mixOmics 6.31.0
multidrug
study
If you are following our online course, the following vignette will be useful as a complementary learning tool. This vignette also covers the essential use cases of various methods in this package for the general mixOmcis
user. The below methods will be covered:
As outlined in 1.3, this is not an exhaustive list of all the methods found within mixOmics
. More information can be found at our website and you can ask questions via our discourse forum.
Figure 1: Different types of analyses with mixOmics (Rohart, Gautier, Singh, and Le Cao 2017).The biological questions, the number of data sets to integrate, and the type of response variable, whether qualitative (classification), quantitative (regression), one (PLS1) or several (PLS) responses, all drive the choice of analytical method
All methods featured in this diagram include variable selection except rCCA. In N-integration, rCCA and PLS enable the integration of two quantitative data sets, whilst the block PLS methods (that derive from the methods from Tenenhaus and Tenenhaus (2011)) can integrate more than two data sets. In P-integration, our method MINT is based on multi-group PLS (Eslami et al. 2014).The following activities cover some of these methods.
mixOmics
is an R toolkit dedicated to the exploration and integration of biological data sets with a specific focus on variable selection. The package currently includes more than twenty multivariate methodologies, mostly developed by the mixOmics
team (see some of our references in 1.2.3). Originally, all methods were designed for omics data, however, their application is not limited to biological data only. Other applications where integration is required can be considered, but mostly for the case where the predictor variables are continuous (see also 1.1).
In mixOmics
, a strong focus is given to graphical representation to better translate and understand the relationships between the different data types and visualize the correlation structure at both sample and variable levels.
Note the data pre-processing requirements before analysing data with mixOmics
:
Types of data. Different types of biological data can be explored and integrated with mixOmics
. Our methods can handle molecular features measured on a continuous scale (e.g. microarray, mass spectrometry-based proteomics and metabolomics) or sequenced-based count data (RNA-seq, 16S, shotgun metagenomics) that become `continuous’ data after pre-processing and normalisation.
Normalisation. The package does not handle normalisation as it is platform-specific and we cover a too wide variety of data! Prior to the analysis, we assume the data sets have been normalised using appropriate normalisation methods and pre-processed when applicable.
Prefiltering. While mixOmics
methods can handle large data sets (several tens of thousands of predictors), we recommend pre-filtering the data to less than 10K predictor variables per data set, for example by using Median Absolute Deviation (Teng et al. 2016) for RNA-seq data, by removing consistently low counts in microbiome data sets (Lê Cao et al. 2016) or by removing near-zero variance predictors. Such step aims to lessen the computational time during the parameter tuning process.
Data format. Our methods use matrix decomposition techniques. Therefore, the numeric data matrix or data frames have \(n\) observations or samples in rows and \(p\) predictors or variables (e.g. genes, proteins, OTUs) in columns.
Covariates. In the current version of mixOmics
, covariates that may confound the analysis are not included in the methods. We recommend correcting for those covariates beforehand using appropriate univariate or multivariate methods for batch effect removal. Contact us for more details as we are currently working on this aspect.
We list here the main methodological or theoretical concepts you need to know to be able to efficiently apply mixOmics
:
Individuals, observations or samples: the experimental units on which information are collected, e.g. patients, cell lines, cells, faecal samples etc.
Variables, predictors: read-out measured on each sample, e.g. gene (expression), protein or OTU (abundance), weight etc.
Variance: measures the spread of one variable. In our methods, we estimate the variance of components rather that variable read-outs. A high variance indicates that the data points are very spread out from the mean, and from one another (scattered).
Covariance: measures the strength of the relationship between two variables, i.e. whether they co-vary. A high covariance value indicates a strong relationship, e.g. weight and height in individuals frequently vary roughly in the same way; roughly, the heaviest are the tallest. A covariance value has no lower or upper bound.
Correlation: a standardized version of the covariance that is bounded by -1 and 1.
Linear combination: variables are combined by multiplying each of them by a coefficient and adding the results. A linear combination of height and weight could be \(2 * weight - 1.5 * height\) with the coefficients \(2\) and \(-1.5\) assigned with weight and height respectively.
Component: an artificial variable built from a linear combination of the observed variables in a given data set. Variable coefficients are optimally defined based on some statistical criterion. For example in Principal Component Analysis, the coefficients of a (principal) component are defined so as to maximise the variance of the component.
Loadings: variable coefficients used to define a component.
Sample plot: representation of the samples projected in a small space spanned (defined) by the components. Samples coordinates are determined by their components values or scores.
Correlation circle plot: representation of the variables in a space spanned by the components. Each variable coordinate is defined as the correlation between the original variable value and each component. A correlation circle plot enables to visualise the correlation between variables - negative or positive correlation, defined by the cosine angle between the centre of the circle and each variable point) and the contribution of each variable to each component - defined by the absolute value of the coordinate on each component. For this interpretation, data need to be centred and scaled (by default in most of our methods except PCA). For more details on this insightful graphic, see Figure 1 in (González et al. 2012).
Unsupervised analysis: the method does not take into account any known sample groups and the analysis is exploratory. Examples of unsupervised methods covered in this vignette are Principal Component Analysis (PCA, Chapter 3), Projection to Latent Structures (PLS, Chapter 4), and also Canonical Correlation Analysis (CCA, not covered here but see the website page).
Supervised analysis: the method includes a vector indicating the class membership of each sample. The aim is to discriminate sample groups and perform sample class prediction. Examples of supervised methods covered in this vignette are PLS Discriminant Analysis (PLS-DA, Chapter 5), DIABLO (Chapter 6) and also MINT (Chapter 7).
If the above descriptions were not comprehensive enough and you have some more questions, feel free to explore the glossary on our website.
Here is an overview of the most widely used methods in mixOmics
that will be further detailed in this vignette, with the exception of rCCA. We depict them along with the type of data set they can handle.
FIGURE 1: An overview of what quantity and type of dataset each method within mixOmics requires. Thin columns represent a single variable, while the larger blocks represent datasets of multiple samples and variables.
Figure 2: List of methods in mixOmics, sparse indicates methods that perform variable selection
Figure 3: Main functions and parameters of each method
The methods implemented in mixOmics
are described in detail in the following publications. A more extensive list can be found at this link.
Overview and recent integrative methods: Rohart F., Gautier, B, Singh, A, Le Cao, K. A. mixOmics: an R package for ’omics feature selection and multiple data integration. PLoS Comput Biol 13(11): e1005752.
Graphical outputs for integrative methods: (González et al. 2012) Gonzalez I., Le Cao K.-A., Davis, M.D. and Dejean S. (2012) Insightful graphical outputs to explore relationships between two omics data sets. BioData Mining 5:19.
DIABLO: Singh A, Gautier B, Shannon C, Vacher M, Rohart F, Tebbutt S, K-A. Le Cao. DIABLO - multi-omics data integration for biomarker discovery.
sparse PLS: Le Cao K.-A., Martin P.G.P, Robert-Granie C. and Besse, P. (2009) Sparse Canonical Methods for Biological Data Integration: application to a cross-platform study. BMC Bioinformatics, 10:34.
sparse PLS-DA: Le Cao K.-A., Boitard S. and Besse P. (2011) Sparse PLS Discriminant Analysis: biologically relevant feature selection and graphical displays for multiclass problems. BMC Bioinformatics, 22:253.
Multilevel approach for repeated measurements: Liquet B, Le Cao K-A, Hocini H, Thiebaut R (2012). A novel approach for biomarker selection and the integration of repeated measures experiments from two assays. BMC Bioinformatics, 13:325
sPLS-DA for microbiome data: Le Cao K-A\(^*\), Costello ME \(^*\), Lakis VA , Bartolo F, Chua XY, Brazeilles R and Rondeau P. (2016) MixMC: Multivariate insights into Microbial Communities.PLoS ONE 11(8): e0160169
Each methods chapter has the following outline:
Other methods not covered in this document are described on our website and the following references:
regularised Canonical Correlation Analysis, see the Methods and Case study tabs, and (González et al. 2008) that describes CCA for large data sets.
Microbiome (16S, shotgun metagenomics) data analysis, see also (Lê Cao et al. 2016) and kernel integration for microbiome data. The latter is in collaboration with Drs J Mariette and Nathalie Villa-Vialaneix (INRA Toulouse, France), an example is provided for the Tara ocean metagenomics and environmental data.
First, download the latest version from Bioconductor:
if (!requireNamespace("BiocManager", quietly = TRUE))
install.packages("BiocManager")
BiocManager::install("mixOmics")
Alternatively, you can install the latest GitHub version of the package:
BiocManager::install("mixOmicsTeam/mixOmics")
The mixOmics
package should directly import the following packages:
igraph, rgl, ellipse, corpcor, RColorBrewer, plyr, parallel, dplyr, tidyr, reshape2, methods, matrixStats, rARPACK, gridExtra
.
For Apple mac users: if you are unable to install the imported package rgl
, you will need to install the XQuartz software first.
library(mixOmics)
Check that there is no error when loading the package, especially for the rgl
library (see above).
The examples we give in this vignette use data that are already part of the package. To upload your own data, check first that your working directory is set, then read your data from a .txt
or .csv
format, either by using File > Import Dataset in RStudio or via one of these command lines:
# from csv file
data <- read.csv("your_data.csv", row.names = 1, header = TRUE)
# from txt file
data <- read.table("your_data.txt", header = TRUE)
For more details about the arguments used to modify those functions, type ?read.csv
or ?read.table
in the R console.
mixOmics
Each analysis should follow this workflow:
Then use your critical thinking and additional functions and visual tools to make sense of your data! (some of which are listed in 1.2.2) and will be described in the next Chapters.
For instance, for Principal Components Analysis, we first load the data:
data(nutrimouse)
X <- nutrimouse$gene
Then use the following steps:
MyResult.pca <- pca(X) # 1 Run the method
plotIndiv(MyResult.pca) # 2 Plot the samples
plotVar(MyResult.pca) # 3 Plot the variables
This is only a first quick-start, there will be many avenues you can take to deepen your exploratory and integrative analyses. The package proposes several methods to perform variable, or feature selection to identify the relevant information from rather large omics data sets. The sparse methods are listed in the Table in 1.2.2.
Following our example here, sparse PCA can be applied to select the top 5 variables contributing to each of the two components in PCA. The user specifies the number of variables to selected on each component, for example, here 5 variables are selected on each of the first two components (keepX=c(5,5)
):
MyResult.spca <- spca(X, keepX=c(5,5)) # 1 Run the method
plotIndiv(MyResult.spca) # 2 Plot the samples
plotVar(MyResult.spca) # 3 Plot the variables
You can see know that we have considerably reduced the number of genes in the plotVar
correlation circle plot.
Do not stop here! We are not done yet. You can enhance your analyses with the following:
Have a look at our manual and each of the functions and their examples, e.g. ?pca
, ?plotIndiv
, ?sPCA
, …
Run the examples from the help file using the example
function: example(pca)
, example(plotIndiv)
, …
Have a look at our website that features many tutorials and case studies,
Keep reading this vignette, this is just the beginning!
multidrug
studyTo illustrate PCA and is variants, we will analyse the multidrug
case study available in the package. This pharmacogenomic study investigates the patterns of drug activity in cancer cell lines (Szakács et al. 2004). These cell lines come from the NCI-60 Human Tumor Cell Lines established by the Developmental Therapeutics Program of the National Cancer Institute (NCI) to screen for the toxicity of chemical compound repositories in diverse cancer cell lines. NCI-60 includes cell lines derived from cancers of colorectal (7 cell lines), renal (8), ovarian (6), breast (8), prostate (2), lung (9) and central nervous system origin (6), as well as leukemia (6) and melanoma (8).
Two separate data sets (representing two types of measurements) on the same NCI-60 cancer cell lines are available in multidrug
(see also ?multidrug
):
$ABC.trans
: Contains the expression of 48 human ABC transporters measured by quantitative real-time PCR (RT-PCR) for each cell line.
$compound
: Contains the activity of 1,429 drugs expressed as GI50, which is the drug concentration that induces 50% inhibition of cellular growth for the tested cell line.
Additional information will also be used in the outputs:
$comp.name
: The names of the 1,429 compounds.
$cell.line
: Information on the cell line names ($Sample
) and the cell line types ($Class
).
In this activity, we illustrate PCA performed on the human ABC transporters ABC.trans
, and sparse PCA on the compound data compound
.
The input data matrix \(\boldsymbol{X}\) is of size \(N\) samples in rows and \(P\) variables (e.g. genes) in columns. We start with the ABC.trans
data.
library(mixOmics)
data(multidrug)
X <- multidrug$ABC.trans
dim(X) # Check dimensions of data
## [1] 60 48
Contrary to the minimal code example, here we choose to also scale the variables for the reasons detailed earlier. The function tune.pca()
calculates the cumulative proportion of explained variance for a large number of principal components (here we set ncomp = 10
). A screeplot of the proportion of explained variance relative to the total amount of variance in the data for each principal component is output (Fig. 4):
tune.pca.multi <- tune.pca(X, ncomp = 10, scale = TRUE)
plot(tune.pca.multi)
Figure 4: Screeplot from the PCA performed on the ABC.trans
data: Amount of explained variance for each principal component on the ABC transporter data.
# tune.pca.multidrug$cum.var # Outputs cumulative proportion of variance
From the numerical output (not shown here), we observe that the first two principal components explain 22.87% of the total variance, and the first three principal components explain 29.88% of the total variance. The rule of thumb for choosing the number of components is not so much to set a hard threshold based on the cumulative proportion of explained variance (as this is data-dependent), but to observe when a drop, or elbow, appears on the screeplot. The elbow indicates that the remaining variance is spread over many principal components and is not relevant in obtaining a low dimensional ‘snapshot’ of the data. This is an empirical way of choosing the number of principal components to retain in the analysis. In this specific example we could choose between 2 to 3 components for the final PCA, however these criteria are highly subjective and the reader must keep in mind that visualisation becomes difficult above three dimensions.
Based on the preliminary analysis above, we run a PCA with three components. Here we show additional input, such as whether to center or scale the variables.
final.pca.multi <- pca(X, ncomp = 3, center = TRUE, scale = TRUE)
# final.pca.multi # Lists possible outputs
The output is similar to the tuning step above. Here the total variance in the data is:
final.pca.multi$var.tot
## [1] 47.98305
By summing the variance explained from all possible components, we would achieve the same amount of explained variance. The proportion of explained variance per component is:
final.pca.multi$prop_expl_var$X
## PC1 PC2 PC3
## 0.12677541 0.10194929 0.07011818
The cumulative proportion of variance explained can also be extracted (as displayed in Figure 4):
final.pca.multi$cum.var
## PC1 PC2 PC3
## 0.1267754 0.2287247 0.2988429
To calculate components, we use the variable coefficient weights indicated in the loading vectors. Therefore, the absolute value of the coefficients in the loading vectors inform us about the importance of each variable in contributing to the definition of each component. We can extract this information through the selectVar()
function which ranks the most important variables in decreasing order according to their absolute loading weight value for each principal component.
# Top variables on the first component only:
head(selectVar(final.pca.multi, comp = 1)$value)
## value.var
## ABCE1 0.3242162
## ABCD3 0.2647565
## ABCF3 0.2613074
## ABCA8 -0.2609394
## ABCB7 0.2493680
## ABCF1 0.2424253
Note:
We project the samples into the space spanned by the principal components to visualise how the samples cluster and assess for biological or technical variation in the data. We colour the samples according to the cell line information available in multidrug$cell.line$Class
by specifying the argument group
(Fig. 5).
plotIndiv(final.pca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$cell.line$Class,
title = 'ABC transporters, PCA comp 1 - 2',
legend = TRUE, legend.title = 'Cell line')
Figure 5: Sample plot from the PCA performed on the ABC.trans
data. Samples are projected into the space spanned by the first two principal components, and coloured according to cell line type. Numbers indicate the rownames of the data.
Because we have run PCA on three components, we can examine the third component, either by plotting the samples onto the principal components 1 and 3 (PC1 and PC3) in the code above (comp = c(1, 3)
) or by using the 3D interactive plot (code shown below). The addition of the third principal component only seems to highlight a potential outlier (sample 8, not shown). Potentially, this sample could be removed from the analysis, or, noted when doing further downstream analysis. The removal of outliers should be exercised with great caution and backed up with several other types of analyses (e.g. clustering) or graphical outputs (e.g. boxplots, heatmaps, etc).
# Interactive 3D plot will load the rgl library.
plotIndiv(final.pca.multi, style = '3d',
group = multidrug$cell.line$Class,
title = 'ABC transporters, PCA comp 1 - 3')
These plots suggest that the largest source of variation explained by the first two components can be attributed to the melanoma cell line, while the third component highlights a single outlier sample. Hence, the interpretation of the following outputs should primarily focus on the first two components.
Note:
Correlation circle plots indicate the contribution of each variable to each component using the plotVar()
function, as well as the correlation between variables (indicated by a ‘cluster’ of variables). Note that to interpret the latter, the variables need to be centered and scaled in PCA:
plotVar(final.pca.multi, comp = c(1, 2),
var.names = TRUE,
cex = 3, # To change the font size
# cutoff = 0.5, # For further cutoff
title = 'Multidrug transporter, PCA comp 1 - 2')
ABC.trans
data. The plot shows groups of transporters that are highly correlated, and also contribute to PC1 - near the big circle on the right hand side of the plot (transporters grouped with those in orange), or PC1 and PC2 - top left and top bottom corner of the plot, transporters grouped with those in pink and yellow." width="75%" />
Figure 6: Correlation Circle plot from the PCA performed on the ABC.trans
data. The plot shows groups of transporters that are highly correlated, and also contribute to PC1 - near the big circle on the right hand side of the plot (transporters grouped with those in orange), or PC1 and PC2 - top left and top bottom corner of the plot, transporters grouped with those in pink and yellow.
The plot in Figure 6 highlights a group of ABC transporters that contribute to PC1: ABCE1, and to some extent the group clustered with ABCB8 that contributes positively to PC1, while ABCA8 contributes negatively. We also observe a group of transporters that contribute to both PC1 and PC2: the group clustered with ABCC2 contributes positively to PC2 and negatively to PC1, and a cluster of ABCC12 and ABCD2 that contributes negatively to both PC1 and PC2. We observe that several transporters are inside the small circle. However, examining the third component (argument comp = c(1, 3)
) does not appear to reveal further transporters that contribute to this third component. The additional argument cutoff = 0.5
could further simplify this plot.
A biplot allows us to display both samples and variables simultaneously to further understand their relationships. Samples are displayed as dots while variables are displayed at the tips of the arrows. Similar to correlation circle plots, data must be centered and scaled to interpret the correlation between variables (as a cosine angle between variable arrows).
biplot(final.pca.multi, group = multidrug$cell.line$Class,
legend.title = 'Cell line')
ABS.trans
data. The plot highlights which transporter expression levels may be related to specific cell lines, such as melanoma." width="75%" />
Figure 7: Biplot from the PCA performed on the ABS.trans
data. The plot highlights which transporter expression levels may be related to specific cell lines, such as melanoma.
The biplot in Figure 7 shows that the melanoma cell lines seem to be characterised by a subset of transporters such as the cluster around ABCC2 as highlighted previously in Figure 6. Further examination of the data, such as boxplots (as shown in Fig. 8), can further elucidate the transporter expression levels for these specific samples.
ABCC2.scale <- scale(X[, 'ABCC2'], center = TRUE, scale = TRUE)
boxplot(ABCC2.scale ~
multidrug$cell.line$Class, col = color.mixo(1:9),
xlab = 'Cell lines', ylab = 'Expression levels, scaled',
par(cex.axis = 0.5), # Font size
main = 'ABCC2 transporter')
Figure 8: Boxplots of the transporter ABCC2 identified from the PCA correlation circle plot (Fig. 6) and the biplot (Fig. 7) show the level of ABCC2 expression related to cell line types. The expression level of ABCC2 was centered and scaled in the PCA, but similar patterns are also observed in the original data.
In the ABC.trans
data, there is only one missing value. Missing values can be handled by sPCA via the NIPALS algorithm . However, if the number of missing values is large, we recommend imputing them with NIPALS, as we describe in our website in www.mixOmics.org.
First, we must decide on the number of components to evaluate. The previous tuning step indicated that ncomp = 3
was sufficient to explain most of the variation in the data, which is the value we choose in this example. We then set up a grid of keepX
values to test, which can be thin or coarse depending on the total number of variables. We set up the grid to be thin at the start, and coarse as the number of variables increases. The ABC.trans
data includes a sufficient number of samples to perform repeated 5-fold cross-validation to define the number of folds and repeats (leave-one-out CV is also possible if the number of samples \(N\) is small by specifying folds =
\(N\)). The computation may take a while if you are not using parallelisation (see additional parameters in tune.spca()
), here we use a small number of repeats for illustrative purposes. We then plot the output of the tuning function.
grid.keepX <- c(seq(5, 30, 5))
# grid.keepX # To see the grid
set.seed(30) # For reproducibility with this handbook, remove otherwise
tune.spca.result <- tune.spca(X, ncomp = 3,
folds = 5,
test.keepX = grid.keepX, nrepeat = 10)
# Consider adding up to 50 repeats for more stable results
tune.spca.result$choice.keepX
## comp1 comp2 comp3
## 20 20 30
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 20 transporters on the first component, and 20 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$X
## PC1 PC2
## 0.1187036 0.1016327
Overall when considering two components, we lose approximately 0.8 % of explained variance compared to a full PCA, but the aim of this analysis is to identify key transporters driving the variation in the data, as we show below.
We first examine the sPCA sample plot:
plotIndiv(final.spca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$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 0.4264200
## ABCB5 0.4033786
## ABCC2 0.3896601
## ABCD1 0.3768965
## ABCA3 -0.2687247
## ABCA5 0.2416903
The loading weights can also be visualised with plotLoading()
, where variables are ranked from the least important (top) to the most important (bottom) in Figure 13). Here on component 2:
plotLoadings(final.spca.multi, comp = 2)
Figure 13: sPCA loading plot of the ABS.trans
data for component 2. Only the transporters selected by sPCA on component 2 are shown, and are ranked from least important (top) to most important. Bar length indicates the loading weight in PC2.
The data come from a liver toxicity study in which 64 male rats were exposed to non-toxic (50 or 150 mg/kg), moderately toxic (1500 mg/kg) or severely toxic (2000 mg/kg) doses of acetaminophen (paracetamol) (Bushel, Wolfinger, and Gibson 2007). Necropsy was performed at 6, 18, 24 and 48 hours after exposure and the mRNA was extracted from the liver. Ten clinical measurements of markers for liver injury are available for each subject. The microarray data contain expression levels of 3,116 genes. The data were normalised and preprocessed by Bushel, Wolfinger, and Gibson (2007).
liver toxicity
contains the following:
$gene
: A data frame with 64 rows (rats) and 3116 columns (gene expression levels),$clinic
: A data frame with 64 rows (same rats) and 10 columns (10 clinical variables),$treatment
: A data frame with 64 rows and 4 columns, describe the different treatments, such as doses of acetaminophen and times of necropsy.We can analyse these two data sets (genes and clinical measurements) using sPLS1, then sPLS2 with a regression mode to explain or predict the clinical variables with respect to the gene expression levels.
library(mixOmics)
data(liver.toxicity)
X <- liver.toxicity$gene
Y <- liver.toxicity$clinic
As we have discussed previously for integrative analysis, we need to ensure that the samples in the two data sets are in the same order, or matching, as we are performing data integration:
head(data.frame(rownames(X), rownames(Y)))
## rownames.X. rownames.Y.
## 1 ID202 ID202
## 2 ID203 ID203
## 3 ID204 ID204
## 4 ID206 ID206
## 5 ID208 ID208
## 6 ID209 ID209
We first start with a simple case scenario where we wish to explain one \(\boldsymbol Y\) variable with a combination of selected \(\boldsymbol X\) variables (transcripts). We choose the following clinical measurement which we denote as the \(\boldsymbol y\) single response variable:
y <- liver.toxicity$clinic[, "ALB.g.dL."]
Defining the ‘best’ number of dimensions to explain the data requires we first launch a PLS1 model with a large number of components. Some of the outputs from the PLS1 object are then retrieved in the perf()
function to calculate the \(Q^2\) criterion using repeated 10-fold cross-validation.
tune.pls1.liver <- pls(X = X, Y = y, ncomp = 4, mode = 'regression')
set.seed(33) # For reproducibility with this handbook, remove otherwise
Q2.pls1.liver <- perf(tune.pls1.liver, validation = 'Mfold',
folds = 10, nrepeat = 5)
plot(Q2.pls1.liver, criterion = 'Q2')
Figure 14: \(Q^2\) criterion to choose the number of components in PLS1. For each dimension added to the PLS model, the \(Q^2\) value is shown. The horizontal line of 0.0975 indicates the threshold below which adding a dimension may not be beneficial to improve accuracy in PLS.
The plot in Figure 14 shows that the \(Q^2\) value varies with the number of dimensions added to PLS1, with a decrease to negative values from 2 dimensions. Based on this plot we would choose only one dimension, but we will still add a second dimension for the graphical outputs.
Note:
We now set a grid of values - thin at the start, but also restricted to a small number of genes for a parsimonious model, which we will test for each of the two components in the tune.spls()
function, using the MAE criterion.
# Set up a grid of values:
list.keepX <- c(5:10, seq(15, 50, 5))
# list.keepX # Inspect the keepX grid
set.seed(33) # For reproducibility with this handbook, remove otherwise
tune.spls1.MAE <- tune.spls(X, y, ncomp= 2,
test.keepX = list.keepX,
validation = 'Mfold',
folds = 10,
nrepeat = 5,
progressBar = FALSE,
measure = 'MAE')
plot(tune.spls1.MAE)
keepX
is indicated with a diamond." 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" 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$summary
## feature comp mean sd
## 1 Y 1 0.7281681 0.04134627
# To extract values across all repeats:
# perf.pls1.liver$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 0.5958565 0.02697727
The MSEP is lower with sPLS1 compared to PLS1, indicating that the \(\boldsymbol{X}\) variables selected (listed above with selectVar()
) can be considered as a good linear combination of predictors to explain \(\boldsymbol y\).
PLS2 is a more complex problem than PLS1, as we are attempting to fit a linear combination of a subset of \(\boldsymbol{Y}\) variables that are maximally covariant with a combination of \(\boldsymbol{X}\) variables. The sparse variant allows for the selection of variables from both data sets.
As a reminder, here are the dimensions of the \(\boldsymbol{Y}\) matrix that includes clinical parameters associated with liver failure.
dim(Y)
## [1] 64 10
Similar to PLS1, we first start by tuning the number of components to select by using the perf()
function and the \(Q^2\) criterion using repeated cross-validation.
tune.pls2.liver <- pls(X = X, Y = Y, ncomp = 5, mode = 'regression')
set.seed(33) # For reproducibility with this handbook, remove otherwise
Q2.pls2.liver <- perf(tune.pls2.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
plot(Q2.pls2.liver, criterion = 'Q2.total')
Figure 18: \(Q^2\) criterion to choose the number of components in PLS2. For each component added to the PLS2 model, the averaged \(Q^2\) across repeated cross-validation is shown, with the horizontal line of 0.0975 indicating the threshold below which the addition of a dimension may not be beneficial to improve accuracy.
Figure 18 shows that one dimension should be sufficient in PLS2. We will include a second dimension in the graphical outputs, whilst focusing our interpretation on the first dimension.
Note:
nrepeat = 1
.Using the tune.spls()
function, we can perform repeated cross-validation to obtain some indication of the number of variables to select. We show an example of code below which may take some time to run (see ?tune.spls()
to use parallel computing). We had refined the grid of tested values as the tuning function tended to favour a very small signature. Hence we decided to constrain the start of the grid to 3 for a more insightful signature. Both measure = 'cor
and RSS
gave similar signature sizes, but this observation might differ for other case studies.
The optimal parameters can be output, along with a plot showing the tuning results, as shown in Figure 19:
# This code may take several min to run, parallelisation option is possible
list.keepX <- c(seq(5, 50, 5))
list.keepY <- c(3:10)
# added this to avoid errors where num_workers exceeded limits set by devtools::check()
chk <- Sys.getenv("_R_CHECK_LIMIT_CORES_", "")
if (nzchar(chk) && chk == "TRUE") {
# use 2 cores in CRAN/Travis/AppVeyor
num_workers <- 2L
} else {
# use all cores in devtools::test()
num_workers <- parallel::detectCores()
}
set.seed(33) # For reproducibility with this handbook, remove otherwise
tune.spls.liver <- tune.spls(X, Y, test.keepX = list.keepX,
test.keepY = list.keepY, ncomp = 2,
nrepeat = 1, folds = 10, mode = 'regression',
measure = 'cor',
# the following uses two CPUs for faster computation
# it can be commented out
BPPARAM = BiocParallel::SnowParam(workers = num_workers)
)
plot(tune.spls.liver)
keepX
and keepY
, the averaged correlation coefficients between the \(\boldsymbol t\) and \(\boldsymbol u\) components are shown across repeated CV, with optimal values (here corresponding to the highest mean correlation) indicated in a green square for each dimension and data set." width="60%" />
Figure 19: Tuning plot for sPLS2. For every grid value of keepX
and keepY
, the averaged correlation coefficients between the \(\boldsymbol t\) and \(\boldsymbol u\) components are shown across repeated CV, with optimal values (here corresponding to the highest mean correlation) indicated in a green square for each dimension and data set.
Here is our final model with the tuned parameters for our sPLS2 regression analysis. Note that if you choose to not run the tuning step, you can still decide to set the parameters of your choice here.
#Optimal parameters
choice.keepX <- tune.spls.liver$choice.keepX
choice.keepY <- tune.spls.liver$choice.keepY
choice.ncomp <- length(choice.keepX)
spls2.liver <- spls(X, Y, ncomp = choice.ncomp,
keepX = choice.keepX,
keepY = choice.keepY,
mode = "regression")
The amount of explained variance can be extracted for each dimension and each data set:
spls2.liver$prop_expl_var
## $X
## comp1 comp2
## 0.18571719 0.08633837
##
## $Y
## comp1 comp2
## 0.3649885 0.2190833
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
## 32.00310 28.04314 15.89302 14.50512 12.48658 10.94458
The (full) output shows that most \(\boldsymbol X\) variables that were selected are important for explaining \(\boldsymbol Y\), since their VIP is greater than 1.
We can examine how frequently each variable is selected when we subsample the data using the perf()
function to measure how stable the signature is (Table 1). The same could be output for other components and the \(\boldsymbol Y\) data set.
perf.spls2.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10, nrepeat = 5)
# Extract stability
stab.spls2.liver.comp1 <- perf.spls2.liver$features$stability.X$comp1
# Averaged stability of the X selected features across CV runs, as shown in Table
stab.spls2.liver.comp1[1:choice.keepX[1]]
# We extract the stability measures of only the variables selected in spls2.liver
extr.stab.spls2.liver.comp1 <- stab.spls2.liver.comp1[selectVar(spls2.liver,
comp =1)$X$name]
x |
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We recommend to mainly focus on the interpretation of the most stable selected variables (with a frequency of occurrence greater than 0.8).
Using the plotIndiv()
function, we display the sample and metadata information using the arguments group
(colour) and pch
(symbol) to better understand the similarities between samples modelled with sPLS2.
The plot on the left hand side corresponds to the projection of the samples from the \(\boldsymbol X\) data set (gene expression) and the plot on the right hand side the \(\boldsymbol Y\) data set (clinical variables).
plotIndiv(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
pch = as.factor(liver.toxicity$treatment$Dose.Group),
col.per.group = color.mixo(1:4),
legend = TRUE, legend.title = 'Time',
legend.title.pch = 'Dose')
liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point." width="75%" />
Figure 20: Sample plot for sPLS2 performed on the liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point.
From Figure 20 we observe an effect of low vs. high doses of acetaminophen (component 1) as well as time of necropsy (component 2). There is some level of agreement between the two data sets, but it is not perfect!
If you run an sPLS with three dimensions, you can consider the 3D plotIndiv()
by specifying style = '3d
in the function.
The plotArrow()
option is useful in this context to visualise the level of agreement between data sets. Recall that in this plot:
plotArrow(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
col.per.group = color.mixo(1:4),
legend.title = 'Time.Group')
liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20." width="75%" />
Figure 21: Arrow plot from the sPLS2 performed on the liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20.
In Figure 21 we observe that specific groups of samples seem to be located far apart from one data set to the other, indicating a potential discrepancy between the information extracted. However the groups of samples according to either dose or treatment remains similar.
Correlation circle plots illustrate the correlation structure between the two types of variables. To display only the name of the variables from the \(\boldsymbol{Y}\) data set, we use the argument var.names = c(FALSE, TRUE)
where each boolean indicates whether the variable names should be output for each data set. We also modify the size of the font, as shown in Figure 22:
plotVar(spls2.liver, cex = c(3,4), var.names = c(FALSE, TRUE))
liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups." width="75%" />
Figure 22: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups.
To display variable names that are different from the original data matrix (e.g. gene ID), we set the argument var.names
as a list for each type of label, with geneBank ID for the \(\boldsymbol X\) data set, and TRUE
for the \(\boldsymbol Y\) data set:
plotVar(spls2.liver,
var.names = list(X.label = liver.toxicity$gene.ID[,'geneBank'],
Y.label = TRUE), cex = c(3,4))
$gene.ID
(Note: some gene names are missing)." 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alt="Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing)." width="75%" />
Figure 23: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing).
The correlation circle plots highlight the contributing variables that, together, explain the covariance between the two data sets. In addition, specific subsets of molecules can be further investigated, and in relation with the sample group they may characterise. The latter can be examined with additional plots (for example boxplots with respect to known sample groups and expression levels of specific variables, as we showed in the PCA case study previously. The next step would be to examine the validity of the biological relationship between the clusters of genes with some of the clinical variables that we observe in this plot.
A 3D plot is also available in plotVar()
with the argument style = '3d
. It requires an sPLS2 model with at least three dimensions.
Other plots are available to complement the information from the correlation circle plots, such as Relevance networks and Clustered Image Maps (CIMs), as described in Module 2.
The network in sPLS2 displays only the variables selected by sPLS, with an additional cutoff
similarity value argument (absolute value between 0 and 1) to improve interpretation. Because Rstudio sometimes struggles with the margin size of this plot, we can either launch X11()
prior to plotting the network, or use the arguments save
and name.save
as shown below:
# Define red and green colours for the edges
color.edge <- color.GreenRed(50)
# X11() # To open a new window for Rstudio
network(spls2.liver, comp = 1:2,
cutoff = 0.7,
shape.node = c("rectangle", "circle"),
color.node = c("cyan", "pink"),
color.edge = color.edge,
# To save the plot, unotherwise:
# save = 'pdf', name.save = 'network_liver'
)
cutoff
argument (optional)." 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" alt="Network representation from the sPLS2 performed on the liver.toxicity
data. The networks are bipartite, where each edge links a gene (rectangle) to a clinical variable (circle) node, according to a similarity matrix described in Module 2. Only variables selected by sPLS2 on the two dimensions are represented and are further filtered here according to a cutoff
argument (optional)." width="75%" />
Figure 24: Network representation from the sPLS2 performed on the liver.toxicity
data. The networks are bipartite, where each edge links a gene (rectangle) to a clinical variable (circle) node, according to a similarity matrix described in Module 2. Only variables selected by sPLS2 on the two dimensions are represented and are further filtered here according to a cutoff
argument (optional).
Figure 24 shows two distinct groups of variables. The first cluster groups four clinical parameters that are mostly positively associated with selected genes. The second group includes one clinical parameter negatively associated with other selected genes. These observations are similar to what was observed in the correlation circle plot in Figure 22.
Note:
igraph
R package Csardi, Nepusz, et al. (2006)).The Clustered Image Map also allows us to visualise correlations between variables. Here we choose to represent the variables selected on the two dimensions and we save the plot as a pdf figure.
# X11() # To open a new window if the graphic is too large
cim(spls2.liver, comp = 1:2, xlab = "clinic", ylab = "genes",
# To save the plot, uncomment:
# save = 'pdf', name.save = 'cim_liver'
)
liver.toxicity
data. The plot displays the similarity values (as described in Module 2) between the \(\boldsymbol X\) and \(\boldsymbol Y\) variables selected across two dimensions, and clustered with a complete Euclidean distance method." width="75%" />
Figure 25: Clustered Image Map from the sPLS2 performed on the liver.toxicity
data. The plot displays the similarity values (as described in Module 2) between the \(\boldsymbol X\) and \(\boldsymbol Y\) variables selected across two dimensions, and clustered with a complete Euclidean distance method.
The CIM in Figure 25 shows that the clinical variables can be separated into three clusters, each of them either positively or negatively associated with two groups of genes. This is similar to what we have observed in Figure 22. We would give a similar interpretation to the relevance network, had we also used a cutoff
threshold in cim()
.
Note:
To finish, we assess the performance of sPLS2. As an element of comparison, we consider sPLS2 and PLS2 that includes all variables, to give insights into the different methods.
# Comparisons of final models (PLS, sPLS)
## PLS
pls.liver <- pls(X, Y, mode = 'regression', ncomp = 2)
perf.pls.liver <- perf(pls.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
## Performance for the sPLS model ran earlier
perf.spls.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
plot(c(1,2), perf.pls.liver$measures$cor.upred$summary$mean,
col = 'blue', pch = 16,
ylim = c(0.6,1), xaxt = 'n',
xlab = 'Component', ylab = 't or u Cor',
main = 's/PLS performance based on Correlation')
axis(1, 1:2) # X-axis label
points(perf.pls.liver$measures$cor.tpred$summary$mean, col = 'red', pch = 16)
points(perf.spls.liver$measures$cor.upred$summary$mean, col = 'blue', pch = 17)
points(perf.spls.liver$measures$cor.tpred$summary$mean, col = 'red', pch = 17)
legend('bottomleft', col = c('blue', 'red', 'blue', 'red'),
pch = c(16, 16, 17, 17), c('u PLS', 't PLS', 'u sPLS', 't sPLS'))
Figure 26: Comparison of the performance of PLS2 and sPLS2, based on the correlation between the actual and predicted components \(\boldsymbol{t,u}\) associated to each data set for each component.
We extract the correlation between the actual and predicted components \(\boldsymbol{t,u}\) associated to each data set in Figure 26. The correlation remains high on the first dimension, even when variables are selected. On the second dimension the correlation coefficients are equivalent or slightly lower in sPLS compared to PLS. Overall this performance comparison indicates that the variable selection in sPLS still retains relevant information compared to a model that includes all variables.
Note:
The Small Round Blue Cell Tumours (SRBCT) data set from (Khan et al. 2001) includes the expression levels of 2,308 genes measured on 63 samples. The samples are divided into four classes: 8 Burkitt Lymphoma (BL), 23 Ewing Sarcoma (EWS), 12 neuroblastoma (NB), and 20 rhabdomyosarcoma (RMS). The data are directly available in a processed and normalised format from the mixOmics
package and contains the following:
$gene
: A data frame with 63 rows and 2,308 columns. These are the expression levels of 2,308 genes in 63 subjects,
$class
: A vector containing the class of tumour for each individual (4 classes in total),
$gene.name
: A data frame with 2,308 rows and 2 columns containing further information on the genes.
More details can be found in ?srbct
. We will illustrate PLS-DA and sPLS-DA which are suited for large biological data sets where the aim is to identify molecular signatures, as well as classify samples. We will analyse the gene expression levels of srbct$gene
to discover which genes may best discriminate the 4 groups of tumours.
We first load the data from the package. We then set up the data so that \(\boldsymbol X\) is the gene expression matrix and \(\boldsymbol y\) is the factor indicating sample class membership. \(\boldsymbol y\) will be transformed into a dummy matrix \(\boldsymbol Y\) inside the function. We also check that the dimensions are correct and match both \(\boldsymbol X\) and \(\boldsymbol y\):
library(mixOmics)
data(srbct)
X <- srbct$gene
# Outcome y that will be internally coded as dummy:
Y <- srbct$class
dim(X); length(Y)
## [1] 63 2308
## [1] 63
summary(Y)
## EWS BL NB RMS
## 23 8 12 20
As covered in Module 3, PCA is a useful tool to explore the gene expression data and to assess for sample similarities between tumour types. Remember that PCA is an unsupervised approach, but we can colour the samples by their class to assist in interpreting the PCA (Figure 27). Here we center (default argument) and scale the data:
pca.srbct <- pca(X, ncomp = 3, scale = TRUE)
plotIndiv(pca.srbct, group = srbct$class, ind.names = FALSE,
legend = TRUE,
title = 'SRBCT, PCA comp 1 - 2')
Figure 27: Preliminary (unsupervised) analysis with PCA on the SRBCT
gene expression data. Samples are projected into the space spanned by the principal components 1 and 2. The tumour types are not clustered, meaning that the major source of variation cannot be explained by tumour types. Instead, samples seem to cluster according to an unknown source of variation.
We observe almost no separation between the different tumour types in the PCA sample plot, with perhaps the exception of the NB samples that tend to cluster with other samples. This preliminary exploration teaches us two important findings:
The perf()
function evaluates the performance of PLS-DA - i.e., its ability to rightly classify ‘new’ samples into their tumour category using repeated cross-validation. We initially choose a large number of components (here ncomp = 10
) and assess the model as we gradually increase the number of components. Here we use 3-fold CV repeated 10 times. In Module 2, we provided further guidelines on how to choose the folds
and nrepeat
parameters:
plsda.srbct <- plsda(X,Y, ncomp = 10)
set.seed(30) # For reproducibility with this handbook, remove otherwise
perf.plsda.srbct <- perf(plsda.srbct, validation = 'Mfold', folds = 3,
progressBar = FALSE, # Set to TRUE to track progress
nrepeat = 10) # We suggest nrepeat = 50
plot(perf.plsda.srbct, sd = TRUE, legend.position = 'horizontal')
max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components." 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alt="Tuning the number of components in PLS-DA on the SRBCT
gene expression data. For each component, repeated cross-validation (10 \(\times 3-\)fold CV) is used to evaluate the PLS-DA classification performance (overall and balanced error rate BER), for each type of prediction distance; max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components." width="75%" />
Figure 28: Tuning the number of components in PLS-DA on the SRBCT
gene expression data. For each component, repeated cross-validation (10 \(\times 3-\)fold CV) is used to evaluate the PLS-DA classification performance (overall and balanced error rate BER), for each type of prediction distance; max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components.
From the classification performance output presented in Figure 28, we observe that:
There are some slight differences between the overall and balanced error rates (BER) with BER > overall, suggesting that minority classes might be ignored from the classification task when considering the overall performance (summary(Y)
shows that BL only includes 8 samples). In general the trend is the same, however, and for further tuning with sPLS-DA we will consider the BER.
The error rate decreases and reaches a minimum for ncomp = 3
for the max.dist
distance. These parameters will be included in further analyses.
Notes:
ncomp
) as a ‘compounding’ model (i.e. PLS-DA with component 3 includes the trained model on the previous two components).Additional numerical outputs from the performance results are listed and can be reported as performance measures (not output here):
perf.plsda.srbct
We now run our final PLS-DA model that includes three components:
final.plsda.srbct <- plsda(X,Y, ncomp = 3)
We output the sample plots for the dimensions of interest (up to three). By default, the samples are coloured according to their class membership. We also add confidence ellipses (ellipse = TRUE
, confidence level set to 95% by default, see the argument ellipse.level
) in Figure 29. A 3D plot could also be insightful (use the argument type = '3D'
).
plotIndiv(final.plsda.srbct, ind.names = FALSE, legend=TRUE,
comp=c(1,2), ellipse = TRUE,
title = 'PLS-DA on SRBCT comp 1-2',
X.label = 'PLS-DA comp 1', Y.label = 'PLS-DA comp 2')
plotIndiv(final.plsda.srbct, ind.names = FALSE, legend=TRUE,
comp=c(2,3), ellipse = TRUE,
title = 'PLS-DA on SRBCT comp 2-3',
X.label = 'PLS-DA comp 2', Y.label = 'PLS-DA comp 3')
SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes." width="50%" />SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes." width="50%" />
Figure 29: Sample plots from PLS-DA performed on the SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes.
We can observe improved clustering according to tumour subtypes, compared with PCA. This is to be expected since the PLS-DA model includes the class information of each sample. We observe some discrimination between the NB and BL samples vs. the others on the first component (x-axis), and EWS and RMS vs. the others on the second component (y-axis). From the plotIndiv()
function, the axis labels indicate the amount of variation explained per component. However, the interpretation of this amount is not as important as in PCA, as PLS-DA aims to maximise the covariance between components associated to \(\boldsymbol X\) and \(\boldsymbol Y\), rather than the variance \(\boldsymbol X\).
We can rerun a more extensive performance evaluation with more repeats for our final model:
set.seed(30) # For reproducibility with this handbook, remove otherwise
perf.final.plsda.srbct <- perf(final.plsda.srbct, validation = 'Mfold',
folds = 3,
progressBar = FALSE, # TRUE to track progress
nrepeat = 10) # we recommend 50
Retaining only the BER and the max.dist
, numerical outputs of interest include the final overall performance for 3 components:
perf.final.plsda.srbct$error.rate$BER[, 'max.dist']
## comp1 comp2 comp3
## 0.53850543 0.25986413 0.04481884
As well as the error rate per class across each component:
perf.final.plsda.srbct$error.rate.class$max.dist
## comp1 comp2 comp3
## EWS 0.2565217 0.08695652 0.08260870
## BL 0.8125000 0.51250000 0.00000000
## NB 0.3000000 0.37500000 0.04166667
## RMS 0.7850000 0.06500000 0.05500000
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 0.5942844 0.3252355 0.07589674 0.010923913
## 2 0.5638859 0.3071830 0.05585145 0.007798913
## 3 0.5491938 0.2985507 0.04576087 0.006711957
## 4 0.5360054 0.2920743 0.03071558 0.006711957
## 5 0.5211685 0.2855707 0.02821558 0.006711957
## 6 0.5150362 0.2819837 0.02254529 0.005461957
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$choice.keepX
## comp1 comp2 comp3 comp4
## 6 30 40 6
Here is our final sPLS-DA model with three components and the optimal keepX
obtained from our tuning step.
You can choose to skip the tuning step, and input your arbitrarily chosen parameters in the following code (simply specify your own ncomp
and keepX
values):
# Optimal number of components based on t-tests on the error rate
ncomp <- tune.splsda.srbct$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
## 6 30 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 0.44444444
## comp2 0.20317460
## comp3 0.01269841
##
## $BER
## max.dist
## comp1 0.53068841
## comp2 0.27567029
## comp3 0.01138587
We can also examine the error rate per class:
perf.splsda.srbct$error.rate.class
## $max.dist
## comp1 comp2 comp3
## EWS 0.02608696 0.004347826 0.01304348
## BL 0.60000000 0.450000000 0.01250000
## NB 0.91666667 0.483333333 0.00000000
## RMS 0.58000000 0.165000000 0.02000000
These results can be compared with the performance of PLS-DA and show the benefits of variable selection to not only obtain a parsimonious model, but also to improve the classification error rate (overall and per class).
During the repeated cross-validation process in perf()
we can record how often the same variables are selected across the folds. This information is important to answer the question: How reproducible is my gene signature when the training set is perturbed via cross-validation?.
par(mfrow=c(1,2))
# For component 1
stable.comp1 <- perf.splsda.srbct$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 0.82019919 g123 0.46
## g846 0.48384321 g846 0.46
## g335 0.18883438 g335 0.22
## g1606 0.17786558 g1606 0.24
## g836 0.14246204 g836 0.36
## g783 0.07469278 g783 0.20
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) 0.4163 2.717e-01
## BL vs Other(s) 1.0000 5.586e-06
## NB vs Other(s) 0.8448 2.214e-04
## RMS vs Other(s) 0.6000 2.041e-01
##
## $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) 0.9020 1.663e-05
## RMS vs Other(s) 0.7895 2.363e-04
##
## $Comp3
## AUC p-value
## EWS vs Other(s) 1 5.135e-11
## BL vs Other(s) 1 5.586e-06
## NB vs Other(s) 1 8.505e-08
## RMS vs Other(s) 1 2.164e-10
The ideal ROC curve should be along the top left corner, indicating a high true positive rate (sensitivity on the y-axis) and a high true negative rate (or low 100 - specificity on the x-axis), with an AUC close to 1. This is the case for BL vs. the others on component 1. The numerical output shows a perfect classification on component 3.
Note:
N-Integration is the framework of having multiple datasets which measure different aspects of the same samples. For example, you may have transcriptomic, genetic and proteomic data for the same set of cells. N-integrative methods are built to use the information in all three of these dataframes simultaenously.
DIABLO is a novel mixOmics
framework for the integration of multiple data sets while explaining their relationship with a categorical outcome variable. DIABLO stands for Data Integration Analysis for Biomarker discovery using Latent variable approaches for Omics studies. It can also be referred to as Multiblock (s)PLS-DA.
Human breast cancer is a heterogeneous disease in terms of molecular alterations, cellular composition, and clinical outcome. Breast tumours can be classified into several subtypes, according to their levels of mRNA expression (Sørlie et al. 2001). Here we consider a subset of data generated by The Cancer Genome Atlas Network (Cancer Genome Atlas Network et al. 2012). For the package, data were normalised, and then drastically prefiltered for illustrative purposes.
The data were divided into a training set with a subset of 150 samples from the mRNA, miRNA and proteomics data, and a test set including 70 samples, but only with mRNA and miRNA data (the proteomics data are missing). The aim of this integrative analysis is to identify a highly correlated multi-omics signature discriminating the breast cancer subtypes Basal, Her2 and LumA.
The breast.TCGA
(more details can be found in ?breast.TCGA
) is a list containing training and test sets of omics data data.train
and data.test
which include:
$miRNA
: A data frame with 150 (70) rows and 184 columns in the training (test) data set for the miRNA expression levels,$mRNA
: A data frame with 150 (70) rows and 520 columns in the training (test) data set for the mRNA expression levels,$protein
: A data frame with 150 rows and 142 columns in the training data set for the protein abundance (there are no proteomics in the test set),$subtype
: A factor indicating the breast cancer subtypes in the training (for 150 samples) and test sets (for 70 samples).This case study covers an interesting scenario where one omic data set is missing in the test set, but because the method generates a set of components per training data set, we can still assess the prediction or performance evaluation using majority or weighted prediction vote.
To illustrate the multiblock sPLS-DA approach, we will integrate the expression levels of miRNA, mRNA and the abundance of proteins while discriminating the subtypes of breast cancer, then predict the subtypes of the samples in the test set.
The input data is first set up as a list of \(Q\) matrices \(\boldsymbol X_1, \dots, \boldsymbol X_Q\) and a factor indicating the class membership of each sample \(\boldsymbol Y\). Each data frame in \(\boldsymbol X\) should be named as we will match these names with the keepX
parameter for the sparse method.
library(mixOmics)
data(breast.TCGA)
# Extract training data and name each data frame
# Store as list
X <- list(mRNA = breast.TCGA$data.train$mrna,
miRNA = breast.TCGA$data.train$mirna,
protein = breast.TCGA$data.train$protein)
# Outcome
Y <- breast.TCGA$data.train$subtype
summary(Y)
## Basal Her2 LumA
## 45 30 75
The choice of the design can be motivated by different aspects, including:
Biological apriori knowledge: Should we expect mRNA
and miRNA
to be highly correlated?
Analytical aims: As further developed in Singh et al. (2019), a compromise needs to be achieved between a classification and prediction task, and extracting the correlation structure of the data sets. A full design with weights = 1 will favour the latter, but at the expense of classification accuracy, whereas a design with small weights will lead to a highly predictive signature. This pertains to the complexity of the analytical task involved as several constraints are included in the optimisation procedure. For example, here we choose a 0.1 weighted model as we are interested in predicting test samples later in this case study.
design <- matrix(0.1, ncol = length(X), nrow = length(X),
dimnames = list(names(X), names(X)))
diag(design) <- 0
design
## mRNA miRNA protein
## mRNA 0.0 0.1 0.1
## miRNA 0.1 0.0 0.1
## protein 0.1 0.1 0.0
Note however that even with this design, we will still unravel a correlated signature as we require all data sets to explain the same outcome \(\boldsymbol y\), as well as maximising pairs of covariances between data sets.
res1.pls.tcga <- pls(X$mRNA, X$protein, ncomp = 1)
cor(res1.pls.tcga$variates$X, res1.pls.tcga$variates$Y)
res2.pls.tcga <- pls(X$mRNA, X$miRNA, ncomp = 1)
cor(res2.pls.tcga$variates$X, res2.pls.tcga$variates$Y)
res3.pls.tcga <- pls(X$protein, X$miRNA, ncomp = 1)
cor(res3.pls.tcga$variates$X, res3.pls.tcga$variates$Y)
## comp1
## comp1 0.9031761
## comp1
## comp1 0.8456299
## comp1
## comp1 0.7982008
The data sets taken in a pairwise manner are highly correlated, indicating that a design with weights \(\sim 0.8 - 0.9\) could be chosen.
As in the PLS-DA framework presented in Module 3, we first fit a block.plsda
model without variable selection to assess the global performance of the model and choose the number of components. We run perf()
with 10-fold cross validation repeated 10 times for up to 5 components and with our specified design matrix. Similar to PLS-DA, we obtain the performance of the model with respect to the different prediction distances (Figure 38):
diablo.tcga <- block.plsda(X, Y, ncomp = 5, design = design)
set.seed(123) # For reproducibility, remove for your analyses
perf.diablo.tcga = perf(diablo.tcga, validation = 'Mfold', folds = 10, nrepeat = 10)
#perf.diablo.tcga$error.rate # Lists the different types of error rates
# Plot of the error rates based on weighted vote
plot(perf.diablo.tcga)
Figure 38: Choosing the number of components in block.plsda
using perf()
with 10 x 10-fold CV function in the breast.TCGA
study. Classification error rates (overall and balanced, see Module 2) are represented on the y-axis with respect to the number of components on the x-axis for each prediction distance presented in PLS-DA in Seciton 3.4 and detailed in Extra reading material 3 from Module 3. Bars show the standard deviation across the 10 repeated folds. The plot shows that the error rate reaches a minimum from 2 to 3 dimensions.
The performance plot indicates that two components should be sufficient in the final model, and that the centroids distance might lead to better prediction. A balanced error rate (BER) should be considered for further analysis.
The following outputs the optimal number of components according to the prediction distance and type of error rate (overall or balanced), as well as a prediction weighting scheme illustrated further below.
perf.diablo.tcga$choice.ncomp$WeightedVote
## max.dist centroids.dist mahalanobis.dist
## Overall.ER 3 2 3
## Overall.BER 3 2 3
Thus, here we choose our final ncomp
value:
ncomp <- perf.diablo.tcga$choice.ncomp$WeightedVote["Overall.BER", "centroids.dist"]
We then choose the optimal number of variables to select in each data set using the tune.block.splsda
function. The function tune()
is run with 10-fold cross validation, but repeated only once (nrepeat = 1
) for illustrative and computational reasons here. For a thorough tuning process, we advise increasing the nrepeat
argument to 10-50, or more.
We choose a keepX
grid that is relatively fine at the start, then coarse. If the data sets are easy to classify, the tuning step may indicate the smallest number of variables to separate the sample groups. Hence, we start our grid at the value 5
to avoid a too small signature that may preclude biological interpretation.
# chunk takes about 2 min to run
set.seed(123) # for reproducibility
test.keepX <- list(mRNA = c(5:9, seq(10, 25, 5)),
miRNA = c(5:9, seq(10, 20, 2)),
proteomics = c(seq(5, 25, 5)))
tune.diablo.tcga <- tune.block.splsda(X, Y, ncomp = 2,
test.keepX = test.keepX, design = design,
validation = 'Mfold', folds = 10, nrepeat = 1,
BPPARAM = BiocParallel::SnowParam(workers = 2),
dist = "centroids.dist")
list.keepX <- tune.diablo.tcga$choice.keepX
Note:
?tune.block.splsda
.The number of features to select on each component is returned and stored for the final model:
list.keepX
## $mRNA
## [1] 8 25
##
## $miRNA
## [1] 14 5
##
## $protein
## [1] 10 5
Note:
ncomp
and keepX
parameters (as a list for the latter, as shown below).list.keepX <- list( mRNA = c(8, 25), miRNA = c(14,5), protein = c(10, 5))
The final multiblock sPLS-DA model includes the tuned parameters and is run as:
diablo.tcga <- block.splsda(X, Y, ncomp = ncomp,
keepX = list.keepX, design = design)
## Design matrix has changed to include Y; each block will be
## linked to Y.
#06.tcga # Lists the different functions of interest related to that object
A warning message informs us that the outcome \(\boldsymbol Y\) has been included automatically in the design, so that the covariance between each block’s component and the outcome is maximised, as shown in the final design output:
diablo.tcga$design
## mRNA miRNA protein Y
## mRNA 0.0 0.1 0.1 1
## miRNA 0.1 0.0 0.1 1
## protein 0.1 0.1 0.0 1
## Y 1.0 1.0 1.0 0
The selected variables can be extracted with the function selectVar()
, for example in the mRNA block, along with their loading weights (not output here):
# mRNA variables selected on component 1
selectVar(diablo.tcga, block = 'mRNA', comp = 1)
Note:
perf()
function, similar to the example given in the PLS-DA analysis (Module 3).plotDiablo
plotDiablo()
is a diagnostic plot to check whether the correlations between components from each data set were maximised as specified in the design matrix. We specify the dimension to be assessed with the ncomp
argument (Figure 39).
plotDiablo(diablo.tcga, ncomp = 1)
breast.TCGA
study. Samples are represented based on the specified component (here ncomp = 1
) for each data set (mRNA, miRNA and protein). Samples are coloured by breast cancer subtype (Basal, Her2 and LumA) and 95% confidence ellipse plots are represented. The bottom left numbers indicate the correlation coefficients between the first components from each data set. In this example, mRNA expression and protein concentration are highly correlated on the first dimension." width="75%" />
Figure 39: Diagnostic plot from multiblock sPLS-DA applied on the breast.TCGA
study. Samples are represented based on the specified component (here ncomp = 1
) for each data set (mRNA, miRNA and protein). Samples are coloured by breast cancer subtype (Basal, Her2 and LumA) and 95% confidence ellipse plots are represented. The bottom left numbers indicate the correlation coefficients between the first components from each data set. In this example, mRNA expression and protein concentration are highly correlated on the first dimension.
The plot indicates that the first components from all data sets are highly correlated. The colours and ellipses represent the sample subtypes and indicate the discriminative power of each component to separate the different tumour subtypes. Thus, multiblock sPLS-DA is able to extract a strong correlation structure between data sets, as well as discriminate the breast cancer subtypes on the first component.
plotIndiv
The sample plot with the plotIndiv()
function projects each sample into the space spanned by the components from each block, resulting in a series of graphs corresponding to each data set (Figure 40). The optional argument blocks
can output a specific data set. Ellipse plots are also available (argument ellipse = TRUE
).
plotIndiv(diablo.tcga, ind.names = FALSE, legend = TRUE,
title = 'TCGA, DIABLO comp 1 - 2')
breast.TCGA
study. The samples are plotted according to their scores on the first 2 components for each data set. Samples are coloured by cancer subtype and are classified into three classes: Basal, Her2 and LumA. The plot shows the degree of agreement between the different data sets and the discriminative ability of each data set." width="75%" />
Figure 40: Sample plot from multiblock sPLS-DA performed on the breast.TCGA
study. The samples are plotted according to their scores on the first 2 components for each data set. Samples are coloured by cancer subtype and are classified into three classes: Basal, Her2 and LumA. The plot shows the degree of agreement between the different data sets and the discriminative ability of each data set.
This type of graphic allows us to better understand the information extracted from each data set and its discriminative ability. Here we can see that the LumA group can be difficult to classify in the miRNA data.
Note:
block = 'average'
that averages the components from all blocks to produce a single plot. The argument block='weighted.average'
is a weighted average of the components according to their correlation with the components associated with the outcome.plotArrow
In the arrow plot in Figure 41, the start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of that same sample but in each block. Such graphics highlight the agreement between all data sets at the sample level when modelled with multiblock sPLS-DA.
plotArrow(diablo.tcga, ind.names = FALSE, legend = TRUE,
title = 'TCGA, DIABLO comp 1 - 2')
breast.TCGA
study. The samples are projected into the space spanned by the first two components for each data set then overlaid across data sets. The start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of the same sample in each block. Arrows further from their centroid indicate some disagreement between the data sets. Samples are coloured by cancer subtype (Basal, Her2 and LumA)." width="75%" />
Figure 41: Arrow plot from multiblock sPLS-DA performed on the breast.TCGA
study. The samples are projected into the space spanned by the first two components for each data set then overlaid across data sets. The start of the arrow indicates the centroid between all data sets for a given sample and the tip of the arrow the location of the same sample in each block. Arrows further from their centroid indicate some disagreement between the data sets. Samples are coloured by cancer subtype (Basal, Her2 and LumA).
This plot shows that globally, the discrimination of all breast cancer subtypes can be extracted from all data sets, however, there are some dissimilarities at the samples level across data sets (the common information cannot be extracted in the same way across data sets).
The visualisation of the selected variables is crucial to mine their associations in multiblock sPLS-DA. Here we revisit existing outputs presented in Module 2 with further developments for multiple data set integration. All the plots presented provide complementary information for interpreting the results.
plotVar
The correlation circle plot highlights the contribution of each selected variable to each component. Important variables should be close to the large circle (see Module 2). Here, only the variables selected on components 1 and 2 are depicted (across all blocks), see Figure 42. Clusters of points indicate a strong correlation between variables. For better visibility we chose to hide the variable names.
plotVar(diablo.tcga, var.names = FALSE, style = 'graphics', legend = TRUE,
pch = c(16, 17, 15), cex = c(2,2,2),
col = c('darkorchid', 'brown1', 'lightgreen'),
title = 'TCGA, DIABLO comp 1 - 2')
Figure 42: Correlation circle plot from multiblock sPLS-DA performed on the breast.TCGA
study. The variable coordinates are defined according to their correlation with the first and second components for each data set. Variable types are indicated with different symbols and colours, and are overlaid on the same plot. The plot highlights the potential associations within and between different variable types when they are important in defining their own component.
The correlation circle plot shows some positive correlations (between selected miRNA and proteins, between selected proteins and mRNA) and negative correlations between mRNAand miRNA on component 1. The correlation structure is less obvious on component 2, but we observe some key selected features (proteins and miRNA) that seem to highly contribute to component 2.
Note:
These results can be further investigated by showing the variable names on this plot (or extracting their coordinates available from the plot saved into an object, see ?plotVar
), and looking at various outputs from selectVar()
and plotLoadings()
.
You can choose to only show specific variable type names, e.g. var.names = c(FALSE, FALSE, TRUE)
(where each argument is assigned to a data set in \(\boldsymbol X\)). Here for example, the protein names only would be output.
circosPlot
The circos plot represents the correlations between variables of different types, represented on the side quadrants. Several display options are possible, to show within and between connections between blocks, and expression levels of each variable according to each class (argument line = TRUE
). The circos plot is built based on a similarity matrix, which was extended to the case of multiple data sets from González et al. (2012) (see also Module 2 and Extra Reading material from that module). A cutoff
argument can be further included to visualise correlation coefficients above this threshold in the multi-omics signature (Figure 43). The colours for the blocks and correlation lines can be chosen with color.blocks
and color.cor
respectively:
circosPlot(diablo.tcga, cutoff = 0.7, line = TRUE,
color.blocks = c('darkorchid', 'brown1', 'lightgreen'),
color.cor = c("chocolate3","grey20"), size.labels = 1.5)
breast.TCGA
study. The plot represents the correlations greater than 0.7 between variables of different types, represented on the side quadrants. The internal connecting lines show the positive (negative) correlations. The outer lines show the expression levels of each variable in each sample group (Basal, Her2 and LumA)." width="75%" />
Figure 43: Circos plot from multiblock sPLS-DA performed on the breast.TCGA
study. The plot represents the correlations greater than 0.7 between variables of different types, represented on the side quadrants. The internal connecting lines show the positive (negative) correlations. The outer lines show the expression levels of each variable in each sample group (Basal, Her2 and LumA).
The circos plot enables us to visualise cross-correlations between data types, and the nature of these correlations (positive or negative). Here we observe that correlations > 0.7 are between a few mRNAand some Proteins, whereas the majority of strong (negative) correlations are observed between miRNA and mRNAor Proteins. The lines indicating the average expression levels per breast cancer subtype indicate that the selected features are able to discriminate the sample groups.
network
Relevance networks, which are also built on the similarity matrix, can also visualise the correlations between the different types of variables. Each colour represents a type of variable. A threshold can also be set using the argument cutoff
(Figure 44). By default the network includes only variables selected on component 1, unless specified in comp
.
Note that sometimes the output may not show with Rstudio due to margin issues. We can either use X11()
to open a new window, or save the plot as an image using the arguments save
and name.save
, as we show below. An interactive
argument is also available for the cutoff
argument, see details in ?network
.
# X11() # Opens a new window
network(diablo.tcga, blocks = c(1,2,3),
cutoff = 0.4,
color.node = c('darkorchid', 'brown1', 'lightgreen'),
# To save the plot, uncomment below line
#save = 'png', name.save = 'diablo-network'
)
Figure 44: Relevance network for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. Each node represents a selected variable with colours indicating their type. The colour of the edges represent positive or negative correlations. Further tweaking of this plot can be obtained, see the help file ?network
.
The relevance network in Figure 44 shows two groups of features of different types. Within each group we observe positive and negative correlations. The visualisation of this plot could be further improved by changing the names of the original features.
Note that the network can be saved in a .gml format to be input into the software Cytoscape, using the R package igraph
(Csardi, Nepusz, et al. 2006):
# Not run
library(igraph)
myNetwork <- network(diablo.tcga, blocks = c(1,2,3), cutoff = 0.4)
write.graph(myNetwork$gR, file = "myNetwork.gml", format = "gml")
plotLoadings
plotLoadings()
visualises the loading weights of each selected variable on each component and each data set. The colour indicates the class in which the variable has the maximum level of expression (contrib = 'max'
) or minimum (contrib = 'min'
), on average (method = 'mean'
) or using the median (method = 'median'
).
plotLoadings(diablo.tcga, comp = 1, contrib = 'max', method = 'median')
breast.TCGA
study on component 1. The most important variables (according to the absolute value of their coefficients) are ordered from bottom to top. As this is a supervised analysis, colours indicate the class for which the median expression value is the highest for each feature (variables selected characterise Basal and LumA)." width="75%" />
Figure 45: Loading plot for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. The most important variables (according to the absolute value of their coefficients) are ordered from bottom to top. As this is a supervised analysis, colours indicate the class for which the median expression value is the highest for each feature (variables selected characterise Basal and LumA).
The loading plot shows the multi-omics signature selected on component 1, where each panel represents one data type. The importance of each variable is visualised by the length of the bar (i.e. its loading coefficient value). The combination of the sign of the coefficient (positive / negative) and the colours indicate that component 1 discriminates primarily the Basal samples vs. the LumA samples (see the sample plots also). The features selected are highly expressed in one of these two subtypes. One could also plot the second component that discriminates the Her2 samples.
cimDiablo
The cimDiablo()
function is a clustered image map specifically implemented to represent the multi-omics molecular signature expression for each sample. It is very similar to a classical hierarchical clustering (Figure 46).
cimDiablo(diablo.tcga, color.blocks = c('darkorchid', 'brown1', 'lightgreen'),
comp = 1, margin=c(8,20), legend.position = "right")
##
## trimming values to [-3, 3] range for cim visualisation. See 'trim' arg in ?cimDiablo
Figure 46: Clustered Image Map for the variables selected by multiblock sPLS-DA performed on the breast.TCGA
study on component 1. By default, Euclidean distance and Complete linkage methods are used. The CIM represents samples in rows (indicated by their breast cancer subtype on the left hand side of the plot) and selected features in columns (indicated by their data type at the top of the plot).
According to the CIM, component 1 seems to primarily classify the Basal samples, with a group of overexpressed miRNA and underexpressed mRNAand proteins. A group of LumA samples can also be identified due to the overexpression of the same mRNAand proteins. Her2 samples remain quite mixed with the other LumA samples.
We assess the performance of the model using 10-fold cross-validation repeated 10 times with the function perf()
. The method runs a block.splsda()
model on the pre-specified arguments input from our final object diablo.tcga
but on cross-validated samples. We then assess the accuracy of the prediction on the left out samples. Since the tune()
function was used with the centroid.dist
argument, we examine the outputs of the perf()
function for that same distance:
set.seed(123) # For reproducibility with this handbook, remove otherwise
perf.diablo.tcga <- perf(diablo.tcga, validation = 'Mfold', folds = 10,
nrepeat = 10, dist = 'centroids.dist')
#perf.diablo.tcga # Lists the different outputs
We can extract the (balanced) classification error rates globally or overall with
perf.diablo.tcga$error.rate.per.class
, the predicted components associated to \(\boldsymbol Y\), or the stability of the selected features with perf.diablo.tcga$features
.
Here we look at the different performance assessment schemes specific to multiple data set integration.
First, we output the performance with the majority vote, that is, since the prediction is based on the components associated to their own data set, we can then weight those predictions across data sets according to a majority vote scheme. Based on the predicted classes, we then extract the classification error rate per class and per component:
# Performance with Majority vote
perf.diablo.tcga$MajorityVote.error.rate
## $centroids.dist
## comp1 comp2
## Basal 0.02666667 0.04444444
## Her2 0.20666667 0.12333333
## LumA 0.04533333 0.00800000
## Overall.ER 0.07200000 0.04200000
## Overall.BER 0.09288889 0.05859259
The output shows that with the exception of the Basal samples, the classification improves with the addition of the second component.
Another prediction scheme is to weight the classification error rate from each data set according to the correlation between the predicted components and the \(\boldsymbol Y\) outcome.
# Performance with Weighted vote
perf.diablo.tcga$WeightedVote.error.rate
## $centroids.dist
## comp1 comp2
## Basal 0.006666667 0.04444444
## Her2 0.140000000 0.10666667
## LumA 0.045333333 0.00800000
## Overall.ER 0.052666667 0.03866667
## Overall.BER 0.064000000 0.05303704
Compared to the previous majority vote output, we can see that the classification accuracy is slightly better on component 2 for the subtype Her2.
An AUC plot per block is plotted using the function auroc()
. We have already mentioned in Module 3 for PLS-DA, the interpretation of this output may not be particularly insightful in relation to the performance evaluation of our methods, but can complement the statistical analysis. For example, here for the miRNA data set once we have reached component 2 (Figure 47):
auc.diablo.tcga <- auroc(diablo.tcga, roc.block = "miRNA", roc.comp = 2,
print = FALSE)
Figure 47: ROC and AUC based on multiblock sPLS-DA performed on the breast.TCGA
study for the miRNA data set after 2 components. The function calculates the ROC curve and AUC for one class vs. the others. If we set print = TRUE
, the Wilcoxon test p-value that assesses the differences between the predicted components from one class vs. the others is output.
Figure 47 shows that the Her2 subtype is the most difficult to classify with multiblock sPLS-DA compared to the other subtypes.
The predict()
function associated with a block.splsda()
object predicts the class of samples from an external test set. In our specific case, one data set is missing in the test set but the method can still be applied. We need to ensure the names of the blocks correspond exactly to those from the training set:
# Prepare test set data: here one block (proteins) is missing
data.test.tcga <- list(mRNA = breast.TCGA$data.test$mrna,
miRNA = breast.TCGA$data.test$mirna)
predict.diablo.tcga <- predict(diablo.tcga, newdata = data.test.tcga)
# The warning message will inform us that one block is missing
#predict.diablo # List the different outputs
The following output is a confusion matrix that compares the real subtypes with the predicted subtypes for a 2 component model, for the distance of interest centroids.dist
and the prediction scheme WeightedVote
:
confusion.mat.tcga <- get.confusion_matrix(truth = breast.TCGA$data.test$subtype,
predicted = predict.diablo.tcga$WeightedVote$centroids.dist[,2])
confusion.mat.tcga
## predicted.as.Basal predicted.as.Her2 predicted.as.LumA
## Basal 20 1 0
## Her2 0 13 1
## LumA 0 3 32
From this table, we see that one Basal and one Her2 sample are wrongly predicted as Her2 and Lum A respectively, and 3 LumA samples are wrongly predicted as Her2. The balanced prediction error rate can be obtained as:
get.BER(confusion.mat.tcga)
## [1] 0.06825397
It would be worthwhile at this stage to revisit the chosen design of the multiblock sPLS-DA model to assess the influence of the design on the prediction performance on this test set - even though this back and forth analysis is a biased criterion to choose the design!
We integrate four transcriptomics studies of microarray stem cells (125 samples in total). The original data set from the Stemformatics database1 www.stemformatics.org (Wells et al. 2013) was reduced to fit into the package, and includes a randomly-chosen subset of the expression levels of 400 genes. The aim is to classify three types of human cells: human fibroblasts (Fib) and human induced Pluripotent Stem Cells (hiPSC & hESC).
There is a biological hierarchy among the three cell types. On one hand, differences between pluripotent (hiPSC and hESC) and non-pluripotent cells (Fib) are well-characterised and are expected to contribute to the main biological variation. On the other hand, hiPSC are genetically reprogrammed to behave like hESC and both cell types are commonly assumed to be alike. However, differences have been reported in the literature (Chin et al. (2009), Newman and Cooper (2010)). We illustrate the use of MINT to address sub-classification problems in a single analysis.
We first load the data from the package and set up the categorical outcome \(\boldsymbol Y\) and the study
membership:
library(mixOmics)
data(stemcells)
# The combined data set X
X <- stemcells$gene
dim(X)
## [1] 125 400
# The outcome vector Y:
Y <- stemcells$celltype
length(Y)
## [1] 125
summary(Y)
## Fibroblast hESC hiPSC
## 30 37 58
We then store the vector indicating the sample membership of each independent study:
study <- stemcells$study
# Number of samples per study:
summary(study)
## 1 2 3 4
## 38 51 21 15
# Experimental design
table(Y,study)
## study
## Y 1 2 3 4
## Fibroblast 6 18 3 3
## hESC 20 3 8 6
## hiPSC 12 30 10 6
We first perform a MINT PLS-DA with all variables included in the model and ncomp = 5
components. The perf()
function is used to estimate the performance of the model using LOGOCV, and to choose the optimal number of components for our final model (see Fig 48).
mint.plsda.stem <- mint.plsda(X = X, Y = Y, study = study, ncomp = 5)
set.seed(2543) # For reproducible results here, remove for your own analyses
perf.mint.plsda.stem <- perf(mint.plsda.stem)
plot(perf.mint.plsda.stem)
Figure 48: Choosing the number of components in mint.plsda
using perf()
with LOGOCV in the stemcells
study. Classification error rates (overall and balanced, see Module 2) are represented on the y-axis with respect to the number of components on the x-axis for each prediction distance (see Module 3 and Extra Reading material ‘PLS-DA appendix’). The plot shows that the error rate reaches a minimum from 1 component with the BER and centroids distance.
Based on the performance plot (Figure 48), ncomp = 2
seems to achieve the best performance for the centroid distance, and ncomp = 1
for the Mahalanobis distance in terms of BER. Additional numerical outputs such as the BER and overall error rates per component, and the error rates per class and per prediction distance, can be output:
perf.mint.plsda.stem$global.error$BER
# Type also:
# perf.mint.plsda.stem$global.error
## max.dist centroids.dist mahalanobis.dist
## comp1 0.3803556 0.3333333 0.3333333
## comp2 0.3519556 0.3320000 0.3725111
## comp3 0.3499556 0.3384000 0.3232889
## comp4 0.3541111 0.3427778 0.3898000
## comp5 0.3353778 0.3268667 0.3097111
While we may want to focus our interpretation on the first component, we run a final MINT PLS-DA model for ncomp = 2
to obtain 2D graphical outputs (Figure 49):
final.mint.plsda.stem <- mint.plsda(X = X, Y = Y, study = study, ncomp = 2)
#final.mint.plsda.stem # Lists the different functions
plotIndiv(final.mint.plsda.stem, legend = TRUE, title = 'MINT PLS-DA',
subtitle = 'stem cell study', ellipse = TRUE)
stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate the study membership. Component 1 discriminates fibroblast vs. the others, while component 2 discriminates some of the hiPSC vs. hESC." width="75%" />
Figure 49: Sample plot from the MINT PLS-DA performed on the stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate the study membership. Component 1 discriminates fibroblast vs. the others, while component 2 discriminates some of the hiPSC vs. hESC.
The sample plot (Fig 49) shows that fibroblast are separated on the first component. We observe that while deemed not crucial for an optimal discrimination, the second component seems to help separate hESC and hiPSC further. The effect of study after MINT modelling is not strong.
We can compare this output to a classical PLS-DA to visualise the study effect (Figure 50):
plsda.stem <- plsda(X = X, Y = Y, ncomp = 2)
plotIndiv(plsda.stem, pch = study,
legend = TRUE, title = 'Classic PLS-DA',
legend.title = 'Cell type', legend.title.pch = 'Study')
Figure 50: Sample plot from a classic PLS-DA performed on the stemcells
gene expression data that highlights the study effect (indicated by symbols). Samples are projected into the space spanned by the first two components. We still do observe some discrimination between the cell types.
The MINT PLS-DA model shown earlier is built on all 400 genes in \(\boldsymbol X\), many of which may be uninformative to characterise the different classes. Here we aim to identify a small subset of genes that best discriminate the classes.
We can choose the keepX
parameter using the tune()
function for a MINT object. The function performs LOGOCV for different values of test.keepX
provided on each component, and no repeat argument is needed. Based on the mean classification error rate (overall error rate or BER) and a centroids distance, we output the optimal number of variables keepX
to be included in the final model.
set.seed(2543) # For a reproducible result here, remove for your own analyses
tune.mint.splsda.stem <- tune(X = X, Y = Y, study = study,
ncomp = 2, test.keepX = seq(1, 100, 1),
method = 'mint.splsda', #Specify the method
measure = 'BER',
dist = "centroids.dist",
nrepeat = 3)
#tune.mint.splsda.stem # Lists the different types of outputs
# Mean error rate per component and per tested keepX value:
#tune.mint.splsda.stem$error.rate[1:5,]
The optimal number of variables to select on each specified component:
tune.mint.splsda.stem$choice.keepX
## comp1 comp2
## 24 1
plot(tune.mint.splsda.stem)
keepX
in MINT sPLS-DA performed on the stemcells
gene expression data. Each coloured line represents the balanced error rate (y-axis) per component across all tested keepX
values (x-axis). The diamond indicates the optimal keepX
value on a particular component which achieves the lowest classification error rate as determined with a one-sided \(t-\)test across the studies." width="75%" />
Figure 51: Tuning keepX
in MINT sPLS-DA performed on the stemcells
gene expression data. Each coloured line represents the balanced error rate (y-axis) per component across all tested keepX
values (x-axis). The diamond indicates the optimal keepX
value on a particular component which achieves the lowest classification error rate as determined with a one-sided \(t-\)test across the studies.
The tuning plot in Figure 51 indicates the optimal number of variables to select on component 1 (24) and on component 2 (1). In fact, whilst the BER decreases with the addition of component 2, the standard deviation remains large, and thus only one component is optimal. However, the addition of this second component is useful for the graphical outputs, and also to attempt to discriminate the hESC and hiPCS cell types.
Note:
keepX
values.Following the tuning results, our final model is as follows (we still choose a model with two components in order to obtain 2D graphics):
final.mint.splsda.stem <- mint.splsda(X = X, Y = Y, study = study, ncomp = 2,
keepX = tune.mint.splsda.stem$choice.keepX)
#mint.splsda.stem.final # Lists useful functions that can be used with a MINT object
The samples can be projected on the global components or alternatively using the partial components from each study (Fig 52).
plotIndiv(final.mint.splsda.stem, study = 'global', legend = TRUE,
title = 'Stem cells, MINT sPLS-DA',
subtitle = 'Global', ellipse = TRUE)
plotIndiv(final.mint.splsda.stem, study = 'all.partial', legend = TRUE,
title = 'Stem cells, MINT sPLS-DA',
subtitle = paste("Study",1:4))
stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate study membership. (a) Global components from the model with 95% ellipse confidence intervals around each sample class. (b) Partial components per study show a good agreement across studies. Component 1 discriminates fibroblast vs. the rest, component 2 discriminates further hESC vs. hiPSC." width="50%" />stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate study membership. (a) Global components from the model with 95% ellipse confidence intervals around each sample class. (b) Partial components per study show a good agreement across studies. Component 1 discriminates fibroblast vs. the rest, component 2 discriminates further hESC vs. hiPSC." width="50%" />
Figure 52: Sample plots from the MINT sPLS-DA performed on the stemcells
gene expression data. Samples are projected into the space spanned by the first two components. Samples are coloured by their cell types and symbols indicate study membership. (a) Global components from the model with 95% ellipse confidence intervals around each sample class. (b) Partial components per study show a good agreement across studies. Component 1 discriminates fibroblast vs. the rest, component 2 discriminates further hESC vs. hiPSC.
The visualisation of the partial components enables us to examine each study individually and check that the model is able to extract a good agreement between studies.
We can examine our molecular signature selected with MINT sPLS-DA. The correlation circle plot, presented in Module 2, highlights the contribution of each selected transcript to each component (close to the large circle), and their correlation (clusters of variables) in Figure 53:
plotVar(final.mint.splsda.stem)
stemcells
gene expression data to examine the association of the genes selected on the first two components. We mainly observe two groups of genes, either positively or negatively associated with component 1 along the x-axis. This graphic should be interpreted in conjunction with the sample plot." width="75%" />
Figure 53: Correlation circle plot representing the genes selected by MINT sPLS-DA performed on the stemcells
gene expression data to examine the association of the genes selected on the first two components. We mainly observe two groups of genes, either positively or negatively associated with component 1 along the x-axis. This graphic should be interpreted in conjunction with the sample plot.
We observe a subset of genes that are strongly correlated and negatively associated to component 1 (negative values on the x-axis), which are likely to characterise the groups of samples hiPSC and hESC, and a subset of genes positively associated to component 1 that may characterise the fibroblast samples (and are negatively correlated to the previous group of genes).
Note:
var.name
argument to show gene name ID, as shown in Module 3 for PLS-DA.The Clustered Image Map represents the expression levels of the gene signature per sample, similar to a PLS-DA object (see Module 3). Here we use the default Euclidean distance and Complete linkage in Figure 54 for a specific component (here 1):
# If facing margin issues, use either X11() or save the plot using the
# arguments save and name.save
cim(final.mint.splsda.stem, comp = 1, margins=c(10,5),
row.sideColors = color.mixo(as.numeric(Y)), row.names = FALSE,
title = "MINT sPLS-DA, component 1")
stemcells
gene expression data for component 1 only. A hierarchical clustering based on the gene expression levels of the selected genes on component 1, with samples in rows coloured according to cell type showing a separation of the fibroblast vs. the other cell types." width="75%" />
Figure 54: Clustered Image Map of the genes selected by MINT sPLS-DA on the stemcells
gene expression data for component 1 only. A hierarchical clustering based on the gene expression levels of the selected genes on component 1, with samples in rows coloured according to cell type showing a separation of the fibroblast vs. the other cell types.
As expected and observed from the sample plot Figure 52, we observe in the CIM that the expression of the genes selected on component 1 discriminates primarily the fibroblast vs. the other cell types.
Relevance networks can also be plotted for a PLS-DA object, but would only show the association between the selected genes and the cell type (dummy variable in \(\boldsymbol Y\) as an outcome category) as shown in Figure 55. Only the variables selected on component 1 are shown (comp = 1
):
# If facing margin issues, use either X11() or save the plot using the
# arguments save and name.save
network(final.mint.splsda.stem, comp = 1,
color.node = c(color.mixo(1), color.mixo(2)),
shape.node = c("rectangle", "circle"))
stemcells
gene expression data for component 1 only. Associations between variables from \(\boldsymbol X\) and the dummy matrix \(\boldsymbol Y\) are calculated as detailed in Extra Reading material from Module 2. Edges indicate high or low association between the genes and the different cell types." width="75%" />
Figure 55: Relevance network of the genes selected by MINT sPLS-DA performed on the stemcells
gene expression data for component 1 only. Associations between variables from \(\boldsymbol X\) and the dummy matrix \(\boldsymbol Y\) are calculated as detailed in Extra Reading material from Module 2. Edges indicate high or low association between the genes and the different cell types.
The selectVar()
function outputs the selected transcripts on the first component along with their loading weight values. We consider variables as important in the model when their absolute loading weight value is high. In addition to this output, we can compare the stability of the selected features across studies using the perf()
function, as shown in PLS-DA in Module 3.
# Just a head
head(selectVar(final.mint.plsda.stem, comp = 1)$value)
## value.var
## ENSG00000181449 -0.09764220
## ENSG00000123080 0.09606034
## ENSG00000110721 -0.09595070
## ENSG00000176485 -0.09457383
## ENSG00000184697 -0.09387322
## ENSG00000102935 -0.09370298
The plotLoadings()
function displays the coefficient weight of each selected variable in each study and shows the agreement of the gene signature across studies (Figure 56). Colours indicate the class in which the mean expression value of each selected gene is maximal. For component 1, we obtain:
plotLoadings(final.mint.splsda.stem, contrib = "max", method = 'mean', comp=1,
study="all.partial", title="Contribution on comp 1",
subtitle = paste("Study",1:4))
stemcells
data, on component 1 per study. Each plot represents one study, and the variables are coloured according to the cell type they are maximally expressed in, on average. The length of the bars indicate the loading coefficient values that define the component. Several genes distinguish between fibroblast and the other cell types, and are consistently overexpressed in these samples across all studies. We observe slightly more variability in whether the expression levels of the other genes are more indicative of hiPSC or hESC cell types." width="75%" />
Figure 56: Loading plots of the genes selected by the MINT sPLS-DA performed on the stemcells
data, on component 1 per study. Each plot represents one study, and the variables are coloured according to the cell type they are maximally expressed in, on average. The length of the bars indicate the loading coefficient values that define the component. Several genes distinguish between fibroblast and the other cell types, and are consistently overexpressed in these samples across all studies. We observe slightly more variability in whether the expression levels of the other genes are more indicative of hiPSC or hESC cell types.
Several genes are consistently over-expressed on average in the fibroblast samples in each of the studies, however, we observe a less consistent pattern for the other genes that characterise hiPSC} and hESC. This can be explained as the discrimination between both classes is challenging on component 1 (see sample plot in Figure 52).
We assess the performance of the MINT sPLS-DA model with the perf()
function. Since the previous tuning was conducted with the distance centroids.dist
, the same distance is used to assess the performance of the final model. We do not need to specify the argument nrepeat
as we use LOGOCV in the function.
set.seed(123) # For reproducible results here, remove for your own study
perf.mint.splsda.stem.final <- perf(final.mint.plsda.stem, dist = 'centroids.dist')
perf.mint.splsda.stem.final$global.error
## $BER
## centroids.dist
## comp1 0.3333333
## comp2 0.3320000
##
## $overall
## centroids.dist
## comp1 0.456
## comp2 0.392
##
## $error.rate.class
## $error.rate.class$centroids.dist
## comp1 comp2
## Fibroblast 0.0000000 0.0000000
## hESC 0.1891892 0.4594595
## hiPSC 0.8620690 0.5517241
The classification error rate per class is particularly insightful to understand which cell types are difficult to classify, hESC and hiPS - whose mixture can be explained for biological reasons.
An AUC plot for the integrated data can be obtained using the function auroc()
(Fig 57).
Remember that the AUC incorporates measures of sensitivity and specificity for every possible cut-off of the predicted dummy variables. However, our PLS-based models rely on prediction distances, which can be seen as a determined optimal cut-off. Therefore, the ROC and AUC criteria may not be particularly insightful in relation to the performance evaluation of our supervised multivariate methods, but can complement the statistical analysis (from Rohart, Gautier, Singh, and Lê Cao (2017)).
auroc(final.mint.splsda.stem, roc.comp = 1)
We can also obtain an AUC plot per study by specifying the argument roc.study
:
auroc(final.mint.splsda.stem, roc.comp = 1, roc.study = '2')
stemcells
gene expression data for global and specific studies, averaged across one-vs-all comparisons. Numerical outputs include the AUC and a Wilcoxon test \(p-\)value for each ‘one vs. other’ class comparison that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the selected features are more accurate in classifying fibroblasts versus the other cell types, and less accurate in distinguishing hESC versus the other cell types or hiPSC versus the other cell types." width="50%" />stemcells
gene expression data for global and specific studies, averaged across one-vs-all comparisons. Numerical outputs include the AUC and a Wilcoxon test \(p-\)value for each ‘one vs. other’ class comparison that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the selected features are more accurate in classifying fibroblasts versus the other cell types, and less accurate in distinguishing hESC versus the other cell types or hiPSC versus the other cell types." width="50%" />
Figure 57: ROC curve and AUC from the MINT sPLS-DA performed on the stemcells
gene expression data for global and specific studies, averaged across one-vs-all comparisons. Numerical outputs include the AUC and a Wilcoxon test \(p-\)value for each ‘one vs. other’ class comparison that are performed per component. This output complements the sPLS-DA performance evaluation but should not be used for tuning (as the prediction process in sPLS-DA is based on prediction distances, not a cutoff that maximises specificity and sensitivity as in ROC). The plot suggests that the selected features are more accurate in classifying fibroblasts versus the other cell types, and less accurate in distinguishing hESC versus the other cell types or hiPSC versus the other cell types.
We use the predict()
function to predict the class membership of new test samples from an external study. We provide an example where we set aside a particular study, train the MINT model on the remaining three studies, then predict on the test study. This process exactly reflects the inner workings of the tune()
and perf()
functions using LOGOCV.
Here during our model training on the three studies only, we assume we have performed the tuning steps described in this case study to choose ncomp
and keepX
(here set to arbitrary values to avoid overfitting):
# We predict on study 3
indiv.test <- which(study == "3")
# We train on the remaining studies, with pre-tuned parameters
mint.splsda.stem2 <- mint.splsda(X = X[-c(indiv.test), ],
Y = Y[-c(indiv.test)],
study = droplevels(study[-c(indiv.test)]),
ncomp = 1,
keepX = 30)
mint.predict.stem <- predict(mint.splsda.stem2, newdata = X[indiv.test, ],
dist = "centroids.dist",
study.test = factor(study[indiv.test]))
# Store class prediction with a model with 1 comp
indiv.prediction <- mint.predict.stem$class$centroids.dist[, 1]
# The confusion matrix compares the real subtypes with the predicted subtypes
conf.mat <- get.confusion_matrix(truth = Y[indiv.test],
predicted = indiv.prediction)
conf.mat
## predicted.as.Fibroblast predicted.as.hESC predicted.as.hiPSC
## Fibroblast 3 0 0
## hESC 0 4 4
## hiPSC 2 2 6
Here we have considered a trained model with one component, and compared the cell type prediction for the test study 3 with the known cell types. The classification error rate is relatively high, but potentially could be improved with a proper tuning, and a larger number of studies in the training set.
# Prediction error rate
(sum(conf.mat) - sum(diag(conf.mat)))/sum(conf.mat)
## [1] 0.3809524
## [1] '6.31.0'
## R Under development (unstable) (2024-11-20 r87352)
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## attached base packages:
## [1] stats graphics grDevices utils datasets methods base
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## [1] mixOmics_6.31.0 ggplot2_3.5.1 lattice_0.22-6 MASS_7.3-61
## [5] knitr_1.49 BiocStyle_2.35.0
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## loaded via a namespace (and not attached):
## [1] tidyr_1.3.1 sass_0.4.9 utf8_1.2.4
## [4] generics_0.1.3 stringi_1.8.4 digest_0.6.37
## [7] magrittr_2.0.3 evaluate_1.0.1 grid_4.5.0
## [10] RColorBrewer_1.1-3 bookdown_0.41 fastmap_1.2.0
## [13] plyr_1.8.9 Matrix_1.7-1 jsonlite_1.8.9
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## [34] parallel_4.5.0 reshape2_1.4.4 BiocParallel_1.41.0
## [37] dplyr_1.1.4 colorspace_2.1-1 corpcor_1.6.10
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