mixOmics 6.31.5
multidrug
study
library(BiocParallel)
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 negatively both to PC1 and PC2, and a cluster of ABCC12 and ABCD2 that contributes negatively to PC1 and positively to 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
## 10 10 25
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 10 transporters on the first component, and 10 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$X
## PC1 PC2
## 0.11598017 0.09619528
Overall when considering two components, we lose approximately 1.7 % of explained variance compared to a full PCA, but the aim of this analysis is to identify key transporters driving the variation in the data, as we show below.
We first examine the sPCA sample plot:
plotIndiv(final.spca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$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 0.4855441
## ABCB5 0.4805404
## ABCC2 0.4208411
## ABCD1 0.4177948
## ABCA3 -0.3404771
## ABCD2 -0.1590031
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),$treatment
: A data frame with 64 rows and 4 columns, describe the different treatments, such as doses of acetaminophen and times of necropsy.We can analyse these two data sets (genes and clinical measurements) using sPLS1, then sPLS2 with a regression mode to explain or predict the clinical variables with respect to the gene expression levels.
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library(mixOmics)
data(liver.toxicity)
X <- liver.toxicity$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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i1a5HG7jIwM93Z33313k7aKigp32/XXX9/i8yclJRmSjFNPPfWINpvNZkgyXnzxReP6669393n4f4MHDzYqKyuNhQsXGl26dGl2veeff/6I53jsscfc7Q8//LB73z39d+mllxoHDhzwuB/V1dXGnXfeaVgslma3t1qtxv3332/U1tYesf0jjzxiSDK6detmvPLKK0dsO3r06GP6vb711lstHgtJRkpKivHDDz802W7KlCktbvPqq6+2uoaPP/64xeMhyejRo4cxf/78Njmm06dPd6+3ffv2I9oXL15spKamtlhfnz59jJUrV7a4jy29ZhqOc15ennub4ODgZtd99913vV7jgw8+2OL299xzj9GjRw9DkjFq1KhW/34b/w3w9F9cXJxX96W6utq45557DKvV2mIfkowzzjjDcDgc7m2feeaZFn8/rX3NNHj77bfd63311VdN2o7lvXyir/HKykpj5MiRRz0eN910k8ftAQAA0P4QIgAAgJPu8BDBMAzjxRdfdD/Wu3dvo7Ky8ojtTmaIEBMTY0gyhg0bZvzlL38x1qxZY3z77bfG6NGj3c8zadIkIyQkxIiIiDCee+45Y/ny5cYPP/xg3Hrrre51IiMjjeLi4ibP0ThEkGRYLBZj+vTpxo8//mgUFRUZs2fPNoYOHepuv+yyyzzux8033+xep1+/fsZnn31m5ObmGnv37jU+//xzY/Dgwe723//+90ds33DiMSwszH3yf9iwYcbll19uREREGK+99lqrf6erVq0y/Pz8DEmGzWYzHn74YWP58uVGUVGRsXDhQuNXv/qVu5aAgABjy5Yt7m3Xr19vLFiwwHj00Ufd6zz++OPGggULjAULFhh79+5tVQ07duwwAgMDDUlGWlqa8cUXXxj79u0zSktLjc8//9y46aabmhyvtjimLZ0Q3r59u7s+m81m3Hfffcbq1auNsrIyY+XKlcbDDz/sPlkdERFh5OfnH9H/4sWL3Sd/rVar8eCDDxorV640ysrKjHXr1hnXXnut+/lHjhzpPqm9aNEiY8GCBe5tJ06c6D6++/bt82qNr776apPX/1tvvWXs2LHDyMrKMt566y0jOjq6yev/WEKEsrIyd93JycmGJCM1NdX92NKlS726L48//ri7zgkTJhjffvutkZubaxw4cMDYsGGDMWPGDCMqKsq9zscff+zeNicnx1iwYEGT1927775rLFiwwFi+fHmrXjONtSZEaM17+URf49OmTXO333nnncamTZuM8vJyY8OGDcbMmTON9PR0d/tHH33U6t8tAAAAfBchAgAAOOk8hQgul8uYOHGi+/G77rrriO1OZoggyejbt+8RdwGUlJQYYWFh7nVCQkKMrKysI/ppfBfD999/36Tt8BDh/fffP2L7iooKY9y4ce6QYc2aNU3aV61a5T4BOmHCBKO6uvqIPiorK41zzz3XkGQEBgYeUWfDiceG/z744AN3W11dXauvIq6pqTEGDBhgSDL8/f2bvcr/vffecz/XWWeddUT7Rx995G7/73//26rnbuxvf/ube/tZs2Z5XGfy5MnudZYtW+b1Y9rSCeGLL77Y/fv8+uuvPdb37bfful+Dt956a5M2l8vlPs6SjG+++eaI7V0ulzFs2DD3OnPmzGnS3hAiNBdMnWiNpaWl7pAgIiLC2LZt2xHbZ2VlGQkJCccVIjTWt29fQ5IxaNCgNtkXu91udOvWzZBkDBw40GOwaRiG8d1337n3ZcqUKUe0//GPf3S3r1u37oh2b4YIR3sve+M13nBMmrtTaenSpe46Jk+efFy/WwAAAPgW5kQAAAA+wWKx6J133lFISIgk6aWXXtLChQtNrelf//qXwsPDmzwWGRmpM844w/3zPffco169eh2x7TXXXONebjx/wuHOOOMMXX/99Uc8HhoaqqefflqSZBiG/vSnPzVpnz59ulwulwICAvT3v/9dQUFBR/QREhKi1157TTabTbW1tXr00UebrWPKlCm67rrr3D/7+fm1esLa9957T5s2bZIk3XzzzTr99NM9rvfzn/9ckydPliT98MMPmj179on8eo6wfft293J6errHdZ577jk9/PDDeuedd9S1a9c2PaaNLViwQF988YUk6aabbtL555/vcb3Jkyfr5z//uSTp7bff1tatW91tK1ascB/niy66SFOnTj1ie4vFopkzZ0qq/x0ey/wN3qhx8eLF7jknbr/9do+/h169emn69Omtrut4eGNffvrpJ3Xr1k0RERG666673H+bDnf22WcrNDRUUv2cIGZr6b18oq/xiooK7du3T5LUu3dvj88/duxYPffcc3ruued02223mX04AAAA4AWECAAAwGekpaU1OXF+0003tWrS07bQo0cPDR06tNm2BuPHj/e4TmxsrHu5oKCg2ee59957m20bP368Bg8eLElavny5+3Gn06mlS5dKkoYPH+4xxGh8TAcOHHhEH4fzNCFta61fv969fLRJrR988EH38ooVK477OT1pmFRWki688EJ9//33R0wmO3DgQP3pT3/SjTfeqJ49e7bpMW1s0aJF7uUrr7yyxXUvuugiSZLL5dKqVavcj3/99dfu5ZZOzp511lnavn27qqqq9Oc//7nVx88bNf7000/u5V/96lfNbv/rX/9agYGBra7tWHljX0aMGKHVq1ertLRUt9xyS4t9xMfHS5Lsdnub7VNrNfde9sZrPCwsTMOHD5ckffTRR3rwwQc9Bif33nuv7r33Xl144YVmHw4AAAB4gZ/ZBQAAADR2++2365NPPtGCBQuUlZWl3/3ud3rppZdOeh0pKSnNtjW+Qj81NdXjOq09Qdq/f/8W23v37q3169crNzdXlZWVCg0N1e7du5ucrHz++edb7MNisUiSdu3aJYfDIT+/Iz8CNnflfmts3rxZkhQUFNTkxLwnAwYMcC83vurbGyZNmqS0tDRlZWVpy5YtOueccxQVFaWzzz5bU6ZM0Xnnnadu3bp53LYtjmlj27Ztcy8vW7bMfUeBJw1XektSZmamxz6auwq8QVpa2jEfP2/U2BAiBAQEKDExsdntw8LClJiY2OJdOifCG/vSWMPv2263a+fOndq6dau2bdumtWvXat68edq7d6+k+iDCbM29l731Gr/lllu0evVquVwuzZgxQzNnztQpp5zifo+NHTv2qO8HAAAAtC98ugMAAD6lYVijIUOGqLKyUq+88oouv/zyZofIaSuHD2PUnOaGOGkNq9Wq5OTkFtdJSkpyL2/fvl1Dhw5tcqIzIyNDGRkZrXo+h8OhnTt3ejzJeDwnnRs0hAgpKSnuE4/NSUhIUEhIiKqqqrweIoSGhmrZsmW66KKL3MekpKRE//nPf/Sf//xHkjRq1CjdeOONmjZtmqzWQzfltsUxbaxx/3/84x9bvU+Nt9u/f7+k+vdISyfoj5c3amwIEXr06HHU10Jbhgje2JcG+/bt08svv6xPP/1UmZmZR9zd4muaey976zXecBfJtGnT5HA4ZBiGfvzxR/3444966qmnFBUVpcsvv1z33Xef+vXrZ/bhAAAAgBcQIgAAAJ/Tq1cvPf3007rjjjvcwxqtW7fOa/0bhnHUdU7WlbQ2m63V7Q2BRXl5ufuxtLS0Zq+u96Surs7j48HBwce9DzU1NZIkf3//Y9quNb+HYxUXF6fFixdrzpw5+vDDDzV37twmw0mtWLFCK1as0FdffaV//vOfioyMbLNj2lhD//7+/ho9enSr+/ZUh9VqPerr5nh4o8aG+RBa8/6JiIjw+j54c18k6csvv9RVV12l2traJo/HxMRoyJAhGjVqlC644AJdd911ys7ObrP9kVr/fmnuvezN1/iNN96os88+Wx988IG++OILrVy50n0XRklJid566y19/PHH+sc//qHLLrusTY8LAAAA2h4hAgAA8Em33XabPvnkE82fP187duzQgw8+6J4A9WgcDkeL7Y1PppnJ5XKpuLhYcXFxza6ze/duSfVhQsNQQY2Hsrn88sv1zDPPmLof6enpKioq0q5du466bkFBgXuei4Zx5L3NZrNp6tSpmjp1qgzD0Jo1a/Ttt9/qm2++0bJlyyRJs2bN0sMPP6xXX331pBzT3r17a+PGjXI6nfr222/dE/Eei7S0NC1YsEBOp1N5eXlevxvBGzV27dpVBQUFys7OlmEYLd6NsGfPHq/W7+19WbNmja6++mp3gHDzzTfrsssu09ChQ5vMiyIdmgvhRIOxlv52nejfLW+/xpOSkvT73/9ev//971VcXKzvvvtO3377rb788ksVFxeroqJCV1xxhfbt29dm73UAAACcHEysDAAAfJLFYtHbb7/tPvn32muvad68ec2u3/jK58OvGm6surraZ0IESUc98d4w3EtycrL7Sv/GQ+f8+OOPR32Otp6cuqGeiooK95A7zdm+fbt7+fATsd7gcrlUWlrq/tlisejUU0/Vww8/rKVLl+rTTz91t82ZM+eIfZDa5pj26dPHXV/jyYc9cTgcHl/DjU8CH+2q99tvv13XXHONnnjiCVNqrK2tdc8T0JyGgKwteGNf/vGPf6i6ulqS9MILL+itt97S1KlTj3jdOhwO9x0YxzPUUWv/dh3tvXU03nyNl5WVNQk8oqOj9bOf/Uzvvvuu9uzZ4777wzAMzZ0794TqBgAAgPkIEQAAgM/q1auXZsyYIan+ZNT//d//NbtuQECAe4iX3NzcZtebP3++T0x+2uCTTz5pti0jI8N9AnTEiBHux0NDQ9WrVy9J0qJFi7Rjx45m+6ipqVHv3r0VGhqqkSNHtmronf9v70xDooy6OP53HM0lcylUbLKcStNUNE3RRDQRSUQxBQuMStIsrWxVwbBwDQylxCXSNlwgrUCIpA+ZI1mpIGXjiuEyKrmlhk3aeN8Pvt7XJ0fTnGl5ub9Pd557zn3OPffO8+Eu56wUGxsbWs7JyVlSdu7kPwD4+voqzAZCCNzc3KCtrQ1ra2saYulHAgMD4eTkBGB2EXtOTtk+ne+ju3fv/tRHmpqaMDExQWFhIX2+c+dOWn7w4MGi+l+/fkVBQQFKS0vR0NDAqZvLAyHvxLwibAwICKDlW7duLapfWVmJ4eHhn/rtV1FEX0QiEYDZjagjR44sql9VVUVvIsi7STA/94Y8v8/Pq7LUt2upTdTloIg5Xlpaio0bN0JXVxd5eXlydTU1NZGYmEh/t7S0rMpuBoPBYDAYDMafh20iMBgMBoPB+Ks5ceIEPD09ASx9SldFRYWePn779i2eP3++QKa3txcRERF/uksccnNzFyz0ArPhUeLi4gDMnlT+MTns3IaKVCpFVFTUomFQUlJS0N/fj8nJSTg6Oq44b8FyiIyMpPHVMzMzF12crK2tRUlJCQBAT08P+/btU5gNKioqMDU1hVQqhUQiQX5+vlw5qVSK/v5+AIC7uzs0NDR+i08PHDhAk8zevn2bLlD/iEQiQXp6OgghGBwchI+PD63z8/ODnZ0dAODOnTucWx3zSUtLo5sjgYGBnLq5BeuxsTGl2BgQEAB9fX0As6f35d2YmJqawuXLl1cyvCtGEX2ZuwU1VyeP9vZ2Tpi1uc0EeT5fzO8WFha0nJqaKnej4cqVK3jz5s2q/bLaOb5r1y56wyQ1NZXe1PiR+d+A+T5lMBgMBoPBYPybsE0EBoPBYDAYfzVzYY3Wrl37U9mjR4/S8rFjx3Dv3j0MDg6ip6cHBQUF8Pb2Rm9vL9atW/enu0UZHx+Hj48Pnjx5gi9fvgAAPnz4AE9PT7x8+RIAEBERAUtLS47eoUOHsGfPHgDAs2fP4Obmhvr6eshkMnz//h0vXrxAZGQkkpOTAQD6+vq4ePGiUvqgo6NDb4xMTEzAwcEBJSUlNGzUyMgIsrOz4enpSW+B5OfncxZXFUF4eDiNwZ+UlISioiLOLYG2tjYEBQWhp6cHwMIFdmX6VE1NDTdu3AAwuyjt7e2NjIwMehpfIpEgLy8Pnp6eGBgYAACcPHmSEzqHx+MhMzMTwOyGmrOzM8rLy2nYmYmJCSQmJiI1NRUA4OzsjIMHD3LsWL9+PQCguroaKSkpKCsroyfFFWGjnp4eMjIyAMzO7d27d+Pp06eYmpoCIQRNTU1wd3dHXV2dQsdeGf6emwvA7LelurqahisaGhrCo0eP4OXlRfWB/yWWns+GDRtoOT4+HsXFxXj48CF95u/vT8elpqYGx48fR21tLaRSKaqqqnD69GlcvXpVId+t1c5xc3NzeHh4AAD6+/tx+PBhzobB9PQ0CgsLERsbC2A274mrq6tSx5rBYDAYDAaD8RsgDAaDwWAwGL+ZoKAgAoAAIBKJZFk6OTk5VAcAiYmJWSAzPDxMduzYwZFTUVHh/E5MTCTh4eEEAHFwcFjQhqqqKgFA/Pz8FrXl1KlTtL3u7m65Mo2NjVQmOTmZU5eYmEgAEB6PR5KSkqicmpoa0dfX59i7f/9+MjY2JvcdHz9+JK6urhx5DQ0Noqury3mmpaVFXr16tUA/ISGByjQ1Na16XBMSEqj/5vpnbGzMsYXP55OMjAy5+iUlJVSurKzsl2xIS0vjvE9VVZUIBAKybt06zvNLly4RmUymcJ9euHCBynR0dCyoz8rKIhoaGpy2DA0NF8zT4OBgufYRQsj169eJuro6p48mJiacNkxMTEhPT88C3cjISM57AJD4+HiF2xgbG7vAh/Pntre3N/Hw8CAAiJOT0y+NtYWFBQFArK2tF5VZTV/Gx8fJ1q1bOXIGBgbEysqK6vN4PBIdHU2io6OpjFgs5rTT2dlJtLS0OO3weDwyOTlJZbKzswmPx1v02yUUColIJKK/KyoqOO9YyX95tXN8YGCAmJqacmR1dXWJQCDg/P/NzMzIu3fvfmlsGQwGg8FgMBh/F+wmAoPBYDAYjH+CyMhI7N27d0kZAwMD1NfXIywsjJ5yJ/8NDbJt2zbk5uYumVfhT5CQkIDc3FwYGhpienoao6OjAAAjIyNkZWWhvLx80RPIW7ZsgUgkQkZGBg0nJJVKacgUPp+PsLAwvH//Hi4uLkrvS1JSEmpra+Hk5AQ+n4+ZmRl6SltVVRX+/v4QiUQ4f/680myIi4vD48eP4eDgAGA20W1vby/Gx8fB5/Nha2uL4uJiXLt2jROr/nf59MyZM2hsbISXlxfWrFkDAPj06ROdp+bm5rh//z5KS0vl2gcA586dQ11dHVxcXMDn8yGTydDX1wdCCNTU1BATEwOxWAyBQLBANysrCyEhIdDR0aHPmpubFW5jeno6SktLYWVlRX04OjoKTU1NhIaGoqKigoYLUiar6YuOjg6qqqoQGhpKb7iMjIxALBZDVVUVrq6uqK2txc2bNxEcHEz1ioqKOO2YmZmhvLwc27dvp+3MzMygra2NykRFRaGyspKT/JgQAm1tbfj6+qKmpobmM1gtq53jRkZGeP36Nc6ePcsJj9Xb2wuZTAZDQ0OEhISgrq6Ok5uCwWAwGAwGg/HvokKInKCbDAaDwWAwGP84MpkMYrEY3d3dcHR0hJGR0Z826ae0tbWhtbUVtra22Lx584r1R0ZG0NTUhNHRUZiZmUEoFC4rDJQy+PbtG5qbm9HZ2QljY2OYm5tzwrr8DgYGBtDd3Q2JRIJNmzbBxsaGLiQvF2X6VCaTob29Ha2trdDT04NQKIRAIKALzcv1s1gsRldXF4RCIczNzTl5HhZjZmYGHR0d0NDQgImJCfh8vlJsJISgpaUFHR0dMDIygr29vVLycijb38PDw+jo6EBfXx+EQiEsLS2hrq6+Yhs+f/4MiUQCgUAAXV1duTJDQ0NoaGiAgYEB7O3tFx0bRbGaOS6VStHV1YXu7m5MTU3Bzs6OExKKwWAwGAwGg/H/wX8AuaG9TDinCIgAAAA9dEVYdGljYzpjb3B5cmlnaHQAQ29weXJpZ2h0IDIwMDcgQXBwbGUgSW5jLiwgYWxsIHJpZ2h0cyByZXNlcnZlZC6eZtwpAAAAI3RFWHRpY2M6ZGVzY3JpcHRpb24AR2VuZXJpYyBSR0IgUHJvZmlsZRqnOI4AAAAASUVORK5CYII=" 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$choice.keepX[1:choice.ncomp]
choice.ncomp
## [1] 1
choice.keepX
## comp1
## 45
Note:
measure = 'MSE
, the optimal keepX
was rather unstable, and is often smaller than when using the MAE criterion. As we have highlighted before, there is some back and forth in the analyses to choose the criterion and parameters that best fit our biological question and interpretation.Here is our final model with the tuned parameters:
spls1.liver <- spls(X, y, ncomp = choice.ncomp, keepX = choice.keepX,
mode = "regression")
The list of genes selected on component 1 can be extracted with the command line (not output here):
selectVar(spls1.liver, comp = 1)$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
## 0.08214486
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 45 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 45 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 0.7644941
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 45 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$summary
## feature comp mean sd
## 1 Y 1 0.7233466 0.03982092
# To extract values across all repeats:
# perf.pls1.liver$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 0.6057159 0.05099945
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)
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 = 2)
)
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 0.08112776
##
## $Y
## comp1 comp2
## 0.3649928 0.2186922
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]
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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
## 0.5788587 0.2833333 0.0578442
As well as the error rate per class across each component:
perf.final.plsda.srbct$error.rate.class$max.dist
## comp1 comp2 comp3
## EWS 0.2304348 0.1000000 0.11304348
## BL 0.8500000 0.5750000 0.00000000
## NB 0.4250000 0.3833333 0.05833333
## RMS 0.8100000 0.0750000 0.06000000
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 0.5986413 0.3086051 0.05223732 0.009646739
## 2 0.5803804 0.2996739 0.03825181 0.009646739
## 3 0.5543388 0.2925906 0.02957428 0.009646739
## 4 0.5392029 0.2859239 0.02318841 0.009646739
## 5 0.5222373 0.2777989 0.01589674 0.009646739
## 6 0.5176812 0.2773822 0.01064312 0.010733696
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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8SceZOMuDp2DxNAJTFcHjkbpYV9g98qyAnNWCi1wfPO9aX+/IiG99sXZe7IkCOls5zNOsvRsPVhb+iM6lXwzhhZhfurpO2YQX+Xs2lHu4cIAAAQUXDDj8qffH2VtG3UaqDa986ze4gAcFxYunSpLrnkEuXn52vMmDEVDhFM09SLL76oVatW6Zlnnqny/n766ae66aabtHXr1lLHGzRooE8//VS9e/eWVE6IkJmZqfPPP18//vijXC6X/u///u+QJYtWrlypjz/+WB9//LFeeOEFvf/++2rWrFmVDxA2C3jlm/dqVKUHRwb++a9FdY3n1OGECMBxwoirI2fzP8nZ/E+ljgc2LVX+C5dXqC1r33b5vp964IA7Vs4mHWQ2bi9X3VSZ1ilyJLchWKiBAmvny8rbWyVte069skratcyg8iZeWGXPJP7q5+Wo37zK2gcAAACAmqigoEA5OTkKBoOKj49XYmJiVB9Kttu2bdt0wQUXKD8//7DbePzxxzV27FgNHz68yvu7ZMkSXXLJJSosLFTv3r117bXXKj4+Xq+99pq+/fZbDRgwQDNmzFD//v0jhwi5ubk6+eSTtWnTJklSIBDQ5s2blZZW+lOk9evXV2xsrAoLC7Vo0SL17t1bK1euPOypGgAASJIzpZMUkyB58w6/EX+hgpuXSpuXKkZSwSxJrhg5m3aUo1lnOVOKfjgapREsoOIsS+bOdVXXfMBr9wgBAEB18cTLEcWynFbAJ2vP70XfuGLkqFf+hziNhHp2jw4AopKXl6f09HTt3l16ebfY2Fh16NBBTZs2tbuLEU2ZMkWjR4/W3r1H9uE4r7f6/h84evRoFRYWatCgQfrqq69Cx6+66ir95S9/0Xvvvacnnnii7BBhwoQJoQDhhBNO0OOPP35IgCBJzz77rB5//HE98sgjevjhh7Vt2zb9+9//1oQJE6ptwLCBO1axF9wXVWlOTo4sq+h1nTp1FE1waMTXtXuEAGxmuDzynHKFfHP+F1W9s10fxfS7TsGt6QpuSZe5NV1m1qZDCwNeBTcvVXDzUoUWSyoJFopDhdBSSM6otw7CEYq78umolq8q+OjfsrI2S5Jihz0kR90m5V7DUkYAAKCmc6X2UK07Pi23LrgjQ3kTzpckORq3Ua3b3re76wBQKfbt26fFixcrEAgccq6wsFBLly5VXl6e2rZta3dXS8nMzNQ111yjmTNnSpKGDh2qDz74wO5ulWvbtm1asGCBJOmuu+465PxNN92k9957T3PmzJHX640cIrzwwguSpCuuuEJTp04tc8pIXFycxo0bJ8MwNG7cOD333HN65JFHFBsba/fzQBUpeXMvGoHMTFnFKYInOfmomH4EoGaIOfMmBdbMlbl9TZl1RkI9xV38f3LUbSpXWu/QcaswV8GtK1W48Rf5Nv0qd9ZvsioSLDTpcOiMBYKFKuFq1TOqOiOmlopzaTlbdJezUWvb+mw4Xao1ZlZUtXnPXiIrf58kKWHUdBkxCeW3n9jYtrEBAFDTmFm/K7ijamYAGrWS5GrR3e4hAsBxKxgM6ueffw4bIBwsIyNDdevWVcOGDe3ucsjcuXM1c+ZM1a1bV0899ZSGDRt2WCFCbm6urr76aq1atSrU7tChQ5WWlqbHHnusVO2sWbNC+ybs2bNHXbp0Ua9evfTPf/4z6tWBmjZtqq1bt2rlypUaMGDAIefr1ClaZt7pdMowjPAhwv79+7V9+3ZJ0tixY6N+0/euu+7Sgw8+KL/fr7Vr1+pPf/pTVNcBABCO4YlX/HWvquDN0Qr+tihsjaNha8WNeFaOuodOazRia8mV1kuOJl3k7ZStxEaN5AgUFs1WKP5hbkmXuXvjoQ0HvAr+vkzB35cdFCx45GzSkWABIdEsIVBUeGC5LEdSiozYWnZ3HQCAo4o//Wt5P3/syBsKw9nmFLmum2z3EHGMCvy2SDKDVdK2s/mfwv670szdI3P76qoZkDtWrtQeB8a3eZlUuL/cy4z9++X0F/3PysyqrYDHXe41jsZt5eCDNceFLVu2qLCwMKrajIyMGhUi1K1bVw8++KBuu+02JSYmHvZ+CH6/Xx999FHog9i///67tmzZoh49Dvx+M01TV1xxhd555x1JUnx8vBo0aKDZs2dr9uzZmjp1qqZOnaq+fftGdc8mTZqoSZPws/uff/55SdKgQYPk8XjChwibN28OvU5NTY16sLVr11aTJk20bds2rV+/nhABAHDEHAlJSrj+NflXfSvv7BdkblkuSTLqNVPMgJvl7j6kQm/iGzEJcrXuJVfrXqFjljfv0GAha5NCa7GVCPgiBAsdDiyFlNJZjsZtCBYAAAAAGwUz18rcs6VK2nbUbSpn0w5R1ea/eqNURXtdxd/8VthZNMFNP6vgjduq5J5GUlPV/ufs0PeFn4yXuWVFudc5i39IUqD4R3liLx4nT69LqmQcqBqBQECzZkU3W/tg1h//712Gffv26YsvvqjwPVJTU9WxY+UvdTt48GANHjz4iNtJSkqSaZoaN26cHnjgAQ0fPlxTp04tVTNhwgS98847qlOnjl5++WUNGzZMTqdT27dv13XXXafPP/9cw4YN05o1a5SUlFThPixevFhff/21ZsyYoYULF6pLly564oknJCl8iNCgQYPQ6zVr1qhnz+iWGMjPz9eOHTskSS1btqyknwoAACR3x/6y9u9SYXGI4O5whjwnXlQpbUcOFlYeCBa2Fs9YCBss/Krg77+WChYcye3lbPbHYKH8T9sAAADgUI6GqXJ1PbvcOnPfdpm/L5MkGXVT5GzetdxrnE3a2z08VAHfonfl/2FalbTtPmmY4oY+aPcQgRqpIoFAdd7D5/PZ8TgqzaZNm3TvvfdKkiZNmqRhw4aFzjVp0kQzZsxQt27dtGLFCt1777167rnnKtT+rl271Lv3geWhExMT9emnn4be4w8bIjRu3Fh169bVvn379P7770cdInzxxRcKBoNyuVzq1KmT3c8WAIDDVhQsnCRX65NCxyxvnoLbVoVCheCWdJm7N4QNFswty2VuWX4gWHC65WjSoUqDheCuDZJlFnfWUnDnelv3DAAAAKgs7o795e7Yv9w6/7LPVfDWnZIkV9pJirvkEbu7juOcq0M/KVj+m5eBdYskf4EkydnmZBnu8vcZNeLCr31u1G4oV8czyr3eKtiv4Mafir6JS5Qr9YTy71mrQanvXa1OklmnUbnX+Tctk5GXVfRNSle5EstfjsaR1LTcGuB4sXDhQhUWFqpDhw4aOnToIecdDofuueceXX755fr0008rHCLk5ubqhhtuUL169fTzzz/rq6++Us+ePfX444/r6quvjryx8hVXXKHnn39ejz/+uPr27atzzz23zButW7dON9xwgyTppJNOUkxMjN3PFgCASmXEJMjVqmepTYCjDhaC/gjBQvtQqOBM6SxHctsKBwtm1mYVTB+nYMaCg45aynvyPDnbnKK4Cx+QowEzBAEAAHD8cKZ0lvWnc8utM3f+JjNzjaTiNfgbty2/7ShmuJSIv/KpqOpyHz+7aElVSXGXPCJHYvJhj93VoptcV79Qbl1wS7ryni36NLOzcRvFR3HNH8WeNyaqun2TbpSRMbeof2fcqPiuA6K6DkcXl8ulU045pcLXbd68WVu3bo2qNiYmptQ+AdGKi4uz+/EckZINl7t27Rpx/+Ju3bpJKtpPIT8/X/Hx8VG336pVK7300kuh76dPn66hQ4fq2muvjbyxsiSNGjVKr732mvLz83Xeeefp/PPP1y233KI2bdqoWbNmofWWNm/erDfeeEOvvvqqvF6vPB6PXnzxRbufKwAA1SJssODLLwoWthQHC1vTZe5aHyFYWCFzy4rSwUJyu6JQoVnJjIW2MlyesPcPbl+jvJdHSAU54c+v+0G5z16ihBumyNm08td/BAAAAGoiT8+L5OlZ/vKn3jn/k/fLohDB3XWwYgbeanfXgaPa4azFHxsbq+3bt8s0zXJr09LSDuseR7uMjAxJUvPmzSPWNGvWTFLRck+bN29Whw7R7d0SzoUXXqhrr71WkyZN0vPPPx85RGjXrp0mT56syy+/XJZl6ZNPPtEnn3wiSTIMQw6HQ8HgobvLP/LII2yoDAA4rhmeeLlST5Qr9cTQsaJgYXXpGQu71h9YfqhE0F+0/8LWdPkXFx+LECxIUv4bt0YMEEIK9yv/9VtV687PZbiZKQgAAAAAqDni4uLUuXNnLV++vMy6Bg0aqEWLFnZ31xYlexjv2bMnYs3u3btDr+vUqXPE9+zXr58mTZqktWvXRg4RJOnSSy9Vs2bNdMMNN2jlypWh45ZlHRIgdO/eXRMmTNAZZ5xhy4MEAKAmKwoWesiVemDapeUrOHQppAoEC0atBrKyt0d1f2vfNvl/fE+eU6+0+1EAAAAAAFBK8+bN5XA4tHLlSvn9/kPON2vWTJ07d5bD4bC7q7Zo27bog4Tr16+PWFNyzuVyqWHDsvcd+fbbbzVu3DjFx8frs88+C1uTl5cnSWrYsGHZIYIknXbaaVqxYoUWL16sTz/9VGvXrtWOHTskFU0fadOmjTp37qw///nPx+1PIgAAh8PwxIUPFravlrmlaBmk4NZ0mTt/CxssRBsglPCnzyZEAAAAAADUSCkpKWrUqJEyMzOVk5OjYDCo+Ph4JScnq1atWnZ3r1o4nU5JUiAQKHW8Z8+iJZTnz5+v9PR0de7c+ZBrS/Y06N+/v9zusvdabNy4sebMmSOpaKmkkpDiYDNmzJAknXjiieWHCFLR8kW9e/dW79697X6OAAAc0wxPnFwtT5BanhA6ZvkLFdy2KrS/QnBruswdYYKFcphZm+0eHgAAAAAAEbnd7jLX/T/WlWyGvHbtWpmmGfrQ/sknn6wLL7xQ06dP13XXXafp06ercePGoesmT56s999/X263W3fddVe59+nUqZN69uypJUuWaOTIkfryyy+VkJAQOv/EE0/o888/l9vt1j/+8Y/oQgQAAGAfwx0bNljIfeIcWdmZUbdj5WbJO+9VuTsNkKP+8bmOJKpX4axnFfj1iypp2939PMUMuNnuIQIAcFzz/fSRCj+4v0radqZ0UsIt79g9RACoVu3bt5ck/fLLL0pOTlZaWpp++OEHSdKECRO0ZMkSLVy4UF27dtXZZ5+txo0ba9GiRZo3b55cLpfeeustDR48OKp7vfvuu+rRo4fmz5+vjh076sILL1RMTIy+++47/fjjjzIMQ4899ph69OhBiAAAwNHIcMfK2ayLAhUIERTwyvvZY/J+9pgcyW3l6jRQ7s4D5UzpZPdwUMmC29cof+rfq6Rtw+lRrTtmRFVr7d9VtM9HFTD37z7yRgAAwJGxLMkMHHk74ZoOVk27AFCTnXvuuRo1apReeeUV7dq1S7t371Z+fr7i4+OVmpqqFStWaPTo0Xr77bf1xhtvSJJq1aqls88+WzfffLOGDBkS9b1atWqlZcuWafTo0frwww/1zDPPhM517dpVzz//vPr06SNJ5YcI33zzjV5++WWtWLFCeXl5h6zHFMnvv/9u9zMHAOCY5u52ngLpXx/WtWZmhnyZGfJ984KMuk3k7jRArs6D5Gx1ogyH0+6h4UgFvLKqaPkqy+k+8kaOEea+bTJ3lh+SmD6fnLm5Rd+43QrUrl3uNUZcHTmb/8nuIQIAUDbDkIwo9se0LEnWQddFcQ37bgI4CsXHx8uyrCNqY+LEiXryySe1efNmNWjQILTEkSQlJiZq8uTJeuWVV7Ru3TplZ2frhBNOkMt1eHMFWrRooQ8++ED79+/XqlWr5PP51LlzZyUlJZWqK7P1ESNGhBINAABQs7i6niVnyxMU3PRLubWOZl3l6XOVAiu/VWDNXMmbFzpn7dsu3/dT5ft+qhSXKHfH/nJ1HiBX29NkeOLsHiaOYjFn3a6YM24ot873/RvyzZ8iSfL0HSnPyVeUe40Rm1BuTVULpH+jwhkPRVUbe9Dr/CjqnaknKuGmqXYPEQCAMnlOvEieEy8qty6QsUD5k66TJLk69lf81c/b3XUAqNEcDodSU1PLPN+uXbtKu1/t2rXVq1eviOcjhgiTJk0qFSAkJCSoefPmSkhIkGEY1fzYAADAHxmGobgrn1L+/0bK3LkuYp2jUZriRzwrR51G8nQfIivgU+C3hQqkz1Zg5Teycg9aFqYgW/6fp8v/83TJFSNXuz5FgUKHM+RISCq/U6gRHE07qta/viu3zty/W/nPDJUkGXWbKuHmtyq3HwlJUhS/boy4OqVeO+qlHNF9vXP+JwX9lTqWEu4TL5KjbpMqaRsAAAAAaqKIIcJzzz0nqegNiv/85z8aPXr0YU+LAAAAVcNRu6ESbnlb3q+fk2/RO5LvoM84e+Ll6f0XxQy8VUbMgU9tGy6P3O37yt2+r6yL/q3g5qUKpH+twMpvZO7eeOD6gFeBlbMVWDlbMhxytuopV+eBcnc6U46kI3uTF1XLcLpl1GlUsYscTjkqek0N5f3mxdK/FyqRM613KEQw6jeXq9OAcq8JZGdKW9MlSVbthnJHsUyRo3FaNT4xAAAAAIgsbCrg8/m0YsUKSdKoUaP0j3/8w+5+AkCl8M55Wf6ln5VbZ+XtCb32LXxb/hWzyr3G3WWQYgbeavcQcRwyYhIUe94YxZx1u/bf30Myg5JhqPb9P8hwecq+1jDkanmCXC1PkM79h4I71imQPlv+9Fkyi9/0lCRZpoLrFyu4frG8Mx6Wo2lHuTsPlKvzQDmTK28KJXA0cXfoJ3eHfuXW5f/yuQLv3ClJspp3V/yIp+3uOgAAAABELWyIsHHjRvn9RVPAzz77bLv7CACVxszeKTNzbYWusXKzZOVmld92s652Dw/HuaLAoGTJQaPcACEcZ+M2cjZuo5gzb5SZvUOB9K/lXzlbwfU/SmYgVGduWyXvtlXyznpGRr1mcncaKFeXgXK2OEEGm+DBZjEDb5WCvnLrfPNfD4XGnr4jSy2rFAmzcAAAAAAcb8KGCK1atVJcXJwKCgrUsGFDu/sIAABs4EhsLM+pw+U5dbisghz5V81RYOXXCqyZL/kLQnXWni3yzX9NvvmvyUhIkqvjmUX7KLQ5VYY7xu5h4DgU0/faqOr8P39yIEQ45QoCAgAAAAAII2yI4Ha71bNnT82bN09Lly5Vjx497O4nAFSKmIG3KOa0q6qm8dhadg8PqDJGXB15epwvT4/zZfm9CmR8XxQorPpWVt7eUJ2Vt1f+JR/Iv+QDyRMvV7s+RcsedegX1ae8AQAAAABAzRJxp+S//OUvmjdvnh599FENHz5cMTF8khDA0c+RkCQlJNndDeCoZrhj5O7UX+5O/WWZpoKbfg4te2Tt2XKg0JevwIqvFFjxleRwydm6l9ydB8jVaYAciY3tHgYAAAAAAIhCxEWLb731Vt12223KyMhQ//799csvv9jdVwAAUMMYDodcrXoq9s9jVXvMLCWMmq6YgbfK0aRD6UIzoOC671X48YPKfeQM5T57ibzfvqTgzt+iuo+Zt1fe2S/I3L0xdMw76xkFf//V7kcAAAAAoAyWGZQKcg58H8WegwBqlogzEd544w21bt1ajRs31g8//KAePXqofv36atmypZKTk+UoZ9PEGTNm2D02AABQzZxN2svZpL1iBt4ic+9W+dNnK7DyawU3/CRZZqjO3LJC3i0r5J05UY4GqXJ1GlC0MXPzbjIMo1Sb/vSvVfDu3ZI3t9TxwPIvFVj+pdy9L1Xs+ffIcLrtHv4hgtvXyLfg9VJLPuW/e7diTrtKrrRedncPAAAAqDKWZcm34A35vn1RjoP+PRz8+AHlLftEsX++W85mne3uJoAoRAwRHnroIa1Zs6bUsaysLGVlkRYCAIDyOZJSFNNnhGL6jJCZt1eBko2Z1y6QAt5Qnbl7o3xzJ8k3d5KMWg3k6nSm3J0HypnWW4F1P6jgjb9LsiLex7/oHclXoLhL/2P3kEvxfv2cvF8/d0jfgyu/Vv7Kr+XuOVSxFz1QI8MPAAAA4EhYZlAF00YrkD4r7Pngxp+U98Llirv8Cbm7DLa7uwDKETFEcDqdcjqddvcPAAAcAxwJSfL0vEienhfJ8hUosHa+Aitny79qjlSQHaqzcnfLv/hd+Re/K3niJTOgsgKEEv5fPpGr69lyd+pv91AlSd7vXpH362fL7vOSDyRJccPG291dAAAA2CS4bbV8816VedDeYvlvj1HMaVfJ3WVQldzTMk35l86Qb8EbB/rx+68q+OB+efqNlLNB6hHfwzvr6YgBwoGb+lXw9hg5/t5Gzkatq2SsACpHxBAhPT3d7r4BAI4TVjAgmcEo6vwHXptBWX5vudeonOX3UP0MT5zcXQbJ3WWQYoMBBTf+JH/6LAVWfiNr3/YDhb78CrXrW/B6jQgRzD1b5J35VFS1/iUfyH3C+SxtBAAAcBzyfvOivF8d+u9Gc8OPKtjwo/ydBijussdkeOIr7Z5m3l4VTB2l4IYfS58I+uX/8T35f/pQsRfcJ0/vSw//Hvt3yTf31eiKA155Zz2t+OETK22MACqf68ibAADgyHi/eUG+2c9X6Br/wrfkX/hWuXWuzoOkoY/aPUREYDhdcqX1liutt3T+vQpuTQ/to2BmZlSoreBvC7V/whAZTo8Mp0tyuiSHS3K6i753FB9zumQ43Ae9Ljnulhyug64tqjn4WqO4pvS17tC9DKdLvkXvFs+giI5v4VuECACqlblve6l9aiqTUbuhDJfH7iECQI3nnf962ADhYIGVs1Xw9j8UP+K5SrmnFfSr4PVbFNz0S+QiM6jCj/4tI7aW3N3OO6z7BFZ+Kx30AbBy61d9K8tfKMMdWynjBFD5CBEAAECN4UzpLGdKZ2nw35X30lUKblhSoeutHeuiWPyoZglu+tnuLgA4zuROPF8qzD3yhsKIv+F1uVqfZPcQAaBGM7N3yPvlk1HVBlZ+I//yr+TueuT7BvgXvVt2gHCQwo/Hy9W+n4zYWqFjlhmUlbdHVu4eWbm7Ze7PkpWXJWt/lqzcoh9mbpbM3Rsq1rGAT+berXI2Squ8hwygUlV6iLBq1SpNmzZN48ezvi8AIDqGO0aKq1M1bcfEH3VvKqOIo25Tlb/I1dHPytsrywzKcLAXFQAAwPHA/8vHUiCKpVmL+b5/Q87UE474vr4f3oy61srfp7xJf5XhiSsKCfKyZOXvk6wq+t9VFc2QA1A5ygwRgsGg3n//fb322mvavn27fD6fTPPAb2rLshQMBhUMBuX1erVnzx55vUV/CBIiAACiFXPGDYo544Yqaz8/v2Jr66NmcLbqKf8vn0Rf37yb4i79jywzIAWLflimP/RaZqBoX43i1woGivfj8B/0OlA09ToYKKed4row7QQzMyRvBT7hG/Qrd3wfuTr2l6vzILnanloUrAFAFXE0aCV588qtM/f8HlqOwqjXvGhJt3IYnji7hwcANV60swFC9RuWKPehvtXeT/P3X6vnRk6XHEkp1T4+ANGLGCJYlqWBAwdqzpw5dvcRAAAch9zdzpV35gRZeXujqvf0HSlHg5Z2d1veOf+Lenp6CSt/n/w/fST/Tx9Jnni52p8ud+eBcnXoJyO2tt1DAnCMqXXru1HV5T45RObOdZKkhL9OkqN+c7u7DuAYYNWwT5xbB32y3qqiT9lbhfsV3LpSwS0rFNyyXIGM7+0e9uFxeWTUqi+jVn05ir8atRrIqFWv+Pui15ZpKv/ZYZIZ3bxiV7vTK3XzaACVL2KI8NJLL5UKEBISEtSoUSNt2FC0rlmLFi3k8/m0Z88e+Xy+UN2tt96qYcOG2T0uAABwlDNiEhR70b9VMHVUubWurmdVyjqxlcF90jB5v30pqk/5SpISk6XszAPf+/IVWD5TgeUzJadbzrTecnceJFen/nLUbmj38I4J5p4t8i14o+hT1sUKPnlIMX2uLtrkGwAAVAqrIEfe7ybJt/hAeBlcPVf5r90kz5k3ydWiu219M/dulXf28/Iv/TR0zDfnFVl7tylmwM2HHZxavnwFt60qDgxWyNyyQubujUfWWcMho26TI2rCsixp37YKXeNs31cx/W8oDg0alNofoTyeU4bLt+D18gsdTsUM+vuRPR8AVS5iiPDKK69IkpKSkvTuu+9q4MCBkqSUlBRt27ZN06ZNU58+fRQIBDRnzhxdddVVysws+g9wv3797B4XAAA4Bri7DJYue1wFH9wn+QvD15xwvmIvHmd3V0McCUmKu/j/VPDWXeXWxgz6u2IG/E3BzLUKrJglf/rXMrevPlAQ9Cu4dr6Ca+dL0/8tZ4vucnUeJHfngXwi+DD5Fr2jwk/GFy1NdZDgqm+Vv+pbuXtcoNiLx8lweezuKgAAR7XgjnXKf/VGWYe8cW0psPo7BVZ/p5iz71DMGddXe9/8a+aqYNpoyfeHZU+DPvl/ni7/8i8Vd/l/5e50ZpntWAGfzO2rQzMMglvSZe78rdLX93d1PUvxV1Rspms4eS+PUHD9j1HXe3pfKlfqiYd1r5hz7lRwxzoF15Ux68JwKHboeDmbdqjU5wWg8kUMETIyMiRJY8eODQUIktS/f39NmzZNn376qfr06SOXy6WBAwdq7ty5GjBggJ5//nldddVV6tWrl91jAwAAxwB39z/L2bqXfN9PK/o0U3GY4Op4hjx9rpUrreb9m8Pd7TxJUsGHD4SfkeB0KWbw7Yrp99eib5PbyZncTjEDb5G5Z6v86bMUSP9awU0/H9i8zrIU3PSLgpt+kffzx+RIbhcKFPiPV3R8P01X4Uf/LrPG//PHsgJ+xV/x30q7rxU4MGtXB78GAOAYZeXvU/7kG2Rlby+zzvvlkzJqN5TnxAurrW/BbatV8Mbfy97Y2F+ogmm3y/G3N+Vs1qVoTMGAzB0ZobAguGWFzMy1RXtklccdK2fTjnI26yJHShc5ktuqYPL1snKzoupzzOnXVsrYPadfq4IoQwRHw9ZydTj8DwkbLo/ir31Jvm9flHfuZMlXULr95HaKHXJPjfy3PIBDhQ0Rdu7cqZycHEnSeeedV+pc9+7dNW3aNC1evLjU8bZt22rixIkaOnSoRo8erQULFtg9NgAAcIxw1Gmk2LNHK7B2vsxtKyVJMef8Q85Gre3uWkTubufJ2eZU+X98X95Zz4Q2J3X3HamYk6+Qo174zeMc9VIUc/o1ijn9Gpm5exRYOVuB9K8VWPdDqA1JMjPXype5Vr7Zz8mo16xoD4XOg+Rs0V2Gw1Fu/6zC/fIv/ezA93l75U+fLVfHM2Q4nHY/vkpn5u1V4ScPRVUb+PVz+bv/We5O/Y/snnu2yjvrKQWXfRE6Zqz9TnnPXaqYgbfK1f50ux8LAOAoU2r9fm+u3d2JyPvNS+UGCKHaz/4jd5dBMmISqqVvhZ8+XHaAUCLoV/5bd8jVrq/MLcsV3L46ug8DON1yNGkvZ7MucjbrWhQcNEo75N9XcZf+R/mTb5SssvcN8Jx5k5zNu1bK2N0d+ytw0iXy//he2YWuGMVd+tgR/5vQcLoUM/BWefr+VTkvjpCxbYUkyXHOWNXqd3WljAlA9QgbIuzZsyf0unnz0lPl27VrJ0n69ddDd2jv27evDMPQ4sWL5fP55PEwDRwAABy/HAlJijnjevnmTwl90iz2zL9FvZ6so1Y9eXpdIk+vS2R58xRY/Z386V8rsPq7UtPvrT1b5Jv3mnzzXpNRq75cnQYUzVBI6x12WR7/LzNU8Ml4qSDnwEFvrgreuFWOhq0Ud+njcjbrbPfjq1T+X2ZIFXizxffDtCMKEQK/LVb+G7dKhfsPORf8/Vflv3qDPP1vVOxZt9v9aAAARwnLsuT75sUD32dtVmDdQrnanGx310r30zTl/3l69PX5++Sd/5pcbU+r8r6ZObsqtJyPlfW7/D9Mi1zgcMrRuG1xYNBFzpQucjRpJ8PpLrdtV9vTFD/yJRW888/wMxKcbsUMuq3Sl3uKvejfMuIT5Zs7OeyyS0ZSU8VfMaFS/y1oeOJkJdSTUfLY6jWr1DEBqHphQ4TWrVvL6XQqGAwqNzdXderUCZ1r3769JCkrK0tbt25VSsqBT9E1aNBAHTt21MqVK7Vq1Sp169bN7vEBAAAcE4yYBLm7nSt3t3NlBXwKrPuhaIbCym9k5R34AIiVmyX/4nflX/yuFJMgV4czimYptD9dRkyCfD+8qcKPH4x4H3PXBuW9dKUSbpgiZ/M/2T3sShPcuKRi9esXy7/8Kxl1GspRp5GM2g2j3ifB3LM1YoBgHPTa9+1LciSlyNPrErsfDwCghrMsS4Ufj1Pg1y8OPqj8KX9T/NUv1Kggwdq3XVb+vgpd45v1rHyznrW762UzDDkatg4FBo5mXeRs0lGGO+awm3S1PU21/jFT/l9mqPDzx0MfEvH0uUae066UIynlsNuOOAyHQ7Hn3Cl3z4vl/e5/Ciz5qOhEQpJiz/mH3N3PY28oAIcIGyJ4PB61atVK69at0/Lly9W0adPQuVatWoUChmXLlpUKEYLBoLZvL5qutn79ekIEAACAKmC4PHJ36Cd3h36yLvo/BTf9XLQx88qvZe09aPNCb54Cyz5TYNlnkssjZ/Nu0b2Z7i9U/pt3qNadn1fpfyItX758P7wl36J3Qsd8C9+WnB55Tr5Mhifu8Nv2e2VmrlFwa9GaxYG18yvWQNCvgmmjSj/3+Loy6jSSUadRUbBQp3Hx10ahr0at+ir8amLYACGcwi/+K3e3c6ttCQcAwNGnJEDwL3z70JP+whoXJFi+vCNvpAZxdT1LnlOGy5nSqUr+vjZiEuQ5+TL55r0mM2uTJMlz+tVyJCZX6bicDVsp5uThoRDB2bC1PD0vqtJ7Ajh6RdxYuWPHjlq3bp0eeughnX766YqPj5dUFDC0bdtWq1ev1ocffqhzzz03dM2CBQu0d+9eSSoVPAAAAKBqGA6HXK16ytWqp2KH3K3g1pVFSx6lfy1zR8aBwoBPwQ0VmL6/d6v8yz6vso0Og9tWK//1W2Tt21bquJWdKe/nj8n3/VTFX/OCnMntyu9rwCdze3FgUBwamDsyJDNY7rUVYeXvK/pkZeZaRW7ZkGRF3aYKsuX/9Uu5u50ruWNlGEb01wIAjnllBgglakiQYJlBBdbMlW/hWxW+1qjXrEo+dX9IHwuyZW5bXaFrPD2HytX6pCrvGwDUZBFDhDFjxuizzz7TvHnz1KtXL40aNUrXXXedDMPQxRdfrIcffliTJk1S165ddc0112jXrl3617/+JUkyDENt2rSxe2wAAADHHWdKJzlTOkmD/y5z96ZQoBDcvLTCbfl/+kjO5LYyEurJSEiS4Y6tlD6ae7cq/5Vry1zqwNq3Tfn/u1YJt70vR90mB44HfDIzM0JhQXDrCpmZGZIZqNTnaNRrLmfzP8nK2SkrZ6fMnJ2SvyCKKysQIBQr/OBeFX5wb9E3rpiiGRiumKLn7Y6R4Y6TXG4ZnnjJ5Sn66o4tWj7BHVtcFyvDVfy9J1ZyHXw+rridg9pzx0S1XjMAwD5RBQglbAwSzD1b5VvygfxLPpCVs/Ow2ogf/lTRv1+qmBXwaf+Dp0W/T5I7Ts5WPau8XwBQ00UMEfr06aNRo0ZpwoQJSk9P1z/+8Q9df33RZi633Xab/vvf/8rr9er222/X6NGjZVkH/sM0fPhw1a9f3+6xAQAAHNccDVoqpt9fFdPvrwru2668R8+s0PXB9YuV98ywAwfccTJqJcmIT5IjoZ6MWvVkxCcVHUsoeV1PRnxdORLqSXF1wn6yvnDGI1GtlWzl7VHBe/+Su9s5Cm4pmmVgZq6Vgv4oBu+So3EbOVM6F61b3LC18qeNkqJcozlu6INypfUu3Z/CXJkHhQpWzo6DXu+UuX+nrOwdRzYDIuCVFfAW3e/wW4meJ/5ACPHHUMIdUxRGeEpCij+EEO5w30e43hUrw+GojhGhEpg5O+X7fprMPb+HjhV+8bg8fa6RK7WH3d07bgV3b5Rv7qsK/v5r6FjBRw/Ic9rVcnf/83H/e8wK+ORf9K68378ROuZfMUtGfF15+o6Uo3ZDu7tYsfFUJEAIDbj6ggQr6Fdg5TfyLX5PwXXfS9Yf/9aKfmaeq93p1RIgSEVLQsb0vVbeWc9EVe/pM+KIllcEgGOFq6yTDz/8sJKSkvTCCy+oSZMDnwBLTk7Wu+++q8suu0wFBQWlAoS0tDQ98sgjdo8LAAAAB3HWbSK546L8NH0E/gJZewtk7d0mM5p6h7NoH4GSmQwJSZI7ToGVs6O+ZfC3hQr+trDc+zgapRVtdFgSGjTpcMh+DnHDHlLB67eUe0/3yZcfEiBIkhFbS87YWlKj1hGvNXOzlDu+T8Wea0wtyeGQAn4p4JWsqJ5u5fDlyyrexLHKQwuHU/LEHQgdSkKJUjMvYssJNYrrDw41PHGhWRhyeQ7UszTUYfH9/LEKP/q35C8sdTywYpYCK2bJfdIwxV5wH5tuVjPfondV+PG4Q0JKc+tKFb77T/mXvK/4K5+WEV/X7q7awtyzRfmv/U3mznWlT3jz5Jv3mnyL3lXcFf+Vu8MZdnc1KocVIJSo4iAhuGuD/Ivfk//n6bLy9h5y3qjbVJ6eF8t90lD55r4q34LXy2zPSExW7CUPVdmzDMdzxg0KrF+s4G+Lyqxzpp6omAE3V2vfAKCmKjNEiI2N1X333aexY8dq2bJlpc6df/75mj9/vl5//XXNnTtXCQkJOu2003TPPfeodu3ado8LAAAAf+Bs1qVC+yIYDVrKEVdXZv5eWXl7pMIop/6XMIOycrNk5WZV3iAMhxyN04rCgpQucjTrImeTDkVvMJfD3elM6cqnVPDePRGWMTDkOf0axZxz12F3z1GrvpzN/1Tqk8LlDEi1bp9eah1oy1cgy19YFCgEfLK8+VLQL8uXX3TcX1j81Vv8tUCW31t0POCVfMXfBwqLjx90/g/XV/YyUGUyg1JhrqziX0dVHlq4Dg4hikOK4hCi1DF33IHAwhVTFHSEro0pfb5U0HFQ8HGMLA3l//ULFb47tuyaH9+XAl7FXfqY3d09bviXfabCjx4osya4/kflv36L4q+fIsPpirLlY4NVkKO8SX+VlbU5cpEvXwWv3ybjxtflanmC3V0uezxHEiCUqOQgwfJ75V8+U/4f31Nww5JDCxwuuTr1l6fXX+Rsc2poVkzskLtlJDYu+tT/H4JJSXK2OUVxf3m02meJGE6X4q99WYUzHpZ/0bs69G8kQ+6eFyv2gnsJTAEcls8//1wzZ87UuHHjlJiYeFhtmKYph02zDJcuXaqPP/5Yp5xyigYPHiypnBChhNvtVs+eh64B16NHD/XowXRWAACAo4G758XRhwiGU/HXvChng9TQISvol5W396Afe2Tl7ZGZt6/49d6Dvu6Vlb+3UjY3drY4Qe5u58rRrLOcTTse0d4M7i6D5Wx1kvyL35X3mxdDb2q4T7xIntOviWoj5/LEDLxV+a/eEF1/el58yEaShieu2pZOsCyraDZCKFz4Y+hw0PeB4vDBVygrcHCI8cdQ46Cw4g+hxqHLXVShgLdoeaiC7KKxVuW9DOOgsCFMKFGytJM7VvIcvDRUhFDi4H0uSl1f3K7DWelDsApyVPDRv6Oq9f8yQ65u5x41n+o+mlmFuSr8eHxUtcGNP8u/+F15TrnC7m5XK+/s58sOEEqYARV++IASRk2vsUs/VUqAUKISgoTg9jXyLX5P/l8+kQr3H3Le0SBV7pOGyn3iRXLUCr+kdUzfkXL3uEDeb16Q//tpkiSjfkvF/eURWwMdw+VR3EX/luf0a1T4yUMKrp0vSXKmnazYC++Xs2Er2/oG4Oi2dOlSXXLJJcrPz9eYMWMqHCKYpqkXX3xRq1at0jPPRLf0WmXKzc3VsGHD9Ntvv+nOO++sWIgAAACAo5/7hPPlX/JB+E8R/oHnjL+WChAkyXC6ZdRpJNVpFNX9LMuSCnKKZzIU/QhkLJD/hzcr1G/PmTfK3aFfpT0HR0KSYvrfKP/Pn8jctV6SFDPwlkPezD9crvany9P/Bvm+fbnsfjTtpNghd1fauA6HYRhSTIKMmIRquZ8V9BeHCsWhQ6A4lCieeXFICBEm1LD8BUWzKPxFYYblKzxo1kVxcODLlwK+6nuQJWGML1/S3qqfZeF0H1gSKmIoEW4mxUHf/yHU8K/+TirIiboLvgVTywwRrHCBUcQQKdraCNdHG07ZfX8zKBnh3ryOfH//0k+j2kOmhO/7aXJ1GRz+ZPHSM6anGsO8KmYFA/L9+EHU9eaODAU3/SxXDdwot1IDhBKHESRY3jz5l30u3+L3ZG5ZfmiByyNXl8Hy9LpErta9omrTUau+3B37h0IEZ6PWNWZGiLNBqlyte4VCBFerEwkQgBpg2/49WrZzkwoDPqXWbaTujVKPiqUqt23bpgsuuED5+fmH3cbjjz+usWPHavjw4baM4fbbb9dvv/12yHFCBAAAajgrf5/ynrssuuKSpUksU7mPnx3VJfE3vyVHQpLdw0Q1MBwOxV35tApev0XBTb9ErHP3vlQxg0Yd+f0MQ4pPlDM+USoOJFypJ8q/6J3oZyg4XXKlnmj3o6uw2LNGy5GUosIvnpSKPwl/0JMpWiZhyN3V9uZ9TWE43VKcW0ZcnWq5n+UvlOUrOCigOBBChP2+JJQomUXh/2NIURhm9kVB9S8NFfQXLXGlaloaKlwXMhYoZ2xHG+6Mspi71iv3odPDnitZdKuCC9MdcwIZC2pciFAlAUKJKIOE4O+/Fs06WPa55Dv0zS9Hclu5T7pEnhPOlxF/eEtzAEB5ftubqbvnTNM3m1aUOt6sdn090OcSXdS+92G2XPWmTJmi0aNHa+/evUfUjtfrtW0MH330kSZNmhT2nOuOO+7Qrl27Kv2mb7zxhm0DBgDgWGKZQZlZmyp8XdTXVOcbX7CdIyFJ8TdMkX/xe/J+P01W8SfxJcmZ1lueviPlbt+3yu5vxCfKfeLF8v/4XlT17pOGyYitZfdjOyyeXn+Ru9t5ypv5tMzvizaWtJI7qPbVz1barAeUzSj5VH41sEyzeNbEwbMo/jCrotTMiShCjT8uDRUKNap5A27gGOL75kX5vp8mZ6M0ORq2kqNRmhyNWsvZKE1GUkqVLBdWlioNEEpECBKs/Gz5f5kh34/vycxce+h1nni5/3SO3L0ukatFt2p9LgCOP7/s2KChHz6uHG/BIee27M/S9V+8qIy92zXm5Avt7mopmZmZuuaaazRz5kxJ0tChQ/XBB9HPkqsptm/fruuvv17169fXqaeeqhkzZpQ67/roo4+0cePGSr8xIQIAAEDNZDjd8pxyhVydByr34aJlgox6zZRw/WvVcv/Yc+5UcP3icoMuR4NUxZ59h92P64gYMQlyNO+mkrd7rXrNCRCOUYbDUb1LQwV8xUs3FRxYGsrv/cPMi8LoQg1/oYJb04s2UK8I1x82NI+4zECY4xVZksCI9noj+uvD1FZomYQquH+4Oqtwf9gNactUt0nYsZjBoj+JHM6auR/A4bCCASlnZ8UvLNyv4OalCm5eWvq40y1Hw1Q5GpYEC63laNhajoatqiSQrJYAocRBQYIcDvl/fF/+5TPDLv3maNZFnl6XyN3tvONuxhwAexQEfLrm02fDBggHe2zhx+qZnKYzU7va3eWQuXPnaubMmapbt66eeuopDRs27LBChNzcXF199dVatWpVqN2hQ4cqLS1Njz32WKnaWbNmhfZN2LNnj7p06aJevXrpn//852Ft5GxZlq699lplZWXp/fff11dffXVIDcsZAQBQwxnxSap197dV135C/SNvBMeA6ltj1IhPVPyNr6tg2u0Rl1Vypp6ouOETZMTWtvvBADWS4fJILk+l/R7xLXxbhdP/L+p6V7vTFT/y5ajrcXj8K79Rweu3RF3vbHWSEm58Pey5rKwsSVL9+sfW3/v7H+kvKzsz+gviEsMsM1cs6JeZmSEzM+OQU0ZSSvHshdZyNGpdNIOhYavDXhKyWgOEEv5C5b8yUmEXQYutLfcJQ+Q56RI5m3aovj4BgKQ30+dp6/7oPszw+KJPalSIULduXT344IO67bbblJiYeNj7Ifj9fn300UehfaV+//13bdmyRT169AjVmKapK664Qu+8844kKT4+Xg0aNNDs2bM1e/ZsTZ06VVOnTlXfvhWbWf7ss89q5syZGjFihIYOHRo+REhPTw+/6RUAAKgRDIdDRmKy3d0AKpWjTiPF3zRNgVXfyvvV0zIz1xQdb9JBMYP+Lnen/nZ3ETiuuLv/Wd6vnop6E1/PaVfZ3eXjgqtDPzkatpK5a0NU9Z6+19rd5WrnOf1aeT99JKpaZ7s+Shj5P1kFOQru/E3mzvUyd62XuXO9gjt/k7V3a8Slwqy9WxXYu1VaM7fUcSMhqThQaB1aFsnRqLWMxCYRZ7fYEiAcuHvpZ5J6oty9LpG761nVtvwbgGNXYcCnVs/fXOHrAmb0yzT+uH2dmjx9XYXvcWP3Qfp330srfcyDBw/W4MGDj7idpKQkmaapcePG6YEHHtDw4cM1derUUjUTJkzQO++8ozp16ujll1/WsGHD5HQ6tX37dl133XX6/PPPNWzYMK1Zs0ZJSdGF3CtXrtSYMWPUsmVLPfPMMxHrXPHx8ZX+8AAAAIDyGIYhd6czZW5fLW9xiOD+09kECIANjNhair14nAqm/r3cWveJF8nV/vQoWsWRMhxOxV36uPJeHF60F0YZ3CcNk7vj8ffnp+fU4Qqs/k7Bdd+XWWck1FfcxUWzbYy4OnK1PEFqeUKpGivgk7l7o8ydv8nc+ZuCOzfI3PWbzF0bIz5/K2+vghuWKLhhSekT7tgDwULD1qG9F4x6zeX97FGbAoSDOJyKHfqgPCdeZG8/ABxTTNOU3wxW+X0O5x57CnPteCSVZtOmTbr33nslSZMmTdKwYcNC55o0aaIZM2aoW7duWrFihe69914999xz5bbp8/k0fPhw+Xw+vfbaa6pTp07EWpYzAgAAAADI3WWQdPl/VfDBvZIv/JrE7pMvV+yQf9nd1eOKs1lnxd8wRQVv3SFr77ZDCwyHPKdfq5ijfA+Zw2U4nIq/+jkVfviA/L98ErbG0aSD4odPlKNu07LbcnnkTG4nZ3K7Usct05S1b9sfZi/8JnPXhsizd/yFMretlLltpQJ2P6RwzKAKP/o/ORKblNpsGQBQMy1cuFCFhYXq0KGDhg4desh5h8Ohe+65R5dffrk+/fTTqEKEe++9V0uXLtWdd96pM844o8zaSg8RVq1apWnTpmn8+PHV9xQBAAAAAEfM3e1cOVv3km/h2/LNnRTa1Nf1p3MVc/o1cjavOWsQH09cLbqp1p1fyL/0UxV+/oSUv7fo+IkXKeaM6+Vs2MruLtrKcMcq7tL/yHPqlSqc9YyCa+cVHa/XXLHn3CVX54FFm58fbvsOh4x6zeSo10zq0K/UOTN3T3GgcGBZJHPXeln7ttv9WMoX8Cr/tZsUf82LBAk4bN6vn5O5Z0u5dUbxrFNJCn7/hgpWfV3uNe6eF8vV+iS7h4gKiPfEaual91b4uinL5+jNlfOjqm2ckKjX/3xbhe/RIrGh3Y/niJRsuNy1a9eIy+V169ZNUtF+Cvn5+SprBaI5c+bov//9r7p06aKHHnqo3PuXGSIEg0G9//77eu2117R9+3b5fD6ZB61RZVmWgsGggsGgvF6v9uzZI6+3aIofIQIAAAAAHH0ctRsodtCtCiyfKXPnOklS7Fm3y1G/ud1dO64ZLo88PS+Wf8mHCm78SZIUc8oVx32AcDBn867ynHihCopDBFerE+XueuTrVJfFUaueHLXqSX94o9Py5cvctUHmzvUK7FinwK+fy4rijdZqR5CAI+RfPUfmlhXl1h38lqe1YZH8UWz14kztccjvLdR8JzZJq/A1TWol6cM1i1QY9JdbO6rneYd1j6NdRkaGJKl588j/HmvWrJmkovfsN2/erA4dOoSty8nJ0YgRI2RZlu655x5t2FD6N+S+ffskSVlZWVq9erWcTmfkEMGyLA0cOFBz5syx+xkBAAAAAAAcNQxPvJwpneVo2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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$choice.keepX
## comp1 comp2 comp3 comp4
## 90 50 50 80
Here is our final sPLS-DA model with three components and the optimal keepX
obtained from our tuning step.
You can choose to skip the tuning step, and input your arbitrarily chosen parameters in the following code (simply specify your own ncomp
and keepX
values):
# Optimal number of components based on t-tests on the error rate
ncomp <- tune.splsda.srbct$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
## 90 50 50
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 0.430158730
## comp2 0.193650794
## comp3 0.007936508
##
## $BER
## max.dist
## comp1 0.528840580
## comp2 0.279601449
## comp3 0.005434783
We can also examine the error rate per class:
perf.splsda.srbct$error.rate.class
## $max.dist
## comp1 comp2 comp3
## EWS 0.008695652 0.02173913 0.02173913
## BL 0.625000000 0.52500000 0.00000000
## NB 0.966666667 0.49166667 0.00000000
## RMS 0.515000000 0.08000000 0.00000000
These results can be compared with the performance of PLS-DA and show the benefits of variable selection to not only obtain a parsimonious model, but also to improve the classification error rate (overall and per class).
During the repeated cross-validation process in perf()
we can record how often the same variables are selected across the folds. This information is important to answer the question: How reproducible is my gene signature when the training set is perturbed via cross-validation?.
par(mfrow=c(1,2))
# For component 1
stable.comp1 <- perf.splsda.srbct$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 0.2447317 g123 0.44
## g846 0.2209538 g846 0.44
## g758 0.2090771 g758 0.44
## g1606 0.2026616 g1606 0.44
## g836 0.2025310 g836 0.44
## g335 0.2001950 g335 0.44
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) 0.6315 8.410e-02
## BL vs Other(s) 1.0000 5.586e-06
## NB vs Other(s) 0.3709 1.667e-01
## RMS vs Other(s) 0.7070 8.582e-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) 0.6324 1.563e-01
## RMS vs Other(s) 0.9826 8.914e-10
##
## $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$WeightedVote
## max.dist centroids.dist mahalanobis.dist
## Overall.ER 3 2 3
## Overall.BER 3 2 2
Thus, here we choose our final ncomp
value:
ncomp <- perf.diablo.tcga$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
## Basal 0.03111111 0.04444444
## Her2 0.22333333 0.12000000
## LumA 0.05200000 0.01466667
## Overall.ER 0.08000000 0.04466667
## Overall.BER 0.10214815 0.05970370
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
## $centroids.dist
## comp1 comp2
## Basal 0.01555556 0.04444444
## Her2 0.15666667 0.10666667
## LumA 0.05200000 0.01466667
## Overall.ER 0.06200000 0.04200000
## Overall.BER 0.07474074 0.05525926
Compared to the previous majority vote output, we can see that the classification accuracy is slightly better on component 2 for the subtype Her2.
An AUC plot per block is plotted using the function auroc()
. We have already mentioned in Module 3 for PLS-DA, the interpretation of this output may not be particularly insightful in relation to the performance evaluation of our methods, but can complement the statistical analysis. For example, here for the miRNA data set once we have reached component 2 (Figure 47):
auc.diablo.tcga <- auroc(diablo.tcga, roc.block = "miRNA", roc.comp = 2,
print = FALSE)
Figure 47: ROC and AUC based on multiblock sPLS-DA performed on the breast.TCGA
study for the miRNA data set after 2 components. The function calculates the ROC curve and AUC for one class vs. the others. If we set print = TRUE
, the Wilcoxon test p-value that assesses the differences between the predicted components from one class vs. the others is output.
Figure 47 shows that the Her2 subtype is the most difficult to classify with multiblock sPLS-DA compared to the other subtypes.
The predict()
function associated with a block.splsda()
object predicts the class of samples from an external test set. In our specific case, one data set is missing in the test set but the method can still be applied. We need to ensure the names of the blocks correspond exactly to those from the training set:
# Prepare test set data: here one block (proteins) is missing
data.test.tcga <- list(mRNA = breast.TCGA$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 = T)
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 = T)
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%" />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] '6.31.5'
## R version 4.5.0 RC (2025-04-04 r88126)
## 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 3.12.1
##
## 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_6.31.5 ggplot2_3.5.2 lattice_0.22-7
## [4] MASS_7.3-65 kableExtra_1.4.0 knitr_1.50
## [7] BiocParallel_1.42.0 BiocStyle_2.36.0
##
## loaded via a namespace (and not attached):
## [1] tidyselect_1.2.1 viridisLite_0.4.2 dplyr_1.1.4
## [4] farver_2.1.2 fastmap_1.2.0 promises_1.3.2
## [7] digest_0.6.37 mime_0.13 lifecycle_1.0.4
## [10] ellipsis_0.3.2 processx_3.8.6 magrittr_2.0.3
## [13] compiler_4.5.0 rlang_1.1.6 sass_0.4.10
## [16] tools_4.5.0 igraph_2.1.4 yaml_2.3.10
## [19] labeling_0.4.3 rARPACK_0.11-0 htmlwidgets_1.6.4
## [22] curl_6.2.2 pkgbuild_1.4.7 plyr_1.8.9
## [25] xml2_1.3.8 RColorBrewer_1.1-3 pkgload_1.4.0
## [28] miniUI_0.1.1.1 withr_3.0.2 purrr_1.0.4
## [31] desc_1.4.3 grid_4.5.0 urlchecker_1.0.1
## [34] profvis_0.4.0 xtable_1.8-4 colorspace_2.1-1
## [37] scales_1.3.0 tinytex_0.57 cli_3.6.4
## [40] ellipse_0.5.0 rmarkdown_2.29 generics_0.1.3
## [43] remotes_2.5.0 rstudioapi_0.17.1 RSpectra_0.16-2
## [46] reshape2_1.4.4 sessioninfo_1.2.3 cachem_1.1.0
## [49] stringr_1.5.1 parallel_4.5.0 BiocManager_1.30.25
## [52] matrixStats_1.5.0 vctrs_0.6.5 devtools_2.4.5
## [55] Matrix_1.7-3 jsonlite_2.0.0 callr_3.7.6
## [58] bookdown_0.43 ggrepel_0.9.6 systemfonts_1.2.2
## [61] magick_2.8.6 tidyr_1.3.1 jquerylib_0.1.4
## [64] snow_0.4-4 glue_1.8.0 ps_1.9.1
## [67] codetools_0.2-20 stringi_1.8.7 gtable_0.3.6
## [70] later_1.4.2 munsell_0.5.1 tibble_3.2.1
## [73] pillar_1.10.2 htmltools_0.5.8.1 R6_2.6.1
## [76] evaluate_1.0.3 shiny_1.10.0 memoise_2.0.1
## [79] corpcor_1.6.10 httpuv_1.6.15 bslib_0.9.0
## [82] Rcpp_1.0.14 svglite_2.1.3 gridExtra_2.3
## [85] xfun_0.52 usethis_3.1.0 fs_1.6.6
## [88] pkgconfig_2.0.3