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
## 25 30 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 25 transporters on the first component, and 30 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$X
## PC1 PC2
## 0.1201529 0.1040587
Overall when considering two components, we lose approximately 0.5 % of explained variance compared to a full PCA, but the aim of this analysis is to identify key transporters driving the variation in the data, as we show below.
We first examine the sPCA sample plot:
plotIndiv(final.spca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$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 0.3744148
## ABCB5 0.3690872
## ABCC2 0.3639616
## ABCD1 0.3418706
## ABCD2 -0.2581438
## ABCA5 0.2536514
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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kQAAAwwPSX0oEOEN77Yoze+2KNIu79OyY3WaXmxmp0RIX8bUxwBAAAAGJ3aO7u0ZnuDlhbWaXFhrSoaOgYtmxQRqAXZ0VqYHaXZ6ZFDms71mAlhevOGWfp4c41+/UaRWjq610645tRJ+vqcJEWG+Pu6CwDggAgRAAADnJoXq4ff3aY2l+egj61v7dSrayv16tpKhQbZdPKUGJ2aG6N5mVGsmQAAAADA58rr27W0qHu0weptDepwe//eY7NKx04IN6cpmhwfckjP52+z6szpcXryo51q6WiTJJ1/fAIBAoAxgxABADBAZIi/rjl1kn777vYDlo0PC9CvL8zWqm31+mhzTb9hus72Lr21bo/eWrdHwQFWLciK1ulTY7QgK1r2QJuvTxMAAADAUcDdZWj97kYtK6rTkoJaba1qHbRsVIi/5mVFaWF2lE7MjFJoEJfOAIDfhAAAr747P1V7Gjv09xVlg5aJCw3QU9+bpqwEh07MjNJNZ2aooLxZH22u1keba7S9eu+H8zaXRx9sqtYHm6oV4GfRiZOjdFpejE6eEq2wYO7AAQAAADB86lpcWl7UvSjyiuI6Odu7Bi2bm+TQguxoLciO0rSUUFksrPEGAH0RIgAABnXrOZM1JyNSf/x0tzaUNJnb7QE2fe34BP1o0cQBQ3BzkhzKSXLo2tPTtKO6VR9u6g4UCiqazTIut6FPC2r1aUGt/KwWzc6I0Gl5sVo0JVrRjgBfnzYAAACAMcYwDG0pb9bSwjotLarVxlKnDMN72ZBAm07IiNTC7CgtyI5WTCjfQQBgfwgRAAD7tTAnWgtzonXFc+u1ZkejJOnJ707VzLSIAx6bFmvXVYsm6qpFE1Va16aP82v04aaafoGE22NoRXG9VhTX6543pRkTw3X61FidkhujhPBAX58+AAAAgBHywaZqvbSy1Px3m8ujq/78pS47MUULc6IPeHxLh1urttZrSWGdlhbVqcbpGrTspJhgc1HkGZPC5W9jvTYAGCpCBADAkPj1+ZBtPYThvSlRwfre/FR9b36qqpo69PHmGn24uVpf7GyUp+cOIcOQPt/ZqM93NuqBt7dqemqoTsuL1Wl5MUqJCvZ1FwAAAAAYBh2dHv38X1v00eaaAftWbWvQqm0NOu+4eN11QdaAi/07a1q7Q4OCWn2+q1HuLu/DDfxtFs1Kj9CCrCidlBPN9wkAOAyECACAIy4uLFCXzk3WpXOTVdfi0if5tfpoc7U+29Ygt2fvl4ANJU5tKHHqd+9tV3ZiiE7Li9XpeTFKjwvx9SkAAAAAOER3vV7oNUDo6z/r9ig4wKZbz87Q2h0NWlJYpyWFtSqtax/0mPiwAHNtgzkZkbIH2Hx9qgAwLhAiAAB8KiokQBfNStRFsxLV1ObW4oLuQGFFcb063B6zXGFFiworWvTURzs1KSZYp0/tHqEwJSnU16cAAAAAYIg+21avd76sGlLZVz4r1xtrK9QxyGgDq0WanhqmhdnRWpgTpawEh69PDwDGJUIEAMCoERbsp3OPi9e5x8Wr1dWlZYV1+nBztZYU1qrNtTdQ2FnTpj99ult/+nS3kiODdFpejE7Li9H01DBZDmGqJQAAAABHxmtrKw6q/L4BQniwn+ZlRmlBTpTmZ0Yp3O7v61MCgHGPEAEAMCrZA2z6yrRYfWVarDo6PVqxtU4fb67Rp1tq1dTuNsuV1bfrb8tK9bdlpYoLC9ApuTE6PS9WMyaFy2YlUAAAAABGk42lzoM+JishpHu0QXaUpqeGycrnfAA4oggRAACjXqC/VYumxGjRlBh1dnm0ZnuDPtpco//l16iupdMsV9Xk0suryvXyqnJF2v11Sm60TsuL1eyMiAELsu3LMAwtKazTqm315rZ3v9yjyXF2HTsx3NddAAAAAIxJra4ubSl3amOJUxtKmlRW335QxydFBOrf18309WkAwFGNEAEAMKb426w6MTNKJ2ZG6Y7zMvXFrkZ9tLlGH2+u1p4ml1muvrVTr66t1KtrKxUaZNNJOd2BwrzMKAX69w8UKhs7dMtL+dpQ0tRv+5odjfruH9fr9LwY3X1RtkIC+bMJAAAADMZjGNq6p0WbSp3aWNqkDSVNKq5skcc49DoTI4J8fVoAcNTjaggAYMyyWi2amRahmWkRuu2cDG0sdeqjzdX6aHONSuv23uHkbO/S2+ur9Pb6KgUHWLUgK1qn5cVoYXa02jq79N1n16mysWPQ5/lwc42qnS49f8Ux8vezDqVpAAAAwLhX2+zSplKn1u+s17qd9Srcs00trq5hfY55mVG+Pk0AOOoRIgAAxgWLxaLpqWGanhqmm87MUGFFsz7cXK2PNtVoe3WrWa7N5dEHm6r1waZqBfhZFB7sr2qn64D1r9/dpD8vKdGPTpno61MFAAAAjriOTo8KKpq1sbRJG0uatLHEqdIhTE3kb7MoO9GhaSmhmp4apsSIIP3oLxvU4fYc8FhHkE2XzE709akDwFGPEAEAMC5lJzqUnejQtaelaUd1qz7cVK2P82u0pbzZLONyG0MKEHr9fUWprjhpgvxsLOQGAACA8a2ktk0bSrqnJNpY6lRBebPcQ5iXKDkySNNTQzUtNUzTUsKUm+QYMJr3zq9l6fZ/F+y3Houk31yUo3C7v6+7AgCOeoQIAIBxLy3WrqsWTdRViyaqtK5NH+fX6MNNNQPWQDiQpja3CiualZcS6utTAgAAAIZNU1unNpU6e0KD7v83tbkPeFxokE15yaHKSwrRxHBDc3MSFR/pOOBx5x4Xr0B/q37zZpEaWgc+T4wjQL++MEsLsqN93TUAABEiAACOMilRwfre/FR9b36qHv9gu55fXHJQx9/6Sr6mp4YpI86u9Fi70uNClBoVzOgEAAAAjAmdXR4VV7ZoY09osLGkSTtr2g54nM0qTY4P0bSUsJ5pREOVFmuXxWKRy+VSbW2tIg5i1MBXpsbqxMmRemdDlX7zZnHPc1h019ey9JVpsbIH2HzdVQCAHoQIAICjVmJ40EEfU1rX3m/RZknys1o0MSZYGXEhSou1dwcMcXZNjLYr0J+FmAEAAOA7FQ3t2ljiNKcmyi93yuU+8LRE8WEB5pRE0yeEKi85VEH+w3th3xHkp4tmJpohQoCfRV87PsHXXQYA2AchAgDgqHXMhLBhqcftMbStqlXbqlr7bbdYuueEnRwXovSekQu9QYM98MjcWeVs3zs8fChD0gEAADDyapwuvba2Qu2dXea2P3y8UxfPTlRixMHf6NKrpcOtzWVOMzT4cneT6lo6D3hccIBVuUndCx9PSw3VMalhig0L9HU3AQBGCUIEAMBRKzvRoWkpodpY6hxS+XOPi9e35yZre3Wrtle1altVi3ZUt6qkrk1dnoHlDWPvyIVPC2r77UsID1R6nF0ZPVMi9YYMw7Vw3CdbavTEBzv6BRvPLa3Q6p3NuvHMdB0/KcJn/Q4AAHA0e+PzSt33VrHaO/t/gPzT4t3627IS3XBmui47MeWA9Xg8hrZWtWhjiVMbS5u0scSprVUtMg4wyMBikdJj7ZqWGqbpKd0LIE+OD5HNyvScAADvCBEAAEe1O87P1HefXa8Ot2e/5eJCA3TTmemKdgQoN7n/wsqdXR7tqmkzg4XekGFXbeugQ8UrGztU2dihFcX1/bZHhfgrozdUiOuZGik2RDGhAUM+pyc/2qE/frLb674NJU5d8dyXuuO8TF08O8nX3Q8AAHBUeW1thX71etGg+11dhh767za5uwx9f0Fqv33VTR191jFwalNZk9pcngM9paJC/M0RBt3TE4UqJJDLQQCAoeOvBgDgqDYlKVS//+5U3fxifr+pf/pKiQrSk9+ZqmiH9wv5/jarJseHaHJ8iKRYc7vHY6ikrq3fyIXt1a3aUd066Be+upZO1e1o0JodDf22hwbZlB4X0m9B5/RYuxIjAmWx7L1r7L9f7hk0QDDbZUi/+U+xJsXaNTMtwtc/AgAAgKNCVVOH7n9r65DKPvb+dsWHBajK6TKnJqps7DjgcQF+FuUkhuqY3sAgNUzJkYc+PRIAABIhAgAAOiEjUm/dNEsvLCvVv1aXy9nePTdtQnigLj0hWd88IUnBAQe/hoHVatHEGLsmxti1aEr/fRUN7dpW1doTMLRoe8/jwdYtcLZ36cvd3fPa9hXsb1VaT7CQFmPXC8tLh9Q2jyH97r3tevHHM3zd/QAAAEeF/1tdfsDRr708hnTb/xUcsNyE6GBNSwnV9Alhmp4SpqzEEPnbrL4+VQDAOEOIAACApKiQAN1wRrraOz16cWWZJOmqRRN18azEEXm+xIggJUYEaX5WVL/ttc0ubatq0baqVu3oWax5e3WLapu9L4jX1ulRflmz8suaD7oNm0qdKq1rU0pU8Aj3LgAAANZsbzis48OC/TStZw2D6alhmp4aqrDg4VlPCwCA/SFEAEYxl9uj8x9bM+z1VjXtHQZ7zd82yt9veO9UuerkCbpg5shceAXGu2hHgKIdAZqdHtlve1NbZ3egUNUzcqG6O2AYyrD2/dlQ0kSIAAAAMMI6uzwqr28/qGNsVumSWUk9oUGoJsbYfX0aAICjFCECMIp5DENlB/lB82BVOV3DXqezo2tE2wwcjcKC/XXcxHAdNzG83/ZWV5d29EyF9J91lfpsW8NB1fuz/yvQkx/t1NTkUE1NCVVeSqimJIbKHnjw0zcBAABgr8qGdq3YWq9lRXVaubVeLQf5PSk5Mli/OC/T16cBAAAhAgAAY5k9wKa8nov/EXa/gw4RJKm0rl2lde16b2O1JMlikTJi7cpLCVVucqimp4QpMyFEAcM8agkAAGA86XR7tG53o5YW1mlFcb2K97QcVn3HTQzz9SkBACCJEAEY1YL8bfrfz+b6uhkHLYQ7mAGfmJ0eKUeQTc3tQ7vLLdDPKj+bZcBdcYYhba1q1daqVr35xR5Jkp/VouxER/dohZ5RC2mxdtmsFl+fNgAAgM+U1bdrRXGdlhXVadW2erW5Bl84OSkiUBUNHTKGWPfXZyf5+vQAAJBEiACMejGhAb5uAoAxItDfqh8tmqhH3t0+pPL3XpKj0/NitL26VZtKndpc6tSmMqeKKpvlcvf/euv2GNpc5tTmMqe5LdjfqtzkvaHC1JRQ1lcAAADjmsvt0Rc7G7W0qDs42FHdOmhZe4BNczIiNC8zSguzo5QQEaQ/fLxTf/jfrgM+z7fnJmtaKiMRAACjAyECAADjyHfnpSi/zKl3N1Tvt9wPFqTqK1NjJUkZcSHKiAvR+TMSJEnuLkNFlc3a1BMqbC51ant1i7r2ubGurdOjz3c26vOdjea2sCA/TU0N1dTk7imWpiaHKjYs0NfdAgAAcMhK69q0tKhOy4vqtHp7g9o7Bx9tMDnOrvnZUZqXGaUZk8Llb+s/HeTVp0yU22PoT5/uHrSOS09I0i1nZ/j6tAEAMBEiAAAwjlgsFj3w9SmakhSqP36yS837TFUU7fDX9V9J19eOTxi0Dj+bRbnJ3eshfL1nW3tnl/LLmntChSZtKnWqpG7gwu9N7W6tKK7XiuJ6c1tMaICmpewdrZCbFKpwu7+vuwoAAMCr9s4urd3RqGVFdVpaWOv1M0+v0CCbZqdHan5WlBZkRynuADdPWCwWXXd6mk7Li9GLK8v0ny/2mNMbnTktVt+am6xjJ4b7ugsAAOiHEAEAgHHGYrHo+wtS9Y05Sbr1pY1aUtQ9UuCi42P1i/NzBtwRNxRB/jbNmBSuGZP2fql1tru1qSdQ2FTaPdVRVZNrwLE1Tpc+2VKrT7bUmttSo4K611dICdPU5FDlJDlkD2A9FQAA4Bs7a1q1vGeKojU7GgZM7dhXdmKI5mVGaX5WlI6dEC4/28GvETUlKVT3XJSjDzfVqNXVfdPHfZdMOaS6AAAYaYQIAACMU8EBNiVH7L0bbmJ00CEFCIMJDfLT3MlRmjs5ytxW2+zShpImc32F/DKnGlrdA44tqWtXSV27Oe2SxSJNjgsxp0CamhKqzPgQ+fsNX3sBAAB6tbq6tGZ7g5YX1WlpUZ3K6gcfbRAW7KcTMvaONoh2sG4dAODoQogAAACGTbQjQIumxGjRlBhzW2ldW7/RClvKm8077noZhlS8p0XFe1r0xueVkrqnVcpJdOxdXyElVGkxdlmt3KEHAAAO3vaqFi0rqtOyonqt3dkgd9fgow1ykxyan9U92mBaaphsfP4AABzFCBGGkWF0fwBpbm5WQ0ODr5szJvX2odTbj57DqA0YHp2de6dnaWlpUUND969OwzDU0dFx1Lzf3e5O83Fzs1MNDcZh1DZ6dXR0mI/bWlvH/M+3q2vvxfrOzk6fnI/DKp0wIUAnTIiWFC2PYWhXbYe2VLSqoLL7v23V7erc54u8u8swwwd91r0tyN+q7PhgTUm0KyfBrpyEYCVFsHAzDk1rS4v52OXyzftjNHO5XDIMg37ZR3Pz3teNr36v4uA1tuz9HOPxePi5jZCmtv6jD33dz62uLn2+q1mf7WjSqu1OVTk7By0bHmzTzImhOiE9VHPSwhRh771cYsjZ1Dhibez7HbihsUF+YzSs8Hi6v7s3Nzerra3toI7t8vT5DGj4/nUzkjx9Pps3NTUqyBjjo1r2vYYT4D6Myo5uve8hYLQiRBgBbrdbLpfr8Cs6ytGPGC36/jHf93XZ1dXV74P/eObp8+G+s3P8vj/7frB3d4398zSMva9fT5dn1JxPcphVyWEOnZbtkNQdGGyraVfhnnYV7mlT4Z527a7rkGeft1d7p0dflrboy9K9F/FCA63KSQhWdnywsuODlB0frKgQPuLgwNzuvV90PZ6uUfP+GC16//7RL/31DdU9ntHzexX71+na+343DF7XI6Wzs/8FRF/08/aadq3Z1aLVO5u1qbxVXYNcl7NIyo4P0uxJDs2a5FB2fJCslt4L+L55b3e6XPKM0RCh9zuR2+3udxPLUPQNEQwZ4/r9aajPdypXp8b6qfb9qO52d8rlYirSQ3W0XFfA2MU37GFk6fnAERERobi4OF83Z0yyWHaYj7v7MczXTQIUGFgjySlJCg8PV1xc9zQtlZWVstvtCgs7Ol6nAQGVkrov3EZGRiouLvzwKhylgu1NkuolSaGhYWP+97mf397FjAODAkf1+SQlSgum7f13m6tL+eXO7vUVetZYKK0bOF+xs8OjNbtatGbX3mAhLixAU3sWbZ6aEqrcZIfCgv19fYoYZcKqLJLKJElBQUGj+v3hC42NjWpra6Nf9hHR6CepRJIUGDi6f69iL1uzS1Jx92OblZ/bCAlo2dvPko5IPzvb3Vq1tV7Liuq0vLhOVU2DX5WNCvHXiZmRmp8VrXmZkQq3+/6zgcVSZD6OjY0bswsru1wu1dbWKiIiQoGBBzdKtDtEKOjpD8u4fn/abDsldYfR0TExigsf2yNqLZbt5uOIiEjFxTl83aQxy2az+boJwH4RIgAAgFEpOMCm4ydF6PhJEea2pja3NpU2mesrbCp1qto58GJBVZNL/8uv0f/ya8xtE6KD+62vkJ3okD2AD+sAAIwlhmGosKJ3bYM6fVnSOOhoA6tFmp4apnlZUVqQFaUpSQ7z5j8AADB0hAg4JJ1uj17vWfhyODX2mUPz/Y01Wre7eVjrnzEpXJPjQ0a8fwAAIyMs2E8nZkbpxMwoc1uN06UNJU1mqJBf5uz396TX7to27a5t0zsbqiR1X1jIiAvR1J5QIS85VJnxIfL3Yxg2AACjSWNrp1Zurdfy4u7goLZ58LUNYkMDekYbRGnu5CiFBXPZAwCAw8VfUxyStk6PfvOf4sOvaD/+uLhk2Ov8xbmTCREAYJyJCQ3QKbkxOiU3xtxWUtumTT2hwuZSp7ZUONXm6n+boseQive0qHhPixmM+9ssykl0dI9W6JkKaVKMXdYxOj8xAABHVJ85vT2HMb23YRjKL2vuHm1QXKeNJU2D1udnteiYCWGanxWleZlRykliOhUAAIYbIQIAABh3UqODlRodrLOmd8+p6/EY2lbd2rO+QpM2lTlVXNmizq7+VyQ6uwxtLHVqY6nT3BYcYFVeT6AwNTlMeSmhSo4M8vUpAgAwarS5uvTXpSV65bMyc1tDW5fOeeQzfXd+qi6elSjbAQL5+pZOrdhap2WFdVpRXK/61sFHG8SHB2pez2iDEzIi5Qji0gYAACOJv7Q4JIF+Vn3nxORhr7e1rU0eT/edona7XdZhnq8yO5G7UgDgaGS1WpQZH6LM+BB97fgESd1T8xVWNvdbX2FHdeuAOx3bXB6t3dGotTsazW3hwX6alhpmhgt5yaGKCQ3w9WkCAHDEVTd16Oq/blTxnpYB+0rq2nXvf4r16ZYaPfrtPAX5712LyOPpDu57pyjaXObsO5ChHz+bRTMmhmteZpTmZ0cpk9HlAAAcUYQIOCSB/lbdes7kYa+3urpabnf3PNaxsbHy8+MlCgAYGf5+Vk1NCdPUlDBzW6urS/lle0OFzaVOlda3Dzi2sc1tLujYKz480JwCKS8lVLlJoczDDAAY17o8hq7/52avAUJfy4vrdfcbRbr5rAwtL6rT8uLu0Qbe1jDqlRQRqHlZUZqfFaU56ZGyB9oEAAB8g2+2AMYVwzAGvYPpcOrs5TEMeXpuU/YYRr9/HyqLRbIM86gbAIfGHmDTzLQIzUyLMLc1tXVqY4lTm8q6Q4VNZU7VOF0Djt3T2KE9jR36OL/G3DYxOrh7fYWeNRayEx0KDuAiCABgfHhr3R5t6jMF4P68vb5Kb6+vGnS/v82i4ydFaH52lBZkRSkt1u7r0wMAAD0IEQCMKyfdt0INre7Dr2gQN/wzf9jrvOzEZP2/ERjZA2B4hAX7a15WlOZlRZnbqps6tLHUaU6FtLnMqSYvd1Puqm3Trto2vfNl90UTq0WaHB9ihgq5yaHKTAiRv83q69MEAOCgvbVuz2EdnxoV1D3aIDNKs9IjCNoBABilCBEAAAAOUmxYoE7JDdQpuTHmtt21bT1TIHUv3FxQ3qy2Tk+/4zyGVFTZoqLKFr22tlJS952XU5IcPesrhGlqSqgmRgfLamWEEgBgdCusbD6o8hbJnKJoXmakJsYw2gAAgLGAEAHAuGIPsKnD7Tn8iobAMAxZZOn+NnQYAvy4AxkYDyZEB2tCdLDOPiZOUveCkVurWswpkDaXOlW0p0Xurv5ToHV2GdpQ4tSGEqekckndv8vy+qyvMDU5VEmRQb4+RQAAJEmtHV1ata1eze0HNwI4J8mhp783zdfNBwAAB4kQAcC48t6tJxyx56qsrJTdbldYWNjhVwZg3LFaLcpKcCgrwaELZiZKkjrdHhVUNGtTmVP5ZU5tLHFqR03rgLVcWl1dWrOjQWt2NJjbIux+5kiF3oAh2hHg69MEABwlSmrbtLiwVsuK6rR6e8OAUHwoUgjEAQAYkwgRAAAAjhB/P6umpYZpWure8LHV1aX8su71FXrXWCirbx9wbEOrW8uK6rSsqM7clhAeaK6vkJfSvcZCaBAf7wAAh6+zy6MvdzdpcUGtlhTWaUd162HXeVJOtK9PCwAAHAK+ZQIAAPiQPcCmmWkRmpkWYW5rbO3UxlKnORXSptIm1TZ3Dji2srFDlY0d+mhzjbltUkywOVJhakqoshMdCvJnoUoAwIHVtbi0vKheSwprtbyoTs0dXV7LWSzStJRQzZwUoRdXlam988DTiU6IDtZZPVP+AQCAsYUQAQAAYJQJt/trfs/Ck732NHZoU8+izZtLncova1aTl7mod9a0aWdNm/77ZZUkyWaVJseH9IxWCNPU5FBNjg+Rn42FmwEAUmFFsznaYGNp04Ap9nqFBtk0d3KUFmZHaWFOtCLs/pKkYyeG6cYX89XlGXx6I0eQTb/7Vq78bawFBgDAWESIAAAAMAbEhwcqPjxWp+bFmtt21bSaocKmUqcKK5rVts/doF0eqbCiRYUVLXp1baUkKcDPopzEvaMV8pJDNSkmWBYLwQIAjHetri6t3lavJYV1WlJYq6om16BlJ8UE66ScaC3MjtZxE8O9BtAnT4nRny6frrvfKNLOmrYB+4+ZEKa7L8xWWqzd16cOAAAOESECAADAGDUxxq6JMXadc0y8JKnLY2hbVUu/9RWKK1vk3ufuUJfb0IaSJm0oaTK3hQTazGmQev+fGMECmAAwHpTWtWlpUZ2WFtbps2316hxkUWR/m0Uz0yK0MDtKJ+VEKyUqeEj1z0yL0Gs/naVPtlTr5pe2SJKC/S364+XH6pgJYUOqAwAAjF6ECAAAAOOEzWpRVoJDWQkOXTgzUZLkcntUUNHcZ30Fp3bWtA6YrqKlo0urtzdo9fYGc1uk3V9TU7sXbp7as3BztCPA16cJADgAd5ehL0satbSwTosLarWtavBFkePCAjQ/K0oLs6N1wuRI2QMObR0dP5tFs/qs7xPsbyVAAABgnCBEAAAAGMcC/Kyanhqm6al7L+S0dnRpc9ne0QqbSptU3tAx4Nj61k4tLey+c7VXYkRgz/oKPcFCUqgcQXykBABfa2jt1PLiOi0pqNWyojo52wdfFDkvObR7bYPsaOUmh/q66QAAYJTjGx8AAMBRxh5o06z0CM1KjzC3NbR2amNJU79woba5c8CxFQ0dqmjo0Ieba8xtk2KCe9ZXCFNecqhyEh0K9GfxTAAYaUWVzeZogy9LBl8U2RFo09zJkVqQHa2FOVGKCmFUGQAAGDpCBAAAACjC7q8F2dFakB1tbqtsaDenQNpc6lR+udPrna07a9q0s6ZNb6+vkiTZrFJmvKPf+goZcSFeF+QEAAxde2eX1mxv0OKCWi0urNOexo5By06MDu4ebZATrRmTwuVvI9wFAACHhhABAAAAXiVEBCkhIkin5cVKkgzD0K7atu71FXrWWCisaFZ7p6ffcV0eqaCiWQUVzfr3mgpJUqCfVTlJDnN9hbyUUE2MDpbFQrAAAPtT0dDePdqgsFartzWow+3xWs7PZtHxE8O1MCdaJ+dEKzV6aIsiAwAAHAghAgAAAIbEYrFoUoxdk2LsOufYeElSl8fQ1j0tfdZXcGrrnha5Pf3n1Ohwe/Tl7iZ9ubvJ3OYItCmvz/oKU5NDlRAR5OvTBACf6vIY2ljSpMWFtVpSUKfiPS2Dlo12+Gt+VpROyonWiZOjZA88tEWRAQAA9ocQAQAAAIfMZrUoO9Gh7ESHLpqVKEnq6PSooKLZXLR5U6lTu2rbBszV3dzRpc+2N+iz7Q3mtqgQ/571FULNgIG5uwGMd01tnVpeXK8lBbVaWlSnpjb3oGVzkxxamBOthdlRyksOZUQXAAAYcYQIAAAAGFaB/lYdMyFMx0wIk5QsSWrpcO9dtLlnKqSKhoFzede1dGpJYZ2WFNaZ25IiAs1Fm6emhCo32aGQwMP7GLuiuE4vriw1//3Ztgb9a3W5zp+RoAA/5g0HMPK2VbVocUGtlhbWad2uRnkGWRTZHmDTCZMjdVJ2lBZkRysmlGAVAAAcWYQIAAAAGHEhgX6anR6p2emR5ra6Fle/9RU2lzpV19I54Njyhg6VN1Trg03VkiSLRZoUYzenQMpLCVV2gkOB/ge++O9sd+vn/7elX0ghSdVOl+55s1jPL96tR7+dpylJob7uMgDjTEenR2t2NGhJYa2WFNSqvGHwRZFTo4K0MDtaC3OiNHNShPwJNwEAgA8RIgAAAMAnokICtCA7Wguyo81tFQ3t/dZXyC9zqrmjq99xhiHtqG7VjupWvbVujyTJz2pRZkKIOVphakqoMuJCZLPuneaj0+3RT/62sd+6DPsqb+jQ5c99qRd/PENpsXZfdxGAMa6ysUPLCmu1pLBOq7bVD1iIvpef1aLjJoZrYU6UFmZH8/sHAACMKoQIAAAAGDUSI4KUGBGk06fGSpIMw9DOmjYzVNhU6lRhRbM63P0vxLk9hraUN2tLebP+vaZCkhTkb1VOoqN7fYWUUBWUN+83QOjV0tGlu14r1As/Os7X3QFgjPF4DG0sdWppYa0WF9aqsGLwRZGjQroXRV6YHa0TMyPlCOLrOQAAGJ34lAIAAIBRy2KxKC3WrrRYu756bLwkyd1laOuelp4pkJq0qcyprXta1LXPDb7tnR6t392k9UMIDva1fneTNpc6lZfCtEYA9s/Z7taK4u61XJYW1qqhdfBFkXMSHVqYHaWFOdGalsKiyAAAYGwgRAAAAMCY4mezKCfJoZwkhy6elSipe67xgoq9oxU2lzm1s6btsJ5nzY4GQgQAXu2obtWSwlotLqjVul2NA0LMXsH+Vp0wOVILsqO1MDtKcWGBvm46AADAQSNEAAAAwJgX6G/VMRPCdcyEcHNbc7tbm3sWbF5WVKe1OxsPqs7/W12uNleXpiQ5lJscysU/YIxq6XDrvQ1V5r8b29z6dEuNFmRH91s3ZX9cbo/W7mjQksI6LSmoVWl9+6BlUyKDND87SidlR2tWeoQCWBQZAACMcYQIAAAAGJccQX6akxGpORmROnlKtL72+NqDOr60rl1/+N8u899RIf7KSwntDhWSQpWbHKqEcIIFYDR7b0OV7nuruN8UQy0dXfrpPzYrLdau+y/JUW6y9xFH1U0dWlpUp8UFtVq1rV5tLu/DDWxW6dgJ4VqYHa2FOVHKiAvx9WkDAAAMK0IEAAAAjHuTYuyKCvFXXUvnIddR19KppYV1WlpYZ26LsPspL7k7UMjtGbGQGBHk69MFIOnfq8t195vFg+7fUd2q7/1xvf585TGalhomwzC0ucypxQXdaxvklzcPemyE3U/zMqN0Uk60TsyMUlgwX60BAMD4xScdABiHWjrcMozhrdPt2Vthm6tLze3uw6htoEA/q/wZ7g9ghFitFl0yO0nPfrJrSOUz4uz6yakTtaW8RfnlTuWXOb0ultrQ6tby4notL643t4UF9wYL3SMWpiQ5lBIV7OsuAI4qu2pade9bWw9YrsPt0bV/36R5mZFaUVy/36AxKyGke7RBdpSmp4bJOsSpkAAAAMY6QgQAGIfm/2b5oAv8DYcf/23jsNf5k1Mn6upTJo1cowEc9S5fmKpPC2pUWNGy33IBflbde3H3FCenT927fU9jhzaXdQcK+eXNyi9zer3g2NTm1sqt9Vq5dW+wEBpkM0cs9E6HlBIVJIuFi5DASPjbslJ1eYZ2R0V9S6feXl81YHuQv1Wz0yN0Uk60FmRHM30ZAAA4ahEiAAAA4KgQHGDTM9+frhv/uVnrdzd5LRNh99fvvpXrdY70+PBAxYcH6pTcGHNbdVOHtpQ3a2OpU1vKu8OFGqdrwLHO9i6t2tagVdsazG0hgTblJDo0NWXvdEgTooMJFoBhsKyo7pCOS4wINEcbzE6PVKA/oyQBAAAIEQBgHIp2BMjdNczzGY0we4DN100AcBSIdgTob1cdq3c3VOuvy0pU0DPneYTdT9+Zl6JvnpCs0KChf0SODQtUbFigFuZEm9tqm13a1BsqlDUrv9ypqqaBwUJLR5c+39moz3c2mtvsAbbukQp9pkOaGB3MtCnAELjcHm3d06LNpU2qbOw4qGMTwwP15PemKTOeRZEBAAD2RYgAAOPQR7fN9XUTAGDUslgsOvuYOPnZLLrlpXxJ0vysKP3w5InDUn+0I0An5UTrpD7BQl2LS5tL906DlF/erD1eLnK2ugYGC8H+Vk1J6gkVeqZDmhRjl41gwec8w70AEYasNzDIL3N2TzNW3qziypZ+azgdjEmxdgIEAACAQRAiAAAAACMsKiRAC7K751Xv1dTWqc1lTm0q7R6xsKXcqfKGgcFCW6dHX+xq1Be79gYLQf5WZSV0T4XUO3IhLcYuPxvBwkj7ok/As6nUqU63R/5+THkzklxuj4or9y5yvqnMqW17Wg85MPAmN9nh69MEAAAYtQgRAAAAAB8IC/bX3MlRmjs5ytzWGyx0hwrdoxZK69sHHNve6dGGkiZtKNm7tkOAn0U5id1rK/ROh5QWa5e/jQvcw+XDTdV6bvFu89+1zZ266aV8/e7SXIKEYdLR6VHxnmZzKvBohucAAETwSURBVLD8smYV72lWl+fAx9qsUnpsiHKTHeryGF4XS/bGapHOOy7B16cOAAAwahEiAAAAAKOEt2DB2e7W5jKntpgXVZ0qqRsYLLjcxoBgwd9mUXaiY2+wkBSqjDg7F7wPwYebqvX/XsnXvje/Ly6oJUg4RL2Bweay3mm+nNq6p+WgA4Pe13ZOosNcCNnjMVTR0NFvarDBfG9+qtJi7b7uDgAAgFGLEAEAAAAYxUKD/HRCRqROyIg0tzW3u7tHKvSECvllzdpd16Z9p+jv7DK0qbR7yiSpQpLkZ7MoKyFEuUmhPRdfHZocH6IALoAPqjdAGOziNkHCgbV3dvVMSXTwgYGf1aK0WLtykx3KS+5+3WYn7A0MvLFaLXr023n66d83af3upkHLXTgzQT/9SpqvuwcAAGBUI0QAAAAAxhhHkJ9mpUdoVnqEua21o6s7VOi5SLulvFk7a1oHBAvuLqN7qpiyZmlNT7BgtSgzIUS5SQ5zEee44CFc3T0KHChA6EWQsFd7Z5eKKlvMRcTzy5zaVjX0wCA9zm4GXLnJ3SMMDiXkirD76/krj9G/11To5ZXl2lHTau47flK4vjc/RSdPifF1dwEAAIx6hAgAAADAOGAPtGlmWoRmpkWY29pcXeaIhd41FnZUtw6YksftMbSlvHsdBqlSkmSzSJOiAzVtYqN5MTcrIURB/jZfn+oRM9QAodfRGCS0d3apsKKl36iYbVUtGsqax35WizLi7f1GxWQfYmAwGH+bVZeekKyvTI3VovtXSpISIwL1lx8e6+uuAwAAGDMIEQAAAIBxKjjAphmTwjVjUri5rb2zSwU9gUHvwrXbqwfeJd5lSNtqOrStplJvfN69zWqRMuJ65qHvGbGQmeCQPWD8BQsHGyD0Gs9BQpurZ4TBYQQGeT3rF+QmO5SVMLyBwVBZfNB3AAAAYxkhAgAAo8TNL27W1qrWw6+oj1pnh/n4r8sr9Pq62mGt/4SMCP383Mwj0j8AhkeQv03HTgzXsRP3BgsdnR4VVjYfcPoZj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" alt="Mean Absolute Error criterion to choose the number of variables to select in PLS1, using repeated CV times for a grid of variables to select. The MAE increases with the addition of a second dimension comp 1 to 2, suggesting that only one dimension is sufficient. The optimal keepX
is indicated with a diamond." width="75%" />
Figure 15: Mean Absolute Error criterion to choose the number of variables to select in PLS1, using repeated CV times for a grid of variables to select. The MAE increases with the addition of a second dimension comp 1 to 2, suggesting that only one dimension is sufficient. The optimal keepX
is indicated with a diamond.
Figure 15 confirms that one dimension is sufficient to reach minimal MAE. Based on the tune.spls()
function we extract the final parameters:
choice.ncomp <- tune.spls1.MAE$choice.ncomp$ncomp
# Optimal number of variables to select in X based on the MAE criterion
# We stop at choice.ncomp
choice.keepX <- tune.spls1.MAE$choice.keepX[1:choice.ncomp]
choice.ncomp
## [1] 1
choice.keepX
## comp1
## 20
Note:
measure = 'MSE
, the optimal keepX
was rather unstable, and is often smaller than when using the MAE criterion. As we have highlighted before, there is some back and forth in the analyses to choose the criterion and parameters that best fit our biological question and interpretation.Here is our final model with the tuned parameters:
spls1.liver <- spls(X, y, ncomp = choice.ncomp, keepX = choice.keepX,
mode = "regression")
The list of genes selected on component 1 can be extracted with the command line (not output here):
selectVar(spls1.liver, comp = 1)$X$name
We can compare the amount of explained variance for the \(\boldsymbol X\) data set based on the sPLS1 (on 1 component) versus PLS1 (that was run on 4 components during the tuning step):
spls1.liver$prop_expl_var$X
## comp1
## 0.08150917
tune.pls1.liver$prop_expl_var$X
## comp1 comp2 comp3 comp4
## 0.11079101 0.14010577 0.21714518 0.06433377
The amount of explained variance in \(\boldsymbol X\) is lower in sPLS1 than PLS1 for the first component. However, we will see in this case study that the Mean Squared Error Prediction is also lower (better) in sPLS1 compared to PLS1.
For further graphical outputs, we need to add a second dimension in the model, which can include the same number of keepX
variables as in the first dimension. However, the interpretation should primarily focus on the first dimension. In Figure 16 we colour the samples according to the time of treatment and add symbols to represent the treatment dose. Recall however that such information was not included in the sPLS1 analysis.
spls1.liver.c2 <- spls(X, y, ncomp = 2, keepX = c(rep(choice.keepX, 2)),
mode = "regression")
plotIndiv(spls1.liver.c2,
group = liver.toxicity$treatment$Time.Group,
pch = as.factor(liver.toxicity$treatment$Dose.Group),
legend = TRUE, legend.title = 'Time', legend.title.pch = 'Dose')
liver.toxicity
data with two dimensions. Components associated to each data set (or block) are shown. Focusing only on the projection of the sample on the first component shows that the genes selected in \(\boldsymbol X\) tend to explain the 48h length of treatment vs the earlier time points. This is somewhat in agreement with the levels of the \(\boldsymbol y\) variable. However, more insight can be obtained by plotting the first components only, as shown in Figure 17." width="75%" />
Figure 16: Sample plot from the PLS1 performed on the liver.toxicity
data with two dimensions. Components associated to each data set (or block) are shown. Focusing only on the projection of the sample on the first component shows that the genes selected in \(\boldsymbol X\) tend to explain the 48h length of treatment vs the earlier time points. This is somewhat in agreement with the levels of the \(\boldsymbol y\) variable. However, more insight can be obtained by plotting the first components only, as shown in Figure 17.
The alternative is to plot the component associated to the \(\boldsymbol X\) data set (here corresponding to a linear combination of the selected genes) vs. the component associated to the \(\boldsymbol y\) variable (corresponding to the scaled \(\boldsymbol y\) variable in PLS1 with one dimension), or calculate the correlation between both components:
# Define factors for colours matching plotIndiv above
time.liver <- factor(liver.toxicity$treatment$Time.Group,
levels = c('18', '24', '48', '6'))
dose.liver <- factor(liver.toxicity$treatment$Dose.Group,
levels = c('50', '150', '1500', '2000'))
# Set up colours and symbols
col.liver <- color.mixo(time.liver)
pch.liver <- as.numeric(dose.liver)
plot(spls1.liver$variates$X, spls1.liver$variates$Y,
xlab = 'X component', ylab = 'y component / scaled y',
col = col.liver, pch = pch.liver)
legend('topleft', col = color.mixo(1:4), legend = levels(time.liver),
lty = 1, title = 'Time')
legend('bottomright', legend = levels(dose.liver), pch = 1:4,
title = 'Dose')
liver.toxicity
data on one dimension. A reduced representation of the 20 genes selected and combined in the \(\boldsymbol X\) component on the \(x-\)axis with respect to the \(\boldsymbol y\) component value (equivalent to the scaled values of \(\boldsymbol y\)) on the \(y-\)axis. We observe a separation between the high doses 1500 and 2000 mg/kg (symbols \(+\) and \(\times\)) at 48h and 18h while low and medium doses cluster in the middle of the plot. High doses for 6h and 18h have high scores for both components." width="75%" />
Figure 17: Sample plot from the sPLS1 performed on the liver.toxicity
data on one dimension. A reduced representation of the 20 genes selected and combined in the \(\boldsymbol X\) component on the \(x-\)axis with respect to the \(\boldsymbol y\) component value (equivalent to the scaled values of \(\boldsymbol y\)) on the \(y-\)axis. We observe a separation between the high doses 1500 and 2000 mg/kg (symbols \(+\) and \(\times\)) at 48h and 18h while low and medium doses cluster in the middle of the plot. High doses for 6h and 18h have high scores for both components.
cor(spls1.liver$variates$X, spls1.liver$variates$Y)
## comp1
## comp1 0.7515489
Figure 17 is a reduced representation of a multivariate regression with PLS1. It shows that PLS1 effectively models a linear relationship between \(\boldsymbol y\) and the combination of the 20 genes selected in \(\boldsymbol X\).
The performance of the final model can be assessed with the perf()
function, using repeated cross-validation (CV). Because a single performance value has little meaning, we propose to compare the performances of a full PLS1 model (with no variable selection) with our sPLS1 model based on the MSEP (other criteria can be used):
set.seed(33) # For reproducibility with this handbook, remove otherwise
# PLS1 model and performance
pls1.liver <- pls(X, y, ncomp = choice.ncomp, mode = "regression")
perf.pls1.liver <- perf(pls1.liver, validation = "Mfold", folds =10,
nrepeat = 5, progressBar = FALSE)
perf.pls1.liver$measures$MSEP$summary
## feature comp mean sd
## 1 Y 1 0.6987074 0.05112801
# To extract values across all repeats:
# perf.pls1.liver$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 0.5744578 0.01304214
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
## 0.19672006 0.08133462
##
## $Y
## comp1 comp2
## 0.3650005 0.2173927
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
## 22.40370 20.66500 15.29651 14.68876 13.81364 13.12778
The (full) output shows that most \(\boldsymbol X\) variables that were selected are important for explaining \(\boldsymbol Y\), since their VIP is greater than 1.
We can examine how frequently each variable is selected when we subsample the data using the perf()
function to measure how stable the signature is (Table 1). The same could be output for other components and the \(\boldsymbol Y\) data set.
perf.spls2.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10, nrepeat = 5)
# Extract stability
stab.spls2.liver.comp1 <- perf.spls2.liver$features$stability.X$comp1
# Averaged stability of the X selected features across CV runs, as shown in Table
stab.spls2.liver.comp1[1:choice.keepX[1]]
# We extract the stability measures of only the variables selected in spls2.liver
extr.stab.spls2.liver.comp1 <- stab.spls2.liver.comp1[selectVar(spls2.liver,
comp =1)$X$name]
x |
---|
0.88 |
0.94 |
0.78 |
0.84 |
0.78 |
0.78 |
0.70 |
0.64 |
0.58 |
0.34 |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
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
## 0.57927536 0.27275362 0.07259058
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 0.1043478 0.10869565
## BL 0.8750000 0.5250000 0.00000000
## NB 0.4416667 0.3416667 0.06666667
## RMS 0.7700000 0.1200000 0.11500000
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 0.5825543 0.3082790 0.07240036 0.007010870
## 2 0.5639221 0.3071467 0.04564312 0.007173913
## 3 0.5522464 0.3058514 0.03654891 0.005923913
## 4 0.5344293 0.2922192 0.02837862 0.005923913
## 5 0.5226540 0.2888859 0.03025362 0.005923913
## 6 0.5240670 0.2832156 0.02692029 0.004836957
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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" 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$choice.keepX
## comp1 comp2 comp3 comp4
## 10 20 40 20
Here is our final sPLS-DA model with three components and the optimal keepX
obtained from our tuning step.
You can choose to skip the tuning step, and input your arbitrarily chosen parameters in the following code (simply specify your own ncomp
and keepX
values):
# Optimal number of components based on t-tests on the error rate
ncomp <- tune.splsda.srbct$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
## 10 20 40
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 0.423809524
## comp2 0.206349206
## comp3 0.007936508
##
## $BER
## max.dist
## comp1 0.511893116
## comp2 0.261594203
## comp3 0.008958333
We can also examine the error rate per class:
perf.splsda.srbct$error.rate.class
## $max.dist
## comp1 comp2 comp3
## EWS 0.02173913 0.01304348 0.000000000
## BL 0.53750000 0.27500000 0.012500000
## NB 0.98333333 0.58333333 0.008333333
## RMS 0.50500000 0.17500000 0.015000000
These results can be compared with the performance of PLS-DA and show the benefits of variable selection to not only obtain a parsimonious model, but also to improve the classification error rate (overall and per class).
During the repeated cross-validation process in perf()
we can record how often the same variables are selected across the folds. This information is important to answer the question: How reproducible is my gene signature when the training set is perturbed via cross-validation?.
par(mfrow=c(1,2))
# For component 1
stable.comp1 <- perf.splsda.srbct$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 0.6491366 g123 0.46
## g846 0.4482701 g846 0.46
## g1606 0.3064357 g1606 0.42
## g335 0.3003359 g335 0.44
## g836 0.2639666 g836 0.46
## g783 0.2202765 g783 0.36
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) 0.3891 1.453e-01
## BL vs Other(s) 1.0000 5.586e-06
## NB vs Other(s) 0.8088 9.391e-04
## RMS vs Other(s) 0.6547 4.955e-02
##
## $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) 0.8807 4.536e-05
## RMS vs Other(s) 0.8070 9.694e-05
##
## $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$WeightedVote
## max.dist centroids.dist mahalanobis.dist
## Overall.ER 4 3 4
## Overall.BER 4 3 4
Thus, here we choose our final ncomp
value:
ncomp <- perf.diablo.tcga$choice.ncomp$WeightedVote["Overall.BER", "centroids.dist"]
We then choose the optimal number of variables to select in each data set using the tune.block.splsda
function. The function tune()
is run with 10-fold cross validation, but repeated only once (nrepeat = 1
) for illustrative and computational reasons here. For a thorough tuning process, we advise increasing the nrepeat
argument to 10-50, or more.
We choose a keepX
grid that is relatively fine at the start, then coarse. If the data sets are easy to classify, the tuning step may indicate the smallest number of variables to separate the sample groups. Hence, we start our grid at the value 5
to avoid a too small signature that may preclude biological interpretation.
# chunk takes about 2 min to run
set.seed(123) # for reproducibility
test.keepX <- list(mRNA = c(5:9, seq(10, 25, 5)),
miRNA = c(5:9, seq(10, 20, 2)),
proteomics = c(seq(5, 25, 5)))
tune.diablo.tcga <- tune.block.splsda(X, Y, ncomp = 2,
test.keepX = test.keepX, design = design,
validation = 'Mfold', folds = 10, nrepeat = 1,
BPPARAM = BiocParallel::SnowParam(workers = 2),
dist = "centroids.dist")
list.keepX <- tune.diablo.tcga$choice.keepX
Note:
?tune.block.splsda
.The number of features to select on each component is returned and stored for the final model:
list.keepX
## $mRNA
## [1] 8 25
##
## $miRNA
## [1] 14 5
##
## $protein
## [1] 10 5
Note:
ncomp
and keepX
parameters (as a list for the latter, as shown below).list.keepX <- list( mRNA = c(8, 25), miRNA = c(14,5), protein = c(10, 5))
The final multiblock sPLS-DA model includes the tuned parameters and is run as:
diablo.tcga <- block.splsda(X, Y, ncomp = ncomp,
keepX = list.keepX, design = design)
## Design matrix has changed to include Y; each block will be
## linked to Y.
#06.tcga # Lists the different functions of interest related to that object
A warning message informs us that the outcome \(\boldsymbol Y\) has been included automatically in the design, so that the covariance between each block’s component and the outcome is maximised, as shown in the final design output:
diablo.tcga$design
## mRNA miRNA protein Y
## mRNA 0.0 0.1 0.1 1
## miRNA 0.1 0.0 0.1 1
## protein 0.1 0.1 0.0 1
## Y 1.0 1.0 1.0 0
The selected variables can be extracted with the function selectVar()
, for example in the mRNA block, along with their loading weights (not output here):
# mRNA variables selected on component 1
selectVar(diablo.tcga, block = 'mRNA', comp = 1)
Note:
perf()
function, similar to the example given in the PLS-DA analysis (Module 3).plotDiablo
plotDiablo()
is a diagnostic plot to check whether the correlations between components from each data set were maximised as specified in the design matrix. We specify the dimension to be assessed with the ncomp
argument (Figure 39).
plotDiablo(diablo.tcga, ncomp = 1)
breast.TCGA
study. Samples are represented based on the specified component (here ncomp = 1
) for each data set (mRNA, miRNA and protein). Samples are coloured by breast cancer subtype (Basal, Her2 and LumA) and 95% confidence ellipse plots are represented. The bottom left numbers indicate the correlation coefficients between the first components from each data set. In this example, mRNA expression and protein concentration are highly correlated on the first dimension." width="75%" />
Figure 39: Diagnostic plot from multiblock sPLS-DA applied on the breast.TCGA
study. Samples are represented based on the specified component (here ncomp = 1
) for each data set (mRNA, miRNA and protein). Samples are coloured by breast cancer subtype (Basal, Her2 and LumA) and 95% confidence ellipse plots are represented. The bottom left numbers indicate the correlation coefficients between the first components from each data set. In this example, mRNA expression and protein concentration are highly correlated on the first dimension.
The plot indicates that the first components from all data sets are highly correlated. The colours and ellipses represent the sample subtypes and indicate the discriminative power of each component to separate the different tumour subtypes. Thus, multiblock sPLS-DA is able to extract a strong correlation structure between data sets, as well as discriminate the breast cancer subtypes on the first component.
plotIndiv
The sample plot with the plotIndiv()
function projects each sample into the space spanned by the components from each block, resulting in a series of graphs corresponding to each data set (Figure 40). The optional argument blocks
can output a specific data set. Ellipse plots are also available (argument ellipse = TRUE
).
plotIndiv(diablo.tcga, ind.names = FALSE, legend = TRUE,
title = 'TCGA, DIABLO comp 1 - 2')
breast.TCGA
study. The samples are plotted according to their scores on the first 2 components for each data set. Samples are coloured by cancer subtype and are classified into three classes: Basal, Her2 and LumA. The plot shows the degree of agreement between the different data sets and the discriminative ability of each data set." width="75%" />
Figure 40: Sample plot from multiblock sPLS-DA performed on the breast.TCGA
study. The samples are plotted according to their scores on the first 2 components for each data set. Samples are coloured by cancer subtype and are classified into three classes: Basal, Her2 and LumA. The plot shows the degree of agreement between the different data sets and the discriminative ability of each data set.
This type of graphic allows us to better understand the information extracted from each data set and its discriminative ability. Here we can see that the LumA group can be difficult to classify in the miRNA data.
Note:
block = 'average'
that averages the components from all blocks to produce a single plot. The argument block='weighted.average'
is a weighted average of the components according to their correlation with the components associated with the outcome.plotArrow
In the arrow plot in Figure 41, the start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of that same sample but in each block. Such graphics highlight the agreement between all data sets at the sample level when modelled with multiblock sPLS-DA.
plotArrow(diablo.tcga, ind.names = FALSE, legend = TRUE,
title = 'TCGA, DIABLO comp 1 - 2')
breast.TCGA
study. The samples are projected into the space spanned by the first two components for each data set then overlaid across data sets. The start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of the same sample in each block. Arrows further from their centroid indicate some disagreement between the data sets. Samples are coloured by cancer subtype (Basal, Her2 and LumA)." width="75%" />
Figure 41: Arrow plot from multiblock sPLS-DA performed on the breast.TCGA
study. The samples are projected into the space spanned by the first two components for each data set then overlaid across data sets. The start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of the same sample in each block. Arrows further from their centroid indicate some disagreement between the data sets. Samples are coloured by cancer subtype (Basal, Her2 and LumA).
This plot shows that globally, the discrimination of all breast cancer subtypes can be extracted from all data sets, however, there are some dissimilarities at the samples level across data sets (the common information cannot be extracted in the same way across data sets).
The visualisation of the selected variables is crucial to mine their associations in multiblock sPLS-DA. Here we revisit existing outputs presented in Module 2 with further developments for multiple data set integration. All the plots presented provide complementary information for interpreting the results.
plotVar
The correlation circle plot highlights the contribution of each selected variable to each component. Important variables should be close to the large circle (see Module 2). Here, only the variables selected on components 1 and 2 are depicted (across all blocks), see Figure 42. Clusters of points indicate a strong correlation between variables. For better visibility we chose to hide the variable names.
plotVar(diablo.tcga, var.names = FALSE, style = 'graphics', legend = TRUE,
pch = c(16, 17, 15), cex = c(2,2,2),
col = c('darkorchid', 'brown1', 'lightgreen'),
title = 'TCGA, DIABLO comp 1 - 2')
Figure 42: Correlation circle plot from multiblock sPLS-DA performed on the breast.TCGA
study. The variable coordinates are defined according to their correlation with the first and second components for each data set. Variable types are indicated with different symbols and colours, and are overlaid on the same plot. The plot highlights the potential associations within and between different variable types when they are important in defining their own component.
The correlation circle plot shows some positive correlations (between selected miRNA and proteins, between selected proteins and mRNA) and negative correlations between mRNAand miRNA on component 1. The correlation structure is less obvious on component 2, but we observe some key selected features (proteins and miRNA) that seem to highly contribute to component 2.
Note:
These results can be further investigated by showing the variable names on this plot (or extracting their coordinates available from the plot saved into an object, see ?plotVar
), and looking at various outputs from selectVar()
and plotLoadings()
.
You can choose to only show specific variable type names, e.g. var.names = c(FALSE, FALSE, TRUE)
(where each argument is assigned to a data set in \(\boldsymbol X\)). Here for example, the protein names only would be output.
circosPlot
The circos plot represents the correlations between variables of different types, represented on the side quadrants. Several display options are possible, to show within and between connections between blocks, and expression levels of each variable according to each class (argument line = TRUE
). The circos plot is built based on a similarity matrix, which was extended to the case of multiple data sets from González et al. (2012) (see also Module 2 and Extra Reading material from that module). A cutoff
argument can be further included to visualise correlation coefficients above this threshold in the multi-omics signature (Figure 43). The colours for the blocks and correlation lines can be chosen with color.blocks
and color.cor
respectively:
circosPlot(diablo.tcga, cutoff = 0.7, line = TRUE,
color.blocks = c('darkorchid', 'brown1', 'lightgreen'),
color.cor = c("chocolate3","grey20"), size.labels = 1.5)
breast.TCGA
study. The plot represents the correlations greater than 0.7 between variables of different types, represented on the side quadrants. The internal connecting lines show the positive (negative) correlations. The outer lines show the expression levels of each variable in each sample group (Basal, Her2 and LumA)." width="75%" />
Figure 43: Circos plot from multiblock sPLS-DA performed on the breast.TCGA
study. The plot represents the correlations greater than 0.7 between variables of different types, represented on the side quadrants. The internal connecting lines show the positive (negative) correlations. The outer lines show the expression levels of each variable in each sample group (Basal, Her2 and LumA).
The circos plot enables us to visualise cross-correlations between data types, and the nature of these correlations (positive or negative). Here we observe that correlations > 0.7 are between a few mRNAand some Proteins, whereas the majority of strong (negative) correlations are observed between miRNA and mRNAor Proteins. The lines indicating the average expression levels per breast cancer subtype indicate that the selected features are able to discriminate the sample groups.
network
Relevance networks, which are also built on the similarity matrix, can also visualise the correlations between the different types of variables. Each colour represents a type of variable. A threshold can also be set using the argument cutoff
(Figure 44). By default the network includes only variables selected on component 1, unless specified in comp
.
Note that sometimes the output may not show with Rstudio due to margin issues. We can either use X11()
to open a new window, or save the plot as an image using the arguments save
and name.save
, as we show below. An interactive
argument is also available for the cutoff
argument, see details in ?network
.
# X11() # Opens a new window
network(diablo.tcga, blocks = c(1,2,3),
cutoff = 0.4,
color.node = c('darkorchid', 'brown1', 'lightgreen'),
# To save the plot, uncomment below line
#save = 'png', name.save = 'diablo-network'
)
Figure 44: Relevance network for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. Each node represents a selected variable with colours indicating their type. The colour of the edges represent positive or negative correlations. Further tweaking of this plot can be obtained, see the help file ?network
.
The relevance network in Figure 44 shows two groups of features of different types. Within each group we observe positive and negative correlations. The visualisation of this plot could be further improved by changing the names of the original features.
Note that the network can be saved in a .gml format to be input into the software Cytoscape, using the R package igraph
(Csardi, Nepusz, et al. 2006):
# Not run
library(igraph)
myNetwork <- network(diablo.tcga, blocks = c(1,2,3), cutoff = 0.4)
write.graph(myNetwork$gR, file = "myNetwork.gml", format = "gml")
plotLoadings
plotLoadings()
visualises the loading weights of each selected variable on each component and each data set. The colour indicates the class in which the variable has the maximum level of expression (contrib = 'max'
) or minimum (contrib = 'min'
), on average (method = 'mean'
) or using the median (method = 'median'
).
plotLoadings(diablo.tcga, comp = 1, contrib = 'max', method = 'median')
breast.TCGA
study on component 1. The most important variables (according to the absolute value of their coefficients) are ordered from bottom to top. As this is a supervised analysis, colours indicate the class for which the median expression value is the highest for each feature (variables selected characterise Basal and LumA)." width="75%" />
Figure 45: Loading plot for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. The most important variables (according to the absolute value of their coefficients) are ordered from bottom to top. As this is a supervised analysis, colours indicate the class for which the median expression value is the highest for each feature (variables selected characterise Basal and LumA).
The loading plot shows the multi-omics signature selected on component 1, where each panel represents one data type. The importance of each variable is visualised by the length of the bar (i.e. its loading coefficient value). The combination of the sign of the coefficient (positive / negative) and the colours indicate that component 1 discriminates primarily the Basal samples vs. the LumA samples (see the sample plots also). The features selected are highly expressed in one of these two subtypes. One could also plot the second component that discriminates the Her2 samples.
cimDiablo
The cimDiablo()
function is a clustered image map specifically implemented to represent the multi-omics molecular signature expression for each sample. It is very similar to a classical hierarchical clustering (Figure 46).
cimDiablo(diablo.tcga, color.blocks = c('darkorchid', 'brown1', 'lightgreen'),
comp = 1, margin=c(8,20), legend.position = "right")
##
## trimming values to [-3, 3] range for cim visualisation. See 'trim' arg in ?cimDiablo
Figure 46: Clustered Image Map for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. By default, Euclidean distance and Complete linkage methods are used. The CIM represents samples in rows (indicated by their breast cancer subtype on the left hand side of the plot) and selected features in columns (indicated by their data type at the top of the plot).
According to the CIM, component 1 seems to primarily classify the Basal samples, with a group of overexpressed miRNA and underexpressed mRNAand proteins. A group of LumA samples can also be identified due to the overexpression of the same mRNAand proteins. Her2 samples remain quite mixed with the other LumA samples.
We assess the performance of the model using 10-fold cross-validation repeated 10 times with the function perf()
. The method runs a block.splsda()
model on the pre-specified arguments input from our final object diablo.tcga
but on cross-validated samples. We then assess the accuracy of the prediction on the left out samples. Since the tune()
function was used with the centroid.dist
argument, we examine the outputs of the perf()
function for that same distance:
set.seed(123) # For reproducibility with this handbook, remove otherwise
perf.diablo.tcga <- perf(diablo.tcga, validation = 'Mfold', folds = 10,
nrepeat = 10, dist = 'centroids.dist')
#perf.diablo.tcga # Lists the different outputs
We can extract the (balanced) classification error rates globally or overall with
perf.diablo.tcga$error.rate.per.class
, the predicted components associated to \(\boldsymbol Y\), or the stability of the selected features with perf.diablo.tcga$features
.
Here we look at the different performance assessment schemes specific to multiple data set integration.
First, we output the performance with the majority vote, that is, since the prediction is based on the components associated to their own data set, we can then weight those predictions across data sets according to a majority vote scheme. Based on the predicted classes, we then extract the classification error rate per class and per component:
# Performance with Majority vote
perf.diablo.tcga$MajorityVote.error.rate
## $centroids.dist
## comp1 comp2 comp3
## Basal 0.03333333 0.04666667 0.08444444
## Her2 0.22333333 0.13000000 0.19666667
## LumA 0.04933333 0.01200000 0.06400000
## Overall.ER 0.07933333 0.04600000 0.09666667
## Overall.BER 0.10200000 0.06288889 0.11503704
The output shows that with the exception of the Basal samples, the classification improves with the addition of the second component.
Another prediction scheme is to weight the classification error rate from each data set according to the correlation between the predicted components and the \(\boldsymbol Y\) outcome.
# Performance with Weighted vote
perf.diablo.tcga$WeightedVote.error.rate
## $centroids.dist
## comp1 comp2 comp3
## Basal 0.01555556 0.04444444 0.08222222
## Her2 0.15666667 0.11000000 0.16000000
## LumA 0.04933333 0.01200000 0.06400000
## Overall.ER 0.06066667 0.04133333 0.08866667
## Overall.BER 0.07385185 0.05548148 0.10207407
Compared to the previous majority vote output, we can see that the classification accuracy is slightly better on component 2 for the subtype Her2.
An AUC plot per block is plotted using the function auroc()
. We have already mentioned in Module 3 for PLS-DA, the interpretation of this output may not be particularly insightful in relation to the performance evaluation of our methods, but can complement the statistical analysis. For example, here for the miRNA data set once we have reached component 2 (Figure 47):
auc.diablo.tcga <- auroc(diablo.tcga, roc.block = "miRNA", roc.comp = 2,
print = FALSE)
Figure 47: ROC and AUC based on multiblock sPLS-DA performed on the breast.TCGA
study for the miRNA data set after 2 components. The function calculates the ROC curve and AUC for one class vs. the others. If we set print = TRUE
, the Wilcoxon test p-value that assesses the differences between the predicted components from one class vs. the others is output.
Figure 47 shows that the Her2 subtype is the most difficult to classify with multiblock sPLS-DA compared to the other subtypes.
The predict()
function associated with a block.splsda()
object predicts the class of samples from an external test set. In our specific case, one data set is missing in the test set but the method can still be applied. We need to ensure the names of the blocks correspond exactly to those from the training set:
# Prepare test set data: here one block (proteins) is missing
data.test.tcga <- list(mRNA = breast.TCGA$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 Under development (unstable) (2025-03-02 r87868)
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