx44dsX379iHTM0X0n8geKxQY2JY0uuJoqK2tjec85zlH7fHq6uriyiuvjHXr1kXz00ND1erq6li6dGksWbLkiAKZiJFDhr1798a9945v7uTq6sk5DUdzc3Ps3j32VcO9vb3R2dk/dUx5efmQxctHO+YFC8Y+8QGH44WnXlRQuY/c+8OI6A8Rnr/0vFgyxfokxTSnbmpkCjjRuLujNR8CzahpiMqysf/e15QXHkRPVndvWRO/2PBoUdo+eerceP2515T6EI9Jp02fF6dNnzdmuV9tWpEPERY1zow3nHdt0ft26fzT4tL5p41Zrrm7Ix8iXDBnyYT37bXnXF1Quc88fEs+RPi9M6+I+Q3Ti/4cARRKiADApJfL5eIvb//v+N7Gh/LbHtn3TLzmBx+Lr7/s7YKESaKioiJmzJgRM2bMyG/LZrPDpkNqaWlJPGHf19c3bDqk8Vi5cmVs3759SEBQrGCgvLw8qqqqorKyMqqqqob8a25ujmeeeabgtubMmVOUPo6msrIyzj777KiZPS1i/Y8ioj8cuvbaa484PBjLtGnTorKyMnp6egqu8+ijj8aZZ54Z8+bNK6h/f3zz56Krd+z2d+/ek3+NfO2WtVFWNvaaCO+/4nfj9ANXWv941f3xlSd+VZTn6ZQps+Ozv/cXRWkbmJxuftX7Cir3om/9Y9x7YLHYb7zsHXHhnKUF1duzZ0+pD/GIPLJjQ3zqoZ8Xpe2rF55V8hDhmebd8eOnHixK27UVVfGHR+GkPZPH0/t3xM3ri3PxXGNVTbzunIP/X769+p7Y2d48Zr2Ojo78567a2pooLyDcvHbx2XHWTCPQYTIQIgAnlJeddVksnDr2kM+Hdm2I325fFxERl84+JS6dc8qYdc6bs6TUh3dcGggQvrLizmH77tqySpAwyaXT6fzogsE6OjqitbV1SLAwcKX24eru7o6mpqbDrl9WVjYsEEgKCSorK0ed5mf+/Pmxc+fOgtYESKfTsWTJkol90sdh6ELCqQkPEL664tfx680rh21vb++I5ub942ts451RWVEZjVP619S4dtE58X/Oviqx6C1PPxrtme7xtd++raBif3rRwQUet7TvjYcLrDdeXWlrvwCcSJ7a1xQfuOubRWl7dm2jEOEEs2r31qK9nhY2zhgSInz+kVvjkR0bivJYjVVvECLAJCFEAE4oLzzzWfHCM581ZrlPPPizfIhwzcnnxHsue1mpu35CGi1AGCBIODYNTHMz+Cr8Q6dD2rFjxxGPJBgIBpLCgEO3T9TCzGVlZXHhhRfGfffdF9ns6CeCzzvvvON6Md+Htz8d31tz38Q2emAmoPqyqhFDhKOlmL+7qqqqkh4bwGRz9cKz4p+ufe2Y5R7bsTH+d+VvIiJi+dyT45VnXjFmnQX1po0BgNEIEQCYlAoJEAYIEo4Ph06H9Nhjj8XWrVvH1caFF14Y1dXV+YCgWOtCjGXatGlx2WWXxWOPPZa4iHBVVVWce+65MXu2+cUP17Zt22Lt2rVxyimnDAuAvvLi/xt9Bcwr/taf/kfsyfT/fj567etjwZSZY9Y5c8ZJ+duvOOfKOHf+2NOI3Lr6ofjC6v73svMa58f7n/vqMesUspgiwInk3NmL4tzZi8Ys9/019+VDhNOmz4s3nf+8Une9IEumzo53PuvFY5bb3dEaX1nxq4iImFM3JX7/7LHn26+vnJxrC1E8p02bW9DraUf7/vjak3dFRH+Y9qqzrhyzztSqoetd/f7Zz45rF58zZr3vr743NrTsioiIl5xycZw6Y+y1NM6dtbgkzx8wnBABgJLb2rontrQeXGg0l8vFpx66OX7+9KMFt3HXllXxwm99OP7+qt+LqkHza06rro+TqqeU+hCLKpfLxQ/XPRCff+TWwVvjhm9+KN58wXXx8tOfVfR57othxowZ+RBhVceu+Nm+1dEz6MTwl3c8HMvrF8Tzpp4S5al0zJw5c9jCyqU0derUuPrqq2PXrl35dQciIs46+6w4ffHJEzbyYTJ74/nPjeuWnjdqmWw2G1954Lb45c41ERFx3Zwz4rUXP++QqZYiMj2Z2Lp1a+zZ2z+n96yKunjqqadi8+bNccYZZ8T8+fPzr/NrFp1VUP+q0wc/Cl8277Q4bfZJBdUbcFLjjDipccaY5TZvPzjl0fTKunjuknOL9ZQDcIw6eeqc+Jsrbhqz3Oo9W/Mhwry6aQXV4cRz+oz5Bb02Ht2xMR8iLGyceVivp0IXon6iaUM+RHjlssvihtOXl/ppAsZBiABAyf3Pil/Hv973oyNu5/Gdm+Km731kyLYXnro8PvvcN5b6EIumqzcTb/n5f8RPnupfdLosDoYFDzQ9FQ80PRU/WHt/fP6Gt0R1AYuXTSbz5s2LNWvWxFe2PBA/3dd/gnleRUN+/55Me3xt16Nxd8umeMeCq+LiEq4tMJJUKhWzZ8+O1KDfy5w5cyZpgJCb8BbPmbUozpk19lWjv133RD5EOG3q3HjRaRcnFzwzYv/+/bFq1ar8Atzd3d3x2GOPxcaNG+Oss86KadOmle4pBAAAOA6lj7wJAKBU3nn7l/MBwkh+tv7heMdt/1Xqro5bWVlZPFC+Nx8gjGRD97749K77Y9qMyTef8a0bHoubvvsvkY2DayO85ocfj2+s/E1kc6VbOLcvm42vPHFnvOXm/8hv681m45Xf/7e485knS/qcjWXq1Klx+eWXxwUXXBDV1QenZ2hubo577rknHnnkkTEX6b5r86p41Q/+PXqyB9fceNsv/jP+6/E7oreAaZAK1drTGf98zw/iqyvvym/b1r4v3nLzf8TaPcVZkBkmQldvJr7+5F2xrW1fftuXHvtlbG3dU+quAQBQAkIEiiaXy8VvNq+OwVc2/mrTyujLlu6kCTA5LZ0yO5590pkxt27qhLU5tao2rlxwRpwzc2GpD69o7tm6Jr616u6Cyn579T3x2y2rS93lcWlq2xeffPzWgsquad0R/13A+hlHS182G39x65fi//zwY/HrzauG7Hti16b481/8Z7zqBx+N1p7Ow3yEw7e/qz1e/t1/iXfe/uVYu7dpyL47Nq2IV3zvX+Ov7vhq5HITPzJhIs2fPz+uueaaOP3004eM7Ghqaoo777wz1qxZM2xh7lwuF3/762/Ey7/7L3H7xieGDL54at/2ePcvvxIv/c4/x97OtiPu35o9W+Oar/5dfOS+H0bzoN9zNpeL76y5N67+2t/G11b8utRPIwxzz9Y18awvvzf+761fGvIe9ZmHb4lnffmv4hMP/qzUXQQA4CgznRGHJZPJxO233z7i/lzkoqevN7KHnIBofnJD/GTVpqhIl0d6lPm5r7nmmqipqSn1YQJHye+deUXct21d3LVl1ZE3dsD+7o5Ip1Lx5xffELme3iNvcBIamL+0UJ9+6Ocx5ZCF0Cazb678bXT3ZQp/Plb8etIsnvj3v/nWmL+fOzatiLfc/Pn42kv/4qj1K5vLxh/+5NNx99bRR3d88bHbY2p1XfzV5S8vep92dbTEjvb9+ftN7ftid0dLzKxtHLNuWVlZnHrqqbFw4cJYs2ZNbNmypf84s9lYv359bNmyJZYtWxYLFiyIVCoV/37/j+OzD98yapv3bVsXr//xJ+OHv/veKEsf3vU2ezpb45Xf/7chV3Efqjebjb+47b9iZm1jvODkC4r+PEMh7tm6Jm767kciM8KInO6+3vjgb74drT2d8b4rXlHq7p6wevoy8aLpZ8Q9Lc9Epvf4/IwDAEwuQgQOW3aMEQUVqbLonwL6YFhQNRAe5HLDAgaYDPZ2tsWnHro5vvLEr/LbPvfwL6KtpyvedvGNMauAk1qMTy6Xi7+8/b/jK0W4ivyuLaviNT/4WPzn9X9c6sOcMO2Z7tjasic2teyKOzauGFfdX2x4LH6x4bFSH0LRPLHrmTj3C++M+sqqqK2oirqK6qitqDrwrzLqyquirvLAtvLK/L66iuqoq6gcVHZge1XUlleN+0Tyqt1b4nMP/6KgsrdseDR+tv7huPGUi47Kc/Sd1fcWHNZ97IGfxKvOvDKWTp1dlL70ZbPxj/d8Pz778M9jaeXU/PZVe7bF+f/5l/Hny2+I91z2soKe/6qqqjjvvPNi8eLFsXLlyiHrJTz++OOxcePGmLJobsFrr9y7bW18c9Vv4zVnP/uwju0j9/5w1ABhsPfe8dW4dvE5UVnmYzml1d2bibf8/PMjBgiDffT+n8QLll4QF887pdTdPqF8e/U98dH7fxLLy2bFDTNPj2unnBx/9KNPxfWnXxTvvexlMbtuSqm7CCPqGnRhSGdvT6m7M0Rn5mB/OjKl61um72AomMkKCIHJxbcVgAPu37YuXvejT8SerqHTWLT0dMZnHr4lvv7kXfHlF70trlp4Rqm7etwoZoAw4K4tq+INP/9sfPzy3y/14RakuzcTm1v3xJaW3fHMgbDgmeZd8UzL7nimZXfs6mgpdRcntab2fRHtE9tmVVn5IYFDfyhRW35gW2V11JZXHtheFXc+szJy41ik+HMP/yKWTJl1VJ6fzz9a2PRQEf1Xyn9r1d3x3stfNuH9yOay8YaffCpufvqRxP3dfb3xb/f/OFbv3RZffuGfRWqU0YuDTZkyJS6//PJoamqK1atX59dGaGlpif+5876CTo4efK5uiwvmLBn3sfVm++J/V/6m4PJbWvfEt1bdHVctPCO/AHf+56DDPnTbwfvDn5uBbYMX9E4N2xfD6o/0GKPuS+xj6tBdw/qU/Pij9L+A4+bI/GDt/bG1dW/B5T/10M3x5Rf9eam7fULI5rLx57/4z/jWqrvj/8w6P26YdnpERMyqqIt3zb8qPrzqV3Hz+kfiWy9/Z0GL2cPRtLlld3zot9+NH667P7/tzmdWxrP/52/j3Ze9JF5y2iUl69vD25+O/++3341fb16Z3/aph26OR3dsiPdd8Yq4ZP6pRe9DXzYb//X4L+NTD/08tgxad+bqr34gfv/sZ8d7LntpTK2uK9lzBDBAiMBhqaioiBtvvHHY9s8/cmv8zZ1fH7HeG9Z9Z8j9v7r85fGuS19S6sOBWL9v+5jzk+/v7ojX/Ohj8YtX/22cMWNBqbt8zDsaAcKAu7etjT+767/jW694V9SXlXaqtN5sXzS17YuNzbtiy5CQYE9sbN4Z2wdN6zLR6iqq4syZJ5X0+MdjY/Ou2D0JQpPuvt7o7uuNfV0TnE4ccPfWNXH1V/+u1IeZ6D8fuz2e3r8jptfUx/Tq+ph24Of06rqYVlMfM6obYlpNfdRVVI2r3U8/dMuIAcJgP33qofjcI7+It170goLabe7qiN2dLbEr2xqtC+pjzeZdsX77lmjOdMaDrVvG1ccVu545ar+Xtx+DC58fS9Kp1IgBR2KIkRBUjBhwFBD0jLZv9MdIantoeFJwCHTo4yYEVbs7Wsf1vP58/SPxhp98KirLyqMiXR5VZeVRUVYelQP/0uVRWVYWlWUVB8qURVVZRVSUlY1ap6Ksf/vQOv1tpVMn5pJ+/3TPD4YFCANmVdTF3yx8Tnx486/i//zwY3HXa//hhD/huK3tYBi2q6MlerN9UZ4uO4IWOVz3bl0bv/+jj0dzd8ewfav2bIk3/vQz8cbznhv/8tzXHfW+ff3Ju+Idt305+nLDZ1j4zZbV8cJvfzj+5drXxRvOu7ZofejqzcTrf/yJ+OWm4aOL2zNd8flHb41bnn40vnPTu4o2MhSgUEIEJtQt45wm4/OP3hrPtOyOdKQinUpFWTod6UhFKpWKdCqdv59OHfiXv5/uL3/gZ7586uC+9JDbSeUH7ieVP9heatC2skPaG1q+f39y+YGySeWH92+gPEfP++/834IWOO3IdMdf3/G1+P7vvqfUXT6mHc0AYcD9O5+O1/74E/G/L3tH1JRXFvXYtrfvz48ceKZ515DAYEvrniOazq2+ojpOapwRixtnxa6Olnh4x9MF1/3Ti36nKFeVF8tPn3oo/uAnnyq4/A2nXBgfu+4PoyPTHe2Z7iE/Ow653947fNvB2z3Rnuk6WG+SDbk/mvZ2tcV319w7ZrnKsvL+kKG6PmbU9P+cPvCzui5m1DTkA4j6iqr46P0/LrgP/3rfj2L53JNjX1d77O5oid2drf3/OlpiV0dL7Olszf8cbaRBbbqi1E8nJdL/nnvgfddsmhOmN5eNnzz10FF9zHQqdTCISJcfCCjK8sFDRbo/fMiHE4NCiaFlBupUREW67GCIkQ8/DoQYh7RbOSjc6L994PEHBSITbWvrnvjkgz9LDBAGDA4SPvHgz+LvrnrlUf29TBa/2bw63v/rr8eKXZvz227f+ESc/YW3x7svfWn80fnPO6ZHMfVm++JrT94VX3j0tvy2x3dtijf+9DPxtotviAvnLC11F4fY1ro3XjtCgDDYlx7/ZSyaMjP+fPkNR61vd29ZE2+/7b9G/UyezeXi3b/8n1g6dXZcs+jsovTjPXf8T2KAMNimll3xmh9+NO74/Q9GdfnEfZbJ9PXGV1bcGV8c9Hp6oOmpePPPPhv/9+IXxrmzJ25U07q9TfGxB34av9p6cErNv/7112N968540/nXTehxAcUjRGBCbWnZPa7yezvb4uvjXBj0RJIaHKAMCj1S4wgp0oOCkLJRApaxyw9/jLJBfRkW4sSB0GdgW/SHRPnyB+4P7MuHRAN1D4RIqfz91KBQKX1IqDRW6NO/vWyEEGdvZ3vcuvHxgn8vd21ZFZuad8XiozT9yPGmFAHCgN9sWR2v+cHH4usve/sRBQm7OlqGTDG0qXlXbG7dk982nilTDlVdVhGLpsyKhY0zYmHDjFg0ZVYsnTI7FjRMj8VTZsWMmoZ82T2drXHxf723oACsvqI6/uj85x7dJ/wI/c7JF8bp0+fH2r3bCir/jkteFDNqGoY8RxMhl8tFZ2/P8MAhH0QMDR2+9uRvYmPzzoLbryorj7NmLjwqz+kTu56J3iN4fY6kp683trfvL8pImubujrjxWx8+4nbmVNTHhu7C1imIiKhLV8bps8Y/6qynrzee3L15XHVm1TbG9Or6iDh4jjs/JdaBExyDT3PkDtmWG3QSZKBeLnfI/UEtDN5XlkpH76B1rg7WH3piJfExEvcd2seh/UnqU9K+OLT/BTxG8r7CnyMmv+yB9+POSTxV+JARF+nyqCwfHmYMv1+WDyT661REZbo/6Hh0x4b43RnnjBggDBgIEj6/9qF4xyUvipqKyhPq6vuvrvh1vPP2LyeeFN7T2RZ/9auvxf1NT8V//M6fHJNBwp7O1njtjz4RDzQ9NWR7NpeLH617IH607oH4m8tvinde+uJSdzXvX+79YewfI0AYXPY1Zz07ptfUH5W+vf/O/y3oop5c5OJvfvX1+O3rPzThfXh856aCz4Ws27c9vvTY7fGny39nQh57R3tzvPZHH49HdmwYsr0vl43vr70/frD2gfjAs185IcHOV1f8Ot71y/8e8lkjImJL2974+7u+FV9/8jfxvy99u+/WcAwQIjChqot4de+JKBe56Mvlos9320nn+m/8Q8yunTJkXvSaAwuz1hyYG72mfOj9qvKKqK+ozperHbS/tqIqqssrjvsRKKUMEAYMLLY8WpDQ3NUxZC2CTS27Y3PL7tjYvCs2t+w+osXgytNlsaC+PxBYPGVmLGyYGYumzIxFjTNj8ZTZMWcciyLOqGmIT7/gTfGGn3xq1C9CqUjFp1/wpph5jC0MXpZOxxdvfEvc8M0PRXume9Sy77viprho7slF6UcqlcqviTCzgPL1lTXx17/6WsHtv+6ca+Kfrn1tUfp+qD//xRfjGyt/W3D5ty2/MS6auzT2drXF3s7W2NvVHns722JfV9uBbf3/mrs7Sn4iNp1KxfTq+phZ2xizahpjZm1/oDSrtjFm1jbG2nXr4j+eubvg9s6rmxsfv/S10dDQEPX19VFdXV3wiacrvvK+gsOviIgfvOI9scw0eceEXC6Xf78tLOCIIWUT9yUEHMNDlBhWZtR9uQKCnkPKfvnxO+LfxjFK6MwZC+Lvrnpl9PT1RSbbP+1bpq83egb+ZZPu90V3X6Z/e7Yvevoy0dPXN6xOvq1h9/uKEoROpEy2r/9igsyRtxURo45AONSsirr44xnL4+IvvCv29HZEebqs/3NmeWXUVFRGZaosqssrY0p1XdRUVEbNge215VX524M/vx7cXxk1g7bVHfjcW1NeNSmuIH54+9Pxl7f/95gnhb+35r44c8aCeMezJs+J9kL0ZvsSA4RDffie70VjdW286fznlbrL0Znpjh+svb/g8h2Z7vjw3d+NK08q/tpzTW374vFdmwouv2bvtvj4Az+NRY2FfAos3LdX3zOu8t9Zfe+EhAjdvZl4zQ8/Go/tHPk5yEUu/v6ub8W0qrr4/XOuPuzH+tn6h8ecsnHt3m3xe9//t7jt/3wgGqpKO+0sMDohAhPq7FkLx3X13QVzlsRbL3xBZKP/C1kul42+bDZ/P5vLRV8ue+ALWzZ/f2BfLpeNvkH7xi4/cD+pfH+dwe3lhtQ/9GduUPtJ5QfKJpXv3zesfGQjmx30GJHrfz5yuZKfnGGoPZ2tsadzfHMHF2Lgy9lAKFFX3v+zetCirYeGDwPbag4s9lpTXjU0xBjUTimvSJsMAcKAu7asipd++5/ibRffGNvb98em5l3xTMuBwKB5d0FX9o8knUrF3Lpp/QFB48xY3NgfFiyeMisWNsyM+Q3TJjQsuvGUi+IbL31H/N9bv5R4Fficuqnx8ev+MK5bel4pnuojdtbMhXHzq94Xf3Lz52PVnuFz2tdVVMXfP/tV8YdFnK92vP7PWVfFv9/349jVOfZ6DhXpsoLn+58Ib1t+Q3xr1d0FXX13UsOM+KvLXxZVBZwgyuaysb+rI/Z2tcW+zrbY09Ua+zrb+4OG/Lb+nxuad0ZTW+EjAiIiTps2L06fMT9m1TTEzAOhwMyahphZ0xizavu3TauuG/X/1m/bq+J7TY/FrszYa1ukIuKF05fF6tWr89vS6XTU19dHXV1d1NfX5//V1tZGWdnQ99Y/Pf/58fY7/rugY7tm3jIBwjEklUpF2TF4FXMh3nj+8+LTD/88unoLO/v9totvjOcvPf+o9zOXy+UDh4HwIR9OZHsPhBKZfLjRMyjIGCnsOFinNzLZgaCjb9Q6A+HG0Dr9bU3U5/bxBAgDBk9ttKe3I1p7Oo/oc00hhoQMA6FDedXBUCIfUAz9XFoz8Pl1UGCRHGJURVl65Pf3/++330mc1z7Jv9//k3jjec+LKdW1RX1OJtJXnrhzzABhwAd/8+146WmXxKxxXDjSm+2Ljkx3tPV0RVumO9ozXdHe0/+zracr2ge2Zbqj/cD9tp7OaDtQp6O3O9p7uqMt05mv1903/uFCX37iV/HlJ35V6qc70T/89jtH3sgRenzXprjiv/8mZtQ2xLTqugNTRh5cr6p/Ksm6/O1p1XWJU6z952O3jxogDPa3v/5GvPDU5Ye1zkpXbybee8dXCyq7fv+O+NiDP42/vfJ3S/skA6MSIjChXnXmlfGtVYVf5feOS14ULzx1eam7fcxICimGhiBjhBQHQpLcISHKyOUHQpak8gkhTuQimx0UtgwKQbJxIGTJZvP7srlB5eNA/waFSPnyMegxhoRMo4U+o4c4uUEh076u9li9Z2upf70REQeG6PfE3q62orRfni4bMnpiIHTo/7JWEXUV1UPCh9pBQUV1eWXUHxJO1JRVRl3lQP2Rr0abTAHCgId3bIg//OmnD6vunNopsWjKrFjUeHAUwaLG/vsnNUwvypzIo3nuknPjgT/85/jJUw/Fn//8C/ntn3nBm+PFp11c1DUgjoazZi6MO1/7/+LWDY/HX93y5fz2Pzzv2vijS14w4dMXHan6yur4jxv/JH7v+/82bOj2oT7y3NcXZfh2Z2dnPP108noZnzz/lXHP1rUR0T+n+Td290/nloqI1866ICL6R4G88JTl8dSatcPqp9PpOPPMM4duS6X7F1+uqY+YNnrfVu3eEs/+6t+O63j++8Vvi9Onzzui52Ra45T4s3mXxYc3/yp6cqNfyfyqmefFoqqpQ7Zls9loaWmJlpbh4VBtbe2QgOH07tq4vGFR3NP6zKiPM728Jl7dcFb09vZGebmP5ZTWnLop8YGrfq+gkVTPWXR2vPKMy0vSz1QqFVXlFVEVpb8CfiS92b58uNEfUhwINQZGVRwINwaPuDgYiPRvr9vfHQ3thxdGzKqoi/cvvDY+vOVXBQWnR6qjt6fo6wdVpMvygULtoMCiIpWOe7atK7idzt6e+Os7vxoXzF4a6VQq4sDUqQNTrg5MJ5uKODCNbEQqlT5wf9D+Q8pHfvuBejH4Z3/51JD2B7Uz6PFj0OOmo//nFx+7reDj68h0x7tu/+84d/biaO/pirZM14Gf3QfDgAk44U9prN3XFLGvqeDy9RXVMW1QsDC9pj5u3/hEwfVbejrjS4/9Ml56+iXj7uuvnnlyXBeNfP3Ju+J9V9x03I/Mh2OZbytMqGsWnRUvPHV5/LSARdauXniWAGGcUqlUlKdOnLlNj5bO3p44/XNvK3iKmop0Wfz6tf8Q6VQqP096Z29PtGe6ozPTEx29B34eWJB1YP9AmY7Mwf2dvd3RnumJzgNzqxf7Q3xvti9aujujpbs4V6SlItUfUgyepqmsomhzpRfLtOq6WNw460BQMCMfEAwEB0d76H42m41du3aNWe7qaYOn80nFNdNPiZY9+2Ks6+Fnzpw57ErqySadSscLTr4g/nZQQHP9yRdMugBhwNULz4rv3fSe+LNffCE2t+wZtn9adV38y7Wvi5cvu7Qoj9/d3R2bNiVfZdYQEddPOy0iIvb1duZDhHQqld8eEdG1e39s2r1/WP2kEGE8zpx5Upwza+GQhS9Hc8HsJUccIEREzJs3L07eOD3et/Da+GzTfbE9M3w0WXWqPF4z+/x4zpSTY9asWVFXVxdtbW3R1tYWXV1dI7bd0dERHR1D533+k7nPiunlNXHzvrWJdc6omRVvmXtp1EV57Nq1K+bNO/JjhELddttt0ds7/DPHwoj48um/mw9A/+6ZW2NbT///lX9c/IKYVVEX6VQqKsvK45Zbbkls+1nPelZMnz691IdYUuXpsv7Rn4f5cWHVqlWxoX3D4VU+YEZFbXzmrFfERZdcHFFeFh293bFt147o6s1EZV1NdPT2f/7szPR/Ru3o7Tlwe+DzbP/2zgOfYzsGfcbtPOTzbc9ROAmdyfZFZoI+w35r1T3xrVXjm0rmWPLT9Q/HT9c/XLLHT0Uqasorxh0snT97SZw5s/gj83Z1tIzrRHpExLWLz445dVMntB/3bVsXG/YXvobW4WjL9AdJSZ9FC/Xhe74XH77ne0XtZ0T/72Vzyx5rI8AkJkRgwn36+jdFS1dH3LVl1YhlLp53SvznC99a6q5CRPRPIfTmC66LTzz4s4LK/+F5z43TJuCEVpKBBVw7e3uiracr/yWtY1g40b9tIHzozPREe+/gcOJAqDHoS97Az0KmMTns/kfuwFVO3Ufe2FF0ytQ58TdXvCJOmz43FjXOivrK6lJ3aYhMJhMPPTR2OHuoQus873nPm/QhwrHoipOWxb2v/8f46fqH4y9/cXA+2P/37N+LV5397BN63tcPX/P78bLv/vOY70dlqXR86DmvmZDHnDZtWsyZMydiR8Q/Lrk+Hm7bFt/affAkwo3TlsWVUxZHQ1lVVFVVxQUXXBAVFQfPAPb19eUDhfb29vztjo6OyCaMOEmnUvGqWefFc6eeErfvfyqe7tobERE16Yr465OuiTNrZ+fLPvLII7FixYooLy+P8vLyKCsrG/KzkNuDt6XT6WNy4VCOnmw2m/i6jYhIRyoqD0x/2H89dr+KVDq/PZstbOoYxm/VqlWxYcORBQgDOjs74+EHHozLLrssptRPi8ru/t/bjBkzJrTP2Vz2wOfSg0HEwVCiP4gYcmFNPqQ4NMQYZX+mx/SuRVJX0T8Van1lzYHb1VFXeeBnRVXUV1ZHXUV11FdURV3l0G2Dy9dXVEddZXXUlldGKpWKV3zvX+POZ54suB+f+50/Ltp3rMH6stk454vviF0dY087GRExtaouvvaSt0flBI80/tn6h+P1P/5kweX/4JznxJ9d/Duxr7Mt9nX1Txm578D6VAP3B9at2tfVHvu62o6572TFnnoNODJCBCZcfWV1fPumv4wvP35H/Mcjt8aG5oPp+oL66fHmC6+LP77g+RP+RxiOxHsue1nctXlVPLJj9C9t58xaGO+78hVF68fgBVyLdYV1V28mHz4cGk4cGj509fZEW2bo/sEjLLoGja4YaCczyRc8TLJ+/464b9u6wxqqC6OpKq+Im5ZdGu/+xZfz225adlnRA4Sampo455xzxiy3s7Ml4umfREREZWVlQXUm4uT0FScti088/43x9tv+a8QpnyrSZfHx578xLp1/2jhbH9l5550X999/fzQ3N8clDSfFd/esyO+7uGFBNJRVRUVFRSxfvnxIgBARUVZWFlOmTIkpU4Yufp7L5aKjoyMfKuzbty927jz42WdWRV2cWj0zIvpHJNSXVQ4JEAZkMpnIZCZoJdaIIwohkm4LJaD4JjJAGNDZ2Rn33ntvXHbZZUXrdzqVjvrK6qJfhDHwGTYfMmR6Ynv7vnjNDz82rnjhBSdfEGdMn59fd67/ZxyY3vXAz+h/f88NmmZ1aPkDi6znDqkfcbD8gelch7UTg9uLyA08bgw8/sHy2Vw2Ht6+YVwByrmzFsVLT7tkXCf8i+E9l700fv3MyoL6/rvLLjsqAUJE/5SNf3npS+KvCpyv/53PelFRzl3ccPKFcf7sxQWtT1BbURXvuuwlMa9+WsTUOQU/Rk9fb35tqr1dbbGrvTn++Of/Ma6LyqZX18fc+qnjPr5dHS0FBzUD5k7waA9gYjmLS1GUp8viTRdcF2+64Lo46ZN/HF19/V+KH37jv0RZCRd2hZFUl1fE9256d/zfW78UP37qwcQyN5x8YXzq+jdFXUVVqbt7xMdaXV4R06rri9J+XzYbHZnuaO/tjtbuzvirO74ad25eWerDHtUFs5fEey97Wam7MaJ0Ol34VCfrUhG5XKQiCq6TTpt79HhTVVUVixYtGrNcxaC5asvLywuqM1FefdZVcdbMhfHhu78XW3YcnN83FRHXLz0//vrym+Lc2RPbn4qKirjsssti3bp1idM9zZkzJ84888yorS18wc1UKhV1dXVRV1cXc+bMie7u7rj99tuP2vM4kt7e3ujt7Y3u7om5CjGdTo87hBi8LWm0BKVz/fXXF1TufZ+7NX/70ssuizPnHr33iBNNMQKEAQNBwrJly6Kq6tj9HHvwM+zBbefGorjqpDNHHQU/WE15ZXz6+jcd1kKxpfL7P/x43LLh0YLL/+WzXhwvOu3iUnc7Lp1/Wnzg2a+Mv7/rW6OWO3vmwvjIc19/VPv2R+c9Nx7c9lR8Z829o5Z78akXx1svekFR+pBKpeJLL/yzuOGbH4qdHc0jlitPp+Nzv/PH/QHCOFWWlcfcuqlDTs5/ZcWv49fj+G72mRe8Oa5bet64H/vh7U/H9d/4h4LLnzNrYcwcx4LgwNEnRKDoXLnGsaKhqib+60V/Fg9vfzo+8Otvxj3b+q8avXjeKfEPz351XDL/1FJ38ZhQlk5HQ1VNNFTVxNy6qfHNl78z3vyzz40YzpTaBbOXxHdvendMqS78pOHRVlFRERdeeGFBZVN3pSJyEZGKgutMBnfffXdBV2Fn+w5etb7iiRXRvH7sRdHPO++8mDZt/F+8KL7zZi+Ob7zsHfGen/xnrH6qf92PZy88M/7xxj88onb/9Oefj87e0V9PuVwu9vYeHDb/w54NcUfTzoim0U8o/PUVN+XXaLhtw+PxtSfvGlZmz57dkckcnCN836DHWdO5Kz65behc3LNmzYp0On3gitVsZLO5OHnK7Pjzc66Lvr6+fCAw+Pbg+0llchM8dV02m42enp7o6Zm4xVMrKirGHAlR6GiJsrIynzkn2J49e4a8jnbv3h29M+dbBLwIihkgDOjs7IyVK1fGWWedVerDPWz79++PvXv3Dtv+9lOvjcb2bP569209LfFoe384vaCyMc6vO3hRxbWLz46923bEoa3U1NSUfG2ajo6O2L59+7Dtb1p0WZTtP/h3pLWvO+5q2RgREVPKquLKxiX5fTNq6mNZamo8/fTTQ9ooKyuLxYsXF6Xfra2tI67ddeO0ZbHosj+In294NDa074kH2rZERMTsirq4uP6kuHDO0vidky+IXVubIqmFysrKOOmkkw67b7t3746WluSr4d99+nVxec2C+PWWVbG6fWes6dwdERGnVc+IM+tmx1UnnRlXLzpzxP+bDQ0NMWtWYfP3b9iwYcS/y1979pviJ+sejHX7tsevmp+Ojmz/55drp5wcC+tnxItPvSgWJ/xOB8yfPz+qq4ePAmpvb48dO3YM2/7WJVdGfdvBkePNvV3x29b+CyumldfE5Q0Hw+I5dVNiSbZ22GMfeuHJ1q1bh120MDUi/nTJVbGx+eBv9qG2rbEj0xYREZfUL4hZFQcvanvFKZclHuPMmTOjsVG4AJOBT4AAh7ho7snx/JPPz4cIz118jgDhCJSny+ILN75lUgYJx0KAcKLo6Ogo6OTk4CHxXd1d0Z5rH7NO0uKhTC5lg65KL08d+RXqP13/8LjnAb5za2FXsf7Jhc+PiP4TTRuad477fW1vb2fsPXASJe/Q+xFx2fzTY/bs2QW2Olwul4tMJjNi8DBWCHHo7WLMgT/RUzgd6ZRNh94+UUOJtra2eOyxx6K5uXnISa/1Tz0V3dv3xtlnn13yk63Hk6MRIAzo6emJlStXxrRp06Km5thbl2fv3r2xevXqxH2vmnXwSul7WzfnQ4Sl1dPj1YP2RUcktjFjxoySv67b29tHPL7Bx7CluzkfIkwvrx16fBGxbu3aYfUrKyuLFiLs379/xH5H9J90etGU02NF+Y58iLCgckp/v7MRG55aP2LdxsbGIwoRduzYkTjycMCsSMcrpp8dP4myfIhwTt2cePmMsyM6I9auWTti3YULFxYcIqxZs2bUv6PLy2fH8lmz46G2rfkQ4aXTz4zpFbXR2bQ3VjftHbHutGnTEkOE1tbWgl5PG7r25UOEWRV1w15PSc9BTU3NkBBh48aN0dw8fDTFZZXz4rJZB/9f7ci05UOEa6acHOfVzT1YeG9HrN47vL/nnHOOEAEmiUkfIuzevTvuvffe2LZtW8yfPz/OOeecWLx48RF9qH/ggQdi7dq10dPTE2effXacffbZUVd37AxnBDjWTMYgQYDAkcrlciNeFTas7KDwY9PGTbGvgNfdwoULo7KystSHeUS2bduWeNXoodrb2/K329raYsWKFWPWmT59esyfP7/UhzhppVKpCX395HK5Iwohkm5PtL6+vujr65vwKZwON4Q4tN6xsIB9a2tr3HPPPSP+fnp6euKRRx6Jnp6eop2QPJEczQBhQE9PT36NhGMxSAAASmNShwjf+c534nOf+9ywLwJXXHFFfPCDHxz3fI67d++O973vfbFy5dD536qrq+NDH/pQPOtZzyr1IQMctyZTkCBAmHyuuuqqgqZfafjuvRHd+yMi4tJnXRqnTps7Zp1inYjP5XKxZs2acdd7+umno6asYsxys2fPPuZDhD179sTmzZvHLNfV1T3odlc888wzBbU/UojwXy/8s+jNjX3l/Ionnsg/9nnnnRuVBXy2PGPGgvztFyy9IBZPGfkqxF07d8WWrVuir3f4gvMzZsyIRYsXjXhieVrV5LrAJZVKRUVFxbAFp4/EkYYQh26b6NESA1M4TaQjCSGSbk/kaIlcLhePPPJIQQHPypUrY8aMGVFfX5z1lU4EpQgQBgxebPlYChKmTZsWp5468ujg9vb22LVrV/RkD76G+w4sdjxj+vSYPn36iHXHsxZOsdTW1o56fN3d3bGpaWtsGzQ9T1/kYmt3S5wx66SYNXPmiOvNFHMassbGxlH73dnZGTt37kzcN23atJg+ffqI72VJV9iPx6xZs0b9u9XS0hJ79uwZtj2dTseMGTNiypQpI9Ydbd+hTj311BH/RmWz2di1a1e0trYmHv9YnwdHeo7q6+tH/b10dXXFpqat0dRz8HH7ctnY2tMSZ846KWbNnDXi7+XQ53S0URm5XC727t0bq3Zujkz24OehXT1t0V2fi6XzFoz6/288zzNQXJM2RLjlllvi4x//eKRSqXjNa14TF110UWzdujW++c1vxt133x3vete74mMf+1jBV/R0d3fHu971rli/fn2cdtpp8cpXvjKmTJkSd911V/zkJz+J9773vfGP//iPcdlll5X60AGOW5MhSBAgTE6FfklMD5rqpqq6+pg6+XEi+unWJ+KubavHLLel5+AQ+HtbN8cz3c1j1rmmrDnOOeecxH3PXXJuQf2remZ/tJf3T4l17eJzx/16WjRlZiyaMnPkAkv7p9NatWpVPkypq6uLSy65ZFKcsCq1gbUMJsrAaInDCSGSyvT19R15pw4x0P5EP4eFhhCjldm9e3e0tbUV9Li5XC7Wr18f559//oQ/RyeCUgYIA47FIGHatGkjrnG0cePGeOqppyIiojJ98DRHWSodqeifCqm8vDyWL18+aacqq6uri9NPPz1x386dO+Phhx+OdDYb86sOTu1SFqlYUNUYrS0tEblcXHbZZRMa9hZiypQpI57o3bJlS/73kmTfvn2RSqXikksuKcpordmzZ484NeCqVatGDDcGTuzX1tbG2WeffcT9GOlkfnd3d9x7773R3p48PWdXV1ds3bo1LrnkklFDsCT19fUjvp62b98e69evj7JcLuZVNuS3l6XSsaCyMVqaWyIVqbj00ksLCqAGT200WF9fXzz44IOxb9++mFtRHxXpg7/jWZX1UZVLxbZt2+Lcc8+NhQsXHvHzDBTXpAwRenp64jOf+UxERLzrXe+Kl7zkJfl9V199dbzlLW+JRx99NO6555646qqrCmrzRz/6Uaxfvz4WLlwYn/rUp/Jf3K644oqYN29efOELX4jPf/7zQgSAIitlkHD+7MXHZICwr6stXvztfyqobO+BK3yyuVxc9T/vL6jOj373r2J6TWmvJn3xt/8x9nWNvb7Bhv0Hv+y99kcfj8qysT/KfPR5byjauiZNDYUtXts36HzF9oZcVJeNXS+TOvyFcZu7OuK3W8c+eT/4Oe/IdMfP1j88Zp2yVDpecPIFBfVjc7Y17msbeyTCkDo9zbG5Z+wQ4dTsogJaK73y8vKYOnVqPkSoqakRIBTJRI+WyOVyEz5aYqIXvB4IO8Y7YqK9rycK6Ul2UH87+nqire/g46zbsjE6cplIp9KRSqUinU5HKp2O+orqqDywpkQ6ne7fPrD/kJ8j3R6p3PFgMgQIA47FICHJ3r17h802kGTnzp2xbt26EU+sTladnZ3xyCOPjDnaqrW1NR5//PFYvnx5qbscEf1X+T/xxBNjlhtY62IiTtYXauvWrQX9P9y0aVM0NjYW7QT3o48+OmKAMKCvry8eeuihuOaaayZkhGpHR0c8+uijY/49am5ujieeeCIuvPDCw36s1atXJ470ONSKFSuisbHRqAOY5CZliPCrX/0q9u7dGw0NDXHDDTcM2Tdz5sx48YtfHF/84hfje9/7XsEhwne/+92IiHjxi1887Ivbq171qvjqV78a69atixUrVox4VRsAE6MUQcLZ0xbEt1/2l8dcgBAR0ZvNxuo9W8ddr9A6g4cWl8ravU2xp7N1XHWe3r+joHLtma6i9DkbuXjvQ98Zd70PPPrDgspdddYFMb3+8BaSW79/e7z+x58cV52dHS0F1aksK49tb/tCQW1WVY5v6snxGO+0ljBeqVQqf8X+RBk46X+4IcShtw93Cqd3bvhZdGbHt6j1322+ffjGdcM3/c1Jz4kzagtbbHS8xgoijjSkKEa5VCqVD0AmU4Aw4HgIEsYzteDTTz8dS5YsOaamC1y/fn3BI6N27NgR+/fvj6lTp5a627F27dqCg9NNmzbFySeffFReg+OdjnLt2rVx0kknTXiQuWvXroJOsEdEZDKZ2LBhQyxbtuyIH/epp54q+G9HU1NTnHLKKYe1sHFnZ2fB01PmcrlYt25dXHzxxUd8fEDxTMoQ4fHHH4+IiGuvvTbxSqLrrrsuvvjFL8YDDzwQLS0tY76h7d27N7Zu7T+R8vznP3/Y/qqqqnj2s58dv/jFL+L2228XIgAcBUczSDhv5qL47LP/IKZUHXsBAhzL/uj858XzlxZnupPFo00jBJPUwPRDE3UCc/AUTuMJIVLrj82r+gdOfBVjqqliSqVSEz4KZSJ1dnbGXXfdFfPnzz/qU+Ecqd7e3ti3b1/B5bPZbDz++OPR0NBQcJ1SGziXUaiBNUtKKZvNjjhV0Egef/zxoxJ+dHV1RVdX4ReYdHd3x2OPPTbhAceuXbvGVb7QE/KjyeVysW3btnHVefLJJ8c9lVJE/0iG8bzv7dq1K3p7e4u6fgdwZCbl/87Vq/uH3480r9qCBQuirKws+vr6YsOGDWPOxTnQXm1tbcycmfyFc+Cxnn766VIfPlBEn3zw5vjB2vvGLLez4+CCZf/9xK/ilqcfHbPOjadcFH956UvGLMdBRyNIuGD2kvifG/4somt8V1xOJtOr6+OBN/xz0dqfWVP6L9K3vvrvoq+AhXAPx9z6qUVpN51KxctPf1bRnpPGIwi9plXXF61vg+ezHcvZsxbG2bPMcQvFcrhTOC14Yka0dncO2dbX2xu94zg5n4qIsoSTPUsXLYpTpsyPbDYbuVxuyM+Rbo+n3LHoWOh3b2/vhJykPBbs3Llz3Ce4jyX79++P/fv3l7ob47Znz56Cr8w/2sZ74r0YMplMrF+//qg/7r59+8YV1B2uXC4XnZ2dx1TAByeaSRkiDLxBjTYfWkNDQ+zfv7+g9HagvdFS7YE3qrHau/vuu6O5OXme3oE/1N3d3dHZ2RkM19nZGWXjOPkAE23Tvh3x2M5N46qzo705drSPPT/3mdMW+L9/mD5x7R9EX19f/GzDIxPa7nmzFsVXb/zzqEmVR0dkoqurK9Lp9JE3XAJzq4r3gbqnu7vUhxezKuuK13imLzozxfm/+Ylr31C8fkcc9nvK3KqGovbteHmvG3xibzxXJY5XJnMwxBz4kgyl9MtX/u2wbQPT2hTqtNNOi5NOOumo930gTBgcLIwURkyWcoc77RTAiaS7u/uEHolwLATOnNgm5f/Ojo6OiCgsRCjkC99Ae6NNezSwb6z2/u3f/i1WrFiRuG/JkiUREdHe3n5MJv9HQ3Nzc6RTx+YJPI4P3UU8Wdrd0+P//mG6dfOK6Ovtjbk1U2J759iBTSEaK2tidlVDfOXRO+J1y66MiP4F3gAGDJ4SpaWlpWhBwuC/Pdls1t8KJq05c+bEjh1jrzczsED4ZH8tD6xHMBkuINi+fXs0NTWVuhsjKi8vj5kzZ0ZZ2bF1wVc2mx338zpt2rRjaoH77du3j2sKr4aGhsOaw34i5XK5a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" alt="Tuning keepX
for the sPLS-DA performed on the SRBCT
gene expression data. Each coloured line represents the balanced error rate (y-axis) per component across all tested keepX
values (x-axis) with the standard deviation based on the repeated cross-validation folds. The diamond indicates the optimal keepX
value on a particular component which achieves the lowest classification error rate as determined with a one-sided \(t-\)test. As sPLS-DA is an iterative algorithm, values represented for a given component (e.g. comp 1 to 2) include the optimal keepX
value chosen for the previous component (comp 1)." width="75%" />
Figure 31: Tuning keepX
for the sPLS-DA performed on the SRBCT
gene expression data. Each coloured line represents the balanced error rate (y-axis) per component across all tested keepX
values (x-axis) with the standard deviation based on the repeated cross-validation folds. The diamond indicates the optimal keepX
value on a particular component which achieves the lowest classification error rate as determined with a one-sided \(t-\)test. As sPLS-DA is an iterative algorithm, values represented for a given component (e.g. comp 1 to 2) include the optimal keepX
value chosen for the previous component (comp 1).
The tuning results depend on the tuning grid list.keepX
, as well as the values chosen for folds
and nrepeat
. Therefore, we recommend assessing the performance of the final model, as well as examining the stability of the selected variables across the different folds, as detailed in the next section.
Figure 31 shows that the error rate decreases when more components are included in sPLS-DA. To obtain a more reliable estimation of the error rate, the number of repeats should be increased (between 50 to 100). This type of graph helps not only to choose the ‘optimal’ number of variables to select, but also to confirm the number of components ncomp
. From the code below, we can assess that in fact, the addition of a fourth component does not improve the classification (no statistically significant improvement according to a one-sided \(t-\)test), hence we can choose ncomp = 3
.
# The optimal number of components according to our one-sided t-tests
tune.splsda.srbct$choice.ncomp$ncomp
## [1] 3
# The optimal keepX parameter according to minimal error rate
tune.splsda.srbct$choice.keepX
## comp1 comp2 comp3 comp4
## 60 20 30 3
Here is our final sPLS-DA model with three components and the optimal keepX
obtained from our tuning step.
You can choose to skip the tuning step, and input your arbitrarily chosen parameters in the following code (simply specify your own ncomp
and keepX
values):
# Optimal number of components based on t-tests on the error rate
ncomp <- tune.splsda.srbct$choice.ncomp$ncomp
ncomp
## [1] 3
# Optimal number of variables to select
select.keepX <- tune.splsda.srbct$choice.keepX[1:ncomp]
select.keepX
## comp1 comp2 comp3
## 60 20 30
splsda.srbct <- splsda(X, Y, ncomp = ncomp, keepX = select.keepX)
The performance of the model with the ncomp
and keepX
parameters is assessed with the perf()
function. We use 5-fold validation (folds = 5
), repeated 10 times (nrepeat = 10
) for illustrative purposes, but we recommend increasing to nrepeat = 50
. Here we choose the max.dist
prediction distance, based on our results obtained with PLS-DA.
The classification error rates that are output include both the overall error rate, as well as the balanced error rate (BER) when the number of samples per group is not balanced - as is the case in this study.
set.seed(34) # For reproducibility with this handbook, remove otherwise
perf.splsda.srbct <- perf(splsda.srbct, folds = 5, validation = "Mfold",
dist = "max.dist", progressBar = FALSE, nrepeat = 10)
# perf.splsda.srbct # Lists the different outputs
perf.splsda.srbct$error.rate
## $overall
## max.dist
## comp1 0.441269841
## comp2 0.198412698
## comp3 0.006349206
##
## $BER
## max.dist
## comp1 0.52092391
## comp2 0.27166667
## comp3 0.00451087
We can also examine the error rate per class:
perf.splsda.srbct$error.rate.class
## $max.dist
## comp1 comp2 comp3
## EWS 0.008695652 0.0000000 0.01304348
## BL 0.525000000 0.3750000 0.00000000
## NB 0.950000000 0.5916667 0.00000000
## RMS 0.600000000 0.1200000 0.00500000
These results can be compared with the performance of PLS-DA and show the benefits of variable selection to not only obtain a parsimonious model, but also to improve the classification error rate (overall and per class).
During the repeated cross-validation process in perf()
we can record how often the same variables are selected across the folds. This information is important to answer the question: How reproducible is my gene signature when the training set is perturbed via cross-validation?.
par(mfrow=c(1,2))
# For component 1
stable.comp1 <- perf.splsda.srbct$features$stable$comp1
barplot(stable.comp1, xlab = 'variables selected across CV folds',
ylab = 'Stability frequency',
main = 'Feature stability for comp = 1')
# For component 2
stable.comp2 <- perf.splsda.srbct$features$stable$comp2
barplot(stable.comp2, xlab = 'variables selected across CV folds',
ylab = 'Stability frequency',
main = 'Feature stability for comp = 2')
par(mfrow=c(1,1))
Figure 32: Stability of variable selection from the sPLS-DA on the SRBCT gene expression data. We use a by-product from perf()
to assess how often the same variables are selected for a given keepX
value in the final sPLS-DA model. The barplot represents the frequency of selection across repeated CV folds for each selected gene for component 1 and 2. The genes are ranked according to decreasing frequency.
Figure 32 shows that the genes selected on component 1 are moderately stable (frequency < 0.5) whereas those selected on component 2 are more stable (frequency < 0.7). This can be explained as there are various combinations of genes that are discriminative on component 1, whereas the number of combinations decreases as we move to component 2 which attempts to refine the classification.
The function selectVar()
outputs the variables selected for a given component and their loading values (ranked in decreasing absolute value). We concatenate those results with the feature stability, as shown here for variables selected on component 1:
# First extract the name of selected var:
select.name <- selectVar(splsda.srbct, comp = 1)$name
# Then extract the stability values from perf:
stability <- perf.splsda.srbct$features$stable$comp1[select.name]
# Just the head of the stability of the selected var:
head(cbind(selectVar(splsda.srbct, comp = 1)$value, stability))
## value.var Var1 Freq
## g123 0.2780186 g123 0.52
## g846 0.2474806 g846 0.52
## g758 0.2260973 g758 0.52
## g1606 0.2222979 g1606 0.52
## g836 0.2221555 g836 0.52
## g335 0.2201126 g335 0.52
As we hinted previously, the genes selected on the first component are not necessarily the most stable, suggesting that different combinations can lead to the same discriminative ability of the model. The stability increases in the following components, as the classification task becomes more refined.
Note:
vip()
function on splsda.srbct
.Previously, we showed the ellipse plots displayed for each class. Here we also use the star argument (star = TRUE
), which displays arrows starting from each group centroid towards each individual sample (Figure 33).
plotIndiv(splsda.srbct, comp = c(1,2),
ind.names = FALSE,
ellipse = TRUE, legend = TRUE,
star = TRUE,
title = 'SRBCT, sPLS-DA comp 1 - 2')
plotIndiv(splsda.srbct, comp = c(2,3),
ind.names = FALSE,
ellipse = TRUE, legend = TRUE,
star = TRUE,
title = 'SRBCT, sPLS-DA comp 2 - 3')
SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. The plots represent 95% ellipse confidence intervals around each sample class. The start of each arrow represents the centroid of each class in the space spanned by the components. (a) Components 1 and 2 and (b) Components 2 and 3. Samples are coloured by their tumour subtype. Component 1 discriminates BL vs. the rest, component 2 discriminates EWS vs. the rest, while component 3 further discriminates NB vs. RMS vs. the rest. The combination of all three components enables us to discriminate all classes." width="50%" />SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. The plots represent 95% ellipse confidence intervals around each sample class. The start of each arrow represents the centroid of each class in the space spanned by the components. (a) Components 1 and 2 and (b) Components 2 and 3. Samples are coloured by their tumour subtype. Component 1 discriminates BL vs. the rest, component 2 discriminates EWS vs. the rest, while component 3 further discriminates NB vs. RMS vs. the rest. The combination of all three components enables us to discriminate all classes." width="50%" />
Figure 33: Sample plots from the sPLS-DA performed on the SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. The plots represent 95% ellipse confidence intervals around each sample class. The start of each arrow represents the centroid of each class in the space spanned by the components. (a) Components 1 and 2 and (b) Components 2 and 3. Samples are coloured by their tumour subtype. Component 1 discriminates BL vs. the rest, component 2 discriminates EWS vs. the rest, while component 3 further discriminates NB vs. RMS vs. the rest. The combination of all three components enables us to discriminate all classes.
The sample plots are different from PLS-DA (Figure 29) with an overlap of specific classes (i.e. NB + RMS on component 1 and 2), that are then further separated on component 3, thus showing how the genes selected on each component discriminate particular sets of sample groups.
We represent the genes selected with sPLS-DA on the correlation circle plot. Here to increase interpretation, we specify the argument var.names
as the first 10 characters of the gene names (Figure 34). We also reduce the size of the font with the argument cex
.
Note:
plotvar()
as an object to output the coordinates and variable names if the plot is too cluttered.var.name.short <- substr(srbct$gene.name[, 2], 1, 10)
plotVar(splsda.srbct, comp = c(1,2),
var.names = list(var.name.short), cex = 3)
Figure 34: Correlation circle plot representing the genes selected by sPLS-DA performed on the SRBCT
gene expression data. Gene names are truncated to the first 10 characters. Only the genes selected by sPLS-DA are shown in components 1 and 2. We observe three groups of genes (positively associated with component 1, and positively or negatively associated with component 2). This graphic should be interpreted in conjunction with the sample plot.
By considering both the correlation circle plot (Figure 34) and the sample plot in Figure 33, we observe that a group of genes with a positive correlation with component 1 (‘EH domain’, ‘proteasome’ etc.) are associated with the BL samples. We also observe two groups of genes either positively or negatively correlated with component 2. These genes are likely to characterise either the NB + RMS classes, or the EWS class. This interpretation can be further examined with the plotLoadings()
function.
In this plot, the loading weights of each selected variable on each component are represented (see Module 2). The colours indicate the group in which the expression of the selected gene is maximal based on the mean (method = 'median'
is also available for skewed data). For example on component 1:
plotLoadings(splsda.srbct, comp = 1, method = 'mean', contrib = 'max',
name.var = var.name.short)
SRBCT
gene expression data. Genes are ranked according to their loading weight (most important at the bottom to least important at the top), represented as a barplot. Colours indicate the class for which a particular gene is maximally expressed, on average, in this particular class. The plot helps to further characterise the gene signature and should be interpreted jointly with the sample plot (Figure 33)." width="75%" />
Figure 35: Loading plot of the genes selected by sPLS-DA on component 1 on the SRBCT
gene expression data. Genes are ranked according to their loading weight (most important at the bottom to least important at the top), represented as a barplot. Colours indicate the class for which a particular gene is maximally expressed, on average, in this particular class. The plot helps to further characterise the gene signature and should be interpreted jointly with the sample plot (Figure 33).
Here all genes are associated with BL (on average, their expression levels are higher in this class than in the other classes).
Notes:
ndisplay
to only display the top selected genes if the signature is too large.contrib = 'min'
to interpret the inverse trend of the signature (i.e. which genes have the smallest expression in which class, here a mix of NB and RMS samples).To complete the visualisation, the CIM in this special case is a simple hierarchical heatmap (see ?cim
) representing the expression levels of the genes selected across all three components with respect to each sample. Here we use an Euclidean distance with Complete agglomeration method, and we specify the argument row.sideColors
to colour the samples according to their tumour type (Figure 36).
cim(splsda.srbct, row.sideColors = color.mixo(Y))
Figure 36: Clustered Image Map of the genes selected by sPLS-DA on the SRBCT
gene expression data across all 3 components. A hierarchical clustering based on the gene expression levels of the selected genes, with samples in rows coloured according to their tumour subtype (using Euclidean distance with Complete agglomeration method). As expected, we observe a separation of all different tumour types, which are characterised by different levels of expression.
The heatmap shows the level of expression of the genes selected by sPLS-DA across all three components, and the overall ability of the gene signature to discriminate the tumour subtypes.
Note:
comp
if you wish to visualise a specific set of components in cim()
.In this section, we artificially create an ‘external’ test set on which we want to predict the class membership to illustrate the prediction process in sPLS-DA (see Extra Reading material). We randomly select 50 samples from the srbct
study as part of the training set, and the remainder as part of the test set:
set.seed(33) # For reproducibility with this handbook, remove otherwise
train <- sample(1:nrow(X), 50) # Randomly select 50 samples in training
test <- setdiff(1:nrow(X), train) # Rest is part of the test set
# Store matrices into training and test set:
X.train <- X[train, ]
X.test <- X[test,]
Y.train <- Y[train]
Y.test <- Y[test]
# Check dimensions are OK:
dim(X.train); dim(X.test)
## [1] 50 2308
## [1] 13 2308
Here we assume that the tuning step was performed on the training set only (it is really important to tune only on the training step to avoid overfitting), and that the optimal keepX
values are, for example, keepX = c(20,30,40)
on three components. The final model on the training data is:
train.splsda.srbct <- splsda(X.train, Y.train, ncomp = 3, keepX = c(20,30,40))
We now apply the trained model on the test set X.test
and we specify the prediction distance, for example mahalanobis.dist
(see also ?predict.splsda
):
predict.splsda.srbct <- predict(train.splsda.srbct, X.test,
dist = "mahalanobis.dist")
The $class
output of our object predict.splsda.srbct
gives the predicted classes of the test samples.
First we concatenate the prediction for each of the three components (conditionally on the previous component) and the real class - in a real application case you may not know the true class.
# Just the head:
head(data.frame(predict.splsda.srbct$class, Truth = Y.test))
## mahalanobis.dist.comp1 mahalanobis.dist.comp2 mahalanobis.dist.comp3
## EWS.T7 EWS EWS EWS
## EWS.T15 EWS EWS EWS
## EWS.C8 EWS EWS EWS
## EWS.C10 EWS EWS EWS
## BL.C8 BL BL BL
## NB.C6 NB NB NB
## Truth
## EWS.T7 EWS
## EWS.T15 EWS
## EWS.C8 EWS
## EWS.C10 EWS
## BL.C8 BL
## NB.C6 NB
If we only look at the final prediction on component 2, compared to the real class:
# Compare prediction on the second component and change as factor
predict.comp2 <- predict.splsda.srbct$class$mahalanobis.dist[,2]
table(factor(predict.comp2, levels = levels(Y)), Y.test)
## Y.test
## EWS BL NB RMS
## EWS 4 0 0 0
## BL 0 1 0 0
## NB 0 0 1 1
## RMS 0 0 0 6
And on the third compnent:
# Compare prediction on the third component and change as factor
predict.comp3 <- predict.splsda.srbct$class$mahalanobis.dist[,3]
table(factor(predict.comp3, levels = levels(Y)), Y.test)
## Y.test
## EWS BL NB RMS
## EWS 4 0 0 0
## BL 0 1 0 0
## NB 0 0 1 0
## RMS 0 0 0 7
The prediction is better on the third component, compared to a 2-component model.
Next, we look at the output $predict
, which gives the predicted dummy scores assigned for each test sample and each class level for a given component (as explained in Extra Reading material). Each column represents a class category:
# On component 3, just the head:
head(predict.splsda.srbct$predict[, , 3])
## EWS BL NB RMS
## EWS.T7 1.26848551 -0.05273773 -0.24070902 0.024961232
## EWS.T15 1.15058424 -0.02222145 -0.11877994 -0.009582845
## EWS.C8 1.25628411 0.05481026 -0.16500118 -0.146093198
## EWS.C10 0.83995956 0.10871106 0.16452934 -0.113199949
## BL.C8 0.02431262 0.90877176 0.01775304 0.049162580
## NB.C6 0.06738230 0.05086884 0.86247360 0.019275265
In PLS-DA and sPLS-DA, the final prediction call is given based on this matrix on which a pre-specified distance (such as mahalanobis.dist
here) is applied. From this output, we can understand the link between the dummy matrix \(\boldsymbol Y\), the prediction, and the importance of choosing the prediction distance. More details are provided in Extra Reading material.
As PLS-DA acts as a classifier, we can plot the AUC (Area Under The Curve) ROC (Receiver Operating Characteristics) to complement the sPLS-DA classification performance results. The AUC is calculated from training cross-validation sets and averaged. The ROC curve is displayed in Figure 37. In a multiclass setting, each curve represents one class vs. the others and the AUC is indicated in the legend, and also in the numerical output:
auc.srbct <- auroc(splsda.srbct)
SRBCT
gene expression data on component 1 averaged across one-vs.-all comparisons. Numerical outputs include the AUC and a Wilcoxon test p-value for each ‘one vs. other’ class comparisons that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the sPLS-DA model can distinguish BL subjects from the other groups with a high true positive and low false positive rate, while the model is less well able to distinguish samples from other classes on component 1." width="75%" />
Figure 37: ROC curve and AUC from sPLS-DA on the SRBCT
gene expression data on component 1 averaged across one-vs.-all comparisons. Numerical outputs include the AUC and a Wilcoxon test p-value for each ‘one vs. other’ class comparisons that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the sPLS-DA model can distinguish BL subjects from the other groups with a high true positive and low false positive rate, while the model is less well able to distinguish samples from other classes on component 1.
## $Comp1
## AUC p-value
## EWS vs Other(s) 0.5750 3.246e-01
## BL vs Other(s) 1.0000 5.586e-06
## NB vs Other(s) 0.4542 6.241e-01
## RMS vs Other(s) 0.7081 8.216e-03
##
## $Comp2
## AUC p-value
## EWS vs Other(s) 1.0000 5.135e-11
## BL vs Other(s) 1.0000 5.586e-06
## NB vs Other(s) 0.8154 7.297e-04
## RMS vs Other(s) 0.8581 5.421e-06
##
## $Comp3
## AUC p-value
## EWS vs Other(s) 1 5.135e-11
## BL vs Other(s) 1 5.586e-06
## NB vs Other(s) 1 8.505e-08
## RMS vs Other(s) 1 2.164e-10
The ideal ROC curve should be along the top left corner, indicating a high true positive rate (sensitivity on the y-axis) and a high true negative rate (or low 100 - specificity on the x-axis), with an AUC close to 1. This is the case for BL vs. the others on component 1. The numerical output shows a perfect classification on component 3.
Note:
N-Integration is the framework of having multiple datasets which measure different aspects of the same samples. For example, you may have transcriptomic, genetic and proteomic data for the same set of cells. N-integrative methods are built to use the information in all three of these dataframes simultaenously.
DIABLO is a novel mixOmics
framework for the integration of multiple data sets while explaining their relationship with a categorical outcome variable. DIABLO stands for Data Integration Analysis for Biomarker discovery using Latent variable approaches for Omics studies. It can also be referred to as Multiblock (s)PLS-DA.
Human breast cancer is a heterogeneous disease in terms of molecular alterations, cellular composition, and clinical outcome. Breast tumours can be classified into several subtypes, according to their levels of mRNA expression (Sørlie et al. 2001). Here we consider a subset of data generated by The Cancer Genome Atlas Network (Cancer Genome Atlas Network et al. 2012). For the package, data were normalised, and then drastically prefiltered for illustrative purposes.
The data were divided into a training set with a subset of 150 samples from the mRNA, miRNA and proteomics data, and a test set including 70 samples, but only with mRNA and miRNA data (the proteomics data are missing). The aim of this integrative analysis is to identify a highly correlated multi-omics signature discriminating the breast cancer subtypes Basal, Her2 and LumA.
The breast.TCGA
(more details can be found in ?breast.TCGA
) is a list containing training and test sets of omics data data.train
and data.test
which include:
$miRNA
: A data frame with 150 (70) rows and 184 columns in the training (test) data set for the miRNA expression levels,$mRNA
: A data frame with 150 (70) rows and 520 columns in the training (test) data set for the mRNA expression levels,$protein
: A data frame with 150 rows and 142 columns in the training data set for the protein abundance (there are no proteomics in the test set),$subtype
: A factor indicating the breast cancer subtypes in the training (for 150 samples) and test sets (for 70 samples).This case study covers an interesting scenario where one omic data set is missing in the test set, but because the method generates a set of components per training data set, we can still assess the prediction or performance evaluation using majority or weighted prediction vote.
To illustrate the multiblock sPLS-DA approach, we will integrate the expression levels of miRNA, mRNA and the abundance of proteins while discriminating the subtypes of breast cancer, then predict the subtypes of the samples in the test set.
The input data is first set up as a list of \(Q\) matrices \(\boldsymbol X_1, \dots, \boldsymbol X_Q\) and a factor indicating the class membership of each sample \(\boldsymbol Y\). Each data frame in \(\boldsymbol X\) should be named as we will match these names with the keepX
parameter for the sparse method.
library(mixOmics)
data(breast.TCGA)
# Extract training data and name each data frame
# Store as list
X <- list(mRNA = breast.TCGA$data.train$mrna,
miRNA = breast.TCGA$data.train$mirna,
protein = breast.TCGA$data.train$protein)
# Outcome
Y <- breast.TCGA$data.train$subtype
summary(Y)
## Basal Her2 LumA
## 45 30 75
The choice of the design can be motivated by different aspects, including:
Biological apriori knowledge: Should we expect mRNA
and miRNA
to be highly correlated?
Analytical aims: As further developed in Singh et al. (2019), a compromise needs to be achieved between a classification and prediction task, and extracting the correlation structure of the data sets. A full design with weights = 1 will favour the latter, but at the expense of classification accuracy, whereas a design with small weights will lead to a highly predictive signature. This pertains to the complexity of the analytical task involved as several constraints are included in the optimisation procedure. For example, here we choose a 0.1 weighted model as we are interested in predicting test samples later in this case study.
design <- matrix(0.1, ncol = length(X), nrow = length(X),
dimnames = list(names(X), names(X)))
diag(design) <- 0
design
## mRNA miRNA protein
## mRNA 0.0 0.1 0.1
## miRNA 0.1 0.0 0.1
## protein 0.1 0.1 0.0
Note however that even with this design, we will still unravel a correlated signature as we require all data sets to explain the same outcome \(\boldsymbol y\), as well as maximising pairs of covariances between data sets.
res1.pls.tcga <- pls(X$mRNA, X$protein, ncomp = 1)
cor(res1.pls.tcga$variates$X, res1.pls.tcga$variates$Y)
res2.pls.tcga <- pls(X$mRNA, X$miRNA, ncomp = 1)
cor(res2.pls.tcga$variates$X, res2.pls.tcga$variates$Y)
res3.pls.tcga <- pls(X$protein, X$miRNA, ncomp = 1)
cor(res3.pls.tcga$variates$X, res3.pls.tcga$variates$Y)
## comp1
## comp1 0.9031761
## comp1
## comp1 0.8456299
## comp1
## comp1 0.7982008
The data sets taken in a pairwise manner are highly correlated, indicating that a design with weights \(\sim 0.8 - 0.9\) could be chosen.
As in the PLS-DA framework presented in Module 3, we first fit a block.plsda
model without variable selection to assess the global performance of the model and choose the number of components. We run perf()
with 10-fold cross validation repeated 10 times for up to 5 components and with our specified design matrix. Similar to PLS-DA, we obtain the performance of the model with respect to the different prediction distances (Figure 38):
diablo.tcga <- block.plsda(X, Y, ncomp = 5, design = design)
set.seed(123) # For reproducibility, remove for your analyses
perf.diablo.tcga = perf(diablo.tcga, validation = 'Mfold', folds = 10, nrepeat = 10)
#perf.diablo.tcga$error.rate # Lists the different types of error rates
# Plot of the error rates based on weighted vote
plot(perf.diablo.tcga)
Figure 38: Choosing the number of components in block.plsda
using perf()
with 10 x 10-fold CV function in the breast.TCGA
study. Classification error rates (overall and balanced, see Module 2) are represented on the y-axis with respect to the number of components on the x-axis for each prediction distance presented in PLS-DA in Seciton 3.4 and detailed in Extra reading material 3 from Module 3. Bars show the standard deviation across the 10 repeated folds. The plot shows that the error rate reaches a minimum from 2 to 3 dimensions.
The performance plot indicates that two components should be sufficient in the final model, and that the centroids distance might lead to better prediction. A balanced error rate (BER) should be considered for further analysis.
The following outputs the optimal number of components according to the prediction distance and type of error rate (overall or balanced), as well as a prediction weighting scheme illustrated further below.
perf.diablo.tcga$choice.ncomp$WeightedVote
## max.dist centroids.dist mahalanobis.dist
## Overall.ER 3 3 3
## Overall.BER 3 3 4
Thus, here we choose our final ncomp
value:
ncomp <- perf.diablo.tcga$choice.ncomp$WeightedVote["Overall.BER", "centroids.dist"]
We then choose the optimal number of variables to select in each data set using the tune.block.splsda
function. The function tune()
is run with 10-fold cross validation, but repeated only once (nrepeat = 1
) for illustrative and computational reasons here. For a thorough tuning process, we advise increasing the nrepeat
argument to 10-50, or more.
We choose a keepX
grid that is relatively fine at the start, then coarse. If the data sets are easy to classify, the tuning step may indicate the smallest number of variables to separate the sample groups. Hence, we start our grid at the value 5
to avoid a too small signature that may preclude biological interpretation.
# chunk takes about 2 min to run
set.seed(123) # for reproducibility
test.keepX <- list(mRNA = c(5:9, seq(10, 25, 5)),
miRNA = c(5:9, seq(10, 20, 2)),
proteomics = c(seq(5, 25, 5)))
tune.diablo.tcga <- tune.block.splsda(X, Y, ncomp = 2,
test.keepX = test.keepX, design = design,
validation = 'Mfold', folds = 10, nrepeat = 1,
BPPARAM = BiocParallel::SnowParam(workers = 2),
dist = "centroids.dist")
list.keepX <- tune.diablo.tcga$choice.keepX
Note:
?tune.block.splsda
.The number of features to select on each component is returned and stored for the final model:
list.keepX
## $mRNA
## [1] 8 25
##
## $miRNA
## [1] 14 5
##
## $protein
## [1] 10 5
Note:
ncomp
and keepX
parameters (as a list for the latter, as shown below).list.keepX <- list( mRNA = c(8, 25), miRNA = c(14,5), protein = c(10, 5))
The final multiblock sPLS-DA model includes the tuned parameters and is run as:
diablo.tcga <- block.splsda(X, Y, ncomp = ncomp,
keepX = list.keepX, design = design)
## Design matrix has changed to include Y; each block will be
## linked to Y.
#06.tcga # Lists the different functions of interest related to that object
A warning message informs us that the outcome \(\boldsymbol Y\) has been included automatically in the design, so that the covariance between each block’s component and the outcome is maximised, as shown in the final design output:
diablo.tcga$design
## mRNA miRNA protein Y
## mRNA 0.0 0.1 0.1 1
## miRNA 0.1 0.0 0.1 1
## protein 0.1 0.1 0.0 1
## Y 1.0 1.0 1.0 0
The selected variables can be extracted with the function selectVar()
, for example in the mRNA block, along with their loading weights (not output here):
# mRNA variables selected on component 1
selectVar(diablo.tcga, block = 'mRNA', comp = 1)
Note:
perf()
function, similar to the example given in the PLS-DA analysis (Module 3).plotDiablo
plotDiablo()
is a diagnostic plot to check whether the correlations between components from each data set were maximised as specified in the design matrix. We specify the dimension to be assessed with the ncomp
argument (Figure 39).
plotDiablo(diablo.tcga, ncomp = 1)
breast.TCGA
study. Samples are represented based on the specified component (here ncomp = 1
) for each data set (mRNA, miRNA and protein). Samples are coloured by breast cancer subtype (Basal, Her2 and LumA) and 95% confidence ellipse plots are represented. The bottom left numbers indicate the correlation coefficients between the first components from each data set. In this example, mRNA expression and protein concentration are highly correlated on the first dimension." width="75%" />
Figure 39: Diagnostic plot from multiblock sPLS-DA applied on the breast.TCGA
study. Samples are represented based on the specified component (here ncomp = 1
) for each data set (mRNA, miRNA and protein). Samples are coloured by breast cancer subtype (Basal, Her2 and LumA) and 95% confidence ellipse plots are represented. The bottom left numbers indicate the correlation coefficients between the first components from each data set. In this example, mRNA expression and protein concentration are highly correlated on the first dimension.
The plot indicates that the first components from all data sets are highly correlated. The colours and ellipses represent the sample subtypes and indicate the discriminative power of each component to separate the different tumour subtypes. Thus, multiblock sPLS-DA is able to extract a strong correlation structure between data sets, as well as discriminate the breast cancer subtypes on the first component.
plotIndiv
The sample plot with the plotIndiv()
function projects each sample into the space spanned by the components from each block, resulting in a series of graphs corresponding to each data set (Figure 40). The optional argument blocks
can output a specific data set. Ellipse plots are also available (argument ellipse = TRUE
).
plotIndiv(diablo.tcga, ind.names = FALSE, legend = TRUE,
title = 'TCGA, DIABLO comp 1 - 2')
breast.TCGA
study. The samples are plotted according to their scores on the first 2 components for each data set. Samples are coloured by cancer subtype and are classified into three classes: Basal, Her2 and LumA. The plot shows the degree of agreement between the different data sets and the discriminative ability of each data set." width="75%" />
Figure 40: Sample plot from multiblock sPLS-DA performed on the breast.TCGA
study. The samples are plotted according to their scores on the first 2 components for each data set. Samples are coloured by cancer subtype and are classified into three classes: Basal, Her2 and LumA. The plot shows the degree of agreement between the different data sets and the discriminative ability of each data set.
This type of graphic allows us to better understand the information extracted from each data set and its discriminative ability. Here we can see that the LumA group can be difficult to classify in the miRNA data.
Note:
block = 'average'
that averages the components from all blocks to produce a single plot. The argument block='weighted.average'
is a weighted average of the components according to their correlation with the components associated with the outcome.plotArrow
In the arrow plot in Figure 41, the start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of that same sample but in each block. Such graphics highlight the agreement between all data sets at the sample level when modelled with multiblock sPLS-DA.
plotArrow(diablo.tcga, ind.names = FALSE, legend = TRUE,
title = 'TCGA, DIABLO comp 1 - 2')
breast.TCGA
study. The samples are projected into the space spanned by the first two components for each data set then overlaid across data sets. The start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of the same sample in each block. Arrows further from their centroid indicate some disagreement between the data sets. Samples are coloured by cancer subtype (Basal, Her2 and LumA)." width="75%" />
Figure 41: Arrow plot from multiblock sPLS-DA performed on the breast.TCGA
study. The samples are projected into the space spanned by the first two components for each data set then overlaid across data sets. The start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of the same sample in each block. Arrows further from their centroid indicate some disagreement between the data sets. Samples are coloured by cancer subtype (Basal, Her2 and LumA).
This plot shows that globally, the discrimination of all breast cancer subtypes can be extracted from all data sets, however, there are some dissimilarities at the samples level across data sets (the common information cannot be extracted in the same way across data sets).
The visualisation of the selected variables is crucial to mine their associations in multiblock sPLS-DA. Here we revisit existing outputs presented in Module 2 with further developments for multiple data set integration. All the plots presented provide complementary information for interpreting the results.
plotVar
The correlation circle plot highlights the contribution of each selected variable to each component. Important variables should be close to the large circle (see Module 2). Here, only the variables selected on components 1 and 2 are depicted (across all blocks), see Figure 42. Clusters of points indicate a strong correlation between variables. For better visibility we chose to hide the variable names.
plotVar(diablo.tcga, var.names = FALSE, style = 'graphics', legend = TRUE,
pch = c(16, 17, 15), cex = c(2,2,2),
col = c('darkorchid', 'brown1', 'lightgreen'),
title = 'TCGA, DIABLO comp 1 - 2')
Figure 42: Correlation circle plot from multiblock sPLS-DA performed on the breast.TCGA
study. The variable coordinates are defined according to their correlation with the first and second components for each data set. Variable types are indicated with different symbols and colours, and are overlaid on the same plot. The plot highlights the potential associations within and between different variable types when they are important in defining their own component.
The correlation circle plot shows some positive correlations (between selected miRNA and proteins, between selected proteins and mRNA) and negative correlations between mRNAand miRNA on component 1. The correlation structure is less obvious on component 2, but we observe some key selected features (proteins and miRNA) that seem to highly contribute to component 2.
Note:
These results can be further investigated by showing the variable names on this plot (or extracting their coordinates available from the plot saved into an object, see ?plotVar
), and looking at various outputs from selectVar()
and plotLoadings()
.
You can choose to only show specific variable type names, e.g. var.names = c(FALSE, FALSE, TRUE)
(where each argument is assigned to a data set in \(\boldsymbol X\)). Here for example, the protein names only would be output.
circosPlot
The circos plot represents the correlations between variables of different types, represented on the side quadrants. Several display options are possible, to show within and between connections between blocks, and expression levels of each variable according to each class (argument line = TRUE
). The circos plot is built based on a similarity matrix, which was extended to the case of multiple data sets from González et al. (2012) (see also Module 2 and Extra Reading material from that module). A cutoff
argument can be further included to visualise correlation coefficients above this threshold in the multi-omics signature (Figure 43). The colours for the blocks and correlation lines can be chosen with color.blocks
and color.cor
respectively:
circosPlot(diablo.tcga, cutoff = 0.7, line = TRUE,
color.blocks = c('darkorchid', 'brown1', 'lightgreen'),
color.cor = c("chocolate3","grey20"), size.labels = 1.5)
breast.TCGA
study. The plot represents the correlations greater than 0.7 between variables of different types, represented on the side quadrants. The internal connecting lines show the positive (negative) correlations. The outer lines show the expression levels of each variable in each sample group (Basal, Her2 and LumA)." width="75%" />
Figure 43: Circos plot from multiblock sPLS-DA performed on the breast.TCGA
study. The plot represents the correlations greater than 0.7 between variables of different types, represented on the side quadrants. The internal connecting lines show the positive (negative) correlations. The outer lines show the expression levels of each variable in each sample group (Basal, Her2 and LumA).
The circos plot enables us to visualise cross-correlations between data types, and the nature of these correlations (positive or negative). Here we observe that correlations > 0.7 are between a few mRNAand some Proteins, whereas the majority of strong (negative) correlations are observed between miRNA and mRNAor Proteins. The lines indicating the average expression levels per breast cancer subtype indicate that the selected features are able to discriminate the sample groups.
network
Relevance networks, which are also built on the similarity matrix, can also visualise the correlations between the different types of variables. Each colour represents a type of variable. A threshold can also be set using the argument cutoff
(Figure 44). By default the network includes only variables selected on component 1, unless specified in comp
.
Note that sometimes the output may not show with Rstudio due to margin issues. We can either use X11()
to open a new window, or save the plot as an image using the arguments save
and name.save
, as we show below. An interactive
argument is also available for the cutoff
argument, see details in ?network
.
# X11() # Opens a new window
network(diablo.tcga, blocks = c(1,2,3),
cutoff = 0.4,
color.node = c('darkorchid', 'brown1', 'lightgreen'),
# To save the plot, uncomment below line
#save = 'png', name.save = 'diablo-network'
)
Figure 44: Relevance network for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. Each node represents a selected variable with colours indicating their type. The colour of the edges represent positive or negative correlations. Further tweaking of this plot can be obtained, see the help file ?network
.
The relevance network in Figure 44 shows two groups of features of different types. Within each group we observe positive and negative correlations. The visualisation of this plot could be further improved by changing the names of the original features.
Note that the network can be saved in a .gml format to be input into the software Cytoscape, using the R package igraph
(Csardi, Nepusz, et al. 2006):
# Not run
library(igraph)
myNetwork <- network(diablo.tcga, blocks = c(1,2,3), cutoff = 0.4)
write.graph(myNetwork$gR, file = "myNetwork.gml", format = "gml")
plotLoadings
plotLoadings()
visualises the loading weights of each selected variable on each component and each data set. The colour indicates the class in which the variable has the maximum level of expression (contrib = 'max'
) or minimum (contrib = 'min'
), on average (method = 'mean'
) or using the median (method = 'median'
).
plotLoadings(diablo.tcga, comp = 1, contrib = 'max', method = 'median')
breast.TCGA
study on component 1. The most important variables (according to the absolute value of their coefficients) are ordered from bottom to top. As this is a supervised analysis, colours indicate the class for which the median expression value is the highest for each feature (variables selected characterise Basal and LumA)." width="75%" />
Figure 45: Loading plot for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. The most important variables (according to the absolute value of their coefficients) are ordered from bottom to top. As this is a supervised analysis, colours indicate the class for which the median expression value is the highest for each feature (variables selected characterise Basal and LumA).
The loading plot shows the multi-omics signature selected on component 1, where each panel represents one data type. The importance of each variable is visualised by the length of the bar (i.e. its loading coefficient value). The combination of the sign of the coefficient (positive / negative) and the colours indicate that component 1 discriminates primarily the Basal samples vs. the LumA samples (see the sample plots also). The features selected are highly expressed in one of these two subtypes. One could also plot the second component that discriminates the Her2 samples.
cimDiablo
The cimDiablo()
function is a clustered image map specifically implemented to represent the multi-omics molecular signature expression for each sample. It is very similar to a classical hierarchical clustering (Figure 46).
cimDiablo(diablo.tcga, color.blocks = c('darkorchid', 'brown1', 'lightgreen'),
comp = 1, margin=c(8,20), legend.position = "right")
##
## trimming values to [-3, 3] range for cim visualisation. See 'trim' arg in ?cimDiablo
Figure 46: Clustered Image Map for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. By default, Euclidean distance and Complete linkage methods are used. The CIM represents samples in rows (indicated by their breast cancer subtype on the left hand side of the plot) and selected features in columns (indicated by their data type at the top of the plot).
According to the CIM, component 1 seems to primarily classify the Basal samples, with a group of overexpressed miRNA and underexpressed mRNAand proteins. A group of LumA samples can also be identified due to the overexpression of the same mRNAand proteins. Her2 samples remain quite mixed with the other LumA samples.
We assess the performance of the model using 10-fold cross-validation repeated 10 times with the function perf()
. The method runs a block.splsda()
model on the pre-specified arguments input from our final object diablo.tcga
but on cross-validated samples. We then assess the accuracy of the prediction on the left out samples. Since the tune()
function was used with the centroid.dist
argument, we examine the outputs of the perf()
function for that same distance:
set.seed(123) # For reproducibility with this handbook, remove otherwise
perf.diablo.tcga <- perf(diablo.tcga, validation = 'Mfold', folds = 10,
nrepeat = 10, dist = 'centroids.dist')
#perf.diablo.tcga # Lists the different outputs
We can extract the (balanced) classification error rates globally or overall with
perf.diablo.tcga$error.rate.per.class
, the predicted components associated to \(\boldsymbol Y\), or the stability of the selected features with perf.diablo.tcga$features
.
Here we look at the different performance assessment schemes specific to multiple data set integration.
First, we output the performance with the majority vote, that is, since the prediction is based on the components associated to their own data set, we can then weight those predictions across data sets according to a majority vote scheme. Based on the predicted classes, we then extract the classification error rate per class and per component:
# Performance with Majority vote
perf.diablo.tcga$MajorityVote.error.rate
## $centroids.dist
## comp1 comp2 comp3
## Basal 0.02666667 0.04444444 0.06444444
## Her2 0.22000000 0.13666667 0.17000000
## LumA 0.05333333 0.00800000 0.07866667
## Overall.ER 0.07866667 0.04466667 0.09266667
## Overall.BER 0.10000000 0.06303704 0.10437037
The output shows that with the exception of the Basal samples, the classification improves with the addition of the second component.
Another prediction scheme is to weight the classification error rate from each data set according to the correlation between the predicted components and the \(\boldsymbol Y\) outcome.
# Performance with Weighted vote
perf.diablo.tcga$WeightedVote.error.rate
## $centroids.dist
## comp1 comp2 comp3
## Basal 0.01555556 0.04444444 0.05555556
## Her2 0.15666667 0.11666667 0.13000000
## LumA 0.05333333 0.00800000 0.07866667
## Overall.ER 0.06266667 0.04066667 0.08200000
## Overall.BER 0.07518519 0.05637037 0.08807407
Compared to the previous majority vote output, we can see that the classification accuracy is slightly better on component 2 for the subtype Her2.
An AUC plot per block is plotted using the function auroc()
. We have already mentioned in Module 3 for PLS-DA, the interpretation of this output may not be particularly insightful in relation to the performance evaluation of our methods, but can complement the statistical analysis. For example, here for the miRNA data set once we have reached component 2 (Figure 47):
auc.diablo.tcga <- auroc(diablo.tcga, roc.block = "miRNA", roc.comp = 2,
print = FALSE)
Figure 47: ROC and AUC based on multiblock sPLS-DA performed on the breast.TCGA
study for the miRNA data set after 2 components. The function calculates the ROC curve and AUC for one class vs. the others. If we set print = TRUE
, the Wilcoxon test p-value that assesses the differences between the predicted components from one class vs. the others is output.
Figure 47 shows that the Her2 subtype is the most difficult to classify with multiblock sPLS-DA compared to the other subtypes.
The predict()
function associated with a block.splsda()
object predicts the class of samples from an external test set. In our specific case, one data set is missing in the test set but the method can still be applied. We need to ensure the names of the blocks correspond exactly to those from the training set:
# Prepare test set data: here one block (proteins) is missing
data.test.tcga <- list(mRNA = breast.TCGA$data.test$mrna,
miRNA = breast.TCGA$data.test$mirna)
predict.diablo.tcga <- predict(diablo.tcga, newdata = data.test.tcga)
# The warning message will inform us that one block is missing
#predict.diablo # List the different outputs
The following output is a confusion matrix that compares the real subtypes with the predicted subtypes for a 2 component model, for the distance of interest centroids.dist
and the prediction scheme WeightedVote
:
confusion.mat.tcga <- get.confusion_matrix(truth = breast.TCGA$data.test$subtype,
predicted = predict.diablo.tcga$WeightedVote$centroids.dist[,2])
confusion.mat.tcga
## predicted.as.Basal predicted.as.Her2 predicted.as.LumA
## Basal 20 1 0
## Her2 0 13 1
## LumA 0 3 32
From this table, we see that one Basal and one Her2 sample are wrongly predicted as Her2 and Lum A respectively, and 3 LumA samples are wrongly predicted as Her2. The balanced prediction error rate can be obtained as:
get.BER(confusion.mat.tcga)
## [1] 0.06825397
It would be worthwhile at this stage to revisit the chosen design of the multiblock sPLS-DA model to assess the influence of the design on the prediction performance on this test set - even though this back and forth analysis is a biased criterion to choose the design!
We integrate four transcriptomics studies of microarray stem cells (125 samples in total). The original data set from the Stemformatics database1 www.stemformatics.org (Wells et al. 2013) was reduced to fit into the package, and includes a randomly-chosen subset of the expression levels of 400 genes. The aim is to classify three types of human cells: human fibroblasts (Fib) and human induced Pluripotent Stem Cells (hiPSC & hESC).
There is a biological hierarchy among the three cell types. On one hand, differences between pluripotent (hiPSC and hESC) and non-pluripotent cells (Fib) are well-characterised and are expected to contribute to the main biological variation. On the other hand, hiPSC are genetically reprogrammed to behave like hESC and both cell types are commonly assumed to be alike. However, differences have been reported in the literature (Chin et al. (2009), Newman and Cooper (2010)). We illustrate the use of MINT to address sub-classification problems in a single analysis.
We first load the data from the package and set up the categorical outcome \(\boldsymbol Y\) and the study
membership:
library(mixOmics)
data(stemcells)
# The combined data set X
X <- stemcells$gene
dim(X)
## [1] 125 400
# The outcome vector Y:
Y <- stemcells$celltype
length(Y)
## [1] 125
summary(Y)
## Fibroblast hESC hiPSC
## 30 37 58
We then store the vector indicating the sample membership of each independent study:
study <- stemcells$study
# Number of samples per study:
summary(study)
## 1 2 3 4
## 38 51 21 15
# Experimental design
table(Y,study)
## study
## Y 1 2 3 4
## Fibroblast 6 18 3 3
## hESC 20 3 8 6
## hiPSC 12 30 10 6
We first perform a MINT PLS-DA with all variables included in the model and ncomp = 5
components. The perf()
function is used to estimate the performance of the model using LOGOCV, and to choose the optimal number of components for our final model (see Fig 48).
mint.plsda.stem <- mint.plsda(X = X, Y = Y, study = study, ncomp = 5)
set.seed(2543) # For reproducible results here, remove for your own analyses
perf.mint.plsda.stem <- perf(mint.plsda.stem)
plot(perf.mint.plsda.stem)
Figure 48: Choosing the number of components in mint.plsda
using perf()
with LOGOCV in the stemcells
study. Classification error rates (overall and balanced, see Module 2) are represented on the y-axis with respect to the number of components on the x-axis for each prediction distance (see Module 3 and Extra Reading material ‘PLS-DA appendix’). The plot shows that the error rate reaches a minimum from 1 component with the BER and centroids distance.
Based on the performance plot (Figure 48), ncomp = 2
seems to achieve the best performance for the centroid distance, and ncomp = 1
for the Mahalanobis distance in terms of BER. Additional numerical outputs such as the BER and overall error rates per component, and the error rates per class and per prediction distance, can be output:
perf.mint.plsda.stem$global.error$BER
# Type also:
# perf.mint.plsda.stem$global.error
## max.dist centroids.dist mahalanobis.dist
## comp1 0.3803556 0.3333333 0.3333333
## comp2 0.3519556 0.3320000 0.3725111
## comp3 0.3499556 0.3384000 0.3232889
## comp4 0.3541111 0.3427778 0.3898000
## comp5 0.3353778 0.3268667 0.3097111
While we may want to focus our interpretation on the first component, we run a final MINT PLS-DA model for ncomp = 2
to obtain 2D graphical outputs (Figure 49):
final.mint.plsda.stem <- mint.plsda(X = X, Y = Y, study = study, ncomp = 2)
#final.mint.plsda.stem # Lists the different functions
plotIndiv(final.mint.plsda.stem, legend = TRUE, title = 'MINT PLS-DA',
subtitle = 'stem cell study', ellipse = TRUE)
stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate the study membership. Component 1 discriminates fibroblast vs. the others, while component 2 discriminates some of the hiPSC vs. hESC." width="75%" />
Figure 49: Sample plot from the MINT PLS-DA performed on the stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate the study membership. Component 1 discriminates fibroblast vs. the others, while component 2 discriminates some of the hiPSC vs. hESC.
The sample plot (Fig 49) shows that fibroblast are separated on the first component. We observe that while deemed not crucial for an optimal discrimination, the second component seems to help separate hESC and hiPSC further. The effect of study after MINT modelling is not strong.
We can compare this output to a classical PLS-DA to visualise the study effect (Figure 50):
plsda.stem <- plsda(X = X, Y = Y, ncomp = 2)
plotIndiv(plsda.stem, pch = study,
legend = TRUE, title = 'Classic PLS-DA',
legend.title = 'Cell type', legend.title.pch = 'Study')
Figure 50: Sample plot from a classic PLS-DA performed on the stemcells
gene expression data that highlights the study effect (indicated by symbols). Samples are projected into the space spanned by the first two components. We still do observe some discrimination between the cell types.
The MINT PLS-DA model shown earlier is built on all 400 genes in \(\boldsymbol X\), many of which may be uninformative to characterise the different classes. Here we aim to identify a small subset of genes that best discriminate the classes.
We can choose the keepX
parameter using the tune()
function for a MINT object. The function performs LOGOCV for different values of test.keepX
provided on each component, and no repeat argument is needed. Based on the mean classification error rate (overall error rate or BER) and a centroids distance, we output the optimal number of variables keepX
to be included in the final model.
set.seed(2543) # For a reproducible result here, remove for your own analyses
tune.mint.splsda.stem <- tune(X = X, Y = Y, study = study,
ncomp = 2, test.keepX = seq(1, 100, 1),
method = 'mint.splsda', #Specify the method
measure = 'BER',
dist = "centroids.dist",
nrepeat = 3)
#tune.mint.splsda.stem # Lists the different types of outputs
# Mean error rate per component and per tested keepX value:
#tune.mint.splsda.stem$error.rate[1:5,]
The optimal number of variables to select on each specified component:
tune.mint.splsda.stem$choice.keepX
## comp1 comp2
## 24 1
plot(tune.mint.splsda.stem)
keepX
in MINT sPLS-DA performed on the stemcells
gene expression data. Each coloured line represents the balanced error rate (y-axis) per component across all tested keepX
values (x-axis). The diamond indicates the optimal keepX
value on a particular component which achieves the lowest classification error rate as determined with a one-sided \(t-\)test across the studies." width="75%" />
Figure 51: Tuning keepX
in MINT sPLS-DA performed on the stemcells
gene expression data. Each coloured line represents the balanced error rate (y-axis) per component across all tested keepX
values (x-axis). The diamond indicates the optimal keepX
value on a particular component which achieves the lowest classification error rate as determined with a one-sided \(t-\)test across the studies.
The tuning plot in Figure 51 indicates the optimal number of variables to select on component 1 (24) and on component 2 (1). In fact, whilst the BER decreases with the addition of component 2, the standard deviation remains large, and thus only one component is optimal. However, the addition of this second component is useful for the graphical outputs, and also to attempt to discriminate the hESC and hiPCS cell types.
Note:
keepX
values.Following the tuning results, our final model is as follows (we still choose a model with two components in order to obtain 2D graphics):
final.mint.splsda.stem <- mint.splsda(X = X, Y = Y, study = study, ncomp = 2,
keepX = tune.mint.splsda.stem$choice.keepX)
#mint.splsda.stem.final # Lists useful functions that can be used with a MINT object
The samples can be projected on the global components or alternatively using the partial components from each study (Fig 52).
plotIndiv(final.mint.splsda.stem, study = 'global', legend = TRUE,
title = 'Stem cells, MINT sPLS-DA',
subtitle = 'Global', ellipse = TRUE)
plotIndiv(final.mint.splsda.stem, study = 'all.partial', legend = TRUE,
title = 'Stem cells, MINT sPLS-DA',
subtitle = paste("Study",1:4))
stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate study membership. (a) Global components from the model with 95% ellipse confidence intervals around each sample class. (b) Partial components per study show a good agreement across studies. Component 1 discriminates fibroblast vs. the rest, component 2 discriminates further hESC vs. hiPSC." width="50%" />stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate study membership. (a) Global components from the model with 95% ellipse confidence intervals around each sample class. (b) Partial components per study show a good agreement across studies. Component 1 discriminates fibroblast vs. the rest, component 2 discriminates further hESC vs. hiPSC." width="50%" />
Figure 52: Sample plots from the MINT sPLS-DA performed on the stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate study membership. (a) Global components from the model with 95% ellipse confidence intervals around each sample class. (b) Partial components per study show a good agreement across studies. Component 1 discriminates fibroblast vs. the rest, component 2 discriminates further hESC vs. hiPSC.
The visualisation of the partial components enables us to examine each study individually and check that the model is able to extract a good agreement between studies.
We can examine our molecular signature selected with MINT sPLS-DA. The correlation circle plot, presented in Module 2, highlights the contribution of each selected transcript to each component (close to the large circle), and their correlation (clusters of variables) in Figure 53:
plotVar(final.mint.splsda.stem)
stemcells
gene expression data to examine the association of the genes selected on the first two components. We mainly observe two groups of genes, either positively or negatively associated with component 1 along the x-axis. This graphic should be interpreted in conjunction with the sample plot." width="75%" />
Figure 53: Correlation circle plot representing the genes selected by MINT sPLS-DA performed on the stemcells
gene expression data to examine the association of the genes selected on the first two components. We mainly observe two groups of genes, either positively or negatively associated with component 1 along the x-axis. This graphic should be interpreted in conjunction with the sample plot.
We observe a subset of genes that are strongly correlated and negatively associated to component 1 (negative values on the x-axis), which are likely to characterise the groups of samples hiPSC and hESC, and a subset of genes positively associated to component 1 that may characterise the fibroblast samples (and are negatively correlated to the previous group of genes).
Note:
var.name
argument to show gene name ID, as shown in Module 3 for PLS-DA.The Clustered Image Map represents the expression levels of the gene signature per sample, similar to a PLS-DA object (see Module 3). Here we use the default Euclidean distance and Complete linkage in Figure 54 for a specific component (here 1):
# If facing margin issues, use either X11() or save the plot using the
# arguments save and name.save
cim(final.mint.splsda.stem, comp = 1, margins=c(10,5),
row.sideColors = color.mixo(as.numeric(Y)), row.names = FALSE,
title = "MINT sPLS-DA, component 1")
stemcells
gene expression data for component 1 only. A hierarchical clustering based on the gene expression levels of the selected genes on component 1, with samples in rows coloured according to cell type showing a separation of the fibroblast vs. the other cell types." width="75%" />
Figure 54: Clustered Image Map of the genes selected by MINT sPLS-DA on the stemcells
gene expression data for component 1 only. A hierarchical clustering based on the gene expression levels of the selected genes on component 1, with samples in rows coloured according to cell type showing a separation of the fibroblast vs. the other cell types.
As expected and observed from the sample plot Figure 52, we observe in the CIM that the expression of the genes selected on component 1 discriminates primarily the fibroblast vs. the other cell types.
Relevance networks can also be plotted for a PLS-DA object, but would only show the association between the selected genes and the cell type (dummy variable in \(\boldsymbol Y\) as an outcome category) as shown in Figure 55. Only the variables selected on component 1 are shown (comp = 1
):
# If facing margin issues, use either X11() or save the plot using the
# arguments save and name.save
network(final.mint.splsda.stem, comp = 1,
color.node = c(color.mixo(1), color.mixo(2)),
shape.node = c("rectangle", "circle"))
stemcells
gene expression data for component 1 only. Associations between variables from \(\boldsymbol X\) and the dummy matrix \(\boldsymbol Y\) are calculated as detailed in Extra Reading material from Module 2. Edges indicate high or low association between the genes and the different cell types." width="75%" />
Figure 55: Relevance network of the genes selected by MINT sPLS-DA performed on the stemcells
gene expression data for component 1 only. Associations between variables from \(\boldsymbol X\) and the dummy matrix \(\boldsymbol Y\) are calculated as detailed in Extra Reading material from Module 2. Edges indicate high or low association between the genes and the different cell types.
The selectVar()
function outputs the selected transcripts on the first component along with their loading weight values. We consider variables as important in the model when their absolute loading weight value is high. In addition to this output, we can compare the stability of the selected features across studies using the perf()
function, as shown in PLS-DA in Module 3.
# Just a head
head(selectVar(final.mint.plsda.stem, comp = 1)$value)
## value.var
## ENSG00000181449 -0.09764220
## ENSG00000123080 0.09606034
## ENSG00000110721 -0.09595070
## ENSG00000176485 -0.09457383
## ENSG00000184697 -0.09387322
## ENSG00000102935 -0.09370298
The plotLoadings()
function displays the coefficient weight of each selected variable in each study and shows the agreement of the gene signature across studies (Figure 56). Colours indicate the class in which the mean expression value of each selected gene is maximal. For component 1, we obtain:
plotLoadings(final.mint.splsda.stem, contrib = "max", method = 'mean', comp=1,
study="all.partial", title="Contribution on comp 1",
subtitle = paste("Study",1:4))
stemcells
data, on component 1 per study. Each plot represents one study, and the variables are coloured according to the cell type they are maximally expressed in, on average. The length of the bars indicate the loading coefficient values that define the component. Several genes distinguish between fibroblast and the other cell types, and are consistently overexpressed in these samples across all studies. We observe slightly more variability in whether the expression levels of the other genes are more indicative of hiPSC or hESC cell types." width="75%" />
Figure 56: Loading plots of the genes selected by the MINT sPLS-DA performed on the stemcells
data, on component 1 per study. Each plot represents one study, and the variables are coloured according to the cell type they are maximally expressed in, on average. The length of the bars indicate the loading coefficient values that define the component. Several genes distinguish between fibroblast and the other cell types, and are consistently overexpressed in these samples across all studies. We observe slightly more variability in whether the expression levels of the other genes are more indicative of hiPSC or hESC cell types.
Several genes are consistently over-expressed on average in the fibroblast samples in each of the studies, however, we observe a less consistent pattern for the other genes that characterise hiPSC} and hESC. This can be explained as the discrimination between both classes is challenging on component 1 (see sample plot in Figure 52).
We assess the performance of the MINT sPLS-DA model with the perf()
function. Since the previous tuning was conducted with the distance centroids.dist
, the same distance is used to assess the performance of the final model. We do not need to specify the argument nrepeat
as we use LOGOCV in the function.
set.seed(123) # For reproducible results here, remove for your own study
perf.mint.splsda.stem.final <- perf(final.mint.plsda.stem, dist = 'centroids.dist')
perf.mint.splsda.stem.final$global.error
## $BER
## centroids.dist
## comp1 0.3333333
## comp2 0.3320000
##
## $overall
## centroids.dist
## comp1 0.456
## comp2 0.392
##
## $error.rate.class
## $error.rate.class$centroids.dist
## comp1 comp2
## Fibroblast 0.0000000 0.0000000
## hESC 0.1891892 0.4594595
## hiPSC 0.8620690 0.5517241
The classification error rate per class is particularly insightful to understand which cell types are difficult to classify, hESC and hiPS - whose mixture can be explained for biological reasons.
An AUC plot for the integrated data can be obtained using the function auroc()
(Fig 57).
Remember that the AUC incorporates measures of sensitivity and specificity for every possible cut-off of the predicted dummy variables. However, our PLS-based models rely on prediction distances, which can be seen as a determined optimal cut-off. Therefore, the ROC and AUC criteria may not be particularly insightful in relation to the performance evaluation of our supervised multivariate methods, but can complement the statistical analysis (from Rohart, Gautier, Singh, and Lê Cao (2017)).
auroc(final.mint.splsda.stem, roc.comp = 1)
We can also obtain an AUC plot per study by specifying the argument roc.study
:
auroc(final.mint.splsda.stem, roc.comp = 1, roc.study = '2')
stemcells
gene expression data for global and specific studies, averaged across one-vs-all comparisons. Numerical outputs include the AUC and a Wilcoxon test \(p-\)value for each ‘one vs. other’ class comparison that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the selected features are more accurate in classifying fibroblasts versus the other cell types, and less accurate in distinguishing hESC versus the other cell types or hiPSC versus the other cell types." width="50%" />stemcells
gene expression data for global and specific studies, averaged across one-vs-all comparisons. Numerical outputs include the AUC and a Wilcoxon test \(p-\)value for each ‘one vs. other’ class comparison that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the selected features are more accurate in classifying fibroblasts versus the other cell types, and less accurate in distinguishing hESC versus the other cell types or hiPSC versus the other cell types." width="50%" />
Figure 57: ROC curve and AUC from the MINT sPLS-DA performed on the stemcells
gene expression data for global and specific studies, averaged across one-vs-all comparisons. Numerical outputs include the AUC and a Wilcoxon test \(p-\)value for each ‘one vs. other’ class comparison that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the selected features are more accurate in classifying fibroblasts versus the other cell types, and less accurate in distinguishing hESC versus the other cell types or hiPSC versus the other cell types.
We use the predict()
function to predict the class membership of new test samples from an external study. We provide an example where we set aside a particular study, train the MINT model on the remaining three studies, then predict on the test study. This process exactly reflects the inner workings of the tune()
and perf()
functions using LOGOCV.
Here during our model training on the three studies only, we assume we have performed the tuning steps described in this case study to choose ncomp
and keepX
(here set to arbitrary values to avoid overfitting):
# We predict on study 3
indiv.test <- which(study == "3")
# We train on the remaining studies, with pre-tuned parameters
mint.splsda.stem2 <- mint.splsda(X = X[-c(indiv.test), ],
Y = Y[-c(indiv.test)],
study = droplevels(study[-c(indiv.test)]),
ncomp = 1,
keepX = 30)
mint.predict.stem <- predict(mint.splsda.stem2, newdata = X[indiv.test, ],
dist = "centroids.dist",
study.test = factor(study[indiv.test]))
# Store class prediction with a model with 1 comp
indiv.prediction <- mint.predict.stem$class$centroids.dist[, 1]
# The confusion matrix compares the real subtypes with the predicted subtypes
conf.mat <- get.confusion_matrix(truth = Y[indiv.test],
predicted = indiv.prediction)
conf.mat
## predicted.as.Fibroblast predicted.as.hESC predicted.as.hiPSC
## Fibroblast 3 0 0
## hESC 0 4 4
## hiPSC 2 2 6
Here we have considered a trained model with one component, and compared the cell type prediction for the test study 3 with the known cell types. The classification error rate is relatively high, but potentially could be improved with a proper tuning, and a larger number of studies in the training set.
# Prediction error rate
(sum(conf.mat) - sum(diag(conf.mat)))/sum(conf.mat)
## [1] 0.3809524
## [1] '6.31.4'
## R Under development (unstable) (2024-11-20 r87352)
## Platform: aarch64-apple-darwin20
## Running under: macOS Ventura 13.7.1
##
## Matrix products: default
## BLAS: /Library/Frameworks/R.framework/Versions/4.5-arm64/Resources/lib/libRblas.0.dylib
## LAPACK: /Library/Frameworks/R.framework/Versions/4.5-arm64/Resources/lib/libRlapack.dylib; LAPACK version 3.12.0
##
## locale:
## [1] C/en_US.UTF-8/en_US.UTF-8/C/en_US.UTF-8/en_US.UTF-8
##
## time zone: America/New_York
## tzcode source: internal
##
## attached base packages:
## [1] stats graphics grDevices utils datasets methods base
##
## other attached packages:
## [1] mixOmics_6.31.4 ggplot2_3.5.1 lattice_0.22-6 MASS_7.3-64
## [5] knitr_1.49 BiocStyle_2.35.0
##
## loaded via a namespace (and not attached):
## [1] tidyr_1.3.1 sass_0.4.9 generics_0.1.3
## [4] stringi_1.8.4 digest_0.6.37 magrittr_2.0.3
## [7] evaluate_1.0.3 grid_4.5.0 RColorBrewer_1.1-3
## [10] bookdown_0.42 fastmap_1.2.0 plyr_1.8.9
## [13] jsonlite_1.8.9 Matrix_1.7-1 ggrepel_0.9.6
## [16] RSpectra_0.16-2 tinytex_0.54 gridExtra_2.3
## [19] BiocManager_1.30.25 purrr_1.0.2 scales_1.3.0
## [22] codetools_0.2-20 jquerylib_0.1.4 cli_3.6.3
## [25] rlang_1.1.4 munsell_0.5.1 withr_3.0.2
## [28] cachem_1.1.0 yaml_2.3.10 ellipse_0.5.0
## [31] tools_4.5.0 parallel_4.5.0 reshape2_1.4.4
## [34] BiocParallel_1.41.0 dplyr_1.1.4 colorspace_2.1-1
## [37] corpcor_1.6.10 vctrs_0.6.5 R6_2.5.1
## [40] matrixStats_1.5.0 lifecycle_1.0.4 magick_2.8.5
## [43] stringr_1.5.1 pkgconfig_2.0.3 pillar_1.10.1
## [46] bslib_0.8.0 gtable_0.3.6 glue_1.8.0
## [49] rARPACK_0.11-0 Rcpp_1.0.14 xfun_0.50
## [52] tibble_3.2.1 tidyselect_1.2.1 farver_2.1.2
## [55] snow_0.4-4 htmltools_0.5.8.1 igraph_2.1.3
## [58] labeling_0.4.3 rmarkdown_2.29 compiler_4.5.0