mixOmics 6.30.0
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
## 25 30 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 25 transporters on the first component, and 30 on the second. Given the drop in values in the averaged correlations for the third component, we decide to only retain two components.
Note:
Based on the tuning above, we perform the final sPCA where the number of variables to select on each component is specified with the argument keepX
. Arbitrary values can also be input if you would like to skip the tuning step for more exploratory analyses:
# By default center = TRUE, scale = TRUE
keepX.select <- tune.spca.result$choice.keepX[1:2]
final.spca.multi <- spca(X, ncomp = 2, keepX = keepX.select)
# Proportion of explained variance:
final.spca.multi$prop_expl_var$X
## PC1 PC2
## 0.1201529 0.1040587
Overall when considering two components, we lose approximately 0.5 % of explained variance compared to a full PCA, but the aim of this analysis is to identify key transporters driving the variation in the data, as we show below.
We first examine the sPCA sample plot:
plotIndiv(final.spca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$cell.line$Class,
title = 'ABC transporters, sPCA comp 1 - 2',
legend = TRUE, legend.title = 'Cell line')
Figure 10: Sample plot from the sPCA performed on the ABC.trans
data. Samples are projected onto the space spanned by the first two sparse principal components that are calculated based on a subset of selected variables. Samples are coloured by cell line type and numbers indicate the sample IDs.
In Figure 10, component 2 in sPCA shows clearer separation of the melanoma samples compared to the full PCA. Component 1 is similar to the full PCA. Overall, this sample plot shows that little information is lost compared to a full PCA.
A biplot can also be plotted that only shows the selected transporters (Figure 11):
biplot(final.spca.multi, group = multidrug$cell.line$Class,
legend =FALSE)
Figure 11: Biplot from the sPCA performed on the ABS.trans
data after variable selection. The plot highlights in more detail which transporter expression levels may be related to specific cell lines, such as melanoma, compared to a classical PCA.
The correlation circle plot highlights variables that contribute to component 1 and component 2 (Fig. 12):
plotVar(final.spca.multi, comp = c(1, 2), var.names = TRUE,
cex = 3, # To change the font size
title = 'Multidrug transporter, sPCA comp 1 - 2')
ABC.trans
data. Only the transporters selected by the sPCA are shown on this plot. Transporters coloured in green are discussed in the text." width="75%" />
Figure 12: Correlation Circle plot from the sPCA performed on the ABC.trans
data. Only the transporters selected by the sPCA are shown on this plot. Transporters coloured in green are discussed in the text.
The transporters selected by sPCA are amongst the most important ones in PCA. Those coloured in green in Figure 6 (ABCA9, ABCB5, ABCC2 and ABCD1) show an example of variables that contribute positively to component 2, but with a larger weight than in PCA. Thus, they appear as a clearer cluster in the top part of the correlation circle plot compared to PCA. As shown in the biplot in Figure 11, they contribute in explaining the variation in the melanoma samples.
We can extract the variable names and their positive or negative contribution to a given component (here 2), using the selectVar()
function:
# On the first component, just a head
head(selectVar(final.spca.multi, comp = 2)$value)
## value.var
## ABCA9 0.3744148
## ABCB5 0.3690872
## ABCC2 0.3639616
## ABCD1 0.3418706
## ABCD2 -0.2581438
## ABCA5 0.2536514
The loading weights can also be visualised with plotLoading()
, where variables are ranked from the least important (top) to the most important (bottom) in Figure 13). Here on component 2:
plotLoadings(final.spca.multi, comp = 2)
Figure 13: sPCA loading plot of the ABS.trans
data for component 2. Only the transporters selected by sPCA on component 2 are shown, and are ranked from least important (top) to most important. Bar length indicates the loading weight in PC2.
The data come from a liver toxicity study in which 64 male rats were exposed to non-toxic (50 or 150 mg/kg), moderately toxic (1500 mg/kg) or severely toxic (2000 mg/kg) doses of acetaminophen (paracetamol) (Bushel, Wolfinger, and Gibson 2007). Necropsy was performed at 6, 18, 24 and 48 hours after exposure and the mRNA was extracted from the liver. Ten clinical measurements of markers for liver injury are available for each subject. The microarray data contain expression levels of 3,116 genes. The data were normalised and preprocessed by Bushel, Wolfinger, and Gibson (2007).
liver toxicity
contains the following:
$gene
: A data frame with 64 rows (rats) and 3116 columns (gene expression levels),$clinic
: A data frame with 64 rows (same rats) and 10 columns (10 clinical variables),$treatment
: A data frame with 64 rows and 4 columns, describe the different treatments, such as doses of acetaminophen and times of necropsy.We can analyse these two data sets (genes and clinical measurements) using sPLS1, then sPLS2 with a regression mode to explain or predict the clinical variables with respect to the gene expression levels.
library(mixOmics)
data(liver.toxicity)
X <- liver.toxicity$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
## 0.19377955 0.08414916
##
## $Y
## comp1 comp2
## 0.3649944 0.2167037
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
## 24.20292 22.10492 15.72275 14.98876 13.92233 13.11236
The (full) output shows that most \(\boldsymbol X\) variables that were selected are important for explaining \(\boldsymbol Y\), since their VIP is greater than 1.
We can examine how frequently each variable is selected when we subsample the data using the perf()
function to measure how stable the signature is (Table 1). The same could be output for other components and the \(\boldsymbol Y\) data set.
perf.spls2.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10, nrepeat = 5)
# Extract stability
stab.spls2.liver.comp1 <- perf.spls2.liver$features$stability.X$comp1
# Averaged stability of the X selected features across CV runs, as shown in Table
stab.spls2.liver.comp1[1:choice.keepX[1]]
# We extract the stability measures of only the variables selected in spls2.liver
extr.stab.spls2.liver.comp1 <- stab.spls2.liver.comp1[selectVar(spls2.liver,
comp =1)$X$name]
x |
---|
0.64 |
0.78 |
0.56 |
0.44 |
0.50 |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
NA |
We recommend to mainly focus on the interpretation of the most stable selected variables (with a frequency of occurrence greater than 0.8).
Using the plotIndiv()
function, we display the sample and metadata information using the arguments group
(colour) and pch
(symbol) to better understand the similarities between samples modelled with sPLS2.
The plot on the left hand side corresponds to the projection of the samples from the \(\boldsymbol X\) data set (gene expression) and the plot on the right hand side the \(\boldsymbol Y\) data set (clinical variables).
plotIndiv(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
pch = as.factor(liver.toxicity$treatment$Dose.Group),
col.per.group = color.mixo(1:4),
legend = TRUE, legend.title = 'Time',
legend.title.pch = 'Dose')
liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point." width="75%" />
Figure 20: Sample plot for sPLS2 performed on the liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point.
From Figure 20 we observe an effect of low vs. high doses of acetaminophen (component 1) as well as time of necropsy (component 2). There is some level of agreement between the two data sets, but it is not perfect!
If you run an sPLS with three dimensions, you can consider the 3D plotIndiv()
by specifying style = '3d
in the function.
The plotArrow()
option is useful in this context to visualise the level of agreement between data sets. Recall that in this plot:
plotArrow(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
col.per.group = color.mixo(1:4),
legend.title = 'Time.Group')
liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20." width="75%" />
Figure 21: Arrow plot from the sPLS2 performed on the liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20.
In Figure 21 we observe that specific groups of samples seem to be located far apart from one data set to the other, indicating a potential discrepancy between the information extracted. However the groups of samples according to either dose or treatment remains similar.
Correlation circle plots illustrate the correlation structure between the two types of variables. To display only the name of the variables from the \(\boldsymbol{Y}\) data set, we use the argument var.names = c(FALSE, TRUE)
where each boolean indicates whether the variable names should be output for each data set. We also modify the size of the font, as shown in Figure 22:
plotVar(spls2.liver, cex = c(3,4), var.names = c(FALSE, TRUE))
liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups." width="75%" />
Figure 22: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups.
To display variable names that are different from the original data matrix (e.g. gene ID), we set the argument var.names
as a list for each type of label, with geneBank ID for the \(\boldsymbol X\) data set, and TRUE
for the \(\boldsymbol Y\) data set:
plotVar(spls2.liver,
var.names = list(X.label = liver.toxicity$gene.ID[,'geneBank'],
Y.label = TRUE), cex = c(3,4))
$gene.ID
(Note: some gene names are missing)." 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alt="Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing)." width="75%" />
Figure 23: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing).
The correlation circle plots highlight the contributing variables that, together, explain the covariance between the two data sets. In addition, specific subsets of molecules can be further investigated, and in relation with the sample group they may characterise. The latter can be examined with additional plots (for example boxplots with respect to known sample groups and expression levels of specific variables, as we showed in the PCA case study previously. The next step would be to examine the validity of the biological relationship between the clusters of genes with some of the clinical variables that we observe in this plot.
A 3D plot is also available in plotVar()
with the argument style = '3d
. It requires an sPLS2 model with at least three dimensions.
Other plots are available to complement the information from the correlation circle plots, such as Relevance networks and Clustered Image Maps (CIMs), as described in Module 2.
The network in sPLS2 displays only the variables selected by sPLS, with an additional cutoff
similarity value argument (absolute value between 0 and 1) to improve interpretation. Because Rstudio sometimes struggles with the margin size of this plot, we can either launch X11()
prior to plotting the network, or use the arguments save
and name.save
as shown below:
# Define red and green colours for the edges
color.edge <- color.GreenRed(50)
# X11() # To open a new window for Rstudio
network(spls2.liver, comp = 1:2,
cutoff = 0.7,
shape.node = c("rectangle", "circle"),
color.node = c("cyan", "pink"),
color.edge = color.edge,
# To save the plot, unotherwise:
# save = 'pdf', name.save = 'network_liver'
)
cutoff
argument (optional)." 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w4ffPABVCoVfHx80KNHD2RnZ+PYsWN49OgRnJ2dcfLkSWGBTgBYs2YN3nzzTbRv3x6XL18W3o+Pj0ePHj1w584dyOVy9O3bF40bN8aNGzdw4sQJqNVqLFiwAF9++aVWDW5ubnjw4AF27NiBESNGVOoe+Pr64vbt29i0aRNeffVV4X2VSoUePXrg3Llz8PDwQGBgIORyOQDg999/xxtvvIG8vDy4urqiV69eUKlU2LdvH5KSkgAAy5cvx+zZs0s85/Hjx9G3b18ABcF4dHQ0TExMxP44EBERERERERERURXjiPBaQC6X459//oGfnx86deoEpVKJkJAQnDp1Shgd3rVrV5w4caLEEBwA3n//fZw+fRqtWrVCcHAw1qxZAz8/P2He6+PHj2uF4GWxs7PDtWvXMHv2bEilUuzZswc//PADzp49i27duuGHH34oFoJXF6lUinXr1sHQ0BChoaH46KOPhH2vvfYaLl++jC5duiAyMhJ//PEHNm3ahKSkJPj6+mLbtm2lhuAA0Lt3b7i5uQEAXnnlFYbgREREREREREREOoojwmuhlJQUREZGIjo6Gg4ODmjatCmMjY0rfHxGRgaCgoJgY2MDDw+PZ6pFrVYjPDwcUVFRaNOmjTAau7bJyclBcHAwMjIy0LhxYzRo0AASiaTc47y8vIQvHapzvnMiIiIiIiIiIiISD4NwqrfOnj2L7t27w8vLC8HBwWKXQ0RERERERERERNWEU6NQvaJQKAAA0dHReO+99wAULApKREREREREREREuosjwqlemTx5Mvbs2YOEhAQAQIcOHXDq1CkYGRmJXRoRERERERERERFVE44Ip3qlUaNGQgjepk0b/PvvvwzBiYiIiIiIiIiIdBxHhFO9olAoEBwcDEtLSzg7O4tdDhEREREREREREdUABuFEREREREREREREpNM4NQoRERERERERERER6TQG4URERERERERERESk0xiEExEREREREREREZFOYxBORERERERERERERDqNQTgRERERERERERER6TQG4URERERERERERESk0xiEExEREREREREREZFOYxBORERERERERERERDqNQTgRERERERERERER6TQG4URERERERERERESk0xiEExEREREREREREZFOYxBORERERERERERERDpNT+wCxKBSqZCUlCR2GUTlsra2hlTK76uIiIiIiIiIiIieRb0LwlUqFeRyOXJzc8UuhahchoaGyMrKYhhORERERERERET0DOpdupaUlMQQnOqM3NxcPr1ARERERERERET0jOrdiHBNrvH6kMgBVY72++o0tbCtynz8vipVrd0us/xjAECV/nifOkPj/QztduoszX0ax2Q/0Z/meTVqVz+R76vzS96nznuiXV4px+SV0Z/GdmaY9gV7mZgI28Ya7xtpdwdDje2y2hlXYLvgtUTYlpdynif71zymeH+l1Scpo13p/clLaSd/op0JJMgC0ABP/AYQERERERERERHRU6nXQbhEDkjlkmLj4tUKjRcqje0nckmVsuR9EoV2O0leKe0MnihII1yW6Jf8PgBINH/XNLefOK9W7TKNEP/J5wCkFdh+8rVGFiyXy5+qO5nWtqTE95+8xNK2AUBfow/N2/fkbTbQ2n58zJOBuWEp208G4Ual7CsrWJeXEYQX7FODiIiIiIiIiIiIqka9mxqFiIiIiIiIiIiIiOoXBuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTmMQTkREREREREREREQ6jUE4EREREREREREREek0BuFEREREREREREREpNMYhBMRERERERERERGRTtMTuwAiIiIiIqq8jIwM5OXlITc3V/ivUqmEgYEBDA0Nhf/K5XLo6+uLXS4RERERkagYhBMRERER1SIZGRkICwtDWFgYwsPDERYWhocPHyIhIQGJiYnCfxUKRYX7NDMzg62tLWxsbGBrawtHR0e4ubnB3d1d+K+zszMkEonYl09EREREVC0YhBMRERERiSQ0NBQBAQG4fv06rl+/jhs3biA8LBxqqCvch0wqg4G+Hgz09CGTSZGXr0CeIh95+flCm/T0dKSnpyMsLKzUfkxMTNC8eXO0bNkSLVq0QMuWLdG+fXuYmJiIfZuIiIiIiJ4Zg3AiIiIiohqgUChw5coVnD17VvgVFxdXYlsbcwu4OTaAu2NDuDk2gJtDA9hZWsHWwgI25hawNbeElZkZDPUNIJWWvuxPvkKBzJxsJKSmIDEtVfjvo4R4hMVEITwmGmExUXgYF4PMzExcvHgRFy9eFI7Xk8nQqnVrdOvWDd26dUOPHj3QoEEDsW8lEREREVGlMQgnIiIiIqomjx49woEDB7B//34cOXIEqampWvsN9Q3QqklTtGzsUfirKVq4N4GVmXmVnF9fTw+WpmawNDWDR8NGpbZTKpUIjYrE9fuhuBEWiuv3QxEQegcRcbHw9/eHv78/fvjhBwBAy5YtMWjQIAwcOBDdunXj/ONEREREVCdI1Gp1xZ+71AEJCQmws7MDALhl6kMql0CVo91Gnfb4lqgyHr+vStW+VZr7SjsGAFTpj/ep01FqO3Wm5j6NY7Ke6E+jnTqn5G0AUOdrbOdq9Jf7RLu8Uo7JK6M/jX2qGO374qoxt6SxxvtG2t1pvTaGpNR2cq12JW8XtJOUeExFzyt/op1xqduSMtqV3p9ca7v0diaQIAtqWKDgJsfHx8PW1hZERERUN9y9exfbtm3D33//jcDAQK19NuYW6N68Nbo1b4luzVqhnac3DGpxkPwoIQ5nb17H2aBAnL15HQGhd6D544OZmRleeOEFjBo1CoMGDYKRkdEznI2IiIiIqPowCGcQziC8hGPKOheDcCIiInpSZGQkNm/ejL/++gsBAQHC+1KpFB29fTGoQ1cM7NAF7b186vSClElpqTjkfxH7L53HwcsXEJeSJOwzMzPD0KFDMXbsWAwcOBAymUzscomIiIiIBAzCGYQzCC/hmLLOxSCciIiIgII5v/fs2YPffvsN+/fvF0ZKy6Qy9G/XAaN7P4ehXXrA2txC7FKrhVqtxpU7t7Ht5BH8ffIoHsbFCPucnJwwZcoUTJ06FW5ubmKXSkRERETEIJxBOIPwko4p61wMwomIiOq3mJgY/PTTT1i3bh2io6OF93u3aodx/Z7HiO69dTb8Lo1arcbF2zfx14kj2HLsIOJTkgEAEgDPDRiAd999Fy+88EKdHg1PRERERHUbg3AG4QzCSzimrHMxCCciIqqfbt26hRUrVmCTnx9y8wr+nra3tMak51/A64OHlbkYZX2Sr1Dg33Mn8dvef3HY/6Lwvo+PD2bPno0JEybA0NBQ7DKJiIiIqJ5hEM4gnEF4CceUdS4G4URERPXL5cuXsXjxYuzbuxdF/+rp2qwlZr08FsO69YSeTE/sEmut8Jgo/LJ7J37duxNpmQX/iHVwcMCsWbMwY8YMmJiYiF0iEREREdUTUrELICIiIiKqja5du4Zhw4ahY8eO2Lt3LyCRYESPPjj3w1qc+f43vNyzL0Pwcrg5OmHpGzMQsfU/LH9rJlzsHREbG4v58+ejcePGWLlyJXJycp79RERERERE5WAQTkRERESkITQ0FCNHjkTbNm2we/duSKVSvDbgBYT8vh3bF36Dzr4txC6xzjGTm2DWK+MQ6rcDf8xfBI+GjRAXF4fZs2ejSZMmWL16NZRKpdhlEhEREZEOYxBORERERAQgLS0N8+bNQzNfX2zfvh2QSDC27wDcXv8XNsz7DE2cnMUusc7Tk+lhfP9BuLX+T6z94GO4OjRAVFQUpk+fjjZt2uDo0aNil0hEREREOopBOBERERHVa2q1GmvXrkXTpk3xv//9D3n5+RjUsSturN2CzQu+QFNnF7FL1Dl6Mj1MGTQUIb9vx6p358Da3Bw3btxA//79MXz4cNy/f1/sEomIiIhIxzAIJyIiIqJ66/bt2+jRowemTZuGuLg4eDVyxd6vVmLvVyvh69pY7PJ0nr6eHt4ZNhJ3f9+Bd4ePgkwqwz///IPmzZrh22+/hUKhELtEIiIiItIRDMKJiIiIqN7Jy8vD559/jtatWuHs2bMwNZZj5duzcGPtFgzq2FXs8uodKzNzfP/OB7ixdgv6t+2I7JwcfPjhh+jYsSOuXr0qdnlEREREpAMYhBMRERFRvXLt2jW0bdsWCxcuRF5+Pl7s3B231v+JmSPGQE+mJ3Z59Zq3ixsOfbsKG+d9BmtzcwQEBKBjhw5YsGAB8vPzxS6PiIiIiOowBuFEREREVC+o1WosX74cHTt2RFBQEOwtrfHnJ19i95LlcLZzELs80jBxwAu4vX4bxvQZAKVKha+//hpdu3ZFSEiI2KURERERUR3FIJyIiIiIdF5UVBSee+45zJkzB/n5+XipWy8ErfsTo3r3F7s0KoWdpRW2fPwFdixaCmtzC1y5cgVt27TBb7/9JnZpRERERFQHMQgnIiIiIp129OhRtGrVCkePHoXcyAhrZi/AzsXfwsbCQuzSqAKGd++N62s2o1/bDsjMysIbb7yBsWPHIjMzU+zSiIiIiKgOYRBORERERDpr6dKleH7AACQkJKBtU28ErPbD64OHiV0WVZKTrR0OLV2F/735HvRkMvz555/o3LkzQkNDxS6NiIiIiOoIBuFEREREpHPS09Px8ssvY/78+VCqVJgycCjOfv8bmjq7iF0aPSWJRIIPRr6KEytWw9HaBjdv3kT7du3w33//iV0aEREREdUBDMKJiIiISKdERkaiW7du2LlzJwz19fHrrI+wds7HMDQwELs0qgJdm7XE1dV+6N68NVLT0jBs6FAsX75c7LKIiIiIqJZjEE5EREREOiMgIACdOnXCjRs30MDGFqdWrsG0F14SuyyqYo7WNji2/Ce8M2wk1ADmzJmDt99+G0qlUuzSiIiIiKiWYhBORERERDph37596NmjB6KiotDcvQkurFqPDt6+YpdF1URPpodV787ByrdnQSKR4JdffsGwYcOQkZEhdmlEREREVAsxCCciIiKiOm/z5s0YNnQoMjIz0b9tR5z5bg0a2TuIXRbVgJkjxmDHom9gbGiIvXv3on///khOTha7LCIiIiKqZRiEExEREVGd9ttvv2HihAlQKJV4bcAL2Pf1SpibmIpdFtWgl7r1xonlq2FjboGLFy+iT58+iI+PF7ssIiIiIqpFGIQTERERUZ313Xff4Y033oBKrcY7w0Zi/dxPoSfTE7ssEkEHb1+cWLEajtY2CAwMRM+ePfHo0SOxyyIiIiKiWoJBOBERERHVScuXL8esWbMAAB+OmYhV786BRCIRuywSUTO3xji18lc0sndAcHAwevXqhaioKLHLIiIiIqJagEE4EREREdU5q1evxpw5cwAAi197A1+//o7YJVEt4dGwEU6vXIPGDRri3r176N+/PxISEsQui4iIiIhExiCciIiIiOoUPz8/vD19OgBgwbhJ+HTCVLFLolrGxcERR5f9BGc7e9y+fRsDBgxASkqK2GURERERkYgYhBMRERFRnbFr1y5MnjQJagDvDR+NJVOmi10S1VKuDg1w9H8/wcHKGgEBARg8eDCys7PFLouIiIiIRMIgnIiIiIjqhIsXL+LVceOgVKkwddBQrHx7ltglUS3X1NkFh7/9EdbmFjh//jxeffVVqFQqscsiIiIiIhHoiV2AmJQJaqjkaqhytN9Xp6uFbVWmxvtpau12meUfAwCqjMf71BkotZ06S2OfxmAV9RP1adarztXYznuiv/yS96kVT7RTlL9d7LXGzw9xcXGQSgu+U1GpVNBsVto2AGiWK8Pje/TktzOaryWlbBdWiJIon3it0NonKbVdfinbeU+cOVdrW1Li+wCg+duYrdEu64l22ZAUe4+IiKi+u3//PoYOHYrsnBy82Lk7fp31ERfGpApp7t4Eu79Yhn5z3sGuXbswZ84crFixQuyyiIiIiKiGSdRqtfrZu6k74uLi4ODgIHYZRBUWGxsLe3t7scsgIiISTXJyMrp06YI7d+6gbVNvnFyxGibGxmKXRXXMthNHMGbJxwCAVatWYcaMGWKXREREREQ1qN5NjWLMH5qojuFnloiI6jOVSoXRo0fjzp07aGTvgD1frmAITk9lVO/++GbaOwCA92fOxNGjR8UuiYiIiIhqUL2bGkUmkwnbwcHBDBmf0aRJk3D8+HEsW7YMADBnzhz06dMHGzduFLu0Oi07Oxve3t4AtD+zRERE9c0nn3yCw4cPQ25khL1froSjtY3YJVEdNm/0RNyJeIgNB/7DmDFj4O/vDxcXF7HLIiIiIqIaUO+CcE2NGjWCXC4Xu4w6reiLBBsbG633+APFs8nK4izhREREu3btwtdffw0AWD/nUzR3byJ2SaQDfn5vHq7fvwv/kGC8/PLLOHPmDAwNDcUui4iIiIiqWb2bGoWIiIiIar+QkBBMem0SAGD2K+Mwqnd/sUsiHWFoYIAdC5fCxtwCV65c4VzhRERERPVEvR4RTkRERES1T35+PsaNG4e09DT0atVWmNeZ6heVSoWUlBSoVKoq71su08Pqd+di9FefYe3atUhKSoKvr6/Yl0xET8nd3R1TpkwRuwwiIqrlGIQTERERUa3y6aefwt/fH9bm5tiy4AvoyfhP1vooNTUVCQkJ1dZ/i4aueHPgEPyy/1/s3LkTO3fuFPuSiegZdOvWDV5eXmKXQUREtRh/qiAiIiKiWuPEiRP437ffAgDWffAJGtjYil0SiUStVgMAJAYGkFXTuj4zx03GuZDbCLwXAsOGDWE7fDgkEonYl05ElRC1fj1UmZnIyckRuxQiIqrlGIQTERERUa2QmpqKCRMmQKVWY9oLL2FYt15il0S1gMzICAb29tXStwGAVQu/xsA3xiPr0SMYubjAde5csS+ZiCohbscO5GVmil0GERHVAVwsk4iIiIhqhQ8//BCRkZFo6twIK6fPErscqifcnJzx+YwPAABhn32GrNBQsUsiIiIiomrAIJyIiIiIRHf69Gms+fVXAMBvsz+G3MhI7JKoHhk1cAh6tusEVU4Ogt94Q+xyiIiIiKgaMAgnIiIiIlHl5uZi2rRpUAN444Xh6NmyjdglUT309az5MDYyQsrx44hat07scoiIiIioijEIJyIiIiJRffXVV7hz5w4a2Nhi6bQZYpdD9VQjRyfMmfQmACD0gw+QFx8vdklEREREVIUYhBMRERGRaB48eID/ffstAOCHdz6Ahamp2CVRPTZl+Gg09/CCIjUV9z/9VOxyiIiIiKgKMQgnIiIiItHMmzcP2Tk56NO6PV7u2Vfscqiek8lkWFy4cGbUmjVIDwwUuyQiIiIiqiIMwomIiIhIFGfOnMG2bdsglUqx8u33xS6HCADQoXkrDOn9HKBW4+7774tdDhERERFVkXoXhBsbG6NFixZo0aIFjI2NxS6nzuvUqRPkcjlatmyJli1bQi6Xo1OnTmKXVefxc0pERPXBrFmzAADTBg9Dy8ZNxS6HSLBg2gwYGhgi5cQJxP/zj9jlEBEREVEVkKjVarXYRdS0okuWSCRil6ITVCoVpFJpsW16NvycEhGRLtu1axdGjBgBU2M57m/aBVsLS7FLolomKSkJCQkJ0DM3h4GjY42f/38bVmPV5g0wadECHQMD+W8yolrqTMOGyIuKwrVr19CqVSuxyyEiolqsXiaWEomE/5CtQprBN0PwqsPPKRER6Sq1Wo2FCxcCAN5/eQxDcKqV3hj5KsxNTJF54wbitm0TuxwiIiIiekZMLYmIiIioRm3btg03btyAhYkpZr8yTuxyiEpkYWqGN0a+CgAIW7QIaqVS7JKIiIiI6BkwCCciIiKiGqNSqbBo0SIAwAcjX4WlqZnYJRGVasqI0bA0N0dWcDBit24VuxwiIiIiegZ6YhdARERERPXH7t27ERwcDCszc8wcMVrscojKZCo3wVujJuCbtT/hwbffwnH8eNyaPBmJ+/cLbXw3bIDNoEFil1qMMisLcX//XXAdrVvDrIJzJ6tVKmTevo286GiocnJg5OICIzc36Jmb12j9wdOnI37Xrgq11be0hNzLC3JvbzhOmADT5s0rfT61SoV0f38AgHHTptC3tKx0H3mxscgKDYU6Px+Gzs4wcnODVK/yP3KrcnORff8+ciIiYGBrCyNXV+jb2FT+mtRq5Dx8iKw7d6DKyoJx06YwbtIEMiOjSvelyMhA1p07yAkLg769PeSenjAUYe5+IiKiZ8EgnIiIiIhqzLJlywAA04eMgJncROxyiMo1/sURWLV5AzJv3EDs9u2I3boV6txcYX/0xo21MggPmTkT0WvXAgDcFy0qNwhXZmUh7PPPEfPHH8iLji6239jDA64LFsBxwoSnCncrS5maivzY2Aq1zY+NRdadO8Du3YhYsQLO774L988/h56paYXPl3ziBK716wcAaPnff7B98cUKHadWqRC7dSvCFi1Cdmio1j59Bwc0eO01uC1YAD0Li3L7yg4PR/gXXyDmjz+gVige75BIYNWvH1zmzIHN88+X248iPR33P/sMUb/+ClV2tvZOqRQ2gwah6YoVkHt6ln9fjh9HyMyZyLxxo9g+fTs7uC9ahIZvvgmJTFbhe01ERCQWTo1CRERERDXi4sWLOHv2LAz09THjpVFil0NUIeamphg7eBgA4P6nn2qF4ACQsHs3FKmpYpepJW77diEEr4jcqChcbt8eD5cuLTEEB4Ds0FAET5mCy61bIz8lpUavR2ZmBiM3txJ/ycy0p1dSKxSIWLkSwVOnVuocsVu2VLoutVKJm6NH49b48cVCcKAgoH/47be43KEDMm/fLrOv1PPncbF5c0SvX68dggOAWo3kI0cQOGgQ7n3ySZn9pF26hAs+Poj87rviITgAqFRI3LsXF1u0QOTPP5fZ1+1p0xDQt2+JITgA5MfHI+Sdd3C5XTvkJyZW+v4RERHVNI4IJyIiIqIaUTQa/NV+A+FoXfnH/InEMnXEGGzYtQ3ZwcHCezJTUygzMqDKyUHc9u1wqmTwWl1yIiIQ/MYbFW6vVqkQNG4csoqCWqkUVn37wqxdO5j4+CD30SPE//sv0i9dAgBkBgXh9pQpaLlzZ41dk+P48fAqJbQtmv4j8+ZN3P/0U2QEBAAA4rZtQ+yIEXAYXf4UTElHjyLGz6/Sdd2ZMQPx27cXvJBIYNa+PawHDIChoyOSjh5F8rFjUKalIfvuXVwfNgwdrl4tcZR6ZnAwAgcPhiozEwCgZ2MD6+eeg1WvXsgKDUXS4cPIvH4dUKvx4MsvYeTigoYl/B4rMjJwc+xY5D16JPTjNHUq5F5egEqFrDt3ELVhAxSJiVDn5eHuzJkwbdUKlt26Fesr8pdftL5MsR40CFZ9+sDQ2Rm5ERFIPn4cSQcOAAAyAgNxa+JEtNyzBxKJpFo/C0RERM+CQTgRERERVbuoqCjsKgzOZr8yTuxyiCqloYMjurftiJNXzgMAjJs0gf2oUXjw9dcAgBg/v1oRhKuVStwaPx6K5OQKH5O4dy9STp4EAEj09eHr51csPHZbsAAR332Hu7NmAQASdu1C8okTsOrdW+xLhkQigbGrK4xdXWHZvTsCBgwQQvuHy5eXGoQrs7ORERiI2L/+QvTatVDn5VXqvOnXriFq9WrhdeMlS+C2YIHw2nnGDGQ/eIDLbdpAkZyM7Lt3EbZwIZouX16sr3vz50NROMresFEjtL90qdj823c/+AARK1YUbM+aBduhQ4u1CVu4EDn37wMA5D4+aHviBAzs7bXauHz4IQJfeAHply5BrVAg+I030DkoSKtNbkwMQufMEV57rloF5xkztNq4zpuH6D/+wO3XXgMAJO7bh/jt22E/cmS1/V4TERE9K06NQkRERETVbsOGDVCqVOjRojWauTUWuxyiSjM3fTynvf2oUXAYO1Z4nXLqFHIePhS7RIR/9RVSTp0CAFiUMMq3JFHr1gnbHmUEx43efx+2Q4cKr9OvXhX7covRs7DQGimdeesW1Gq1VpuU06dxzt0dJ01M4N+lCyK/+w7KjIxKnyts8WJh22HcOK0QvIixqyt8Nm4UXsf4+UGtVGq1Sb92DQn//gsAkBoZoeV//5W4CGWTb76BWceOAABVVhbitm0r1ibp0CFhu+ny5cVCcAAwsLWF7++/C6+zbt0qNq1J6tmzUGVlAQDMOnYsFoIXaTBxIuw1Pi8pp09X+j4SERHVJAbhRERERFSt1Go11hWGba8XzrVMVJcolAqcv/Y4+JWZmcG0RQvIfX0L3lCrEbNpk6g1ppw7J4SzDadPr/ACnqnnzhVelAwNJk4ss61Vnz7Cdsb166Jeb2nMO3cWtlWZmch58EBrf35SEnLCw4EnAvLKyE9JQcLu3cJrF43R00+yGzoUxh4eBcfFxyPp6FGt/TF//CFsWw8YUOqiplJ9fTR67z3hdeyff2rtV+bkPJ6HXCKBRY8epdZk4u0Nw0aNhNcZN29q7U8vnF4GAKx69izzXlgPGPC4n1LmEiciIqotGIQTERERUbU6cuQIwsLCYGFiipG9+oldDlGlHb90HgkpScLrohG8DmPGCO+JGYQrUlNx69VXAaUScm9veJQw/UZJVLm5yI+PBwAYOjlBz8KizPZKjcUXpUZGol1vWSRS7R9xJXras4HKvb3hvnhxsV/6JYyeLk3q6dOASgUAMGjYEGZt2pTZ3lJjCpm4v/7S2pdcOC0NANgOGVJmP5pT0aRduFD8KYSicF+thionp9R+1Gq1MBULABg8OQJd40sCZRn9AAVfLJTaDxERUS3DOcKJiJ6SWq3Gtm3bkKTxAwARUUlsbW3xyiuv1NtFxDZs2AAAGN9/EIwMDMUuh6jS/j64R9iWSiRIu3gRmbdvw2H0aIR99hkAIOv2baT5+8O8Xbsar+/O9OnICQ+HRF8fzTZvhszYuELHqdVqNCscWaxnZVVu+9QzZ4RtE2/vGr/OisjUGN0sMzeHkbOz1n4TLy+4F/6eaYr7+2/kx8VV6Bxa4fULL5Tb3qpXL2HhSc1R04rUVGRcuya8thk8uMx+DBs2hHGTJsi+dw9Qq5Fx8yaMXFwKrtXICMYeHsgOCQFQ8GVNafPWJ+zeDWV6esFxFhYwdnfXvkfNmwvbSYcOQZmdXeJnSqVQaAX75X0hQEREJDYG4URET+ngwYMYozESjIioLEeOHEG/fvVvNHR2djZ2F04hMPG5wc/YG1HNS0pNwdELBQGwgb4+urRqh5NXLiD2r7/QeNEimLZti4zC+bJj/PxqPAiP/v13xG7dCgBo/MUXMGvbtsLHyoyMSp0T/EkRq1Yhcf9+AAWhuWM506iIQZmdjfCvvhJem3foUC3nydQIs42bNCm3vZFG0KwZtmfeuiWMLJcaG8PQyalCfWXfu1esLwBwnT8fwVOmAABC3n0X+tbWsBs+XKtN8vHjCNaYR9113jxIDQy02tgNHw5jT09kh4QgOyQEQWPHwnvNGq05xxXp6bg7cybSr1wBAOjZ2KDhW29Vy/0mIiKqKgzCiYieUlpaGgBA384Olr16iV0OEdVSycePQ5GYiPTC0Xf1zd69e5GZmQk3Ryd08PYVuxyiSvvn6EHkKxQAgL6dumFQ9z44eeUC4gqDcIfRo4UgPHbrVngsWwapXs38mJUVGoqQwoUMLXv3hsvcuVXSb05kJDJv3oQiJQXpAQFIu3wZKcePAygYQeyzYQP0ra1r5BorQpWfj6TDhxG+ZInWCGv3zz+vlvNpLi6pb2NTbnt9jdH2eRrhdWX7KasvAHCaPBmZN24g4vvvocrOxo0RI2DSogXM2raFRE8PmbduIe38eaF9w7ffLnF+c5mREZr/+SdujhqF7NBQJPz7L84dOQKrPn1g5OqK3MhIpJ4/LwTxhs7OaP7339AzN6+W+01ERFRVGIQTET0jk2bN0OLvv8Uug4hqKf/u3ZF69qzYZYhm27ZtAIBRnBuc6qi/Dz2eFuXl5wajW5v2MNQ3QFZwMDJu3ID96NG4N38+oFYjPy4OSYcOwXZw9T/9oMrPR9C4cVBmZEDP0hK+f/xRbH7sp5V67hyCShgpLjM3R7vTp2HaokW1X5+m2K1bkVwYxD9JkZaGvJgYYWR1EceJE2HZtWu11JOfnCxsV+QLAc1pZ1TZ2VCkp0PPzEyrH70KfrGg2VdebGyx/U1XrIB5x44IGjsWQMHo9cwSFrFsMHUqvH76qdTzmLVpg46BgbjasyfS/f2hysxE4p49xdpJ5XK0OXoUck/ParnXREREVYmLZRIRERFRtcjMzMTewuBkdO/nxC6HqNJu3QtBUGjBnMuW5ubo26kbTOUm6N2xCwAg9q+/YOzqCvPOnYVjYvz8aqS2+59+ivTLlwEAXr/8AqNGjar9nMq0NPh3746IH36okWssokhJQVZwcIm/8qKitEJwiZ4e3Bcvhs/69dVXTyUDbJmZmfZ9zMgo1k9FR9hr9lXUj6b7Cxfi1qRJ5fYTvW4dbk2eDEVqaon7M27ehH/37kj39y+zH1VWFq727StMm0NERFSbcUQ4EREREVWLo0ePIis7G+4NnNCmqZfY5RBV2t8H9wrbQ3sPgH7hlCcv9OyHg2dPIuG//9BkyRI4jBkjTDmR8O+/wojf6pJ09CgefvstAMBh/Hg4VPGaJVZ9+6LdhQtQpKYiLyoKaf7+iPHzgzI1Fcq0NNydORMA0Oi996rtGjVJTUygZ2lZ6n59KyuY+PrCxNcXtkOGVGqe9Keqx9gY0Aixy6POy9Out3AaFGkFFzUtra8np1O5O2cOIpYvF17bDh+ORu++C7mPDyQyGbJCQhC7ZQui1qyBWqFAzMaNyAwKQvsLF7SeJsgKDUVA//7ILxxxrm9nB/dFi2DZoweM3NyQ++gR0v39Ef7FF8i6cwd5jx4hcPBgtNy9G7ZDhlTrvSciInoWDMKJiIiIqFocOHAAADC4YzexSyGqtHyFAruOHhBeH7t4Fi9MvwkAUCiVAIDM69dxsWVLqPPzhXaq7GzEbd8Op8mTq6WuvIQE3Jo4EVCrYeTmVub0Fk/LwNYWBra2wusGkybBY+lSBL74ojBX+P1PP4XjxInQLyOgrioNJk6E188/V/t5Knx/HB0LRqKjYLR6eVQ5OcK2zNxcWJzS0NFReL8i/TzZl76dnbCd5u+vFYI3/eEHNHr3Xe267exg2a0bHF59FQG9ekGtUCD98mU8+vlnOBfONQ8Ad2fNEkJwYw8PtL90SWtucj1vb5h4e8N+9GjcfPllJBQuiHxnxgxY9e0LmYmJOL8xRERE5eDUKERERERULfYXPio/qHAaCaK65NjFs0hKTRFeR8ZG48bdYNy4G4zb9+8K72feuIGs4GCtY2M3baq2usIWLhRC2AZTpyL96lUknzhR7Fd2WJhwTHZ4uPB+ypkzT3VemVyOFtu3Q1a4IKIyLU0IQOsbrQC7lKlFNOXFxwvbBhrhtUEl+ymrr8gffxS2rfr2LRaCa7Ls2hWuH30kvI7+/XdhOzs8HIl7Hz8J4bN+vVYIrkmqpwef9euF0fq5Dx8i+cSJKrzTREREVatOjgi/d+8evvjiC1y8eBFJSUlo3749unXrhvfeew+mpqZP1efJkyfxyy+/IDAwEImJifDw8MDYsWMxdepUyOXyCvWRmZmJtm3bwtLSEhcvXhT7Nj0zpVKJjRs3YuPGjQgJCYG9vT26deuG0aNHo0+fPhXu5/Lly1i2bFmF23/yySdoUcML8FSF2vq5XL16Nd5//338/fffGMJHFYmIqIYEBwcjPDwcBvr66N2qndjlEFWa5rQoDja2MDPR/vdcUmoKklJTIDMzg6GzM9T5+cgODQUAJJ84gZzISBg5O1d5XflJScJ22KefVuiYmI0bEbNxI4CCxRZ7FvaRExkJZXo6AMDQyQl6FhZl9qNvbQ2z1q2RcuoUAAjXW98YODgI2zkPHpTbXrONZvit2U9edDRU+fmQ6us/VV+aC2JaDxxYbk3WAwci/IsvAABZwcFQq9WQSCTIvHkTUKsBFExJY9G9e5n96NvYwKxDByQfPlxQx+3bsH3hheq47URERM+szgXhR48exeDBg5GXlwepVApra2vs27cP+/btw+7du7Fv3z5YV3ChkSJz587F8uXLhb/8HRwccP78eZw/fx5//fUXjh07BoPCx9dKo1Kp8PrrryMkJAStWrUS+zY9M4VCgSFDhgiPNFtZWSEkJAQ3b97EunXrsG7dOkycOLFCfT169Ajbtm2r8LmnTZtW54Lw2vq5vHTpEubOnYvc3FwoCx/hJSIiqgmHDh0CAPRq2RZyIyOxyyGqlMSUZBy7+Hjk9Nb//QQPFzetNteCgzB0xhRIZDJ0KgwPzzg5IT8uDlCpELt5M1w//FDsSylT+BdfIGrNGgBAk6VL4TpvXrnHGHt4CEF4UWBa3xh7eAjbqefOlds+4/p1YdtKY0CRQYMGkMrlUGVlQZWTg/SrV2HRqVOp/ajy8pB15w4AQGpkBIsuj5+2yYuLe1xf48bl1iT39BS2lRkZUGVnQyaXa/fj7g6JRFKhvoqC8HyNEetERES1TZ2aGiU6OhojRoxAXl4epk6diqSkJMTHxyMoKAi+vr64ePEihg8fXqk+N23ahGXLlkGtVmPGjBlITk5GdHQ0oqOjMWzYMJw9exZvv/12mX2kpKRg3Lhx+PPPP8W+RVVmwYIFOHDgAGxtbXHixAkkJiYiOTkZS5cuhVKpxKRJk3D06NEK9dW8eXMsX768zF/u7u4AAC8vL3Ts2FHsy6+U2vq53L9/P55//nlklLCaPBERUXU7Uzj9Qu9W1btoHVF12HX0gDAPeEtP72IhOAC0aOoNE2M5FCkpyAwKgkQmg/0rrwj7Y/z8qqU217lz0XL37nJ/OU2bJhzjMHas8H6zLVuE9+Vejxexzbx1q0Ln1xwFbtqyZfX8BtRy9iNHCttpFy5ApTFHfEmSNX5u0lxMUqqvDzuNnxOELxhKkXr+PFRZWQAAyz59tObilnt7C9ua0+KUJjcyUtg2cnODrPBpU81+csLDoa7Alx2afZn4+lbZfSYiIqpqdWpE+MqVK5GWloZ27dph7dq1wvu+vr44ceIEXF1dcerUKfj7+6Ndu/Ifwc3Ozsbs2bMBAFOmTMGqVauEfY6OjtixYwfatm2LdevWoVOnTpim8Y/JIv/++y/efvttRBXO06cLEhIS8FPhojvr169Hr169AAByuRzz5s1DfHw8li1bhu+++w79+vUrtz8PDw/hPpdk8+bNCAsLg7m5Of755x+YF847WFfUts9lUlIS3n//ffhV0w9fREREFXH27FkAQLfmdf9JOap/NKdFGd5/UIltZDIZ2vg0w5mrl5F69ixMW7SA/ejReFS4qGNmUBDSAwJg1qZNldZm1rYtzNqW/wWTZhgq9/LSCmCLmPj4CNsJe/ZAlZsLqaFh6X0+eIC0K1ceH19Pg3B506Yw79QJaRcvQpGSgphNm0pdHDXjxg2knDwJoGAqE7MOHbT2O44fj9jNmwEAj1avhsvs2ZDIZCX2pTkP+JO/n2Zt2gijshP+/RcuH3xQ5mjulNOnhW3NLzTMWrUCpFJApYIyIwPJR4/Cun//UvtR5uQg7fLlEvsiIiKqberUiPCiYK+kKTns7OyE+Y9/quDK6UFBQYgvfHTryy+/LLZfJpPhgw8+AFAQCD9p5syZeOmllxAVFYUOHTpgwYIFYt+iKrFjxw5kZWXB3t4egwYV/4f/lClTAAD79u1DeHj4M50rJCQEb775JoCC3zdvjREIdUVt+lwGBwfDx8cHfn5+MDAwwPLly+FcDXNTEhERlSU8PBxRUVHQk8nQ0ZujA6luuXn3jrAYpkwqw7A+A0pt275ZwRc9KYVf/Fh27w6DBg2E/dU1KryqWPXvD+OmTQEAisREBL/1VqmjmxVpaQgaM0YYkWzRtavW9Br1jeP48cL2/Y8/Rk5ERLE2ORERuPHKK8IUMk5vvlksnLZ+7jnoF84VnnP/PsIWLSrxfA+WLkX89u0AAD1raziMGqW137Jw8BIApJ45g8gffii19qzQUNz/+GPhtcO4ccK2zMQEZhqDd+68/TbyEhJK7St09mxh8VaTFi1gUsemuCQiovqlzgThDx48QExMDADg5ZdfLrHNiBEjAAAHDx6sUJ+3Ch//c3JygqPGQiOafAsf7bp8+TLSCxeSKXLp0iWYmZlh4cKFOHv2LJo0aSL2baoSFy5cAAAMHToUenrFHxrw8fGBt7c3VCoVDheOOnha77zzDjIzM9GvXz+M1/jHZF1R2z6XDx48QFxcHLp06YLz589j9uzZFZrXj4iIqCoVjQZv5+kDIwPDZ+yNqGb9fWiPsN2jXUfYWpW+zkv75gWjX1MLP/MSqVRr2ozYrVuhrsXrtEj19eGxdKnwOmbjRlwbMADRfn5IDwxEfmIi0i5fRsQPP+B806ZIK/w5QSqXw+f33+v1vzMbTJkCeeGI+rzoaFzt0QMxmzcjJzISmbdv49Hq1bjasyeyQ0IAAEaNG8N1/vxi/UhkMnh8843wOnzJEtyeMgXpAQHIi49H4oEDuD1tGu5pHNvk66+hb2Oj1Y/t4MFa0+Hcff99XB8xAklHjyInIgKKjAykBwYi7PPPcbltW2GRVNuhQ+EwerRWX75+fpCZmQEAsu/exUUfH0T+8gvSr12DIiMDORERSNi3D/49e+LRL78UHCSTwWf9ekj16tRD50REVM/Umb+lrhcuMCKVStFAY5SFJicnJwBAVFQUUlNTYVHOqud5eXkACqb8KI1KpQIAKJVKREZGwkfj8cF3330XAwcOrPQiiLVd0b1u2LBhqW2cnJwQHByM27dvP/V5tm/fjiNHjsDQ0BC/FP0Dqo6pbZ9LFxcXHDlypEJT1hAREVWXy4WPyXfx5chAqlvy8vPxz9HHgxdefm5Qme3b+jQHAOSEhSE/MRH6NjawHz1aGI2bFxODpMOHYTNwoNiXViq74cPRcPp0IdBMOXECKSdOlNpeamIC7zVrINdYMLI+ksnlaP7XX7jauzcUSUnIefAAt0oZ2KNvZ4cW27dDVsrCwQ0mTULquXOI+u03AED0hg2I3rChxLZOb7yhFXhr8ly1Chk3byLt/HkAQMKuXUjYtavUa5D7+MCrhJ/DTLy84LNxI4JGj4ZaoUB+QgJCylqfSCZDk2++gXn79jX/G0FERFQJdWZEeEpKCgDAysoKUmnJZWsG0gllPL5VpCg8DAsLKzbau8jNmzeF7eTkZK1948aN07kQHHh8r21tbUttU3Td8c+wKvjHhY/jjR07Fk0LH8msa2rb59LHx4chOBERia7oi+JWjevm3+9Ufx29cAbJaakAALmRMQZ07VVme1O5CVwbFAweySj83Ft06QLDRo2ENjGbNol9WeXy+vlntNy9G/r29mW2sx89Gp2Dg+GoMZVGfWbaogU6+PvDolu3UttY9u6NdmfOlDtXvPeaNfBYvhyyUtZL0rOyQpOlS+H966+ljsSXGhqi3enT8F67FoZlTI8o0deH22efoeO1azAsHLTzJPsRI9Dp9m3YjxkDlDHy37R1a7S/eBGuc+bU2H0nIiJ6WnVmRHhqasE/SCsSzgJAVuHcdWVp0aIFzMzMkJ6ejs8++wwrV67U2p+Xl4elGo8KFtWg6ypzrytyn0ty8uRJhBQ+JvjOO++IfclPjZ9Lqo1uTZ6MxP37hde+GzbAZtCgZ+ix+qScO4fsuwXzsDZ47bUKHaNWqZB5+zbyoqOhysmBkYsLjNzcoFfDC+0GT5+O+DJGWWnSt7SE3MsLcm9vOE6YANPmzSt9PrVKhXR/fwCAcdOm0Le0fOracyIikBcTA5mJCUx8Kz9/s1qpREZgIHKjoqBIS4Oxuzvk3t7Qt7KqdF+KjAxk3bmDnLAw6NvbQ+7pCcNSpoWiuuPGjRsAgJaN6/eIUap7BvXog4dHLlbqGO/GHngQ/QgZN27Aqk8fSCQSdHv4UOxLQaP33kOj996rcHvbIUPQ9f59ZAYFITM4GFm3b0ORng65hweMPT1h4uMDY3f3Gqu/2ZYtaLZlS42dr1Phn1uVZezmhnZnziD92jUkHT6MnIcPIZFKYeTmBsuePWGuMd92eVxmz0bDN99E/K5dyAwORn5cHAwaNIDc0xN2L70EmYlJuX1IZDI4TZ0Kh1dfRerp08gKCUFWSAiUmZmQe3vDxMcHZq1bw7CMp3+LyD080HzrVmQtXoz0q1eRFRKC7LAwGNjbw8THB3IfH5i1a8fpUIiIqM6oM39jqQsXGDEwMCi1jea+oqkjymJubo4lS5Zg5syZ+O6775CRkYGZM2eiUaNGuH79OubOnYvo6GjI5XJkZWXBqJRH2XRNZe51Re5zSX4rfOyvU6dOaF+HH6Hj55Jqm/ykpIL5SHNzhfeiN26slUF4VkgIrg0YAFVmJoDyg3BlVhbCPv8cMX/8gbzo6GL7jT084LpgARwnTKiRH8iUqanIj42tUNv82Fhk3bkD7N6NiBUr4Pzuu3D//HPomZpW+HzJJ07gWuETHy3/+w+2L7741LUHFf5wbNauHTpcuVLh4xRpabj/2WeI3bIF+SU8EaRvbw+XuXPhMns2JNKyHzpLPn4cITNnIrOE4EHfzg7uixah4ZtvQiKTldpH7LZtCJkxo8L1m7ZsiTZHjjz1faOKiY6ORkJCAqRSKXxc3cQuh6jaebt74ODZk8KI8LpMZmIC844dYd6xo9il1DlmrVvDrHXrZ+5HZmKitRDnU/djZATr556D9XPPPXNfck/Per0wKhER6Y5aE4T/8ssvCAoKKnHfihUrhHmWn5yeRJPmPvMKjgx85513cO3aNWzYsAFr167F2rVrhX02NjY4duwY+vfvDwDlzu1cF5R3nw0MDODk5ISkpKQK3euK3ucnj92xYweAuj0aHAA/l1TrPBmCA0DC7t1QpKZCrxZ9VlR5ebg5dqwQgpcnNyoKAf37I6uMdQmyQ0MRPGUKIpYvR9szZ55pxHRlyczMii1aVSQ/MVFYkAoA1AoFIlauRO6jR2j+118VPkdsFY2Ky3n4EKlnzlT6uMzgYAQOGoSc8PBS2+THxeHe3LlI+PdfNNuyBUYaUwNouj1tGqI1/lwr1k98PELeeQdRa9agzdGjpd7bzKCgEgP5Uvst489qqjpF06J4OruIslDm5G8/x/5L54XXG+Z9ikEdu1bo2J/+/Rtf+K0HALTz9Mber1ZW6LgnZefmwP3V4RVqayaXo5lbY7Rwb4JWTZpieLfekJXxBVBdt2zbJnz4248AAL/5izGu3/Na+91ffQnZhX+PrZn5IbwdnCp9juqmhhpqNQC1Gmq1Gp5uBaOkU676l3pM+FdfVcm5Lbp0gVWfPmLfgnp3fURERKQbak0QvnfvXuzdu7fEfUuXLhUCx6SkpFL70NxX0cBRJpNh/fr1GDJkCLZs2YKAgAA0bNgQ/fr1w6uvvgpbW1th6gmrp3jku7Yp7z4XBeE3b96s0L1+miDcz88POTk5sLW1xahRo8S+Jc+En0uqbaI3bhS2ZaamUGZkQJWTg7jt2+E0darY5QnuLViAjKtXK9RWrVIhaNy4xyG4VAqrvn1h1q4dTHx8kPvoEeL//Rfply4BKAhHb0+ZgpY7d9bY9TiOHw+vn38uuX61GjkPHyLz5k3c//RTZAQEAADitm1D7IgRcBg9utz+k44eRYyf3zPXqcrPR/AbbwCFT7NUlDIzEzdGjBBCcImBASx79oRF164w8fFBdng4kvbvR8qpUwCA1DNncOu119D22LFifUX+8otWCG49aBCs+vSBobMzciMikHz8OJIOHAAAZAQG4tbEiWi5Z0+J86Fmh4YWbEilpYblmp5m6haqvNDC3xcfF7caP3dSWiq2Hj+EvPx84b2NB/dUOAjPyslBXErB39tJ6WlPXYdaDaGf8sSlJOFeVCR2nyv4/6df2w7Y+vES2FpY1vj9qwnqwvC4aLuk+1EUhGv+PopZq1qtFsLvgpq1627s7AIAyL0fVmpf9wvXxnlWLvPm1cqgWNevj4iIiHRDrQnC+/XrV+o8y3p6ekLgmJWVhZycnBKng0hMTAQAWFpaVnoRy+HDh2P48OIjd64WBjUWFhZwdXUV+zY9s/LuM/A43C26nyUp2te4ceNK11A0Lcrrr78OQ8OaHylWlfi5pNok4+ZNpBdOc2HcpAnsR43Cg6+/BgDE+PnVmiA88dAhRKxYUfH2e/ci5eRJAAWLO/n6+RULj90WLEDEd9/h7qxZAICEXbuQfOIErHr3FvtyIZFIYOzqCmNXV1h2746AAQOE0P7h8uWlBuHK7GxkBAYi9q+/EL12LdR5eU9dQ+6jR0g8eBBRa9ci7fz5Sh//aPVq4YsIiZ4emm/bBrthw7TauM2fj8hffkHI228DAFKOH0fMli1aC6rlxsQgVGMxLc9Vq+D8xNQmrvPmIfqPP3C7cKqcxH37EL99O+xHjixWV1Zh4GraujU6+pc+EpNqVlhYQRjo5tigxs/9ZAgOALvPnUZqRgYsKjEVUVVr4e4BQwP9Yu9n5+YiKT0N0YmPF9M+evUy2k9/DUeX/YQmTs6VOQ09hYKQuzDg1gq9y/7CUCKRQAIJJBIJ3JwKnn5RpaaW+gRWp1KeyKws/TLWpRGTrl8fERER6YZaE4TPKgwvStOgQQOYmJggMzMTJ06cwMCBA4u1OX78OACgY8eOpa6krUmhUOD69euIjY3F888/D2kJ85kWTeHRtWvXEvfXNeXdZwBo2rQpAODEiRMl7k9OTsa1a9cAAJ07d67U+SMiInDz5k0AwEsvvST27Xhm/FxSbaI5Gtxh/HjYv/yyEISnnDqFnIcPYeTiImqNefHxBQGnWg3zzp2RdvkyoFSWeUzUunXCtkcZwXGj999H8vHjSNi9GwCQfvVqrQjCNelZWKDhG28guGj0+q1bUKvVWn82pJw+jVsTJyLnwYNKj9x+0s0xY5C4b5/W1CxPI/r334Vtz59+KhaCF3GePh2pp08jdutWAMCjn37SCsJTz56FqnDRYLOOHYuF4EUaTJyIxH37EFc4dUzK6dMlBuFFC62aeHk90/VR1QovfHLA3bHmp7TYeHCPsG1iZIzMnGzk5udh++mjmDpo2DP0/Gz++fxbuDcofWG6mKREfO63Fqv/K3iS5WFcDBb+vgabPvpctJp1TfHR3RUIuwuDbki0g+8n/z1nIpfDxtIKiSnJyA4Ph1mrVsX6epqFiesSXb8+IiIi0g11JkEzMDDAlClTAACbN28utl+tVmNr4Q/egyq4KJxEIkG/fv0wePBgnC9hhFxubi42FgZLdX0Kj8qYPHkyDAwMcPHiRdy7d6/Y/h07diAvLw/29vZoV4lV0AHgwoULAArufbNmzcS+1GfGzyXVFiqFAjGbNgmvHSdMgGmLFpAX/WCqVmvtF8vtyZORFxMDmakpfDdtqtCXQ6nnzhVsyGRoMHFimW01H6eurYuWmWt8gajKzCwIvDXkJyUVTEHyjCE4AGTdufPMIXhOZKSwoKXM3BwNJk0qs73jhAnCdsb161pBU3rhtDAAYNWzZ5n9WA8Y8LifEhbUzE9KgqJwzm+5t/cz3yuqOsKI8Bqe2/lm2D34hwQDABo3aIh3hz/+O9Lv8H6xb0uZHK1t8PPMDzHrlbHCe38eP4ycvNxn6LX+UavVUKlVUKqUUCiVUCgUyM/PR15+HvIV+VAoFVCqlFCpVFp/NkkkEkilUsikMujJ9KCnpw99fQPo6+tDT08PejI9yKQySKXSUv/ecnYoeAIiJyysQrUSERERUc2rM0E4ALz//vuQSqX466+/8Pfffwvvq9VqvP/++4iMjIS1tTVef/11reMiIiKwaNEiLFq0SCvYlclkQji5YMECZGos2pabm4sRI0YgKioKXl5emKDxg72ua9CgAcYVjuCbPHky0jVClKCgIHz66acACn4/DAwMtI718/PDokWLsE5jBKemS4WjIF1dXWEq4iPKVYmfS6oNkvbvR35sLADAomtXyJs0AQA4jBkjtBE7CI/44QckFq5R0PSHH4Qay6LKzRUWQzR0cip3wU9ldrawLS1hqqLaQPLEUxwSPe2Hs+Te3nBfvLjYL317+0qfq+H06cX6sa/AnOSach4+FLbN2rWD9Ik/958k1xidrczIQF5U1OOdGsGTMienzH7yNdZXMHB0LLZfmB/8iXOS+IQR4Q1qNgjXHA0+vv8gjO3z+MuUU9cD8DA2RuxbU65RvfoL2yqVCveiHoldUq2jBqBSq6FSqaBUKqFQKpCv0Ai7FQoolUqoVEqo1CqoC+fzlkgkkEqkkEplkMlk0NPTg76ePgz0DaCvp18QdssKwm6pRILyv6bV5lL4eS9rQWEiIiIiEletmRqlIho3boxZs2Zh+fLlGDt2LH777Td4e3vj1KlTCAwMhEwmw8aNG4sFrBEREVi8eDEAoFu3bmiiEb4sW7YMR44cwalTp2Bvb48hQ4ZAJpPh2LFjiImJgb29PXbu3AmZTCb25deoBQsW4ODBgzh9+jSaNWuGgQMHIiUlBQcOHEB6ejp69OiB2bNnFzvOz88Phw8fRteuXTG1hPmIi344bt68udiXWGX4uaTaQHNaFEeNUdMOo0cj7LPPAABZt28jzd8f5pV8kqMqZFy/jtB58wAAdi+/DKfJkyt0nFqtRrM//wQA6FVgocPUM2eEbZNaOko4s3B6KKBghLWRs/YcwCZeXnAv/D3TFPf338iPi6vUuRq+8UbxfnbsEKYcqYi8mBhIjY0BAMbu7uW2z330OLiTGhlB38Hh8bVp/NmfdOgQlNnZkBX2rUmlUGjVaNamTbE2WWUE4arcXEjr+BoUdZVCoUBy4Uh9R6vyFzCtsvMqFdh05IDwesJzg9DEyRk+Lu64/bBghO6mo/uxYFzF/uwRy5MLjFbgoZlyRSXE49SNAFy4dRP3ox+hkb0DujVrhZG9+kFfTw8RcbG4E1HwZEobDy/YlPOFY3miExNw/tYNXLh9E7cfhsHe0hrtmnpjfP+BMDep3CCIolHbKrUaCoVCmNakLEVTl2hOY1KRp4+elV3h5z2vkn9OExEREVHNqVNBOFAQEHp5eWH+/Pk4fPgwDh8+DADw8vLCihUrMHjw4Er15+TkhJMnT+K9997DkSNH8FfhD94SiQQjR47EV199BQ8PD7Evu8Y1bdoU/v7+mDBhAk6cOCEscKmnp4fp06fjq6++eqqFLmNiCkZj6VIQDvBzSeLKS0hAwp6CkZASQ0PYa0yZI/f0hGnbtsgoXGA1xs+vxoNwZXY2bo4dC3VuLgwaNoT3mjUVPlZmZFTqnOBPili1Con7C6Y/0LOy0vpCoLZQZmcj/KuvhNfmHTqIXVK57EeMgH3hvN4VkfDff8K2SfPmkGqMeLcbPhzGnp7IDglBdkgIgsaOhfeaNTDQGO2uSE/H3ZkzhYVf9Wxs0PCtt4qdRxgRLpHAwMEB9xctQtqFC8i4fh150dEwdHaGSfPmsOrTB41mzmQwXkOSkpKEee+tzMxq7Lz7L51HXErBUwRdfFsIi0yO6fMcFv5e8GfOpiMHan0Qfu3eXWFbKpXCo3ARxqe19dhBTFvxFbKeeALjl9078NG6n/DP4v/hbFAg3vtxOQDgwDffY0D7yq3/omn1fzsxY9X/oFKptN7fcOA/fLz+F+z5suILJQNAvqJg4VM1CqY8KaIZdEMIvlEjgXdprC0sC2ouY7F5IiIiIhJXnQvCAWDatGmYNm0awsLCcP/+fbi5ucHd3b3URQO7du1a5mI4Pj4+OHz4MGJjY3Hnzh0YGhqiadOmsLa2rlRdU6ZMEeaL1gUNGjTAkSNHkJWVhWvXrkFPTw9eXl6wKGOk0KFDh8rs8/Tp02JfVrWprZ/LhxrTGpBuit2yBeq8PACA7QsvQP+JkdMOo0cLQXjs1q3wWLZMK5ysbndnz0bWrVuARALfjRuhX8nPcElyIiORefMmFCkpSA8IQNrly0gpXJhWZmEBnw0bquQ8VUWVn4+kw4cRvmQJMgoXGwYA9891ayG81PPn8XDF46DLQWOhTKDgi43mf/6Jm6NGITs0FAn//otzR47Aqk8fGLm6IjcyEqnnzwsj3w2dndH877+hZ25e7FxZhQtlSvT1calNG2FqoCK5kZHIjYxE0oEDiFq3Dt6//lrrFk/VRQkJCQAAKzOzGl3MWXNalIkDHn/5PLr34yA8+GE4/ENuo52nj9i3qURqtRrr9u8WXg/v1hsG+vpP3d+sn1fi+51/ar1nYWKKnLw85ObnISIuFv3mvoOhXXtUSf0fr/sFX2/dqPWenaUVFEolktPTkJqZgefnv4c+rSv+Zaxe4d9VUkigJ9OrsdHdT8PSvODfx/mF/w8QERERUe1TJ4PwIu7u7nCvwGPaFeXg4AAHjUe4qYBcLkfXrl3FLqPO4OeSalpp06IUsR89GvfmzwfUauTHxSHp0CHYVvIphacV/88/iFq9GgDQaNYsWPfv/4w9Fkg9dw5BJYwUl5mbo93p0zBt0aJGrq9I7NatSC4M4p+kSEtDXkwM8MQISceJE2GpQ3+2xv/zD25NnAgolQAAi27d0GjmzGLtzNq0QcfAQFzt2RPp/v5QZWYicc+eYu2kcjnaHD0KuadniecrGhGuzssTQnBDFxdYdOkCtVKJzBs3kHXnTkHbkBAE9O2L1keOwLpvX7FvlU5LLBwNa2P+bNNrVEZCagr2XCiYFslAX19rnm3PRi5o4+GFgNCCz4Lf4f21MggPiXiIxX6/YeuxggEFFiamWPbWe0/d394LZ7RC8PljX8PQLj3QwcsXaqhx9e4dvPXdN7gWGoI/Du175vo3HzmgFYJPGTgUn06YAtfCBSSDH4bjre++wanrAdh74WyF+5VKCr5MKVrMsjazKgrCOSKciIiIqNaq00E4EVF9lx4YiIyAAAAFU0jYlBBwG7u6wrxzZ6SdPw+gYHqUmgjCcx89wu3CtQJMWrZEE40pQaqLMi0N/t27o/EXX6DRe08fIlWWIiUFipSUCrWV6OnB7dNP4fbxxzVWX3XKi4vD3VmzELtli/CecZMm8PXzK7YwKABk3LyJWxMnCp/b0qiysnC1b1/4/PYbbAoXENakuVimaevWaL59e7EFWBP++w93ZsxA7sOHgFqNWxMnotP167XqaQFdI0YQvuXoQeQrFACAFzp1g5WZ9hMEo/v0F4LwrccPYdlb70FPVrP/BB766RwY6BUf3Z2dl4v4lGQkpqUK73XxbYEtH38hhMiVpVQq8eFvPwqv546agK+mvq3VpqN3M5z7YS0GffQ+TgZefaZrU6vVWiH4kilvFZuCxtvFDUf+9yNeWfwRdp87VW33WUxCEK6x0C8RERER1S4MwomI6jDN0eAOY8ZAWspj9A5jxghBeMK//0KRng69apy/V61SIWjCBCiSkiA1MkKzLVuqdI5mq7590e7CBShSU5EXFYU0f3/E+PlBmZoKZVoa7haORK6pMFxqYgI9S8tS9+tbWcHE1xcmvr6wHTIEZm3b1khd1UmVn4/IH39E2OLFUKY+DvFshgyB7++/F5uiByhY4DKgf39hBLe+nR3cFy2CZY8eMHJzQ+6jR0j390f4F18g684d5D16hMDBg9Fy927YDhmidW6rPn2gSE2Fvp0dvH75pcTPs+2QIZB7eeFSmzZQZWUh79EjhH3+OTy/+07s26ezcgrnopYbGtXYOTce0pgW5bniX/KN7v0c5v/2EwAgPiUZh65cxOBO3Wr0vgSF369w2wY2tkhOT3/qIHzr8UO49aBggdAOXr74cupbJbYzMjDE0mkz0HnGs03r98/Zk8L53BydMG/0hBLb6cn0sHTaDPx3/nSZU8PVVcaFn3lVdrbYpRARERFRKRiEExHVUar8fMRu3iy8Tty7F5cvXCixrTIz8/Fx2dmI274dTpOrb9G4B0uXCnN2N1m6FKbNmlVp/wa2tjCwtRVeN5g0CR5LlyLwxReF897/9FM4TpwI/TIC6qrSYOJEeP38c7Wfp7ZIOnwYIe++K0w9AhTM5930u+9g//LLpR53d9YsIQQ39vBA+0uXtAJzPW9vmHh7w370aNx8+WUk7C6YL/nOjBmw6tsXMhMTAIBUXx/Nt22rUK1yT0+4ffwx7heOwE8t/EKoJikLp4tZsnIJNu7aCJlMBj09PUilUujr6UNPTw8yacF7pW0XHaMnK9iWyWTQ19MX3q/Q8TK9Uref7P/Jbc0+y5qiIq9wvYKSRj9Xh8B7IbgWGgIAsDY3LzHgdnVogM6+zXHh1k0ABdOj1HQQ7tXItcR7olAqER4bhezcXOG9naeP45+zJ7Fo4jR8Mr7yIfW5oOvC9msDXihz9HtH72Za9+ZpbDtxRNie9fLYMs/n1cgVgzp2xb6LFZ8epa7Q1y+4blXh/wNEREREVPswCCciqqMS9+1Dfny88DonPBw54eEVOjZ206ZqC8Jzo6IQ9tlnAArCTtMWLZB84kSJbTVHBWq2kTdtCsOGDSt1Xplcjhbbt+OcuzuUaWlQpqUhYfduNChh3nR6Oqq8PNz76CNErFwJFP7eSeVyuHzwAVzmzYOeqWmpx2aHhyNx717htc/69SWOGgcAqZ4efNavx3kPDyhSUpD78CGST5yA7QsvPFXdlj17CtuZ169DrVRCIpPV2H1TKgum7fAP9MfVO/41dt7qJCslSM9NKQh0ZdKaWdBw48HHn6kxvQdAv5SFgMf0HiCEvf+eO4X0rEyYyU1q7H7t+2ol3BuU/GeaWq1GRFwsbj8Mx0frfsK10BCoVCp8tvFXtGrSFEO6VG4xy3tRj4Tt7i1aldve09nlmYLw0KgIYbu1R9MKnU8Xg3BDfQMAgErjSw0iIiIiql0YhBMR1VGa06IYODlBz6LsOXnV+fnCvMrJJ04gJzISRs7OVV6XIj0d6sL5erNDQxFQwcUJA/r0Ebabfv89Gr33HnIiI6FMTwcAGFbgGvWtrWHWujVSTp0Szk9VIzc6GteHDkX6lSvCe/ajRqHpihUV+tIi8+bNx+G5iQksuncvs72+jQ3MOnRA8uHDBcffvv3UQbjcy0vYVuXkQJGWVmoIXx309Q2QDeDdqe+iZduWUCgUUCqVUCgVWttKpRIKReF7Ku1tYd8Tx5R4fCnbT/b55PaTfapUylKvSalUCAG/JnVWwX9l0ur/oiFfocDmoweE13svnsWF6SUHupk5j6eryMnLxfZTxzB54JByz1ETJBIJXBwc4eLgiF6t2mD81wux83TBky3Tv1uKwR27QlaJL27uRUUK2w5W5c+H72Lv+Ez1awbvFenLxb7yC4Ar0tKgSEt7pjqrmyI2GgCQHxuLY3r8EYuoRimVz94HERHVC/xXGhFRHZQXH681urbN0aMw8fYu8xi1UokzTk7Ij4sDVCrEbt4M1w8/FPtSyhT+xReIWrMGQMEUK67z5pV7jLGHhxCEQwfnoRWDWqlE0JgxQgiub2cHr59+gv3IkRXuIy8uTtg2dneHRFL+iGG5p6cQhGs+/VBZmufWt7Or0RAcgHCtfXv0xUsvvVSj535WQkBewfB844aNWPbtMpjK5dVe276LZ5GQmiK8fhAbjQeFYWR5Nh05UGuCcE1GBoaYP+Y1IQiPSozHvahH8GzkUuE+IuJjhW1Lk/LXgniWaWwysrOQkpEuvK5I8G5pWvH1KfT1a2aKnaqgr/llBUM5ohpnaWUF52oY4EFERLqFQTgRUR0Uu3kz1Pn5AACz9u3LDcEBQCKTwf6VV/CocC7rGD+/agnCjZyd0bJwbufyBI0bB2VGBgBoHWPSvDkA7ZG8mbduVahPzVHgpi1bVvn11Udhn38ufLlg6OyMdufOwahRo0r1Idf4jOaEh0OtVpcbhudGPh7ZauLrK2xf7dUL6YGBAIAWO3bAul+/MvvJCAgosR8qX9G84IYVXOzWtZErgILR2tVNc1qUBja2sDAxLbN9vkIhjJY+EeiPyPhYONtVfnRydWvb1AsWJqZIzSz4s/HWw/uVCsIdrW0QEVcQhqdlZcLOwKDM9oH37j51rSZGxjA2NBTmOI9LToaLQ9mjwh8lVPxLLSMjI3h4eEClUj3bTa0BCoOCH6vMzc1xR2P9BCKqGRYWFjA2Nha7DCIiquUYhBMR1UGa06I4jh9f4ePsR48WgvDMoCCkBwTArE2bKq1NZmIC2yEVG2kp0RjtV9IxJj4+wnbCnj1Q5eZCWkYgl/3gAdI0pu4wYRD+zJQ5OYj47jsAgMTAAK327690CA4AZq1aAVIpoFJBmZGB5KNHYd2/f5nnTbt8WXit+aWGWbt2QjAfu3VrmUG4WqXCg2+/FV5b9u4t9i3VaUWBeV5+9Qbh8SnJ2HvxjPD66P9+greLW5nHKJVKOI1+AfEpyVCr1dh89CA+HFP71hDIyM5CVm6O8LqyD7Y0btBQCMIfxsXAzrLsJyACQp8+tJVIJPBwaoQbYaHC+coLwotqqyipVFrmAq21harwN8rY2BiOjs823QwRERERVY/a/69KIiLSkh4QgIzC0bASPT04jB1b4WMtu3eHQYMGwusYPz+xL6dMVv37w7hpweJrisREBL/1FlSFI+GfpEhLQ9CYMVBlFUxSbNG1K+SenmJfQp2XuHcvlIVz8zqMHg3TwtH6lSUzMYFZu3bC6ztvv428hIRS24fOno28qCgAgEmLFjBp0ULYZ6Ux73zsn38i8cCBEvtQq9W4/9lnyLxxAwCg7+AAlw8+EPuW6jSDwtHHufl51XqezUcPQFE4/UQ7T+9yQ3AAkMlkeKXn48+O3+F94t2oMhy8clFrRL2vq3uljm+ssSjn9ftlr5OQlpmB+9GPyuuyTE2dH38xdiLwarntz926XqX3q7Yo+swblDMCn4iIiIjEwyCciKiO0RwNbvXcczCwt6/wsRKpVGte59itW6GuxXOZSvX14bF0qfA6ZuNGXBswANF+fkgPDER+YiLSLl9GxA8/4HzTpki7cKHgOLkcPr//XqF5qKlsmiFz6oUL8O/evVK/lDmPR7b6+vlBZlYwP3D23bu46OODyF9+Qfq1a1BkZCAnIgIJ+/bBv2dPPPrll4KDZDL4rF8PqcbiczaDBsFm8GAAgCozE4Evvoh7CxYg6dgx5KekIDcqCon79+P6sGF48OWXwnGNv/gCemYVn5+YKk8YEa7If8aeyqY5Lcr4/oMqfNzo3s8J27cehCHgbu2awiI3Lw+/7f1HeN24QUN4OFVuzttWjZsK2yu2b4G6jCHlH69f/cw192zx+Kmi1f/thEJZ+tMABy9fwM2we9Vx60RX9BRERacRIiIiIqKax6lRiIjqEFVeHmK3bBFeO06YUOk+7EePRuQPPwAA8mJikHT4MGwGDhT70kplN3w4Gk6fLgSjKSdOIOXEiVLbS01M4L1mDeQeHmKXrhM051zPvnsX2XcrOZ+wxty+Jl5e8Nm4EUGjR0OtUCA/IQEhb79d+rEyGZp88w3M27fXelsik6HZn3/Cv2tXZN68CSiVePD113jw9dcldiPR04P74sVwmjpV7Nup84yMjABAmDO6OgTcvYPr9ws+hzKpDGP7DKjwsd2bt4KjtQ1ikhIBAH5H9qNNU68KH19d8hUKBN67izdXfq01VcnXr78DmeYijCiYFmbpn38Ir6cPfRlNNMLyN158Cd/v+hNh0VEICr+PLzatw2cTXi92zt/2/oOf/v273No2Hzkg1NTEyRnTh76stf+tISOE80UlxuPD337EsjdnFvsiMj4lGfPWrKqxe1refapq2XkFX/oV/T9ARERERLUPg3AiojokYc8e5BdOJyEzNYXdsGGV7sOiSxcYNmqE3IgIAEDMpk21OggHAK+ff4bNoEG4/frryI+LK7Wd/ejR8Fi2DEbO1Rd21DeaQXhVsB8xAqa3b+P+p58i7q+/Sp0A2bR1a3ivXQtzjelUNOmZmaHd+fOI/P57PFy+HIrk5BLbGTdtimabN8O8Qwdxb2Q9YW1tDQBISk+rtnNsPLRH2H6uXUfYW1lX+FipVIqRvfph1a5tAICtxw7if2+8WyxsBoBroSHwmvRKhftuYG2LEytKHmE98vMFMCplyozk9HTcffRQmOqlyNxREzCyV78S26/Y/vgL0SFdemgFvEYGhvju7dkY9ukcAMCi33/DlTu3MaJHHzRu0BDnb93AkauXcOJawTQm9pbWiEtJKvW69l48iz+PHwIA9GrVtlgQbqCvj6XTZmDU5wsAACu3b0VMUiKmDX4J7Ty9oVSpcOZGIN7/eQXuRz+ClZk5kiv4+Xh9+ZeQG1V8hPWXU6bjlZ79KnSfqlrRZ77o/wEiIiIiqn0YhBMR1SH2I0agb2VXTnuCRCJBt4cPxb4UAEDPpKQKt7UdMgRd799HZlAQMoODkXX7NhTp6ZB7eMDY0xMmPj4wdq/cXLrPotmWLWimMTq/unUqnOf6Wdm//HKlPkPdCr8wqUpyDw8037oVWYsXI/3qVWSFhCA7LAwG9vYw8fGB3McHZu3aaU2HUhI9U1O4ffwxnN99F6nnzyMrJAS5Dx/CsFEjmPj4wMTXF4YNG1awKqoKNjY2AICE1JRq6T8vPx9bjh4UXk94ruLTohQZ3fs5IQiPTU7CYf9LGNixS7F2ufl5uBtZ8c9/Vk7po+Cv3g2ucD/W5ub448NFGNyp21PfpyFdemDZmzPxyYbVyMnLxZ4LZ7Dnwpli7b6cMh1RiQnCyHCp5OlmTXylZz98OGaiMAJ767FD2HrskDAqvGh6Fmc7eyyZ/BYmfft5hfp9lBBXoXZFUjMznvqePauE1FQAj/8fICIiIqLah0E4ERHVGTITE5h37Ajzjh3FLoWqgNzTs0oWNNUzN4fN88/D5vnnxb6kes/W1hYAkJyRDrVaXeXz9O+5cAaJaQWBo4mRMYZ17VXpPrr4toCznT0i4wtC1k1H95cYhNcUa3NzNHdrgmZujdHcrQmGdu2BhrYVX/uhNLNHjsOQLt0xb82POHfrOuJTkoXztfXwxqv9BuK151/A1GVLhGOsnmEO/a9ffwcdvHwx6dvPkZFdsGix5vzk/dp2wMZ5n+Fm2H2xbnW1KvpcFv0/QERERES1D4NwIiJCyunTSDl9ukr6cpk3r9yRvDUt/KuvqqQfiy5dYNWnj9iXQ1RrFU0LoVKpkJyeBmtziyrtf0SPPlAdufhMfUgkEjzc+l+J++aOnoC5oyu/9sKT5EZGz1xnaTwbuVS476bOLtj1+bcAgKiEeOQp8uHm6KTVJj0rS9i2s7Aq1seWj7/Alo+/qND5RvTogwHtO+FScBDOBd1AVm4Ouvi2QGef5rCzLOi7oa19mfVn7j1V4/epKhQ9BcER4URERES1V+1KKoiISBTJx44hbNGiKumr0axZQC0Lwu9//HGV9OMybx6DcKIy6Ovrw8rKCsnJyYhNTqryIJyenpOtXYnvF03bIpPKYG9lVZkuS2RqLEffNh3Qt039mpc/Nrlgqi97+2cfzU9ERERE1aN2JRVERCSKhm+/DfuRI6ukL6mRkdiXU0ynoKAq6Uefj7wTlcvV1RXJyckIi4mCj2vNzdtPBfZeOIN5a34EAPRq1QY/z/yw1LbBD8NxP/oRAKBP63YwMqj4wpSkLSwmCkDB55+IiIiIaicG4UREBAM7OxjY2T17R7WUia+v2CUQ1Rvu7u64du0awmOixS6lXmrb1Bu3H4YBAIIjwjHr5bFo6uxSrF1sciJe/Hi28Hpkr35il16nhRcG4e41uGgzEREREVUOg3AiIiIiqjJubm4AHo+QpZrVwMYWfdu0x7GAK1Cr1eg1+y0smjgNnX2bw97SGjfCQnEp+BY2HdkvjAZv5+mNSc+/KHbpdVZ2bo4wNUrR55+IiIiIah8G4URERERUZYpGxHJEuHi2L/wGPWe9iZth9xCTlIi3vvum1LbeLm7465OvoF/L1naoSx7ExgAALCwsYFUF86wTERERUfWQil0AEREREekODw8PAAXTcpA4LE3NcGrlr/hyynQ42ZQ87ZWznT0+GjsJV37+HY2dGopdcp1W9Fkv+uwTERERUe3EoR9EREREVGVatGgBALgT8QB5+fkw0NcXu6R6ydLUDB+Nm4R5oycgPDYaD2KjEZeSDBtzCzS0tYOPizskEonYZeqE6/dDATz+7BMRERFR7cQgnIiIiIiqjLOzM6ysrJCcnIzgiHC0bNxU7JLqNZlMhiZOzmji5Cx2KTrrxv17AICWLVuKXQoRERERlYFToxARERFRlSoaGVs0UpZIl10PuwuAI8KJiIiIajsG4URERERUpYpGxgbeuyt2KUTVKjM7G6GPIgFwRDgRERFRbccgnIiIiIiqVPv27QEA52/dELsUomp16U4Q1Go1GjVqBHt7e7HLISIiIqIyMAgnIiIioirVrVs3AMCVkNvIy88XuxyianP25nUAjz/zRERERFR7MQgnIiIioirl4eEBBwcH5OXn40rIbbHLIao2J65dAQAkZMfjv2O7kZSSJHZJRERERFQKPbELICKq61LPn8dZFxexyyCiWiovNlbsEkTRtWtX7Nq1C2dvBqJrM86dTLpHpVLh8p2CL3qOBx7FiXeOApCglXcrdGvXHT3a90SP9j3hYOsgdqlEREREBAbhRERPzcXFBZBIoM7NRW5EhNjlEFFtJpGgUaNGYldRo7p3745du3bh5PUAzB09QexyiKrctXshSM/OgpGxESa8+irO+p9BSPgdBAZfQ2DwNfy8+UcAgIdrU/Tt3A892vdEz4694GTvJHbpRERERPWSRK1Wq8UugoiorgoLC0NycrLYZRBRLWdtbQ03Nzexy6hRN2/eRIsWLWBsaIikXUdgaGAgdklEVeqrLRvwyfrVeOmll7Br1y4AQHxSPE5eOoFTl0/i9OVTCAoNglqt0jrOraE7enfqUzBivENPuDu7i30pRERERPUCg3AiIiIiqhaNGjVCZGQkDnzzPQa07yx2OURVqsf7b+DszUCsXr0ab775ZoltUtJSCkLxK6dw+vIpXAu+BqVSodWmgZ1TQTDeoSd6dugFL3cvsS+NiIiISCcxCCciIiKiajFt2jSsXbsW7788Fiumvy92OURVJjUjA7YjBkCpUuLBgwcF06VVQGZWJs74nxZGjPsH+SMvP1erja2VHXp17C2MGG/etDmkUqnYl0xERERU5zEIJyIiIqJqsXPnTrz88svwdHZB8Ma/xS6HqMr8ffIoRn+xAL6+vggKCnrqfnJyc3A+4BxOXzmFU5dP4dL1i8jOydJqY2FmKYTiPTv0Qmvv1tDT41JPRERERJXFIJyIiIiIqkVaWhrs7eyQm5eHG2u3oplbY7FLIqoSo79YgL9PHsW8efOwdOnSKus3Pz8fl25cEkaMX7h2HumZaVpt5MYm6N6uhxCOt2/eHoYGhmLfEiIiIqJaj0E4EREREVWbl156Cf/++y8+GT8Fn09689k7JBJZVk4O7F95Hlk5Obhy5QratWtXbedSKpW4euuqMMf4uYCzSEpJ1GpjaGCEzq27oGfhiPGOLTtBbiwX+zYRERER1ToMwomIiIio2mzduhXjxo3j9CikM7adOIIxSz5GkyZNEBoaWqPnVqvVuBFyQxgxfvbqGcQmxGi10dPTR8cWHdGjQ0/0aN8TXdp0hbmpudi3jYiIiEh0DMKJiIiIqNpkZGTA3s4O2Tk5CPjVD62aeIpdEtEzeWXxfOw8fRwfffQRvvrqK7HLQfD9YGHE+KnLJ/EoNlJrv0QiRVvftsIc413bdIONlY3YZRMRERHVOAbhRERERFStXnnlFezYsQOzXxmHZW/NFLscoqeWnJ4Gp1EvIDc/D9euXUOrVq3ELqmYB48e4MSl4zh9+RROXzmF+xH3nmghQQvPFsKI8e7tesDRzlHssomIiIiqHYNwIiIiIqpWe/fuxYsvvghbC0tE/rkHBvr6YpdE9FR+2PkX3v95Bdq0aYOrV6+KXU6FRMdF4+SlEzh9pWDEePD9YADaPwJ6unkJI8Z7tO+JRg0aiV02ERERUZVjEE5ERERE1UqpVMLNzQ2RkZH485MvMap3f7FLInoqLV4fi6Dw+/j5558xffp0sct5KonJiTh5+YQwYvz6netQq1VabVycXNGrY2/0aF8QjjdxaSJ22URERETPjEE4EREREVW7zz77DF988QX6te2Aw9/+KHY5RJV24dYNdH3vdciNjREVHQ0LCwuxS6oSqempOHPltDBiPOB2ABSKfK02jnYN0LNDL2HEuE8TH0gkErFLJyIiIqoUBuFEREREVO0ePHiAxu7uUKnVCPl9OzwacuoFqlsmfbsYfxzah9deew0bN24Uu5xqk5WdhbP+ZwoW4LxyCpdvXEZuXo5WG2tLGyEU79mhF1p6tYRUKhW7dCIiIqIyMQgnIiIiohoxZMgQ7NmzB28NGYGfZ34odjlEFRadmAC3V4chX6HAxYsX0bFjR7FLqjG5ebm4cO2CMGL8YuAFZGVnarUxMzFH9/Y9hHC8rW9b6HMtACIiIqplGIQTERERUY04efIkevfuDWNDQzzc8h9sdGRqCdJ9C9b9jG+2/o4ePXrg1KlTYpcjKoVCgcs3Lgsjxs9dPYu0jFStNsZGcnRt200YMd6hRQcYGRqJXToRERHVcwzCiYiIiKjGdOjQAVeuXMHi197ApxOmil0OUbkys7PRaOwQpGSk499//8XQoUPFLqlWUalUuHb7mjBi/Kz/GSSmJGi1MdA3RKdWnYQR451bd4GJ3ETs0omIiKieYRBORERERDXmzz//xNixY2FnaYXwzf/AmKNEqZb7fuefmPXzSnh6eiI4OJiLRJZDrVYj6G6QMGL8zJXTiI6P0mojk+mhffP2wojxLm26wtLcUuzSiYiISMcxCCciIiKiGqNQKODp6YmwsDD878338MHIV8UuiahU2bk5aDJhBGKSErFmzRpMmzZN7JLqpLvhd4UR46evnMLDqAda+yUSKVp5txJGjHdr1x121nZil01EREQ6hkE4EREREdWojRs3YvLkybC1sETYpn9gYmwsdklEJVr+92bM/fUHuLu7486dO1wAsopEREfg5KUTQjge+uBusTa+Hs2EEePd2/eAk72T2GUTERFRHccgnIiIiIhqlFKphK+vL0JCQvDllOn4aNwksUsiKiYjOwuNxw9HQmoKNmzYgEmTJoldks6KTYjFqcsnhRHjQXeDAGj/mNrExUMYMd6zQy+4NnQVu2wiIiKqYxiEExEREVGN27JlC1599VVYmZnjvt8uWJiail0SkZavtmzAJ+tXw9PTE7du3YJMJhO7pHojKSVJmGP81OWTCAwOhEql1Grj7NgIPTv0EsJxT3dPscsmIiKiWo5BOBERERHVOJVKhVatWuHmzZuY9cpYLH/rfbFLIhLEJCXC87VXkJGdhS1btmDs2LFil1SvpWem46z/GWHE+JWbV6BQ5Gu1sbdx0Box3qxpMy5sSkRERFoYhBMRERGRKA4dOoTnn38e+jI93Fi7FZ6NXMQuiQgAMHXZEmw48B86deqE8+fPM1CtZbJzsnE+4JwwYvzS9UvIyc3WamNlYY3u7XoUhOMdeqK1d2uO6iciIqrnGIQTERERkWiGDBmCPXv2YHCnbtjz5QqxyyGCf8htdHxnMqBW4/yFC+jUqZPYJVE58vLycOnGJWHE+PmAc8jMytBqYyo3Q7d23YUR4+2atYOBgYHYpRMREVENYhBORERERKK5e/cumvn6Il+hwL6vvsPAjl3ELonqMbVajR7vv4FzQdcxYcIE/PHHH2KXRE9BqVTCP8hfGDF+7upZpKQla7UxMjRG59ZdCucZ74mOLTvB2MhY7NKJiIioGjEIJyIiIiJRzZ07F8uWLYOboxNurt0KuZGR2CVRPfXrnp2Y/t1SmJqYIvhOMBo2bCh2SVQFVCoVboTcKBgxfvkUzvifRnxSnFYbfX0DdGzRURgx3qVNV5iacBFfIiIiXcIgnIiIiIhElZmZiebNmyM8PBzvvzwWK6a/L3ZJVA9FJcTDd+popGVm4vvvv8d7770ndklUjW7fuy2MGD9z5TQexUZq7ZdKZWjr21aYY7xb2+6wsrASu2wiIiJ6BgzCiYiIiEh0Bw8exMCBAyGVSnH+h3Xo4O0rdklUzwz/bB7+PXcSnTt3xtmzZyGVSsUuiWrQ/Yj7wojxU5dPIvxR2BMtJGjp1bJgxHjHXujergfsbezFLpuIiIgqgUE4EREREdUKEyZMwKZNm9DcvQmu/Pw7DPT1xS6J6oltJ45gzJKPoaenh4CAADRv3lzskkhkj2If4dTlk0I4ficsuFgbL3dvYcR4j/Y94ezoLHbZREREVAYG4URERERUKyQkJKBZs2aIi4vDrFfGYvlb74tdEtUDkfGxaDntVaRkpGPhwoVYtGiR2CVRLRSXGIfTV04JI8Zv3r0JtVql1cbdubEwYrxH+55o3Kix2GUTERGRBgbhRERERFRr7N27Fy+++CIA4NDSVejfrqPYJZEOU6lU6D93Bk4E+qNjx444e/Ys9PT0xC6L6oDk1GScvXoGpy6dxOkrpxBwOwBKpUKrjZN9Q60R4z5NfMQum4iIqF5jEE5EREREtcqMGTPw008/oYGNLa6v2QIbCwuxSyId9e1ff2D+bz/B1MQEAdeuwcPDQ+ySqI7KyMzAuYCzwojxyzcvIz8/T6uNnbU9urfrIYwYb+HZgnPRExER1SAG4URERERUq2RnZ6N9+/a4desWBnfqhv+WLIdEIhG7LNIx54NuoNfsN6FQKrF+/XpMnjxZ7JJIBMnJyRg7dixiY2OrtF+VSoWs7ExkZGUiIysDWTmZUKm0f/SWSWWwsbKBk72T2LeBiEQikUgwbtw4zJkzR+xSiOoFBuFEREREVOtcv34dnTt1QnZODhZOfB0LJ04TuyTSIbHJiWj71kREJyZg9OjR+PPPP8UuiURy8OBBDBw4UOwyiKgea9KkCUJDQ8Uug6he4AR4RERERFTrtGzZEr+uWYOJEydi8R9r0cHLF4M7dRO7LNIBCqUCoz5fgOjEgsVZ161bJ3ZJJKKicWHGTZvC88cfa/Tc+fl5kEplkMlkYt8GIhJBVnAw7s6cCY5PJao5DMKJiIiIqFaaMGECLl68iJ9++gnjv16Iyz9vRBMnZ7HLojpu7q+rcPrGNZibmWPnzp0wMTERuySqBfTMzWEzYIDYZRBRPaLHNVCIahxX5iAiIiKiWmvlypXo2rUrUjLS8cKCWUhKSxW7JKrDVv+3E9/v/BMSAH/4/QFPT0+xSyIiIiKiGsIgnIiIiIhqLX19fezYsQOurq4IiXyI4QvnIS8/X+yyqA7af+kcZqz6HwDgiyVLMGzYMLFLIiIiIqIaxCCciIiIiGo1R0dH7Nu3Dxbm5jh94xom/+9zzqdJlXItNASjPl8AlUqFKVOm4OOPPxa7JCIiIiKqYQzCiYiIiKjW8/X1xc5du6Cvp4etxw5h7q8/iF0S1RH3oiIxeMH7yMzJRv/+/fHrr7+KXRIRERERiYBBOBERERHVCX379sXadesAACu2b8Gi338TuySq5SLiYtFvzjuISUpEy5YtsWPHDujp6YldFhERERGJgEE4EREREdUZEydOxKpVqwAAn/utxbJtm8QuiWqp2ORE9J/3Dh7GxcDLywuHDx+Gubm52GURERERkUgYhBMRERFRnTJjxgx8/fXXAIB5a1bhx3+2iV0S1TJxyUnoP3cG7kZGwM3NDUeOHIG9vb3YZRERERGRiBiEExEREVGdM3/+fGHBw/d+XI5v//pD7JKolniUEIdes99CUPh9ODk54ejRo3B2dha7LCIiIiISGYNwIiIiIqqTlixZgs8++wwAMP+3n/DZRi6CWN+FRT9Cj/ffxJ2IB3B1dcXJkyfRuHFjscsiIiIiolqAQTgRERER1VmLFy/G0qVLAQBLNq3HrJ9XQq1Wi10WieDWg/vo8f6bCI+JQtOmTXH69Gl4eHiIXRYRERER1RIMwomIiIioTps3bx5++uknSAB8v/NPjPp8AXLycsUui2rQ8WtX0O29aYhKjEfz5s1x6tQpNGrUSOyyiIiIiKgW0RO7ACIiIiKiZ/X222/DysoKkyZNwo7TxxCZEIfdXyyDnaWV2KVRNfv94F5MW/ElFEolevTogX/++QfW1tZil0X0zDKCghDQr5/w2sTXF22PHRO7rBIps7IQ9/ffAADT1q1h1qpVhY5TK5XICAxEblQUFGlpMHZ3h9zbG/pWNfdnd9a9e/Dv1q1CbSUyGYzd3CD39oZ5p05oMHkypPr6NVarprzYWGSFhkKdnw9DZ2cYublBqle7Ip6Uc+eQffcuAKDBa69V+DhFRgay7txBTlgY9O3tIff0hKGjo87eJyKqOfy/n4iIiIh0wtixY+Hs7IyXhg3Dxds30eXdqdi9ZBl8XTlHtC5Sq9VY+PsaLNm0HkDB7/+GDRtgaGgodmlEVSJm40bkx8YKr1NiY5F5+zZMfHzELq2YkJkzEb12LQDAfdGicoNwRVoa7n/2GWK3bEF+fHyx/fr29nCZOxcus2dDIq3mB9mVSq37XJ68qCiknjuH6PXrEfH99/D68UdY9elTYtvYbdsQMmNGhfs2bdkSbY4cKXW/WqVC7NatCFu0CNmhodr3zMEBDV57DW4LFkDPwqLM81xu3x45Dx9WuC5fPz/YPP98pW5rVkgIrg0YAFVmJoCKBeHJx48jZOZMZN64UWyfvp0d3BctQsM334REJiuzn6q6T0Skezg1ChERERHpjB49euD8hQto0qQJ7kc/Qqd3pmD7qaNil0VVLCUjHUM++UAIwRcsWIDNmzczBCedoVIoELNpU7H3Y/z8xC6tmLjt24UQvCIyg4NxqVUrRH7/fYkhOADkx8Xh3ty5uNqrF3IiImr0egwbNYKRm1uxXwYNGwISiVbbrFu3cO3555EeGFjytQYFIT8+vuK/kpNLrUutVOLm6NG4NX58sXAXAPJjY/Hw229xuUMHZN6+XWo/qvx8pF+7Vqm61Hl5lbqHqrw83Bw7VgjBK+L2tGkI6Nu3xBAcAPLj4xHyzju43K4d8hMTq/0+EZFu4ohwIiIiItIpnp6euHDhAsaMGYOjR49i1OcLMGfUeHw99W3Iyhm1ZpmnAACAAElEQVRFRrXf9ft3MWLhh7gf/QjGRkb4dc0aTJgwQeyyiKpU0sGDyIuJAQDITE2hzMgAAMRs3ozGX34JyROBrFhyIiIQ/MYbFW6vzMzEjREjkBMeDgCQGBjAsmdPWHTtChMfH2SHhyNp/36knDoFAEg9cwa3XnutRqeE6XDlCgzs7UutP/PWLSQePIiwhQsBlQrq/HzcmjgRHS5fhtTAQKu9EMRKpdC3sSn33GVNCXNnxgzEb99e8EIigVn79rAeMACGjo5IOnoUyceOQZmWhuy7d3F92DB0uHoVeqamxX/PwsMBpRIAIDMzg9TIqNy6JE9cV3nuLViAjKtXK9w+8pdftL5MsR40CFZ9+sDQ2Rm5ERFIPn4cSQcOAAAyAgNxa+JEtNyzp8T/D6rqPhGRbmIQTkREREQ6x9bWFgcPHsTHH3+MpUuXYtm2Tbh85xY2fbQYDW3tn/0EJIoNB/7DjFX/Q3ZuLtzd3bFz5060bt1a7LKIqlz0hg3CdpNvvkHonDlQ5eQg9+FDpJw8CavevcUuEWqlErfGj4eijFHMT3q0ejWyCkfhSvT00HzbNtgNG6bVxm3+fET+8gtC3n4bAJBy/DhitmyB47hxYl8yZCYmMO/QAeYdOkDu4YGgsWMBAJnXryPpyBHYDh6s1T6rMAg3bd0aHf39n/q86deuIWr1auF14yVL4LZggfDaecYMZD94gMtt2kCRnIzsu3cRtnAhmi5fXqwvzVHSzTZvhu2QIVV6jxIPHULEihUVbp8bE4PQOXOE156rVsH5ielkXOfNQ/Qff+B24fQqifv2IX77dtiPHFlt94mIdBOnRiEiIiIinSSTyfDNN99gx44dMDM1xcnAq2g57f/s3Xd4FNX+x/HP7qY3EkISIPSWUKUICipNRNGrV7FQRbFeewWv+lOxXNu1K9eOKNVeEFABQVGQDqGHFgKEJKT3ZLO7vz+SjBvSQ8LC8n49D4+zO2dmz5kMCJ85+z0T9PXvp+Zic6haenaWrn36Ud38ynPKLyzUqFGjtGHDBkJwuCVraqpSFiyQJJn9/dXixhsV6hSwnirlUeKef96Yud2klotNHv30U2O7y/TpFULwMq3uuEMRpSGzJB2ZPt3Vw60gYuxYebdqZbzO3b69QpuyhSL9o6JO6LMOPP303587fny5cLeMb9u26jpzpvE6cdYsOUpnfjvLK+2TJPmdYL+OV3TsWElY7XAo6NxzpVp8Cyvzzz9lz8uTJAUOGFAhBC/TYtIkhY8ZY7zOWLmyUa8TAPdEEA4AAAC3Nnr0aG3YuFH9+/cvCVSfeVS3vPIf5ebnu7prqIXlm9eXPMBY+as8PTz00ksv6ccff1RINSUEgNNZ0rx5Rk3m8NGjZfH3V8TYscb+5K++kq2gwKV9zFi1yggdI++4Q6GjRtV4TMHhw0b9Z0tQkFrceGO17Zs7lTzKiYmRw+Fw6ZgrE3Tuucb28UG4NS3NmC3vFx1d78+wZmQo5YcfjNdtnGZPHy/siivk26lTyXHHjiltWcU1MspmhJs8PeXToWEXk945ebKKEhNlCQhQt9mza1XCJ3vTJmM7ZPDgats2HTnS2M45rpZ4Q18nAO6JIBwAAABur3Pnzlq1apUee+wxmU0mzfjpB/W8dbyWbFjj6q6hCtl5ubrrrZd14cN36UhKsqKiovTXmjWaOnWqzGb+GQP3leBUFqUsDA79xz9kKa1jbMvKKhf4nWzFmZnaMWGCZLPJLzpanWpZVqIgPt7YDuzXr0I97eM5z1a25eSoKCHBZWOuisnpzyKTR/nKs84lSE5k5nXmypWS3S5J8oqMVGCfPtW2D3Yqm5P8+ecV9peVa/Ht2FFmj4arlnvorbeUunChJKnzW2/Jr2PH2h3o9ICjpgc81rQ0Y9urefNGvU4A3BN/gwQAAMAZwcPDQ//5z3+0fMUKtWvXTnGJCbr4kXt1w0tPKzUz09Xdg5MFq1eq201j9e4PX8sk6V//+pc2btyovn37urprQKPKiYkxFhn0atlSIRdeKEmy+Pqq2RVXGO1cWR5l9x13qCAuTiZPT3WfM0cWX99aHVeUmCizr6/Mvr7ybd++xvaFR44Y22YfH3lGRLhszFXJ2bbN2Pbv3r3cvrxqgnB7YWGtPyP9t9+M7WaXXVZj+5AhQ/7u33GzpqW/A/oKfSourneJkJyYGO2dOlWSFHb11Wo5eXKtj/Xv0cPYTvvlF9mq+LaWvbi4XGB9fNDd0NcJgHsiCAcAAMAZZfDgwdq2bZvuv/9+mU0mzVqySF1vuk6f/bLwlPzq/ZnkUHKSrnvmMf3ziYd1JCVZnTp10q/Ll+vdd9+Vn5+fq7sHNDrnGtrNJ0woN+PYuTxK2k8/qejYMZf0L2nePElSh2efVWAdHk6Fjx6toXl5GpqXp64ff1xj+7I66VJJWNqQs5cbQuK8ecrbscN4HdS/f7n9xoxwk0leERHaP22aNl9yif5o2VIrfHz0Z+vW2jxqlA6+/HK1wXiuU0jrW4tZ1j5ODxmsycnl9jlsNhXExUkqCcLTli7VjkmTtLZPH/0WEKDfAgK0tl8/7bjxRmXVcnFPW36+to0bJ0dhobwiIxX9wQd1uo5hV10l3y5dSq5ZbKy2jxunouP6XZydrd233abs9eslSR6hoYr8178a7ToBcF8E4QAAADjj+Pv76/XXX9fqv/5Sz549lZKZoRtffkbn3n2T/trBzLCTLb+wQE9/9qGiJ1+rr35fJg+LRY888oi2bt2qoU5fXwfcmb24WImzZxuvnWtkS1LTiy+WR3CwJMlRXKyk+fNPav/y9u5VbOlChsFDh6rNlCmN9lmZq1cr/rXXjNcR48ef1LFWp+DwYe1/4gntuuUW472mI0cq+Pzzy1+v0kUpTZ6eWtunj+KeflppP/+soqNHJUmFhw8r7aeftO+RR7SmVy+lr1hR6edZU1ONbc/Q0Br75+m0fsLxgXJ+XJwcVqukklr0my+6SImzZiln82Y5CgtlLyhQzsaNSvz0U60/5xzF3n+/inNyqv28PQ8+WPJAwGRSt5kz5dm0aZ2up8XHRz3mzzdqdqd8/71WdeigLZdfrt13362YK6/U6k6ddLS0ZJB3q1Y668cf5REU1GjXCYD7OrUeqQIAAAAn0YABA7Rhwwa98cYbeu7ZZ7Vu9w4NuvcWjb/wYj1/051qE9H8xD8EVXI4HJr36y/690fv6PCxkiBiyJAhevPNN3XWWWe5unvASZW6aJExMzWgd28F9OxZbr/Zy0thV11lBIKJs2ap9T33nJS+2a1WbR8/XracHHkEB6vbZ5+Vm63ekI599512TJoklZbpaHLeeWp9330nZZyStOG88yrU+5ZKZlMXJiTInptb7n2zj486v/FGhfZlM8IdRUWyJiVJkrzbtFGTgQPlsNmUu3Wr8nbvLmkbG6tNw4er99Klajp8eLnzWEsX3JRUq5DZwyngtefnqzg7Wx6BgeX6JEmFhw5Jkkze3go6+2z5RUUpf+9eZW/aJFt2tmSz6fCbbyonJkZ9li6t9Od97LvvlPDee5Kk1g88oKYjRtTrmgf26aMBW7Zo4+DByt6wQfbcXKX++GOFdmY/P/VZtkx+pTPIG+s6AXBfzAgHAADAGc3T01NTpkxR7J49uvnmm2U2mTR32c/qfMPVuuftV3Q0NcXVXXRL3/25QmfdNkETX3hSh48lq127dvryyy+1YsUKQnCckY7OnGlsHz8bvEy4U3mU7HXrlFsapDa2/U88oex16yRJUe++K5/WrRv8M4qSk7V9wgRtveqqkiBWJSUuus2a1Wihe2Xy9+5V3q5dFX7l79lTIQT379VLZ69bJ/+uXSs9T5mA3r117t69Ou/gQfWYP189v/xS5+7apV4//CDvNm1KGjkc2jFpUrkFISWp2Cng9ahFwGs5Lsy1Oc3odu6TzGZ1fuMNDcnKUr8//lDXjz9W399+06ADB9TCabZ7xvLliv/vfyt8TuGRI9p5883Gdej4/PP1vuY527Zpw/nnK7uGciz2vDxtHD5cqYsXV9jXkNcJgPsiCAcAAAAkRURE6KOPPtL6DRt04YUXylpcrOnff6mO14/WQ++9oaT01BP/EGjhX3/o7Dtu0OinHtG2A/sUHBys559/Xjt37tQ111zj6u4BLlF07NjfM2AtlipLgTS98EJ5hoUZr0/Goplpy5Yp/uWXJUkREyeWq1XeEOxWq+Jff12ru3RR0ty5xvuhl1+us9etq9XCmg3Jq0ULeUVGVvrLu00bBQ8bpsi77lLU+++r/9q1CnBa7NF5TCHDhqnpyJGKmDBBfX//XX6V1K1udvnl6rNkicylayAUHTmiA888U66NuZaLkZZxFBWVe+1cJsQzNFTNrrhCwUOGqOfXX6v1fffJ7OVVoX3XDz8sF4bvf+KJcuVDHHa7tl9/vYrT0mT28VH3uXNl9vau1/XO27tXm0aMUM6mTSWfHxamLtOna0BMjAZnZemcnTvVbfZsY3HPoiNHtOXSS8vVkG/o6wTAfVEaBQAAAHDSp08fLV26VCtWrNATTzyhP/74Q69/NU//+/5rXX/RKD14zXhFt2nn6m6eVoqsVs379Re9+tUcbTuwT5IUGBCg++6/Xw899JCCS+seA2eqpLlzjdrNJg8PxfzjH1W2dV5YMWnOHHV49lmZTKZG6VdRSkpJmRKHQz7t2ilq+vQGPX/akiWKveceo0SIVFIDuvMbbyj86qsbZUw1GbB5s7zCw0/oHGZPT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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] '6.30.0'
## R version 4.4.1 (2024-06-14)
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## attached base packages:
## [1] stats graphics grDevices utils datasets methods base
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## [1] mixOmics_6.30.0 ggplot2_3.5.1 lattice_0.22-6 MASS_7.3-61
## [5] knitr_1.49 BiocStyle_2.34.0
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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_4.4.1
## [10] RColorBrewer_1.1-3 bookdown_0.41 fastmap_1.2.0
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## [37] dplyr_1.1.4 colorspace_2.1-1 corpcor_1.6.10
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