mixOmics 6.29.3
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 20 25
plot(tune.spca.result)
ABC.trans
data. For a grid of number of variables to select indicated on the x-axis, the average correlation between predicted and actual components based on cross-validation is calculated and shown on the y-axis for each component. The optimal number of variables to select per component is assessed via one-sided \(t-\)tests and is indicated with a diamond." width="75%" />
Figure 9: Tuning the number of variables to select with sPCA on the ABC.trans
data. For a grid of number of variables to select indicated on the x-axis, the average correlation between predicted and actual components based on cross-validation is calculated and shown on the y-axis for each component. The optimal number of variables to select per component is assessed via one-sided \(t-\)tests and is indicated with a diamond.
The tuning function outputs the averaged correlation between predicted and actual components per keepX
value for each component. It indicates the optimal number of variables to select for which the averaged correlation is maximised on each component. Figure 9 shows that this is achieved when selecting 25 transporters on the first component, and 20 on the second. Given the drop in values in the averaged correlations for the third component, we decide to only retain two components.
Note:
Based on the tuning above, we perform the final sPCA where the number of variables to select on each component is specified with the argument keepX
. Arbitrary values can also be input if you would like to skip the tuning step for more exploratory analyses:
# By default center = TRUE, scale = TRUE
keepX.select <- tune.spca.result$choice.keepX[1:2]
final.spca.multi <- spca(X, ncomp = 2, keepX = keepX.select)
# Proportion of explained variance:
final.spca.multi$prop_expl_var$X
## PC1 PC2
## 0.1201529 0.1011287
Overall when considering two components, we lose approximately 0.7 % of explained variance compared to a full PCA, but the aim of this analysis is to identify key transporters driving the variation in the data, as we show below.
We first examine the sPCA sample plot:
plotIndiv(final.spca.multi,
comp = c(1, 2), # Specify components to plot
ind.names = TRUE, # Show row names of samples
group = multidrug$cell.line$Class,
title = 'ABC transporters, sPCA comp 1 - 2',
legend = TRUE, legend.title = 'Cell line')
Figure 10: Sample plot from the sPCA performed on the ABC.trans
data. Samples are projected onto the space spanned by the first two sparse principal components that are calculated based on a subset of selected variables. Samples are coloured by cell line type and numbers indicate the sample IDs.
In Figure 10, component 2 in sPCA shows clearer separation of the melanoma samples compared to the full PCA. Component 1 is similar to the full PCA. Overall, this sample plot shows that little information is lost compared to a full PCA.
A biplot can also be plotted that only shows the selected transporters (Figure 11):
biplot(final.spca.multi, group = multidrug$cell.line$Class,
legend =FALSE)
Figure 11: Biplot from the sPCA performed on the ABS.trans
data after variable selection. The plot highlights in more detail which transporter expression levels may be related to specific cell lines, such as melanoma, compared to a classical PCA.
The correlation circle plot highlights variables that contribute to component 1 and component 2 (Fig. 12):
plotVar(final.spca.multi, comp = c(1, 2), var.names = TRUE,
cex = 3, # To change the font size
title = 'Multidrug transporter, sPCA comp 1 - 2')
ABC.trans
data. Only the transporters selected by the sPCA are shown on this plot. Transporters coloured in green are discussed in the text." width="75%" />
Figure 12: Correlation Circle plot from the sPCA performed on the ABC.trans
data. Only the transporters selected by the sPCA are shown on this plot. Transporters coloured in green are discussed in the text.
The transporters selected by sPCA are amongst the most important ones in PCA. Those coloured in green in Figure 6 (ABCA9, ABCB5, ABCC2 and ABCD1) show an example of variables that contribute positively to component 2, but with a larger weight than in PCA. Thus, they appear as a clearer cluster in the top part of the correlation circle plot compared to PCA. As shown in the biplot in Figure 11, they contribute in explaining the variation in the melanoma samples.
We can extract the variable names and their positive or negative contribution to a given component (here 2), using the selectVar()
function:
# On the first component, just a head
head(selectVar(final.spca.multi, comp = 2)$value)
## value.var
## ABCA9 0.4214822
## ABCB5 0.3970697
## ABCC2 0.3923148
## ABCD1 0.3726999
## ABCA3 -0.2735588
## ABCD2 -0.2539611
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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BjYlOayW3e4aPOtKbasf+oPsuq+tDY+9rglkQAAAABgIhAiAPuVUs/UVI87N9Xjzh25r7nq/q2Bwi2p3/a9pG/dHtVZbHwsESIAAAAAMAEJEYD9XmX20anMPjo582UpTZqRoR98Yo+O77/sA+k649dSPemFZiQAAAAAMKEIEQB2UDn85D0+pvXQzRl46ObkG+9L5fBTUz35otROemHKBx7Z6e4AAAAAwNMiRADYQfW4c1OafmiKDY/s5hGlJMXIreay4WWRBr/9dykfOi+1+RemuuCi4esyAAAAAMA4I0QA2EGp2pWel/5F+v/9D5+0bGvaoSn/1kfTs+qONBYvSuOeHyWNoe37H7kzg4/cmcErP5bSzMNTW3BRqgsuTOXwU1MqlTrdVQAAAAB4UkIEgF9SO+kFKV75gQx8/T1Jq9m2THnWkem/5P3pnXFYuo48KV3PfHmKoS1p3HFN6osXpXHntclg30j5Yu2yDF37mQxd+5mUps5OdcHC1OYvTOXoZ6ZU8VYMAAAAwNjkzBVAG13PfHkqR5yWoav/JfVbvp0060mS0rSD0/Xs30zXea/L5rUbdzqm1DUptVN+JbVTfiVFYyiNe340PENh6VUp+taNlCs2rUr9x/+R+o//I+mdntpJL0h1/kWpHveclGrdne46AAAAAIwQIgDsQuWgY9L7qg+mqA+mcdt3kyQ9L3tvaie9YGuJjbs8tlTtSu2E81M74fwUrWaa9/8s9SWL0ljy/RQbVm4v2L8h9Z9/I/WffyOp9aZ6wvNSW7Aw1XnPT6lnSqeHAAAAAID9nBABYC8rlSupHnt2qseenfzan6e57NbhJY+WXJnW6ge2F6z3p3Hb99K47XtJpZbqcc9Jdf6FqZ54QcpTZna6GwAAAADsh4QIAPtY5fBTUjn8lORX/leaj96dxuJFqS9elNYjd2wv1Kynccc1adxxTVJ6bypHn5na/ItSnf/ClA84tNNdAAAAAGA/IUQA6KDKwcelcvBx6X7hH6a1dnnqS65IY/GiNB+6OSmK4UJFK837bkzzvhuTb34g5cMWDC95NH9hKrOP7nQXAAAAAJjAhAgAY0R55tx0P/cN6X7uG9LatDqN27+f+uJFad57Q9JqjJRrPbw4gw8vzuB3/yHlg45NdcHC1OYvTGXuSZ3uAgAAAAATjBABYAwqTz0wXWe/Ol1nvzrFwKbUb/9BGkuuTOOuHyb1gZFyrcfuzdAP7s3QD/45pRlzUpu/MNUFC1M54vSUyuVOdwMAAACAcU6IADDGlXqmpuuMl6brjJemGOpP467rhi/MfMc1ycCmkXLFuhUZ+uG/ZeiH/5bSlFmpnvTC1BYsTOXYs1Oq1DrdDQAAAADGISECwDhS6upNbcFFqS24KEWznua9NwwHCrd/P8XmNSPlis1rUv/pV1L/6VeSnimpnfiCVOcvTPX481Lq6u10NwAAAAAYJ4QIAONUqVJL9fjzUj3+vBQve2+aD92UxuJFqS9ZlGLdiu0FBzanftM3U7/pm0m1O9V5z011/sLUTjw/pd5pu/VYjQdvSmv1g9tv3/6DlGcfk/LkGZ0eBgAAAAD2IiECwARQKpdTPerMVI86Mz2XvCvN5UtSX3JlGosXpfXYvdsLNgaHr62w5MoMlKupHHt2agsWpnrSBSlPnf24elsbVqb/y3+a5n037nT/0LX/mqGffCk9L357up7z3zrdfQAAAAD2EiECwARUmTs/lbnzk4v+KM1V96ex+IrUl1yZ1sOLtxdqNdK8+/o0774++cZfpXLk6anOvzC1+RelPHNuWhtWpu+jr0qxaVX7BxnakoHLPpDWplXpedHbO91lAAAAAPYCIQLABFeZfXQqL/j9dL/g99Na/8jIDIXmAz9PitZwoaJI84FfpPnALzL4rQ+lPOfEFP2bdh0g7GDoqn9J9RnPSfXYszvdVQAAAABGmRABYD9SPuDQdJ/7unSf+7q0+talcfv301i8KI17fpw06yPlWiuW7lG9gz/4ZyECAAAAwAQkRADYT5Unz0jXs16Zrme9MsVgXxp3XJ364kVp3HldMrRlj+pq3n9jiqH+lLp6O90tAAAAAEaREAGAlLonp3bqxamdenGK+mC2fO7307z3ht2voNXM5o+9OpWDj0v5wCNSnnVEyrOOTPnAI1OeMqvT3QMAAADgKRIiALCTUq075dnH7FmIkKR49O40Hr378Tu6Jg2HCTsGC7O2Bg3TDup0dwEAAAB4AkIEAB6nMnd+6k+/mmFDW9JasbT9dRZqvSnPOnxrsLBj0HBEStMOTqlU2qf9LhpDaW1YOXK7tXZZiqLY5+0AAAAAGCuECAA8Tm3+hRm4/IPJ4ObdKt/13DekdtrFaa15KK3VD6W15oGR7WLz6l0fWO9Pa+Vdaa286/H7qt3bZyzMOmL7DIYDj0xp2iEplcuj2ueh67+QgSs/mvRv2H7f1Z9O/dbvpuclf5ragoX7ZOwBAAAAxhIhAgCPU5o0PT2/8r8y8I2/evKyMw9P9wv/MKWeKanMnf+4/cVgX1prlqW15sHhf6sfGg4Y1jyYYuNju664MZjWo3en1W6JpEot5ZmHb73+wpE7LZdUOuDQlMqV3e5rURQZ+Mq7Ur/psvb71z6c/i+8La0Xvz3d579p3/8wAAAAADpIiABAW13Pfk1am1Zn6Psf22WZ0szDM+kNn0ypZ8quy3RPTmXOCanMOeFx+4qh/rTWLktr9YNbg4WHtgYND6bYYVmhx2nW01p1X1qr7nv8vnI15ZmH7Tx7YetSSaUZc1Oq7Pyrb+iHn9tlgLCjwe/+QyqHnpjqvOd24KcBAAAA0BlCBAB2qWfhW1I99uwMXvXJNO/+UZJieMekGel69qvT/bzfecIA4cmUunpTOeT4VA45/nH7ivrgcMCwQ7AwMoNh/SNJUbSvtNVIa/UDaa1+ILnzl/aVKynNmLvTrIWhK3cdkvyyge/9Q6YIEQAAAID9iBABgCdUPeZZqR7zrPR96o1p3vvjJMmk3/6/qR515l593FKtO5WDn5HKwc943L6iMZTWuuU7hwtb/y/Wr0hazfaVtpop1jyU5pqH0swP97hNrRVL01qzLOVZh+/VvgMAAACMFUIEAHbPKF/I+OkoVbtSmX10KrOPfty+otlIa93Dw4HC6q2zGLaFDOuWJ63G03rs1uoHhAgAAADAfkOIAMCEUqpUUznwqFQOPCqZt/O+otVMsW7FSLBQv/U7ad7/sz18gFKnuwgAAACwzwgRANhvlMqVlGYdPjKToDTzsPTvYYhQPuiYTncDAAAAYJ8ZO2tTAMA+Vj3m7JQmHbD7B5TKadxxbYpdXdQZAAAAYIIRIgCw3yrVutP9oj/e/QOKVga+8VfZ8qn/ntba5Z1uPgAAAMBeJ0QAYL/WdfarUzvnt56kVCml6YeO3Gre99Ns/sdfy9BPvmRWAgAAADChCREA2O/1vvTP0/OqD6Z0wJzH7SsfekIm/e5nMuVPr0j3wrclldrwjqEtw7MSPv0GsxIAAACACUuIAABJus54aaa888pUT3nJ9vsufGum/NGlqT7jnJQq1XS/8H9k8lu/lvLc+SNlmvfeMDwr4YYvm5UAAAAATDhCBADYqlQqpTxl5sjt8rQDH1emcsjxmfyHX0r3wrfuPCvh0r/Mlk+/Ma11ZiUAAAAAE4cQAQD20PCshD8cnpUw56SR+5v3/iSb/+HXMnTDV8xKAAAAACYEIQIAPEWVQ47P5Dd/uc2shPealQAAAABMCEIEAHgadmdWAgAAAMB4JUQAgFEwMivhwrc8blZCn1kJAAAAwDglRACAUVKqVNN94Zsz+S1fTXnOiSP3N+/58fCshJ+alQAAAACML0IEABhllUPnZfKbv5LuC9+clKvDdw5tycDX35u+T/9OWutXdLqJAAAAALtFiAAAe8HwrIS3bL1Wwo6zEn6UzR/+VbMSAAAAgHFBiAAAe5FZCQAAAMB4JkQAgL1sZFbCW76a8qEnjNzfvOdHW6+V8NVONxEAAACgLSECAOwjlTknZPJbvpKuF+4wK2GwLwNff0/6PvO7aa1/pNNNBAAAANiJEAEA9qFSpZaehW1mJdx9fTb/w69m6MavdbqJAAAAACOECADQAdtnJfzhzrMS/vMvzEoAAAAAxgwhAgB0yPCshLdm8lu+kvKh80buNysBAAAAGCuECADQYZU5J2byW76661kJG1Z2uokAAADAfkqIAABjwBPOSvjwJRm68T873UQAAABgPyREAIAxZGRWwgX/IylXhu8c7MvAf/55+v7198xKAAAAAPYpIQIAjDGlSi09F70tk9/8lZQPOX7k/uZdPxy+VsLPvt7pJgIAAAD7CSECAIxRlbknZfJbv7bzrISBzRn42v+XLf/6JrMSAAAAgL1OiAAAY9jOsxKOG7m/cdd1ZiUAAAAAe50QAQDGgcrckzL5LV9L1wV/sItZCY92uokAAADABCREAIBxolTtSs9Ff5TJb/5ym1kJl2ToZ5fuVL758JJk2c0jt4t7fpTmY/d1uhsAAADAOCJEAIBxpjJ3/vCshBf8/i/NSnh3tnz299N89J5s+fzb0vfRVyYrFm8/8J7r0/fhS9L/9femaAx1uhsAAADAOFDtdAMAgD1Xqnal50V/nNr8hen/6p+l9ejdSZLGndemcdcPk6K1iyOL1H/6lbTWPpxJb/hkShV/CgAAAAC7ZiYCAIxjlcPmZ/Jbf2lWwi4DhO2a9/woQ9d9ttPNBwAAAMY4IQIAjHPbZiVMesOn9+i4oWv/NUWr2enmAwAAAGOYEAEAJoiif/2eld+yPs2HF+/RMQAAAMD+RYgAABNEa8PKPT6m2PBop5sNAAAAjGGupggAE0Spe/IeHzN49adS9G9Idd7zUp5+cKe7AAAAAIwxQgQAmCAqh528x8e0li/OwNeHlzSqHH5qqqe+JLUFF6Z8wJxOdwcAAAAYA4QIADBBVOackPKck9JacftTOr657JY0l92Swcv/JuVDjkvtlItTXXBhKgcd2+muAQAAAB3imggAMIH0vOwvkvJufEegZ2omv+Wr6Xn5X6Vy/HlJtWun3a2Vd2fwin9M34cvyaYPXZSB7/1Dmg8vTlEUne4iAAAAsA+ZiQAAE0j1iNPS+1v/mP4vvSOpD7QtU5o0I72//dFUDluQymEL0nXWq1IMbUnj9h+kvviKNO7+UTLYN1K+WLssQ1f9S4au+peUps5O7ZQXpzp/YSpHnp5SxZ8SAAAAMJH55A8AE0xt/gtTefvlGbzqn1O/6bKkMTS8o2tyus56ZbrO/72Up8za6ZhS16TUTrsktdMuSdEYSuPO69JYsiiNO69N0bdupFyxaVWGrv98hq7/fNI7LbUFF6W6YGGqx5ydUq27010HAAAARpkQAQAmoPLMuel9xV+nXu5JbvhCkqR0wR+m5/w3PumxpWpXavNfmNr8F6ZotdK898epL7kyjaVXp9iwcnvB/o2p3/i11G/8WlLrTfWkC1JbsDDV485NqWdKp4cAAAAAGAVCBABgl0rlcqrHnZvqcecmL3tvGg/elMbiRakvWZRi7cPbC9b707jlW2nc8q2kUkv1+POGZyjMe37KU2Z2uhsAAADAUyREAAB2W/XI01M98vT0XPynaT52b+q3fCeNJVektfLu7YWa9TSWXpXG0quSUimVY84enqFw4vkpHzCn010AAAAA9oAQAQB4SioHHZvKwrckC9+S1rrlqd/63TQWL0rz4VuTohguVBRp3vuTNO/9SfJff53K4aemumBhagsWpjzriE53AQAAAHgSQgQA4Gkrz5ib7uf/Trqf/ztpbV6Txm3fS33xojTv/1nSaoyUay67Jc1lt2TwO/8n5dlHp3rKS1JbsDCVQ+d1ugsAAABAG0IEAGBUlafMStc5r03XOa9NMbAp9cVXprFkURr3/DipD4yUa626P0Pf/1iGvv+xlA44NLWTX5zqgoWpHH5qSuVyp7sBAAAARIgAAOxFpZ6p6Xrmr6frmb+eoj6QxtKrU19yZRp3XZf0bxwpV6x/JEPXfTZD1302pckzUj35RanNX5jK0c9MqdrV6W4AAADAfkuIAADsE6VaT2qnvDi1U16cotlI4+7r01hyZRp3XJNi06qRckXfutR/8qXUf/KlpHtyavMvTHX+wlSPOyelrkmd7gYAAADsV4QIAMA+V6pUUzvh+amd8PwURZHm/TemseTK1JdelWLtw9sLDval/ov/Sv0X/5VUu1I94fmpLbgo1eOfm9Kk6Z3uBgAAAEx4QgQAoKNKpVKqx5yV6jFnpedX353mw4tTX7IojcWL0lp1//aCjaE0Fg/fn3IllWeck9qChamecH7K0w7qdDcAAGC/UBRFmndfn1Lf2pH7mksWpZj22pR6pnS6ecBeIEQAAMaUymELUjlsQfKit6e1+sHUb/1O6kuuTGv5ku2FWs007/phmnf9cPiYo85MdcHC1E58Qcqzjuh0FwAAYEJqPnp3+r/0p2k9ckdKO9xf/94/pH7tv6bnV9+drjN+rdPNBEaZEAEAGLPKBx6Z7gv+IN0X/EFaGx5N/bbvprHkyjQf+EVStEbKNR/4eZoP/DyDl38w5TknDc9QWLAwlYOO7XQXAABgQmiuvCt9n3htMtjXvkD/hgx85Z0p+jek+9zXdbq5wCgSIgAA40J5+sHpPu/16T7v9Sm2rE998RVpLL4yjftuSBpDI+VaK27P4IrbM3jFR1KaeXhqp/xKagsWpjx3fkql0tNoAQAA7J+KVjP9X3z7rgOEHQxe/sFUjz07lUOO73SzgVEiRAAAxp3SpAPSddar0nXWq1IM9qWx9KrUFy9K464fJkNbRsoVa5dl6Op/ydDV/5LS1Nmpnfyi4RkKR56RUsWfQQAAsDsaS65Ma9V9u1e4aGXomk+n99Uf6nSzgVHi0zMAMK6VuiendtolqZ12SYrGUBr3/CiNW7+Xxh1Xp9iyfqRcsWlVhn70hQz96AtJ7/TUTnxBqqe8ONVjn51SrbvT3QAAgDGrcee1e1j+uk43GRhFQgQAYMIoVbtSO+H81E44P0Wrmea9N6S+ZFEaS69OsWHl9oL9G1L/xTdS/8U3klpvqie+YPg6Csefl1LPlE53AwAA9rmiKFJsWpXW2mVprVm29f+HUqxZlubyJXtW15b1KeoDKdV6Ot0tYBQIEQCACalUrqR63HNSPe45ycvem8aDN6WxeFHqS65MsXbZ9oL1/jRu/XYat347qdRSPf7cVOdflOoJz095ysxOdwMAgAmg+fDiFP0bRm437r0htVNfklKltk/bUTSG0lq/IsWa4YCgtXbZ9tBgzUNJY3B0HqhcSSpd+7RvwN4jRAAA9gvVI09P9cjT03Pxn6a56v7Ub/5WGksWpbXyru2FmvU0ll6dxtKrk1IplaOeOXwdhZNekPIBczrdBQAAxpnW2ofT/7V3p3nfjTvdP/CVd2Xwyo+m99f/MtXjzh3VxywGNu00k2B4e/j/YsMjSVHs9X6X55yYUrm81x8H2DeECADAfqcy++hUFr4lWfiWtNYuT/2276ax5Mo0l92y/UNVUaR5/41p3n9jctn7Uzn8lFQXLExt/sKUDzyy010AAGCMa666P1s+8dqdrtO1o2Ltw9nyr29K72v+LrVTX7Lb9RZFkWLjY21nEhRrl+3y8XZHadpBKc86IuWZhw//P+vwlGcenqJczZaPvTppNXarnq5nvnxfDjWwlwkRAID9Wnnm3HQ//3fS/fzfSWvT6jQWX5H6kiuHvy22w4ek5rJb01x2awa/8/cpzz4m1VNenNr8hanMOaHTXQAAYIwpWq30f/GPn/yEftFK/1ffncoRp6Y8Y+72uxtDaa1bPnJNgm0zCbaFBmkMPbWGVWopzzws5VlHpDTzsJRnbg0KZh2R8ozDUqp17/LQrhf8foa+/7EnfYjyYQtSe9YrOzHswF4iRAAA2Ko89cB0nfPadJ3z2hQDm1JfcmUaixelcc+Pk/rASLnWqvsy9P2PZ+j7H0/pgDmpnXxRqgsuSuXwU03bBgAgjSVX7rxs5hMWHsyW//ifqRx83PZlhzY++tSXHeqd9riZBNvCgtL0Q1IqlZ5Std0XvjlF39rUf/L/kiRFkl+uqTznpEx6/cf3+bUegL1LiAAA0EapZ2q6zvz1dJ356ynqA2nc9cPUb/1uGndemwxsGilXrF+Roes+l6HrPpfS5JmpnvTC1E55USpHPyulqovJAQDsj+qLr9ij8q1lt6a17NbdK1wqpTT9kOEZBTvOJNgWFPRO2yt9KpVK6X3Ze1I98fwMXfPpNHa8zsMBc9L9nN9K13P+m7+BYQISIgAAPIlSrSe1+RemNv/CFM16Gvf8eHiGwtKrU2xePVKu6Fub+o1fTf3GryY9U1I78YJUFyxM9bjnpNQ1qdPdAAAYU5qP3JnBH39x+x31/vRf9v50nfNbqcw+utPNe5yi1UrRtzbFplVpbVqVYtPqFBu3bT+2w/aqp77c0DbV7q3LDm2fSVAaWXZobkdP1NfmPS+1ec/L+r/7lZTWPJAk6Xnjp9N10Nj7mQGjQ4gAALAHSpXayAenoijSvP9naSxZlPrtP0ixbvn2ggObU7/pstRvuiypdqc673mpLViY6rznpTRpeqe7AQDQMUVRZPCKj2Toqn/J8KI4IztS/9EXU//xl9L9orel+/w37Zv2NIZSbF6d1sbhAKDYtGrr9urtgcHGx1JsXpMUrb3TiFI5Pa94//brFUw76CkvO7TvjPX2AaNFiAAA8BSVSqVUj3lWqsc8Kz2/+u40VyxN/bbvprH4yrRW3be9YGMwjSWL0liyKClXUjnm7NROflGqJ56f8rSDOt0NAIB9avCKf9waIOxC0czgd/8hKVXS/fzfecqPUwz2bQ0AVu0QBqzaeSbBplVPfvHjPVUqJdWupD6424eU556Urmf++ui2A2CUCBEAAEZJZc6Jqcw5MXnR29Nc/UAat34v9SWL0lq+ZHuhVjPNe36U5j0/Si5NKkedmer8C1M76YUpzzq8010AANirmivuyNBVn9qtsoPf+4fUFixMedYRI/cVRZFiy/pfmjGw8/a2sCD1/tFtfKWW0uSZKU2bnfLU2SlNnZ3ytNkpTT1oh+0DU5pyYFqr7kvfP750t6vuOn33ywLsa0IEAIC9oHLgUalc8PvpvuD309rwaOq3fS+NJYvSfOAXO02Dbz7w8zQf+HkGv/W3Kc85KbX5F6a6YGEqBz+j010AABh1Qz/5f9lpCaMn0mpmyxfelvKMuTuEBauTVmN0G1Xr3SEYOHD4/2lbQ4Kps4eXFpo6O6VJB+z2EkOVQ45P7dmvSf0nX3rSsuVDjk/t7FeN8kgDjB4hAgDAXlaefnC6z/vtdJ/322n1rUtjyZXDF2a+9ydJsz5SrrXi9gyuuD2Di/4ppVlHpHbyi1KbvzDlwxaMgzVxAQB2rRjsS2v9ijTuvGaPjms9cmdaj9z51B60d/pIILBt5kBp6oFbZwxsm0lwUErdk/dKn3su+bMUm1anseTKXZYpzz46k/77Jzp6oWSAJyNEAADYh8qTZ6TrrN9I11m/kWKwL42lV6W+eFEad/0wGdoyUq5Y81CGrv5Uhq7+VEpTZ6d68kWpzb8olaPOSKniTzgAYOwoiiLpW5tW/4rU+1antW5FWuuXp1j/yNbtFUn/xtF5sFI5pSmzdlg+aPYvbR+4PTDo8In5UrUrvf/tn1L/2dczdO1n0lp1//advQek6+xXpfsFb9prIQbAaPEJFACgQ0rdk1M77ZLUTrskRWMojbt+ODxD4Y6rd7rAX7FpVeo/+mLqP/pi0jt965JHF6Z67Dkp1bo73Q0AYIIrmvUUGx5Na/2KtNatSLH1/9b6R4a316/I5MZQ6knqT/vRdlaaeXh6Xvrn24OByTNTKpc7PSS73/5SKV3PekW6nvWKbPrbC1OsW54kmfy2/0xlxpxONw9gtwgRAADGgFK1K7WTLkjtpAtStJpp3vfT4RkKt/8gxcZHtxfs35D6z/4z9Z/9Z9I1KdUTzk9twYWpznueb7EBwDjReOiWDF3/+WRo+4V/t/zH29P9nNeleuxZ+7w925Yaaq1/JMXWmQM7hgXFpseSYjevY7ArPVNTnjEnRf+mFOtX7PZhtVNenNq85+3zMdkbSuXqyNUgxlMQAiBEAAAYY0rlSqrPOCfVZ5yT4qV/keayW9JYvCj1xYtSrF22veDQljRu/XYat347qdRSPf7cVOcvTPXEF6Q8eUanuwEA/JKiKDL47b/L0HWffdy+5pIrs2XJlamd9ar0vPQvRnX5wtbmNVvDgUeGlxnaFhRsXW4o/Rue3gOUSmlNmpnKjLmpzDws5RlzUj7g0JRmzEn5gDkpz5g78mWH5qN3p+8fX5YUrSevt1JL19mvHs0fAQBPgRABAGAMK5VKqR5xWqpHnJael/xJmo/encZt30t98aK0Vt61vWCznsbSq9NYenVSKqdyzLOGlz066YUpH3Bop7sBACQZvOIjbQOEHdV/+pWkXE7vy967W3UWzcbWpYaWt59JsP6RpDH49BpeqaV0wKFbA4HhYKC0w3Z90sysXb8xM2fOTHf3Ey+1WDn4uHS/8A8zeOVHn/Rhu1/yJynPmDu6PwQA9pgQAQBgHKkcfNzwh+8L35LW2uWpL/5eGosXpbnslu3LDBStNO+9Ic17b0gu+0Aqh5+S6vwLU12wMJUDj+p0FwBgv9R89J4MXf2p3Spb/8mXUjv911I98vQUQ1tGLk68/ULFy0dmFhQbH9u9b/U/kZ6pKR9waMoz5qR0wNztMwm2BgWlKQemVCrt8vDS0NAePVz3hW9OypUMLvpoUjQfX6BSTfev/Em6z33dqP8cANhzQgQAgHGqPHNuup/3xnQ/741pbVqdxpLhJY+a992YtBoj5ZrLbk1z2a0Z/O6HUz7o2FRPflFqJ12Qytz5ne4CAOw36j/96h6d7N/yuf+RUqmUYsv6p/3Ypamzh2cPjCwvNGd4ZsGMucP390zZ5+PRfcEfpHryizL0k/+X+vWf39rQcrqe+4Z0Pfs1Kc88bJ+3CYD2hAgAABNAeeqB6Xr2b6br2b+Zon9j6rf/II0li9K4+0dJfWCkXOuxezP0/Y9n6PsfT+mAOamdfFGq8xemcsRpLvAHAHtR48Gb9uyA/g3ZrUsZjyw1dOgOAcHc7TMLph+SUrWr091v3/TZR6fn4nduDxFqPel5yTs63SwAfokQAQBggin1TkvXmS9L15kvSzHUn8ad16W+5Io07rg2Gdg0Uq5YvyJD130uQ9d9LqUps1Kdf2Fq8y9M5dizU6rUOt0NABi3ilYrrTUPprXi9jSX357miqVpLV/y1CrrmTIcDrSbSXDAnJSmzn7CpYYA4OkSIgAATGClrt7UTr4otZMvStGsp3nPT1JfvCiNpVel2Lx6pFyxeU3qN3w59Ru+nPRMSe3EC4avo3D8uSl1Tep0NwBgzCqa9bQevSfNFXekuWJJWiuWprl8aVLvf1r1lmYenilv+8+UeqZ2uosA7OeECAAA+4lSpZbqvOemOu+5KVqtNB/8RRqLF6V++/dTrFu+veDA5tRvuiz1my5Lqt2pznve8CyFE56f0qTpne4GAHRMMdSf5sq7tgYFt6e54va0Vt6VNOuj/li1E54vQABgTBAiAADsh0rlcqpHPzPVo5+Znl/9szSXLxmeobB4UVqr7ttesDE4fG2FJYsyUK6mcuzZqS24KNWTXpDy1Nmd7gbsc601D41sNx+9p9PNAfaiYmBTmlvDgm2hQWvVfbt9ceTSzMNSmXNiKnPmpzz3xJSmH5ItH3v1Ttcq2qVyJV3nvq7TQwAASYQIAAAkqcydn8rc+cmL/jjNVfensfiK1Bcv2nn95lYjzbuvT/Pu65NL35vKUWekOn9havMvTHnmYZ3uAux1zeW3Z+A7fz9yu1jzYAa+8/fp+ZX/1emmAU9Ta9PqtB65I83lS0aCg2Ltst07uFROefbRKc85MZW5J6UyZ34qc09sO4ug59f/MgNfedeTVtl98TtTnnVEp4cFAJIIEQAA+CWV2Uen8oLfT/cLfj+tDStHZig0H/j5Tt++bD7wizQf+EUGv/W3Kc85MbX5C1NdcGEqBx/X6S7AqGsuvz19n35jMrRlp/uHrvl0kggSYBxprV+R5vKlw0sRbV2SqNj42O4dXKmlfPBxW8OCE1Oee1Iqh56QUq1ntw7vOuOlKZUr6b/0L5PBvscXqPWk5+J3puvZr+n0MAHACCECAAC7VJ5+SLrPfV26z31dWn3r0rj9+2ksXpTGPT/eaf3n1oqlGVyxNIOL/inlWUemevJFwzMUDjs5pVKp092Ap2UkQOjf0Ha/IAHGpqLVSmvNg2mtuH0kNGguv32Xr+XH6ZqUyiHHpzx3/vCyRHNPSvngZ6RUqT2tdtVOuySV485N/Wdfz+B3/yEpmsMPd+Hb0nXWK1KedlCnhw4AdiJEAABgt5Qnz0jXs16Zrme9MsVgXxp3XD08S+HO63b6dnZrzYMZuvpTGbr6UylNOyjVBQtTm78wlaOfmVK50uluwB55sgBhG0ECdFbRrKf12H1br18wPLugueKOx80e2qXe6anMOSGVOScNhwVzTkr5wKNSKpf3SnvLk2ek+/m/k8Hvf3ykjd0v+L2UKk7TADD2+O0EAMAeK3VPTu3Ui1M79eIUjaE07ro+jSVXpLH06hRb1o+UKzY+lvqPvpj6j76Y0qQDUj3pglQXLEz12HNSqnV3uhvwhHY3QNhGkMD+rmg1t99o7d7Fh5/S49QH0lp5V5rLh2cWNFfcntbKu3aaIfdESlNnbw0KThwODeaclPLMuZ0ePgAYs4QIo6goiiTJli1bsnHjxk43Z3zaOobJ8DgOGMe9o7n9j/u+vs2JcX5ije0fRvr7t6R/63gVRZHBwcH95/XeaIxsbunrm7jPm6Ghkc2B/oFx/z7UbDWz7XvfjXp9/3m+su8ddubwv4V/mjz0i+TOq5O7rk02bV9jutiyPvWffT31n309qfUmzzg3mfeC5Nhzku7J+77NW7Z/O7Ver6fu9bGToaGhFEWx/75vrLwz+Y+3JAN71v+haz6docHB5IK3dLoH7GjzppHNorUfP6/3lsG+5EefS/GLS7NtAbtS//ps/MDzk7NfmzzzN5LyUzz9MLA5efSu5NE7h1+Xj96ZrH5gp2v0PKHpc5JD5m3/d/C8FFNmpfHL5cbAc2LTpo1PfZw6rLn1M2ZfX18GBwf37OAdw6eJ/ntnh3Bt86ZNSWlSp1v0NDmHM1paezF4hdEwPn87jXEDAwPp6+t7+hXth3a8FNXAwGAK47hX9OxwUrG/vz8t4/yEuhvNkTfLgYGBNHcYr0ajkUaj8dQqHme6m9vHob9/YMI+b7rq9Wxb5XZwaDCNcd7PWrO1PURoNDMwzvvDODH7pOF/5/6PlFcuTeXe61K994cpr1++vUy9P1l6ZbL0yhSVWppHnJnmsc9N45jnJL3T90kzK4ODI3971BuNDHl9tLU//l1bfuzu9Hz9HSkNbnpqFfzk8xmq11M/702d7grbbNmSbVFlq9VK/374vN5bSptWpefSP0l53UN53BVwNj2WXPmPad5xTQZ+7f3DAfIT2bIulVX3pPzY3Smvujvlx+5OacOK7M6VdYpSOcUBh6V10HFpHnR8WrOfkdZBxyXdUx5feAz9/CcVxUj/+vq2JON82b/BwcGnFCJse30WKYa/sDRB9RatbFsga8uW/hSV8d3XHV/RAwMDzuE8DcUOX6qFsUiIMIq2XTRw5syZOfTQQzvdnHFp/Q4XXpw5c0a6jONe0Vfryrbvehx44OxUjPMT2tLTM/JNpRkzZqa2dbxWrlyZSZMmZdq0aZ1u4j7R19098ryZdeCsVCfo82Zg8uRsm4swffr0cf8+tLG2/cJ/Pb09mTrO+8M4NGdOcsYLkyTNlXelsXhR6ksWpfXInSNFSs16qvf/JNX7f5LuUjmVo5+Z2oKFqc6/MOXph+y1ptVXz0j/1u1Jvb2Z5fWxkw0bNqS/vz+HHLL3fgZjUXP57en7xp8mTzVA2Krr51/KlClTLG00RrQ21bJ563alWvF5bZQUzUb6vvqWtNY99ITlKg/flOk//FgmvfbvR+5rrX9k+1JEWy94XGx87MkecmuFtZQPPm77xY7nnJjKoSek1NW7e8ePIRt3+Ax8yCGHjNtrIgwNDWXNmjWZOXNmurv3bLnCotXMtnfcUqk8oV+fmyvVbPu++UEHH7RX/87ZF9Znx3M4M9N10MT92e1tlcr4DhCZ+MbnbycAAMadyiHHp3LI8em+8M1prX14+KLMi69Ic9kt25c0LFpp3vfTNO/7aXLZB1I+7OSRQKEy++hOd4EJbk+vgfBkXCOBia7+86+nteL23SrbuPXb2VIqp+hbm9aK23e6fs4TqvWmcui8lOeetP2ixwc/I6VKbfeOBwCeNiECAAD7XHnmYel+3hvS/bw3pLVpVRpLvp/6kivTvPeGpLV9mbjWw7dl8OHbMvjdD6d80DNSXbAwtfkXpjL3pE53gQlmtAOEbQQJTGT1m765R+Ubt1z+xAV6pw3PLtgWFsw5KeUDj0qpXN69BwAA9gohAgAAHVWeOjtdz35Nup79mhT9G1NfelUaixelcdcPk8b2dZVbj92ToR/ck6EffCKlGXNSm39RqgsWpnLEaU4w8bTsrQBhG0FCZ7U2rc7QDV8euV30rcvQzy9N7ZSXpFTbs2VXJqJisC/FwKbhf/2bUgxsTAY2p+jfuPX2Dv/6NyY7lt28+ik/bmnq7FTmnLh1hsGJqcyZn/LMuZ0eDgCgDSECAABjRql3WrrOeGm6znhpiqH+NO68LvUli9K44+pkYPNIuWLdigz98HMZ+uHnUpoyK9WTXpjagoWpHHv2bi1x0Xzkzp2+Qdt48ObUb/9Bqie+YOQ6V+wf9naAsM3QNZ9OSqX0vPh/drrL+5Whn3wpA9/+UDLUv8Od/Rn46rsz+L2PpPfVH0r12LM63cynrGg2ksHNO5/s79+YYmBzioHhEGD4pP/W+/o37hQYZGBTUrSefkN2U2naQel5xV8PhwdTZ3d6+ACA3SREAABgTCp19aZ28kWpnXxRimY9zXt+kvqSK9O4/fspNq8ZKVdsXpP6T7+S+k+/kvRMTe3E81Odf2Gqxz/3cRfZLBpDGfiv96d+41d3vn/tQ+n/9zenPHd+Jv3WP6Y887BOd599YF8FCNsMXf2pJBEk7COD13wmg9/5P7vcX2x8NFs+88ZMeuOnU33GszvSxqI+sMMMgK0n/H/pRH8xsOvZARna0qnhfUoqR56R2rzndboZAMAeEiIAADDmlSq1VOc9N9V5z03xsvem+eAv0lhyZepLFqVYt2J7wYFNqd/0zeFZBrWeVI8/L9X5C1M78fyke0r6v/BHw7MadqG1fEn6Pv6aTH7r11Kefkinu81etK8DhG0ECftGc+VdGfzO3z95wVYz/V/+k0z5kyseFzo+maIohmcB7Hiyf2Q5oO3b22cADM8OyI4hQLPe2YEqV1PqmZL0TkupZ+rwv96t//dM28W+aSPbg9d8euQ5vTtqJ13Q2f4CAE+JEAEAgHGlVC6nevQzUz36mem55F1pLl8yPENh8aK0Hrt3e8H6QBpLrkxjyZUZKFdTmnVEilX3PWn9xeY16f/Pv8jkN+7+iTHGl04FCNsIEva+oes+m6TYrbLFptUZ/MEnUn3GOTuc+G9zfYAdlggqBjYlg5uTYvceY6+p9Ww9ob/9RP/wSf8pW++bMnzSv3dqMhIE7BAK7GFw8su6zvvvGfrJl4aXRXoS5dnHpHrKr3R2vACAp0SIAADAuFaZOz+VufOTi/4ozVX3p7FkUeqLF6X18OLthVqN3QoQtmne9cM0V96VyiHHd7p7jLJOBwjbCBK2K5qNpDmUoj44/M38+mCK5tAO/w/tsH/7/6kP/VK57eXrt353j9owdPWn9ugb9aOiVEq6pzzu2/07zwDYHgLsGACMBAKVzn6kL0+ZmUm/+ffZ8u9vfuJZFb3T0/u6f+p4ewGAp8ZvcAAAJozK7KNTOf9N6T7/TWmtf2R4hsKSRWne97Ps7reSt9nyhT9KZebhSaWSlKtJefj/Urkysp3Ktttb91falClXUipXt+7b8b5KUqltvW9rmZF6f/m+Hevdua5Spfr4emlrrAQI23Q6SCia9aQxlKIxlDSGksbg1u3BHe4bStEY3OH/+sjtncvXk53Kba23PpA06yPbOz/m4PD+8apSGzmxn8ct97N9JkC2hQA7zgDomZp0T54QF3KvzntuJv3+v2fg6+9Ja+Xdjx+mY85K7yven/KswzvdVADgKRIiAAAwIZUPODTd574u3ee+LvWlV6f/3/7HHh1frH4gjdUPdLobT02ptDWg2CFYaBd0VKo7Bx07hh+tIl1FsmXS5F0EKNuOeYoBytYQZl8FKGMtQNhm6OpPpdiyIV3n/re236wf/ub90C99A3/7N+53LrcH5RuDne762NI7LdUjTx8OA3acAbDDNQLyy0sB1bo73eoxo3rEaZn8tm+kfse1Gfj34ffaomtSpvzBF1KZc2KnmwcAPE1CBAAAJrzyjDmdbsK+VRTD3xTP0PDNdkWepIpShj8sNDrdlz1VfnxgURTZGh50eP36Xaj/9Cup//QrnW5GZ1Rqw9/or3Unla6k1p3SyP//P3v3HWZXVe8P+DO9pPdGAiQQYui9CojSRRGQIoKK9YpeRYrlevUK+uMKCFywICqKohRBQKSLIEUIvUOoaSSk90yf+f0RmCQygZRJzszkfZ+Hhz1n773Od605czKzP2etXbbC1ykpT1FZ+Vv//7fjyyuXBk9vPV5/72VpfnP8KpdRvscJqdz/K4UejU6tqLg4JRtvt+yBskoBAgB0EUIEAAC6vOIBI5PKHqt088+3VRz2nZQM3iJpbkyam9Ly1v+X/teYlqZl262PLbc/TW+fs3S7zWPebrfp3x97u41/f+5lx76jnuam1uNbj90Qvd3/dwlQyNKL96XlKSqtWOH/S7fLk9KK1v8ve2z54ypSVFq2wnHLji9ru92yyrcCg8plwcE6UlRWkZo/fn3VDi4uTfmOhxf6OwIA0GEJEQAA6PKKSkpTvtMRqb//8lU6vrj/Jinf/ROd/v4CLS0tS292+nY48e8hwwqBxYrhxOKF81NXsyR9e/VcwwClKWluWPMA5a1QZEMKUIr6b5Li3kNaL9i3dZF/2b5/v3hfvsqhQFFpeaG7us6VbX1gGsbsk8YX//mex1Z88Msp7rtRoUsGAOiwhAgAAGwQKvb7jzQ8/4+0zJn87gcWlaTyYz/o9AFCkqU3bS0tT7L0ovFq3cJ1/vw019SkdPDgQndjjbQ0N78VRjSmef70LLn8P9Iya2Khy2pbUXGqjvlxyrb7cKEr6VKqjvtJav54Shpfum+lx5Tv/dmU7/elQpcKANChFRe6AAAAWB+Kqnul22d/neIBm678oLLKVH3i/JSO2qXQ5bKWioqLU1RanqLy6pQM2DTdvviHpctadTQChHWmqKJbqj7zy1Qde26KR2y3/J6UbvmhVH/pj6k85LSlYRsAACslRAAAYINR3G9Euv3n9ak49IwU9Rm2bEdZVcp2Pz7dT70lZVsfUOgyWQeKewxI9Rd+17GCBAHCOldUVJSy7T6c6hMuXvZYnyGpPuHilG6yQ6HLAwDoFIQIAABsUIrKKlLx/s+k8pDTWx8r22r/VH30uynuPaTQ5bEOdaggQYAAAEAnIUQAAAA2GB0iSBAgAADQiQgRAACADUpBgwQBAgAAnYwQAQAA2OAsDRIuX79BggABAIBOSIgAAABskIp79F9/QYIAAQCATkqIAAAAbLDWS5AgQAAAoBMTIgAAABu0dRokCBAAAOjkhAgAAMAGb50ECQIEAAC6ACECAABA2jlIECAAANBFCBEAAADe0i5BggABAIAuRIgAAACwnLUKEgQIAAB0MUIEAACAf7NGQYIAAQCALkiIAAAA0IbVChIECAAAdFFCBAAAgJVYpSBBgAAAQBcmRAAAAHgX7xokCBAAAOjihAgAAADv4e0goajX4BUeFyAAANDVCREAAABWQXGP/qk85PRlXw/bUoAAAECXJ0QAAABYRUVVPVu3i/9tVgIAAHRFQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNQgQAAAAAAKBNpYUuAAAAAACArmnmzJmZNGlSunfvnk033TTl5eWFLonVZCYCAAAAAADtoqmpKX/7299y+OGHp7q6OgMHDsxOO+2UMWPGpKqqKptsskm+973vZe7cuYUulVUkRAAAAAAAYK0999xz2WqrrXLYYYflxhtvTE1NzQr7m5ubM3HixJx11lnZZJNNcumllxa6ZFaB5YwAAAAAAFgrV199dU466aQsWbIkSdKrV6986lOfypZbbplNNtkkCxcuzMsvv5zf/e53GT9+fBYsWJAvfelLKS0tzUknnVTo8nkXQgQAAAAAANbY008/nU996lOpq6tLkpxyyin5n//5n/Ts2fMdx55xxhk5//zzc/rpp6elpSWf//zns8kmm2S//fYrdDdYCcsZAQAAAACwRmpra/OJT3yiNUD4n//5n5x//vltBghJUlxcnNNOOy3f/va3kyxd4uiss84qdDd4F0IEAAAAAADWyNVXX53nnnsuSbLTTjvl+9///iqd973vfS8DBgxIktxzzz157LHH3vOchQsX5sUXX2wNLNbU4sWLM2nSpHc9pqWlJS+//HLmz5+/Rs/R1NSU8ePHZ86cOWtVa0cgRAAAAAAAYI386U9/at3+3ve+t8rnVVZW5vvf/36+9KUv5YorrsiIESPaPG7atGn57Gc/m+HDh6dnz5553/vel+7du2fLLbfM1772tSxcuHClz7HllltmzJgx+dOf/pSWlpacc8452XPPPdOnT59svPHG2WSTTfLpT386r776aus5jzzySD7+8Y9n4MCBGT16dHr37p1NNtlkhX4u7xe/+EXGjBmT7bffPkly7733Zv/990+fPn0yZsyY9OvXL8OHD8+5557ber+IzsY9EQAAAAAAWG0zZ87MXXfd1fr13nvvvVrnn3zyye+6/ze/+U1OOeWUdwQFjY2Nef755/P888/nxhtvzGWXXdbmPRXGjx+fpqamzJo1KyeeeGKuuOKKFfZPnDgxl19+eR5//PE89NBDeeyxx3LooYe+4/kmTpyY448/PjNmzMjXv/71FfbNnj0748ePT3V1dW666aYcffTRqa2tTZJUV1dnyZIlmTJlSs4444z85S9/yc0335y+ffsW5hu2hsxEAAAAAABgtb300ktpampKkgwdOjS9evVqt7Yfe+yxfOlLX8rChQtTUlKS//qv/8q4ceMye/bs3HvvvfniF7+YZOkF/oMPPjjjx49faVtnnnlmrrjiimy//fY5//zz8/jjj+e2227LrrvumiR55pln8uEPfzgHHXRQiouL85Of/CTjxo3LXXfdlc9//vOt7fzgBz/I3Llz23yO2traHHHEEamvr8+ZZ56ZqVOnZuHChXnqqafygQ98IEny0EMP5dhjjy3sN20NmIkAAAAAAMBqmzp1auv22LFj263durq6nHjiiWlsbExZWVnuvPPO7LPPPq373//+9+f9739/9txzz5x44ompr6/PySefnL///e9ttjd79uxsscUWueeee1a44fOuu+6a4cOHZ9GiRbn77rtTXV2dxx9/PCNHjmw9Zr/99ktNTU2uuOKKzJs3L48//ng++MEPvuM5mpub09zcnD/+8Y/5xCc+0fr4NttskzvuuCOHHXZYbrvtttx555256aabcthhhxXmm7YGzEQAAAAAAGC1rasQ4fe//32ef/75JMlnP/vZFQKE5Z1wwgk58MADkyR33XVXbr311pW2efXVV68QICRJ7969s++++7Z+fcopp6wQILztuOOOa91e/v4J/26vvfZaIUB4W2lpaf73f/83RUVFSZIbbrih3cZqfRAiAAAAAACw2kpLS9vcXlvPPPNM6/YZZ5zxrsd+85vfbN1++OGH2zxm2LBh2XbbbVe672177bVXm8f079+/dXvmzJkrreXUU09d6b5tt922dfmkJ598st3Gan0QIgAAAAAAsNoGDx7cuj1r1qx2a/eFF15IklRWVmaTTTZ512OXnwGxsvsibLzxxis9v7y8vHV70003bfOYioqKVar7vWZjvD3L4bnnnktDQ0O7jde6JkQAAAAAAGC1DRkypHV7+aWN1tbbIcLGG2/cugTQygwaNCjV1dVJVh4i/PsyRivzdjtroqioKCNGjHjXY97eX1dX19rHzkCIAAAAAADAatt2221bP6X/4IMPpr6+frXOnzp1ar71rW/l9ttvz6JFi1ofr62tTZKUlZWtVnstLS1tPt6eSy2tTGlp6QqzGtrS1NTUul1TU7POa2ovQgQAAAAAAFZbt27d8sEPfjBJsnjx4tx///2rdf6f/vSn/PjHP85BBx2Uz3zmM62Pb7755kmSCRMmvGcbM2fOzJIlS5IkAwcOLNhYNDQ0ZPr06e96zOTJk1u3l18KqqMTIgAAAAAAsEYOP/zw1u0f/vCHq3xeS0tLfv/737d+/fnPf751++0QYdGiRe95Yf6VV15p3V7+JsmF8F6hx2uvvZYk6dGjR4YOHVrQWleHEAEAAAAAgDVy4oknZrPNNkuS3H333SsEA+/me9/7Xp555pkkyahRo7L//vu37tt6661bt3/+85+/azs/+9nPWrcPOeSQgo7Fu/X9ySefzMMPP5wkOfjgg1d7qaZCEiIAAAAAALBGKioqcsEFF7R+/ZnPfCYXXnjhSu9P0NTUlAsvvLB11kJRUVHOOeecFW6g/KUvfan1ps0XXHBB6yf4/92DDz6YK6+8MknSu3fvHHzwwQUdi8suu6zNmzs3Njbm29/+duvXJ510UkHrXF1CBAAAAAAA1tiHP/zhfOtb30qSNDc355RTTsn73ve+XHjhhbn33nvz6quv5p///Gd+8YtfZNttt80pp5zSeu4555yTI444YoX2evTokXPOOSdJsnDhwuy444658sors3DhwiTJnDlz8tOf/jQf+MAH0tzcnCT55S9/merq6oKOQ319ffbYY4/ccMMNqaurS5K8+OKLOfDAA3PbbbclSY488sgceOCBBa1zda3721IDAAAAANClnX322Rk8eHC+8Y1vpLm5OePHj18hLPh3lZWV+c53vpPTTjutzf2f/OQnM378+Jx99tmZN29ePvGJT6S4uDgDBw7Mm2++2XpcaWlp/vd//zdHH310oYcg++67b+6555587GMfS3l5ebp37545c+a07v/ABz6QX//614Uuc7WZiQAAAAAAwFr72te+lpdffjmnnnpq+vTp0+YxVVVVOemkk/Lyyy/nv//7v9+1vbPOOisPPvhgdtlll5SWlqa5ubk1QCgpKclHPvKR3HfffTn11FML3fUkyXnnnZef/vSnGTBgQOrr61sDhEGDBuWHP/xhbrvttvTu3bvQZa42MxEAAAAAAGgXI0eOzHnnnZcf//jHmTp1aqZMmZIpU6akT58+GT16dDbaaKMUF6/6Z9t33nnnjBs3LnV1dXnhhRfy2muvZfDgwRk9enT69+//ruc2Nja+Z/sXXXRRLrroonc9Ztttt13pPR7+3cknn5yTTz4548ePzwsvvJCNN944Y8eOTUVFxXoY/XVDiAAAAAAAQLsqKSnJ8OHDM3z48HZpr6KiItttt1222267QndtlWyxxRbZYostCl1Gu7CcEQAAAAAA0CYhAgAAAAAA0CYhAgAAAAAA0CYhAgAAAAAA0CYhAgAAAAAArIHTTjsts2fPzuzZszvNTZ9XV2mhCwAAAAAAgM6osrIylZWVhS5jnTITAQAAAAAAaJMQAQAAAAAAaJMQAQAAAAAAaJMQAQAAAAAAaJMQAQAAAAAAaFPpY489ltra2vTp0ydjx45dq8Yuvvji3HDDDUmSu+66q9B9AwAAAAAA1kLpUUcdlQkTJuSQQw7JzTff3OZB9957b5577rmUlJTkC1/4wkobGz9+fP7xj38Uuk8AAAAAAEA7KF2Vg6688spccsklKS8vf9cQAQAAAAAA6DrcEwEAAAAAAGiTEAEAAAAAAGiTEAEAAAAAAGiTEAEAAAAAAGiTEAEAAAAAAGiTEAEAAAAAAGhTaaELoHNqam7Ji1MXtXu7/RuaU/XW9ivTF6elaWG7tj+kT0X6ditfDyMEAAAAAND5CRFYI4vrmnLcLx5v93Yva6rP6Le2z7jmpUwqWtCu7X/nsM1y7G7D1sMIAQAAAAB0fpYzAgAAAAAA2mQmAmuktLgoO2zcq93bLXo9ScvS7VEDqtK/W/s+x8CeFethdAAAAAAAuobWEGH69Om58cYb2zzo9ddfT5I0Nzev9Jgkee211wrdH9aT6oqS/O4L27V7u898tyhpXLr9tQM2ycgttyl0VwEAAAAANlitIcJjjz2Www8//F0PbmxsfM9jAAAAAACArsE9EQAAAAAAgDaVnnDCCZk9e3ah6wAAAAAAADqY0jPPPLPQNQAAAAAAAB3QOlnO6KGHHip0vwAAAAAAgLXUbiHCokWLcumll2b77bfP7rvvXuh+AQAAAAAAa2mtQ4Rnn302J598coYOHZovfvGLefLJJwvdJwAAAAAAWO9uueWWfO1rX8v8+fMLXUq7KV2Tk+rq6nLttdfmkksuyf333/+O/WVlZYXuFwAAAAAArDdPPvlkPv7xj2fJkiU544wz0qtXr0KX1C5WK0R47bXX8stf/jKXXXZZZs2a9Y79Y8eOzUknnZQTTjih0P0CAAAAAKCTeXN+XV6YujB1Dc0Z3rcqY4d1T1FRUaHLek9Tp07NRz/60SxZsqTQpbS79wwRmpqa8re//S2XXHJJbr/99rS0tKywv0ePHjn22GNz0kknZbfddit0fwAAAAAA6GQmzlqS//3bK3ng5bkrPD6kd0VOOXBkDtpmYKFLXKnLL788p5xySubOnbv2jXVAKw0Rpk2bll//+tf51a9+lcmTJ7d5zNe+9rX86Ec/Srdu3QrdDwAAAAAAOqHnpizMF377VBbWNr1j37R5dTnj6hfy+swl+Y8PblLoUlfw5ptv5tOf/nRuv/32JMmRRx6Z6667rtBltbsVbqzc0tKSu+66Kx//+MczYsSIfO9731shQBgxYkS++93vpqSkJEmy3XbbCRAAAAAAAFgjtQ1NOeVPz7UZICzvF/+YmAdemlPocldw77335vbbb0/v3r1z+eWX5/e//32hS1onipNk7ty5ueCCCzJmzJh86EMfyrXXXpvGxsYkSVVVVY4//vjceeedef3113PWWWd1ijWoAAAAAADo2G547M28Ob9ulY695O6JhS53Bb17985ZZ52VCRMm5MQTTyx0OetM6de+9rX86le/Sk1NzQo79txzz3zqU5/K0Ucf3WXuIg0AAAAAQPurrW/OHj+8f7XPa2pqWeVjn5q0IDv8973Jan7G/ZN7DMs3DhrV7n0+4IADcsABB7R7ux1N6V//+tfWAGG77bbLkUcemU984hMZOXJkoWsDAAAAAKATaE5zGlcjEFhTjc2r/xzzFjcWYki6jNZ7IgwZMiQf+tCHsscee2SjjTYqdF0AAAAAAECBlY4dOzYTJkzItGnTct555+W8885Lt27d8qEPfSjHH398PvKRj6SioqLQdQIAAAAA0EFVl5fmii9ut9rnXfvItNzw+PRVOnZAj/Jc8Imxq/0cw/pWFXp4OrXSm2++Oc8++2wuu+yyXHHFFZk5c2YWL16cG2+8MTfeeGP69OmT4447Lp/+9Kez8847F7peAAAAAAA6oG1GrP69dQf2qsytT89MXWPzex570t7D1+g5WDvFSbLVVlvl/PPPzxtvvJHrrrsuhxxySEpKSpIkc+fOzc9//vPssssu2XLLLXPuueempWXdr20FAAAAAEDXNrhXRb592Gbvedxuo/rkmF2HFbrcDVLx8l+UlZXliCOOyM0335xJkybl//2//5fNNlv2DXz++edzxhlnpKmpKUny+OOPZ8GCBYXuAwAAAAAAndQROw3J2UePSc+q0jb3f2zHwbn4hK1SWlJU6FI3SMUr2zF06NB8+9vfzssvv5x//vOf+dSnPpXq6uoVjrn44oszaNCgHHPMMfnb3/6WxkZ3uQYAAAAAYPUcuu2g3HrarjnziC1y7K5D87EdB+c/9980N3595/zgiC1SUVa89k/CGildlYP23nvv7L333rn44otz1VVX5bLLLstDDz2UJKmtrc0111yTa665JgMGDMixxx6bE044od3un/D666/nhRdeyBtvvJHq6uqMGDEi22+/fbp3794u7b/88su57777stVWW2WXXXZZR8MMAAAAAMC76VFZmsN3HJzDdxxc6FJYziqFCG/r0aNHPv/5z+fzn/98nn/++Vx22WX5wx/+kBkzZiRJZs6cmYsvvjgXX3zxWt83YcGCBfm///u/3HHHHe/Y16dPn3z1q1/N/vvvv1bPsWTJknz3u9/N1KlTc8wxxwgRAAAAAABgOWs8B2Ts2LE577zzMmXKlPzlL3/Jhz/84dabMa+tlpaWnHnmmbnjjjvSs2fP/Md//EcuuOCCnHXWWdlnn30yd+7cnHnmmXnwwQfX6nkuuuiiTJ06tX1HFAAAAAAAuojVmonQlrKysnzsYx/Lxz72sUybNi2XX355fvvb365Vm/fcc0/GjRuXqqqq/PrXv86QIUNa9+2777756U9/mquvvjrnnHNOrr/++jV6jnvvvTc333xzOw8nAAAAAAAbourq6rVeoacjate7UQwZMiTf+ta3Mn78+LVq5+GHH06SHHrooSsECG878cQTkyQbGdpWAACAAElEQVSzZs1ao5kEs2bNyo9//OP07Nkze+yxR3sOAQAAAAAAdBmlEydOTGNjY7s3PGrUqLU698ADD1zpPQq6deuW0tLSNDY2Zu7cuRk6dOgqt93S0pKzzz47CxYsyFlnnZVHHnmk3fsOAAAAAABdQem+++6bCRMmtHvDazNt46ijjnrX/S+88EIaGxtTXFyckSNHrlbb1113XR5++OEceOCB2XfffYUIAAAAAACwEmt9T4T1raWlJb/85S+TJDvuuGOqqqpW+dzXX389v/jFLzJo0KCccsopa/T8DzzwQObNm9fmvvnz5ydJ6urqUlNTU+ih6vTqGxo2+HFsaWnJi9MWt3u7G9U1pPKt7RemzE19zcx2bX9gz4r06162HkZo/Whqamrdrq+vS+Nbr8uWlpY0NjZuMK/T5uXGoa6uLg1dtN9Ny83Oa6hvSFMn72dzS3Pr2oVNTU0bzOsVVkVzfX3rdqOfj3dobGxMS0uLcfk3y79uvK92Hi21tcu2m72u15Wm5cY5LTHOq6mmtiZFxZ3uMk2StK5wUVdXl+bm5tU6t6W5abkvuvbPZ3PLsrGpra1NUXnX6WtdXV2n/9upkLriGvp0LSv861RaWpp99tknAwcOLHRdK/Xzn/88Tz75ZCorK3Paaaet8nkNDQ0588wz09DQkP/6r/9Kt27d1uj5zz///Dz77LNt7ttkk02SJIsXL15p0MCqq6mp2eDHsa6xOZ++7JV2b/eSppps9db29254Na8U1a9Ve//ui3sNyBHb9VkPI7R+VDQ0tL5ZLl68OE3LvS7r6upSV1dX6BLXzzg0NraOw6KFi9LcRX8+y+vq8nYEtqRmSRo7eT/LGptS/tZ2Q31Dajp5f6A9lSxe3Bqq19fXZ5GfjzZt6L+P/buSRYtaXzcNDQ1eN53F4vl5+y/A5uZmr+t1pW5R6zi3xPvHqqhuaUnRW9vz581PiksKXdJaWbx4DT4E19y03OumpUu/bqqal33AZ8H8BWlprih0SWvXnyy78L148eK0lM4rdEmd1uqGb7C+lQ4aNKh1OaPGxsbcc889+eAHP5jjjjsuH/vYx9KrV69C19jqd7/7Xa666qokyde//vXVuhfCr371q7zyyis55phjsv322xe6KwAAAAAA0OGVPvjgg3nooYdy1VVX5Zprrsmbb76ZO+64I3fccUe+9KUv5ZBDDslxxx2XD3/4w6u1dFB7ampqyvnnn5+//vWvSZJTTjklhx566Cqf/8QTT+Sqq67Kpptumi984QtrVcsHPvCBbL755m3uKysry4QJE1JeXl6wsepKykpLN/hxLG1qzjbD1mzWzLspmZy8/YGBEX0rUl3dvs8xtG91l/reFZUs+zRQeXl58lbfampqUlpamrKyrrN007uOQ3Fx63ZFRUXrOHQ1RaXLJumVlZWnrJP3s3m571tJSUmn7w+0q/Ly1s3SkpKU+PlYQX19fZqamrrUv+ntomLZp0ZLSkqMT2fRvOz7VFRc5Pu2jrSkYYWvjfMqKCpq3ayqqkw66XJGzc3NqaurS3l5eUpKVnM2xfLLGaVr/3wWLff9rqys7FJ/U5WXl6e4C/VnfVv+tQEdUWlRUVF233337L777rngggtyzz335Kqrrsp1112XOXPm5Prrr8/111+f7t275/DDD8+xxx6bAw44YL1dNKupqcn3v//9PPjggyktLc13vvOd7L///qt8/uLFi/PDH/4wLS0tOfHEEzNt2rQV9i9cuDBJsmDBgkycODHFxcUZPnz4Stv7yle+stJ9L774Yq655pp07949vXv3Xi/j09VMXm67urraOCa54st9273Np75fkry1As9XDxiVUdvsUOhudmhLysry9ir53bp1T9lbr8va2tpUVFSkZ8+ehS5xvVhcVpa3f73v3qN7Srvoz2dtRUXeXuCruroq5Z28nwuW+yOurLwsPTp5f6A9NXTrlrdX7i0vL0+Vn48VzJ8/PzU1NX4f+zeN3bplyVvbZWVlqTY+nUJzSWMWvbVdXFzs38N1pKkseXsxm6KipJdxfk8Lltvu1at3iko6Z4hQX1+furq6dO/efekHjlZDS3NTFr61XVRU1KVfN4uKS/L2ojU9e/VMca/O3dd5WXbhu3v37p3+b6dCKl7uw1/QEa3wr1NxcXH222+/7LfffvnZz36WO++8M1dddVVuuOGGLFy4MFdccUWuuOKK9OvXL0ceeWSOO+647L333uvshT579ux885vfzPjx49O9e/f86Ec/yg47rN7FzqlTp2bGjBlJkh/84AcrPe7WW2/Nrbfemt69e+emm25a1+MOAAAAAAAd3koj7rKyshxyyCE55JBDUltbm1tuuSVXXXVV/va3v2X27Nm59NJLc+mll2bo0KE55phjctxxx2XnnXdut8LmzJmTr371q5k8eXKGDBmSc845p/XGxaujoqIim2222Ur3z5gxIwsWLEjv3r3Tv3//DeYTxQAAAAAA8F5WaZ5cZWVljjjiiBxxxBFZtGhR/vrXv+bKK6/MHXfckalTp+aCCy7IBRdckFGjRuW4447Lsccemy233HKNi2ppacl3vvOdTJ48OZtsskkuvPDC9OvXb43aGjFiRH7729+udP+5556bv/71rznwwAPfdakiAAAAAADY0Kz2OkTdu3fPJz7xidx0002ZPn16Lrvsshx88MEpKyvLq6++mh/+8IfZaqut1qqom266Kc8991yqqqry3e9+N+Xl5Vm4cGGb/zU2NraeN23atFx11VW56qqrMn/+/EKPLQAAAAAAdGprdcee3r1756CDDkpNTU1mzZqVRx55ZK0LamhoyCWXXJJk6U2VP/e5z73r8WeffXb22muvJMmkSZPys5/9LEmy6667plevXutlEAEAAAAAoCtaoxBh6tSpue6663LNNdfkgQceSEtLywr7d9lllzUuaNKkSVm4cGGhxwUAAAAAADZ4qxwiTJs2Lddee23+/Oc/54EHHkhzc/MK+7fffvscc8wxOfroo7PpppuucUGjRo3Kfffdt0bn7rrrrqt97umnn57TTz99bcYQAAAAAAC6pHcNEaZNm5brrrsuf/7zn3P//fe/IzjYaqutcswxx+SYY47J5ptvXui+AAAAAAAA7egdIcKbb77ZulRRW8HBmDFjcvTRR+eYY47J2LFjC10/AAAAAACwjpQmyfTp01uDg/vuu+8dwcGoUaNalyradtttC10zAAAAAACwHpR+/OMfz1/+8pd3BAcbb7xx64yDHXfcsdB1AgAAAAAA61npo48+2hog9O7dOx/72MdyzDHHZLfddktRUVGSZMGCBavdcM+ePQvdNwAAAAAAYC2scE+EefPm5be//W1++9vfrnXDLS0the4bAAAAAACwFooLXQAAAAAAANAxle61117ZbLPNCl0HAAAAAADQwZT+4Q9/KHQNAAAAAABAB1S69k0AdByLahvT3N63ZGla1mBNfVNqahqXPlddU5qKG5OyxrVqvqK0OBVlVpcDAAAAoOMRIgBdyiE/GZd5S9buov6/+0HzrHzwre1vXvNCHigqa9f2P7nHsJxxqGXlAAAAAOh4fPQVAAAAAABok5kIQJfSv3t5ykraNx8tWZDkrRWNqsqLM6CyPEnS1NyUoqKiFBet3fN1r/RWDAAAAEDH5MoV0KX85Ws7t3ubD57962T+0u0T9tgo5x+we5LkzTffTHV1dXr27FnobgMAAADAOiFEAOiCvnXNC2lu5ztMH/fmoox6a/sXf5+Qyd2r2rX9A7YekA9tOWA9jRAAAABA+7vlllty++2358wzz0yvXr3WqI3m5uYUF6+fOxHU1tbmzjvvzEsvvZTZs2dn1KhR2WGHHbL99tu3HiNEAOiCbn9mRpqa27fNA5rqW0OEca/Ny9NFM9u1/ZEDq4UIAAAAQKf15JNP5uMf/3iWLFmSM844Y7VDhObm5lxyySV54YUXcvHFF6/zev/yl7/klFNOyaRJk96x7+Mf/3guuuiiDB482I2VAQAAAADoGJrnv5mG5/+RhqduSdOUZ9PS0r4rLawrU6dOzUc/+tEsWbJkjds499xzc/LJJ2fu3LnrvN4HHnggRx99dCZNmpSPfvSjufrqq3PXXXflJz/5SQYMGJA///nPOeKII9LU1GQmAkBXdOHxW6W5nf+RrbiqJKlbun3UzoPz2TFbtmv7mw6oXl/DAwAAAHQwTbMmpPavP0rTS/ev8HhR76GpPPjUlG17SKFLXKnLL788p5xyylpf/K+rq1tvNX/hC19IU1NTTj755Pz0pz9tfXy//fbLUUcdlW233TYPPvhgLrvsMiECQFe0z5h+7d7mIyXLJq+NHtw9Y9/Xv9DdBAAAALqApinPZvGvT0pqF75jX8u8qam58tQ0z3wtFR/6SqFLXcGbb76ZT3/607n99tuTJEceeWSuu+66Qpf1nt544408//zzSZIzzzzzHftHjBiRE044IRdffHHuv/9+yxkBAAAAAFAYLQ21WXLFf7YZICyv7u8/S+O/zVIotHvvvTe33357evfuncsvvzy///3v16idRYsW5cgjj8xVV13V2u6RRx6ZM8444x3H3nnnnTnyyCMzduzYDB48OB/60Ifyne98J/Pnz1/l51u8eHFOPvnkfOYzn0nfvn3bPGbAgKX3rZw+fbqZCAAAAAAAFEbDo39Jy7xpq3Rs3d9/ltLRexW65Fa9e/fOWWedla9+9avp1avXGt8PoaGhIddff33r/R8mT56cKVOmZIcddmg9prm5OZ/4xCdy9dVXJ0mqq6vTv3//3HXXXbnrrrtyxRVX5Iorrsjee+/9ns83evToFZYwasv99y8NbLbffnshAgAAAAAAa6e5vjaLfrDz6p/Y1LTqh056Mgu+s3VStHpPUb7niak85PR27/MBBxyQAw44YK3b6dOnT5qbm3PmmWfm+9//fo4//vhcccUVKxxzwQUX5Oqrr07Pnj1z6aWX5qijjkpJSUmmTZuWz33uc7nlllty1FFHZfz48enTp89a1XPPPffkjjvuSFFRUQ477DDLGQEAAAAAsLaak6bG1f8vLav5NKv/HM1L5hV6cNbKxIkT893vfjdJ8pvf/CbHHHNMSkpKkiRDhgzJTTfdlK222iozZ85sPW5Nvfbaazn22GOTJF/60peyxx57CBEAAAAAAKCjeuihh1JbW5sxY8bkyCOPfMf+4uLi/Nd//VeS5G9/+9saP8+ECRNywAEHZPr06dlyyy1zzjnnJInljAAAAAAAWDvF5dWp/vJVq31e/bhr0vjYX1bt4J4DU/3Ji1a/tr4bFXp41soLL7yQJNl6661TVNT2Wk7bbrttkqX3U1iyZEmqq6tX6zkee+yxHHrooa0Bwj/+8Y907949iRABAAAAAIB2UDpi29U+p7jXoCx66uakse49j63Y53Nr9Byd3csvv5wkGT58+EqP2WijpUFJS0tLJk2alDFjxqxy+zfffHOOOeaYLF68OO9///tz4403rnBfBcsZAQAAAABQEMW9Bqfyo++9jn/JZnukfLfjCl1uQfTv3z9JMmfOnJUeM2vWrNbtnj17rnLbl1xyST760Y9m8eLFOeaYY3LnnXe+48bMQgQAAAAAAAqmfOejUnXsuUlVrzb3l+10ZKo/9fMUlWyYC+tsvvnmSZbe9Hhl3t5XWlqaAQMGrFK7F154Yf7jP/4jTU1N+fa3v50rr7wyFRUV7zhuwxx1AAAAAAA6jLLtPpzSMfuk4dk70/TGc0lDXYr7DU/plvunZODIQpe3XpSUlCRJGhsbV3h8p512SpLcf//9ee6557Llllu+49xf/vKXSZIPfOADKSsre8/nuvXWW3PKKackSS666KJ89atfXemxQgQAOq2Tf/9MJsxc0q5tnrhoeg5+a/viO17PP+4b167t7zOmX844dLP1NEIAAADQeRRV9kj5TkckOx1R6FIK4u2bIb/00ktpbm5OcfHShYR22223HH744bnhhhvyuc99LjfccEMGDRrUet5ll12Wa6+9NmVlZTnttNPe83lqa2vzla98JUly0kkn5YQTTsi8efPaPLakpESIAEDn9ea8ukyeU9uubS5qXpb2z1nckMk17dv+rIX162VsAAAAgM5liy22SJI88cQTGTx4cEaNGpUHH3wwSXLBBRfk0UcfzUMPPZStt946Bx10UAYNGpRx48blvvvuS2lpaa688soccMAB7/k8P/vZz1qXP7rsssty2WWXrfTY7bff3j0RAAAAAACg0A455JB87WtfS7du3TJz5syMGzcuS5YsXYFhk002ybPPPpvPfOYzWbRoUf7whz/kvPPOyxNPPJGDDjoof/nLX3LkkUeu0vP861//Wq26zEQAoNP69TYvpHnR7HZtc+bjU5K3Vkg6of8r+cYW3du1/bIho5OMXU8jBAAAAKwv1dXVaWlpWas2Lrzwwpx//vmZNGlS+vfv37rEUZL06tUrl112WX7961/nlVdeyfz587P99tuntHT1LvNfd911q3W8EAGATqvsyT+n+c2X27XNoctvzxyXzGzfeyKUbnNIsuMh62F0AAAAgM6ouLg4m2yyybvuHz169Pqrp9ADAgAAAAAAdExmIgDQaZXv9em0LJ7Trm3e88LsPDFxfpLkQ1sOyNbDe7Rr+8UDRq238QEAAABYW0IEADqt8p2OaPc2n1j4Sv40+Y0kyWZbjM5OOw8pdDcBAAAACsZyRgAAAAAAQJuECAAAAAAAQJuECAAAAAAAQJuECAAAAAAAQJvcWBkAOojmWRPT0lDbvo0umdu62bJwRpqmjW/X5osqu6e4z7D1MTwAAABAAQgRALqg5gUz2r3NkuaG1u3imnnt/hxFFd1SVNFtnY9NR/bqL07OoMWvrrsneODyLH7g8nZtctKAPbLVqb9ZxyMDAAAAFIoQAaALWvS/+yXNTe3a5mbLbQ+941tZdEf71lzxoa+k4kMnr/vB6cBq69v3e7Y+LKprLHQJAAAAwDokRACADuKNsuFZ1LD27axPcyqGFroEAAAAYB0SIgB0QcV9h6elnWcizFxYn7qGpW0O7FmR8tLidm2/qLrXehufjmrkF85PTTvPRvj9fRNz5/NL74tw7C6Dcuj2Q9q1/SHVZettfAAAAID1T4jAGmlpaUnLgunt3m5Jy7JlMYoXz07z/Dfbtf2iqp4pKq9e5+MDhdb9tFvbvc3Tfvt0Hnxl6cXo331iu+ywiYv+7W304O7t3mb/7ssu8g/tXZ5tR/i+AQAAAKtOiMCaqV2YRWd/oN2b3Wi57b5/+XIWtXP7lR/975Tv/ol1OjQAAAAAAF1F+65FAQAAAAAAdBlmIrBmiktS3G/jdm926rzaNDS1JEmG9K5IeUk7r7le1XO9DA8AAAAAQFcgRGCNFFV0S/fTb2v3dr914bi8MrM2SXLdp7bP5kNc9AcAAAAAKBTLGQEAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0SIgAAAAAAAG0qLXQBAO2pftzVaWmobdc2+9ZNbd3uNfn+1N0/L0lSumBhUl6WusrKtWq/ZOjYlI7ceb2PFQAAAAC8FyEC0KXU3X5hWpbMa9c2hyy33f/lv6Xu5b8lScrffs61bL98zxOFCAAAAAB0SEIE6MBaGuuz+GfHtHu7Q+sntW73ueU7WXR3Vbu2X7H3SSnb/rB1Pj4AAAAAwLolRICOrKU5zdNebPdmK5bbLp03Mc3z2rf95kWz1+mwvJvyvT6Vlvqadm3zH8/PyuszlyRJ9t+qf0b0q06SLF68KGWlZSmvqFib5lOyyfaFGSwAAAAAeA9CBKBLqdjvS+3e5j/mPp87Zs9Mkmy5w5YZ/b7+SZJ5b76ZsurqVPbsWehuAwAAAMA6IUSAjqy0It1OvaXdmz39quczftriJMn/fXLLbDqgul3bL+7eb70MDwAAAACwbgkRoAMrKipKyYBN273dGWVzM7loYZKkqc/GKRnQvdBdBQAAAAA6oOJCFwAAAAAAAHRMQgQAAAAAAKBNQgQAAAAAAKBN7okAAECHV//wn9P48gPt2mbL/Omt242vP5olf/x6u7ZfVNUrVUf8YH0MDwDASrU01Kb+X39s/4Zr5rVuNj5ybVq6923X5ku3eH9KBo9ex6MDrAohAgAAHV7T1OfT+Mzt66z9lnlT0zhvaru2WdRz4LoeFgCA99RStyR1t57X7u0uv7xJ432XpbGd2y+q6ilEgA7CckYAAAAAAECbzEQAAKDDK9/tuJSO2afQZayWotKKQpcAAJCi8qqUf/DL7d7uksWL09zcnCSp7tYtxcXt+1nlkmFj18v4AO9NiAAAQIdXMni06ewAAGugqLwqlft/td3bXThzZhobly5iVD5gQEpLXWaErspyRgAAAAAAQJuECAAAAAAAQJuECAAAAAAAQJuECAAAAAAAQJuECAAAAAAAQJvcNh0AAAAA3tJSX5OGp25p/3ZrF7VuNzx1S4qqerVr+6Wb7pTi/huv8/EBNjxCBAAAAAB4S0vN/NRe9911+hx1t5zb7m1WfvzslAsRgHVAiAAAAADwLppmvp7aG85s/4Ybals3l/zmc0lRUbs2X3nwaSnZaMt1PTwAdHFCBAAAAIB3U7c4Ta8+tE6foum1ce3eZsuSueu05q6qqLw6Zbt/otBlrLaSgSMLXQLQRQkRAAAAAOAtRVU9U/XR/y50GQAdhhABAAAA4F0UDxyZ6v/4U6HLWG0lgzYrdAkAdAFCBAAAAIB3UVRendKNty90GQBQEEIEAAAAAN5T0/SXU3/Pr975eFNzKurr0lBekeaS4tVqs6WlZdkXjXWpufqMdq+7Yv//THHfjdb7eAF0FUIEAAAAAN5Ty4KZaXjipjb3lSZpfuu/NdbctNL210b5HickQgSANbZ68TAAAAAAALDBMBMBAACADqNp2vg0PH1ru7bZUl+zbLtmQWpvv7Dd6654/2dSVN1rXQ8PFFTxkDGp+uT/vePxxsbGLFy4MN2790hZWce71FTcb0ShSwDo1DreOzsAAEA7aHz90TRNfrpd22ye+fqy7VkTU3fvZe3aflFJecr3/OR6GZ+Oqnn6y6m/+5fr7glqF62T9st3PqpThQiNrz+aujsuatc2W5oal31RsyCLf3liu9dddcz/prj30HU9PKxEcfe+Kd7qgHc83lJfn6bZs1PSt2/KKioKXSYA7UyIAAAAdEmNL/4z9f/89Tprv3nGK6m75dz2bbSi2wYfIrB+tCyek6bXH1ln7Rc1N66T9lvqa9flsAAAbRAiAAAA0GEUD9syFYd+s9BlrLai6t6FLgEAYJ0QIgAAAF1S6Wa7JSVlhS5jtRSVWgakZMCmKRmwaaHL6PJKR+6abidf065tNrc0Z87sOUmSouLi9Ovbt93rLu4zbL2MDwCwjBABAADokko33zOlm+9Z6DKgQyqq7pWS6q3bt83m5jSXTU+SFBcXp2TQoEJ3EwBoB8WFLgAAAAAAAOiYhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbhAgAAAAAAECbSgtdQFfS0tKSJFm0aFHmzp1b6HI6pbfHMHl7HJsKXVKX1Ni4bFwXLFiQuZUNhS6pQ2toqG/dXrRocebOLUmy9PVaW1ubpqYN43Xa0LDsdbJw4cLMndtc6JLWibq62tbtJUsWd/r386bGxtbt+vqGTt8fYP1paGhIS0uL9w1glS3/91xzc7P3jw1Ic/PSvw0WLlyYJUuWFLoc1pPl/xaeP39+iot9VnlNvf0zBB2VEGEdaGpqSuNyF21YM8Zx3Vn+l3vj/N6am5cbr+YVx6u5uXmDGb8N5XWz/Pe7uanzf39bsqw/LS0tnb4/wPrz9h+z3jeAVbX874uJ948Nydvf+6ampne8Dui6/v1vRBfC15yfGzo6IUI7KioqSpL06tUrAwYMKHQ5nVJR0Wut20vHsWehS+qSysomt2736dMnAwZ0L3RJHVpFxczW7V49e2bAgP5JkjfffDPV1dXp2XPDeJ2Wl09LsjhJ0rt37wwY0KvQJa0TVVXzW7e79+jR6d/PS0tntW5XVJR3+v4A68/8+fNTU1PjfQNYZc3NzZk+fXqSpLi42PvHBqS+vj6zZ89O7969U1FRUehyWE9mzpzZGhb27ds3paUuM66pkpKSQpcA78o8IwAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBAAAAAAAoE1CBDqUpuaW1u2Wlpa1aAkAAAAAgLVVWugCIEnueGZmLrt3Ul6fXdf62Od++2yO2nloTtp7eLpXeqkCwIbsj/+akntemF3oMlZL725lOffYsYUuAwAAYK24MktBNTe35PvXj8+Nj09/x755Sxrz639Oyp3PzswvPr11NupbVehyAYACeX3mkox7bV6hy1gtA3uWF7oEAACAtWY5Iwrq4r+/3maAsLyJs2ty8u+fTW1DU6HLBQAAAADYoJiJQMFMmVOT3903ZZWOfX3mkvzpwTdy0t4jCl02AFAAn37/8Hx4u0Ht2ubDr83LT/8+IUmy5+Z98sUPbNyu7ZeX+rwOAADQ+QkRKJhbn56xwo2U38tNT0wXIgDABmqjvlXtvrThjIX1rdt9upVlu417FbqbAAAAHY6PR1Ew46ctXq3jX52xJA2NzYUuGwAAAABggyFEoGBq1uAeB7MX16/2OQAAAAAArBnLGVEww3pXrvY5h/7k4ew1um8O3Hpg9h3TL9UVJYXuBgAAAABAlyVEoGDev0XfXDVu6mqd09DUkrtfmJ27X5iditLi7DOmXw7aZkD2Gt03lWUCBQAAAACA9iREoGD2Gt03Ww7rkefeWPiexxYVJVsM7pYXl7uPQl1jc+54dmbueHZmqsqL84H39c9BWw/IHpv3TXmplboAAAAAANaWEIGCKSoqyrnHvi/HX/JE5i5ueNdjv/uRzfPxXYZm+vy63P7MjNz2zMw8O2VZ+FBT35xbnpqRW56ake4VJfnglv1z4NYDs+uo3ikrESgAAAAAAKwJIQIFtVHfqlz5Hzvku9e9mEdfn/+O/f27l+c7H9ksH9pyQJJkUK+KnLjX8Jy41/C8Mbc2tz+9NFB4cdqi1nMW1TXlxsen58bHp6dXVWn232pADtx6QHbatHdKiosK3WUAAAAAgE5DiEDBDe1Tmcs+t12embwgX/39M5mzpDFJctrBm+ToXTda6b0OhvWpzEn7jMhJ+4zIpNk1ufWpGbntmRl5dcaS1mPm1zTm2kem5dpHpqVvt7IcsNWAHLjNgGw/oleKBQoAAAAAAO9KiECHsfXwnunbrbQ1RNh9VJ9VvlnyiH5V+eJ+G+eL+22cV2cszq1Pz8gdz8zMhFk1rcfMWdyQq8ZNzVXjpmZAj/IcuPWAHLTNwGy9UY8UFQkUAAAAAAD+nRCBLmfUwG75yoc2zVc+tGlenLootz2zNFCYMre29ZiZC+tzxb/eyBX/eiNDelfkoK0H5sCtB2TssB6FLh8AAAAAoMMQItCljRnaPWOGds/XDxyZZyYvyG3PzMydz87Mm/PrWo+ZNq8uv71vcn573+QM71uZg7ZZGiiMHty90OUDAAAAABSUEIENxtbDe2br4T1z2sEj8+SkBbnt6Rm587lZmbWwvvWYyXNq86t7JuVX90zKpgOqc/A2A3Lg1gOz6YDqQpcPAAAAALDeCRHY4BQVFWX7jXtl+4175ZuHbpbHJszPbc/MyN+fnZW5Sxpaj3t95pL8/K6J+fldEzN6cLfWJY+G96sqdBcAAAAAANYLIQIbtOLiouw8snd2Htk73zls84x7dW5ue2Zm/vH8rCyoaWw97qU3F+elN1/PRXe+nrHDurcGCkN6Vxa6CwAAAAAA64wQAd5SUlyUPTbvmz0275v//ujmefDlubntmRm5+4XZWVzX1Hrc828syvNvLMr5t72WbUf0zEFbD8j+Ww3IwJ4Vhe4CAAAAAEC7EiJAG8pKirP3mH7Ze0y/1Dc25/6X5uTWp2fk3hdnp6ahufW4pyYtyFOTFuScW17NDhv3ykHbDMyHtuyfft3LC90FAAAAAIC1JkSA91BeWpz9xvbPfmP7p6a+KfeOn53bnp6Z+1+ak7rGpYFCS0vy2IT5eWzC/Jx908vZZWTvHLj10kChV3VZobsAAAAAALBGhAiwGqrKS3Lg1gNz4NYDs6SuKXe/MCu3PTMzD7w8J41NLUmS5pbkoVfn5aFX5+VHf305u23WJwdtPSAfGNs/PSr9yAEAAAAAnYcrmrCGqitKcuh2g3LodoOysLYxdz03K7c9MyPjXp2bprdWPGpsbsn9L83J/S/NSdkNL2Wv0X1z4NYDs++YfqmuKCl0FwAAAAAA3pUQAdpBj8rSHL7j4By+4+DMW9KQvz87M7c9MzOPvj4vzUsnKKShqSV3vzA7d78wOxWlxdl7i745aJuBef8WfVNZJlAAAAAAADoeIQK0s97VZTlql6E5apehmb2oPnc8OzO3Pz0zj0+c33pMXWNz7nxuVu58blaqyovzgTH9c+A2A7Ln5n1TXlpc6C4AAAAAACQRIsA61a97eY7bbViO221Yps+vy+3PzsztT8/IM1MWth5TU9+cW56ekVuenpHuFSXZb2z/HLj1gOy2WZ+UlQgUAAAAAIDCESLAejKoV0VO3HOjnLjnRpk6tza3PTMjtz8zMy9MXdR6zKK6pvz1ien56xPT07OqNPtv2T8HbjMwO2/aOyXFRYXuAgAAAACwgREiQAEM7VOZk/YekZP2HpFJs2ty29MzctvTM/LKjCWtxyyoacx1j76Z6x59M327lWX/rQbkwK0HZIeNe6VYoAAAAAAArAdCBCiwEf2q8oUPbJwvfGDjvDZjcW59emZuf2ZGJsyqaT1mzuKGXD1uaq4eNzUDepTngK0G5KBtBmSb4T1TVCRQAAAAAADWDSECdCAjB3bLyR/qlpM/tEnGT1vUuuTRlDm1rcfMXFifPz74Rv744BsZ3KsiB20zIAdtPTBjh/VYpeeYNLsmsxbWt3791OT5GTWwW0pLhBEAAAAAwIqECNBBbTGke7YY0j1fO2BknpuyMLc+PSN3PDszb86vaz3mzfl1+d19U/K7+6Zko76VOWjrgTlomwEZPbj7O9qbu7ghP/rry7nj2ZkrPP7DG1/J7+6dkm8ftlnev0W/QncbAAAAAOhAhAjQCWy5UY9suVGPnHrwyDw1aUFue2Zm7nx2ZmYuN6Ngypza/Pqfk/Lrf07KJv2rctA2A3PQ1gMycmC3zF5Un09e8kTemFvbZvtT5tbmK79/Nj84YoscvuPgQncXAAAAAOgghAjQiRQVFWW7jXtlu4175YxDRuXxifNz29MzcuezszJ3SUPrcRNm1eSSf0zMJf+YmM0HdUttQ9NKA4S3tSQ584aXss3wHhk5sFuhuwoAAAAAdADFhS4AWDPFxUXZadPe+e5HR+cf3949v/zM1vnYjoPTs2rFbPDl6YszeU7tKrXZ2NySS++ZVOiuAQAAAAAdhJkI0AWUFBdl9836ZvfN+ua7H908D70yN7c9MzP/eH5WFtc1rVZb/3xxdlpaWlJU5EbLAAAAALChEyJAF1NWUpz3b9Ev79+iX+obm3PSr5/K05MXrPL5i+uaMm9JY/p0Kyt0VwAAAACAArOcEXRh5aXF2ahP5RqcZxYCAAAAACBEgC5v88Grd5PkkqLk1qdnpqGpudClAwAAAAAFJkSALu7ArQekZDUmFjS1JGfe8FI+fP7DufaRacIEAAAAANiACRGgi9uob1VO2GujVTq2eLmwYdq8OmECAAAAAGzghAiwAfjaASNz4NYD3vWYAT3K86cvbZ/vHLZZBvWqaH1cmAAAAAAAGy4hAmwASoqLcs4x78uZR2yREf2qVthXXlqUo3Yekmu+smPGbtQzx+42LLd8Y5elYULP8tbjlg8TrhMmAAAAAMAGQYgAG4iioqIcvuPg/O0bu2SLIctutvzbz22X7x0+Ov26LwsMykqLl4YJp+7aZpjwgxteymHCBAAAAADo8oQIsAGqKF32o19euvK3gXcLE6YKEwAAAACgyxMiAO9JmAAAAAAAGyYhArDKhAkAAAAAsGERIgCr7e0w4WZhAgAAAAB0aUIEYI2VLxcmfFuYAAAAAABdjhABWGvlpcU5TpgAAAAAAF2OEAFoN6saJvzlUWECAAAAAHQGQgSg3b1XmPA/1wsTAAAAAKAzECIA64wwAQAAAAA6t9JCFwB0fW+HCUfuNCTXPTotv/nnpMxYUJ9kWZjwq3sm5fP7jshh2w9KWYl8EwAAANrDwtrGnHHV8+3ebn19fVpaWpIk5eUzUlRU1K7tf3KPjbLn6L7rZYyAdydEANabdwsT3phbu0KY8JHtB6e0pH1/AQEAAIANTUNTcx54ee46fpYl7d7ih7YcsI5rBlaVj/sC693bYcItby1zNHC5ZY7eDhMOu2DpMkeNTS2FLhcAAAAANlhmIgAFs8LMhEem5Tf3mpkAAAAA7alHZWku+9y27d7ud655Pm8uaEiS/L+jRmdw76p2bX+T/tXrZXyA9yZEAAquvLQ4x+0+LEfuLEwAAACA9lRWUpydNu3d7u1Wli1b4GSrYT2yycDuhe4qsI5YzgjoMN4OE245ddd8+8MrX+boesscAQAAAMB6IUQAOpz3ChO+L0wAAAAAgPXCckZAh/Veyxx9//qXcuk9k/KFfUfkMMscAQD/5u4XZuXBl+cWuozVUlFWnFMPHlXoMgAAoJUQAejwhAkAwJp4atKCXDVuaqHLWC3dKkqECAAAdChCBKDTECYAAACwrjU2tWTK3JpCl7Ha+ncvT/dKl/qA9uedBeh0ViVM+NU9k/J5YQIAbNAO2GpANulf3a5tvjJ9cX7/wJQkyZgh3fOJ3Ye1a/tlfm8BKLhZi+rzkQseKXQZq+2HR26Rj+wwuNBlAF2QEAHotJYPE659ZFp+889JmblwaZgwRZgAABu8scN6ZOywHu3a5r9entMaIgzpXZHDd3SxBgCArk2IAHR65aXF+cTuw3KUMAEAAIC1VFZSlNGDu7V7u6/PXJKGppYkyaYDqlJWUtyu7feqLlsv4wNseIQIQJexqmHCFz6wcT683SBhAgAAAO/Qr3t5rv3qTu3e7ofPfziTZi+918IvP7NtBveqKHRXAVZJ+0aeAB3A22HCLafumm99eLMM6FHeum/K3Np87y/j85ELHs4Nj72Zxrc+BQIAAAAAvJMQAeiyKsrWPkxYVNuYGQvqWr9+feaSNDcLHgAAAADYMAgRgC5vTcKEhqbmXHTH6/nA2Q/myUkLWo+/4PbX85ELH8l942cXulsAAAAAsM65JwKwwXg7TDhypyG57tF33jPhe38Zn0vvnpiT9hmRW5+akUden9dmO5Nm1+Tk3z+br+wzMMfuVl3obgEAAKwXT01akP+5fvw7Hm9paUlTU1NKSianqKjj3XvunGPHZvNB7X+jZIANhRAB2OC8V5hw5g0vrVI7P7t3RrYe0Tu79+xZ6C4BAHQZk2bX5MFX5ha6jNX24e0GpluFP7Hp2mrqm/LqjCWFLmO11TU0FboEgE7NbzjABmv5MOHaR6bmsnsnt4YJq6KlJfn1fdOy+5ghhe4KAECX8eyUhfnRX18udBmrbc/N+wgRAIAuyW84wAavoqw4x++xUY7aeWj+69oXcsezs1b53McmLszC2sb0qPR2CgAAdG3bbdwzt5y6yzser29oyLy5c9Ord+9UlJevVptNzS057IJHkiSVZcX5y3/u1O51D+xZUZgBA+giXPUCeEtFWXEG96pcrXOaW5I35tRmzNDuhS4fAKBL2HRAVU7Yc6N2bbOmvinXPjItSdKtoiRH7NT+M0l9qIQNQWVZSTbqW/WOx+vrS1LVXJ6+fSpTUbF6F+ybmltat4uK0mb7ABSW33IAllNSvPo3ASsuLnTVAABdx/uG9sj7hvZo1zZnL6pvDRF6VZXm9ENGFbqbAACdhktfAMsZObB6tc8584aX8vfnZq7wCRoAAAAA6ArMRABYzj5j+qWyrDi1Dc2rfM7TkxfmG396PoN7VeT4PYblYzsOTs+qskJ3BQAAAADWmpkIAMvpXV2Wz+87YpWOLS5KykqWff3m/Lr85NbXsv+PH8r/++vLeX3mkkJ3BwAAAADWipkIAP/mc/uMyIRZNbnpiekrPaa8pCjfOWhIdhnVL7e9sChXPzw10+fXJUlqGppz1bipuWrc1Ow1um8+ucew7L5ZnxQVrf79FgAAgMJ7efrinPLH5wpdxmo768gtsv3GvQpdBgCdnBAB4N8UFRXlR0eNyQ4b98old09sDQfetuvI3jntkFHpVbQo1VWl+dy+I/Lp9w/Pnc/NzB//NSVPT17Yeuz9L83J/S/NySb9q3LCnhvlw9sNSlV5yeqWBAAAFFB9Q3Mmza4pdBmrraa+qdAlANAFWM4IYCWO3HlI7jh91+y+WZ/Wx846cov86rPbZosh3Vc4trSkKAdvMzBXfGmH/Ok/ts/B2wxIafGymQcTZtXkrBtfzv4/figX3v5aps2rLXT3AAAAAOA9mYkA8C6KiorSo3LZW2Wvqvd+29xqo5758TFjc+rBdbnqoam59pGpmbekMUmyoLYxl907Ob+7b3I+tOWAnLDnsGw7wvRiAADoyEYP6ZY7ztit3dv96IUPp6a+OUly62m7pqS4fZdA7dutbL2MDwBdmxABYB0Z2LMi/3nApvniBzbO356cnj89+EZenr44SdLcktzx7Mzc8ezMjB3WPSfsuVEO2GpAykpMEAMAgI6mrKQ4g3tVtHu7RVkWGgzqWZHSEvdRA6DjcbUKYB2rKCvOkTsPyXX/uVMuPWmb7L1F3yx/j+Xn31iUb1/zYg48d1wuvXti5iyuL3TJAAAAAJDETASA9Wq3UX2y26g+mTy7Jlf8a0pufHx6lrx1s7NZC+vz079PyKX3TMyh2w7K8XsMy+jB3dfyGQEAAABgzZmJAFAAw/tV5duHbZ6/f3O3nHbIqGzUt7J1X31jS65/7M0cdfFj+dxvnsrdL8xKc3NLoUsGAAAAYANkJgJAAXWvLM2Je26UT+4+LPe8ODtX/GtKHn19fuv+h1+bl4dfm5eN+lTmE3sMy+E7DE73Sm/dAAAAAKwfrkQBdADFxUXZb2z/7De2f156c1H+8MCU3Pr0jNQ3Lp2BMGVubc65+dX89M4J+diOg/OJ3YdleL+qQpcNAEAnNWVOTe4bP6dd22xuacnChQuSJEVFxenZo7Hd6z50u0HpWeVSBgCsT/7lBehgRg/unrOOHJNTDhqZP4+blqsfnppZC5febHlJfVP++OAb+dNDb2SfLfrlk3sOyy4j+xS6ZAAAOpkXpy3K2X97ZR0/y/R2b3G3zfoIEQBgPfMvL0AH1bdbeb6438Y5aZ/huf2ZmbniX1Py/BuLkiQtLck9L87OPS/OzuaDuuWTewzLIdsOSkWZW90AAAAA0H6ECAAdXFlJcT683aB8eLtBeWLi/FzxwJT844VZaWpeuv/l6Yvz/etfygW3v5ajdxmao3cdmoE9KwpdNgAAHdjG/avz6fdv1K5t1jU05cqHpiVJKkuLcuzuw9q97l7VLmMAwPrmX1+ATmT7jXtl+4175c15tfnTQ2/kL4+8mQW1S9eanbekMZfeMymX3Ts5B2w9IMfvPixbD+9Z6JIBAOiANh/ULd84aFS7tjlvcX1riFBdXtzu7QMAhdHhQ4TXX389L7zwQt54441UV1dnxIgR2X777dO9e/c1aq+2tjYPPvhgJk6cmIqKimyzzTYZPXp0ysrKCt1VgFU2uHdlvnHQqPzHfpvkr09Mz58efCOvz1ySJGlsbsktT83ILU/NyLYjeuaTewzLB8cOSGlJUaHLBgAAAKCT6bAhwoIFC/J///d/ueOOO96xr0+fPvnqV7+a/ffff7XafOCBB3Leeedl1qxZKzzeq1ev/PjHP86WW25Z6G4DrJaq8pIcs+vQHL3LkDzw8tz88V9T8sDLc1v3PzVpQZ6atCCDer6a43YbliN3HpJe1UJTAAAAAFZNhwwRWlpacuaZZ2bcuHHp2bNnjj/++IwePTqLFi3K3//+9/zzn//MmWeeme7du2f33XdfpTZffPHFfO9730t9fX3Gjh2bQw45JBUVFbn11lvz+OOP5+tf/3p+/OMfZ4cddih09wFWW1FRUfYa3Td7je6b12cuyR//NSU3PTE9NQ1Lb5wwfUF9Lrzj9Vxy98R8eLtBOX6PYRk1sFuhywYAAACgg+uQIcI999yTcePGpaqqKr/+9a8zZMiQ1n377rtvfvrTn+bqq6/OOeeck+uvv36V2rzoootSX1+fnXbaKRdccEHr4wcddFC+973v5e67786VV14pRAA6vU0HVOe7Hx2d/zxgZK57ZFquGvdGps2rS5LUNjTn2kem5dpHpmX3zfrkk3sMy16j+6aoyFJHAAAAALxTcaELaMvDDz+cJDn00ENXCBDeduKJJyZJZs2alalTp75ne7NmzcozzzyTJDnuuOPesf+jH/1okuSJJ55IfX19obsP0C56VpXmM3sPzy2n7przjhub7UaseJPlB1+Zm5N//2w+csEjueqhN7KkvqnNdpqbW/KP52fltRmLWx+76Yk388bc2kJ3EQAAAIB1rEPORBg1alQOPPDA7LLLLm3u79atW0pLS9PY2Ji5c+dm6NCh79pe//79c/3112fChAnZaaed2mwvSYqLi30aF+hySoqLcsBWA3LAVgPy/BsL84cHpuT2Z2emsaklSTJxdk3+302v5OI7X88ROw3JcbsNy9A+lUmS12cuyWlXPp+Xpy9eoc3rHn0zNz4+PZ/dZ0S+/MGNvXcCAAAAdFEdMkQ46qij3nX/Cy+8kMbGxhQXF2fkyJGr1Gb//v3Tv3//Nve9vSTSzjvvnLIyNxwFuq6xw3rk7KPfl1MPHpWrxr2Rax+eljmLG5IkC2ubcvn9U/KHB6Zkv7H988Gx/fL/bno1C2sb22yrsbklv7x7YuYsrs9/f3R0obsGAAAAwDrQIUOEd9PS0pJf/vKXSZIdd9wxVVVVa9TO888/n0cffTQPPPBAnn/++Wy66aY5+eST3/O8a665JtOnT29zX2Pj0gttNTU1WbhwYaGHqlNqSUvr9tJx9OnmdaGpadmyNYsXL87ChS1r0VrX19jY0Lq9/M93S0tL6uvrO+XPe0WST+3aP8ft2Dd3Pj8n1zw6M6/MqEmSNLckf39uVv7+3KxVauvPD0/LTsOrstfmvQvdrXax/LJ2tbW1nfL7u7zm5X7eGxsaO31/oD3V1tS0bjf4+XiHhoaGtLS0GJd/s2S5101jo9dNZ7Fo8bLf55q9rteZxTUNK3xtnFfFsr/FFi5amNLizvk38Nt/Y9bU1Kz2MtFNzcv9PdrStV83zc3NrduLFy3KwuJOvqR2y/LXcJa4trAWln9tQEfU6UKEn//853nyySdTWVmZ0047bY3amDt3br74xS+2ft2tW7ecc845GTx48Huee/XVV+fZZ59tc98mm2ySZOk/mosWLSr0UHVOy/17U1Nbm0WLvImuC01Ny8Z1Sc0S4/we3g4Ik6UXlZf/+W5oaEhDQ8OaNNth7DOyMvuMHJ6npizJDU/NzYOvL87q/up3+QNTs92QTvdPSpuW/37W1dV2+vfzpuV+GW1sauz0/YH2VFu77N4ujY0Nfj5WwrisaPnwqanR+2pnsXjJst/nWpqbfd/WkSV1K95jyzi/t5blLsIuXrQoJZ00RHhbzXLvkatq+RChJS1d+nWzQoiwZHEWdfIQYfm/G5deC2ta47Y2dMu/F0BH1CFvrLwyv/vd73LVVVclSb7+9a+/570QVqampiYf+chHcvzxx2fnnXfO4sWL87nPfS633HKLH1pgg7XtRtX5/qHD8rsTN83ogRWrde4Lb9ampl4YBQAAANDVdIqPjTY1NeX888/PX//61yTJKaeckkMPPXSN2xs6dGhOP/301q/vvffefPe7383ZZ5+doqKiHHzwwSs994QTTsjMmTPb3FdXV5eLL744VVVV6dGjR6GHrXNa7kMXVZWV6dGjW6Er6pJKSkpat7tVd0uPHtWFLqlDKy1ddq+U5X++Fy5cmLKyslRWVha6xHbVo0cycuD8vDSjbpXPaUlSk/IM7LFmS8x1JOXl81q3KysrO/37eUnx7Nbt0tLSTt8faE+VVcs+mVxWVubn49/U1tamoaHBuPybqqplHzoqLfW66SwaipfNNCwqLvZ9W0daSlecoWuc31tRUVHe/jx39x49OvVyRkuWLElVVVVKS1fvUtPyMxGKUtSlXzfFxcs+y9u9W/f06FFe6JLWyvKv1qrq6vToAn8PFsrS9wLouDp8iFBTU5Pvf//7efDBB1NaWprvfOc72X///dv1Ofbee+8ccsghufnmm3P99de/a4hw+OGHr3Tfiy++2BoidO/evdBD1ykVLfdPkHFcd0pKlv3iUl1dbZzfw/K/BFdWVraO16JFi1JeXt4lx69P99UPRj53+YvZc/N+2Wt03+w1um/6d9JfiMvKloVGFRWVnf77W7xcaFhaWtrp+wPtqbJy2ZILfj7eqampKY2Njcbl31RVLVt6oqS0xPh0EnVZ9n0rLiryfVtHGotWXJrFOK+KZX8Dd+/WPaUlnfNCYn19fWuIUFGxerOaV7gnQlHXft0sHyJUd+uW7t1Xb6w6nOUufFdVuoazNpZ/bUBH1KFDhNmzZ+eb3/xmxo8fn+7du+dHP/pRdthhh3XyXNttt11uvvnmTJ48udDdBii4rYf3zJUPTV2tcxbXNeeOZ2fmjmeXztYaM6R73r/F0kBhm+E9O/36rgAAAAAbog4bIsyZMydf/epXM3ny5AwZMiTnnHNO642LV9fjjz+e3/72t6msrMy5557b5jFv31ivd+/ehe46QMF94H390qe6LHOXrNpNo3tXlWZeTeMKj704bVFenLYov7pnUnpUlmT3zfp2+lkKAAAAABuaDhkitLS05Dvf+U4mT56cTTbZJBdeeGH69eu3xu316dMnTz75ZJJk8uTJGT58+DuOeeCBB5IkW2yxRaG7D1Bw3SpK880Pb5ZvXfPCex67+aBuueJL22f2ovrc99Kc3P/SnDzy2rzUNiy70fLC2iazFAAAAAA6oQ4ZItx000157rnnUlVVle9+97spLy/PwoUL2zx2+Zv2TJs2Lf/85z+TJAcffHB69eqVJNl0002zxRZbZPz48Tn77LPzk5/8JFVVy272cuWVV+ahhx5KSUlJjjvuuEJ3H6BDOGTbgZm/pCE/vvmVLL9M6fK2GNItF5+wdarKS7JR36oct9uwHLfbsNQ1NOfR1+fl/rdChYmza1Y4zywFAAAAgM6hw4UIDQ0NueSSS5Isvany5z73uXc9/uyzz85ee+2VJJk0aVJ+9rOfJUl23XXX1hAhSc4888x89rOfzTPPPJNPfvKTef/735+ysrI8+eSTefHFF5MkX/7yl81EAFjOcbsPy04je+c3/5yU25+Z2XrTs+H9KnPcbsNyzC5DU1b6zhtAVZQVZ8/RfbPn6L75ZpIpc2pWa5bCXqP75v1bmKUAAAAAUGgdLkSYNGnSSmcdrI2hQ4fmd7/7XS666KLce++9ue6661r3jRw5Mqeeemq22WabQncfoMPZfFC3/O/R78vcxQ158JW5SZKzjhiTHTbptcptrMkshV//0ywFAAAAgELrcCHCqFGjct99963Rubvuuuu7njto0KD86Ec/ypIlSzJhwoQ0NjZm0003TY8ePQrdbYANRnvMUthrdN9sO8IsBQAAAIB1rcOFCOtDdXV1xo4dW+gyAMiKsxTqG5fOUrhvvFkKAAAAAB3BBhkiANAxlZcWZ4/N+2aPzQs3S6GlpWWNzgMAAADoioQIAHRYbc1SuP+lOblvfPvPUpgwa0kuvXtibntmZutjP7n11bw2Y3E+u8+I9OtupgMAAACw4REiANApLD9L4YxD23eWwq1Pz8h/X/ti6ptWnIWwuK4pV/zrjfztyRm5+IQts+2IVb+ZNAAAAEBXIEQAoFNa2SyF+1+akwmzVn2WwoRZS/Kda15I07usYjRvSUO+fPmzufrkHbJR36pCdx0AAABgvREiANDprc0shfLS4ncNEJad15gLb3895x03ttDdBQAAAFhvhAgAdDmrM0uhvrF5ldu967mZWVDTmJ5V/vkEAAAANgyuggDQpb3bLIUHX56bxuZVmIbwlqaW5F8vz8mBWw9IUVHRKp8HAAAA0FkJEQDYoCw/S+HSuyfmp3+fsFrnn3H1C/n+9eMzamC3jBpYnc0GdcvIAUv/P7hXhXABAAAA6FKECABssIb1qVyj82rqm/PslIV5dsrCFR6vKi9uDReWDxmECwAAAEBnJUQAYIO122Z9UlyUrOqKRmUlRenTrSwzFtS3uX91woVRA7tlSO91Gy7UNzbnzfnLap0yty5NzS0pKRZoAAAAAKtGiADABqtf9/IcsdOQXPvItFU6/hsHjczxe2yUxXWNeWX6krw2Y3FembEkr85YnFdnLMn0+XVtnleIcOGP/5qSX/xjYhbUNLY+ds0jM3LP+Hk55aCROXTbQQUefQAAAKAzECIAsEE79eCReWrSgrw8ffG7HrfPmH45brdhSZJuFaXZdkTPbDui5wrHLK5rzKszluTV6UvDhbdDhjUJF0YO6JbNBq1ZuPBf176Ym56Y3ua+GQvq8+1rXszrM5bkK/tvWujhBwAAADo4IQIAG7RuFaX57ee3y/f/Mj53PT/rHfuLi5LjdhuWbxw8MsXvsQxQt4rSbDO8Z7YZvvJw4dW3Zi68V7jw3BsL89wbKw8Xlg8Zlg8XrvjXlJUGCMu79J5JGTusR/Yb27/Q3wIAAACgAxMiALDB61lVmguO3zLPv7EwP/zrS3l2yqIkyQfH9ss3DhqV4f2q1qr91QkXXp2xJG+ubrhQVpyRA7tl0wFVufPZWVlVF97+mhABAAAAeFdCBAB4y9hhPbLN8F6tIcKeo/utdYDwbt4rXHjt7VkL098jXGhoO1x4LxNm1eS1GYszcmC3dTyyAAAAQGclRACADubdwoWlwcKSvDJ9cV6bufT/KwsXVsWEWTVCBAAAAGClhAgA0El0qyjN1sN7Zut/CxeW1DXl1RmL86cH38jNT81YrTZLit/7Rs0AAADAhqu40AUAAGunuqIkWw/vmY/tNHi1z3309XlZUtdU6C4AAAAAHZQQAQC6iB027p3+3ctX65zL75+SA859KL++Z1IW1TYWugsAAABAByNEAIAuorSkKF8/cNPVPm9BTWMuuvP1HHTuuPzy7olZUCNMAAAAAJYSIgBAF/KRHQbnpL2Hv+sxRUm+9eFR+d+j35dRA6tbH19Q25if/X1CDjr3ofz8rgmZv6Sh0N0BAAAACsyNlQGgi/n6gSMzdliPXHTH65k0u2aFfe8b2j3fOGhkdh3VJ0ly8DYDcsezM3Pp3ZPy8vTFSZJFdU255B8T8/v7p+STewzLJ/fcKL2rywrdLQAAAKAAzEQAgC7ogK0G5G/f2CWHbNW39bGT9hySq0/esTVASJKioqIcuPXAXPvVHXP+J8ZmzJDurfuW1Dfl0nsm5cBzH8qFt7+WOYvrC90tAAAAYD0TIgBAF9aretmkw97dVj4BsaioKB/ackCu+cqOufD4LbPlsB6t+2rqm3PZvZNz0Lnjcv5tr2bWQmECAAAAbCiECADACvYb2z9XfnmH/PSErbLN8GVhQm1Dc35335QcfN64nHvzK5mxoK7QpQIAAADrmHsiAABt2ntMv+w9pl/uf2lOLr17Yp6ctCBJUtfYnD/8641cNW5qPr7L0Hz6/cMzuFdFocsFAAAA1gEhAgDwrvYa3Td7je6bh16Zm1/8Y0KemLg0TGhoasmfHnwj1zw8NUfuNCQn7T08Q3pXFrpcAAAAoB0JEQCAVbLbZn2y22Z98ujr8/Lzuybk0dfnJ0kam1py9bipue6RaTl8x8E5ae/h2ahvVaHLBQAAANqBeyIAAKtlp01757LPbZfLv7Bddh3Zu/XxxuaWXPvItBx2wcP5/l/GZ/LsmkKXCgAAAKwlIQIAsEa237hXfvXZbfOHL26fPTbv0/p4U3Ny/WNv5rALHs5/X/diJsxaUuhSAQAAgDUkRAAA1sq2I3rmkk9vkz/9x/bZa3Tf1sebW5IbH5+ej174SL59zQt5bcbiQpcKAAAArCYhAgDQLrbaqGd+/qmtc9WXd8i+Y/q1Pt7Sktz81Ix87KJH882rn8/L04UJAAAA0FkIEQCAdjV2WI9cdMJWufarO2a/sf1bH29pSW59emaOvOjRnHbl8xk/bVGhSwUAAADeQ2mhCwAAuqbRg7vnwuO3zMvTF+eX/5iYO5+bmZaWpfvueHZm7nh2Zj44tn8+v++IjB3Wo9DlAgAAAG0QIgAA69Tmg7rlvOPG5rUZi3PJPybmjmdnpvmtMOGu52flrudnZd8x/fKFD4zIVhv1LHS5AAAAwHIsZwQArBcjB3bLOceOzQ1f3zmHbjswxUXL9t3z4ux84hdP5OTfP5OnJi0odKkAAADAW4QIAMB6tUn/6px99Pty0ym75CPbD0rJcr+N3Dd+Tk745RP50u+ezuMT5he6VAAAANjgCREAgIIY3q8qPzxqTG46ZZd8bMfBKV1uasK/Xp6bT//qyXzhsqfy2IR5hS4VAAAANlhCBACgoDbqW5UfHLFFbj51lxy185CUliwLEx56dV4+86un8plfPZmHX5tb6FIBAABggyNEAAA6hCG9K/O9w0fnllN3zTG7Dk156bIw4bEJ8/O53zydE3/5RB56RZgAAAAA64sQAQDoUAb3qsh/fWTz3HLqrjlut6GpKF3268qTkxbkC799Osf/4vHc/9KcQpcKAAAAXZ4QAQDokAb2rMi3D9s8t52+a07YY1gqy5b92vLMlIX58uXP5NifP5Z7X5xd6FIBAACgyxIiAAAdWr/u5Tn90M1y2+m75lN7bZSq8mW/vjz/xqJ85Q/P5uifPpZ/PD8rLS0thS4XAAAAuhQhAgDQKfTtVp5TDx6V20/fLSftPTzV5SWt+16ctihf/+NzOerix/L352YKEwAAAKCdCBEAgE6ld3VZvn7gyNxxxq75/L4j0r1iWZjw8vTF+cafns8RFz2a25+ZkeZmYQIAAACsDSECANAp9awqy1f33zS3nb5bvrTfxulZWdq679UZS3L6VS/k8P97JLc8NSNNwgQAAABYI0IEAKBT61lVmi9/cJPcdvquOfmDm6RX1bIwYcKsmnzrmhdy+IWP5KYnpgsTAAAAYDUJEQCALqF7ZWm+uN/Guf303fKf+2+aPtVlrfsmzq7Jf137Yg674OHc8NibaWwSJgAAAMCqECIAAF1KdUVJPrfviNx6+q75+oGbpm+3ZWHClDm1+d5fxufD54/LdY9MS0NTc6HLBQAAgA5NiAAAdEnV5SU5ae8Rue30XXPawSPTv0d5676p8+rygxteyqE/eTh/fnhq6huFCQAAANAWIQIA0KVVlpXkxL2G59ZTd80Zh47KwJ7LwoQ359flrBtfzqE/GZcrH3ojdQ3CBAAAAFieEAEA2CBUlBXnk3tslFtO3TXfPmyzDOpV0bpv+oL6nH3TKzn4J+Pyx39NSW1DU6HLBQAAgA5BiAAAbFDKS4tz3G7Dcss3dsl3P7J5hvZeFibMWlifH9/8ag46d1x+f//k1NQLEwAAANiwCREAgA1SWWlxjt51aG76xi75/uGjs1GfytZ9cxY35LxbX8tB547Lb++dnCV1wgQAAAA2TEIEAGCDVlZSnCN3HpK/nrJLzjxii4zoV9W6b+6Shlxw+2s58NyH8ut7JmVxXWOhywUAAID1SogAAJCktKQoh+84ODd+fef86Kgx2aT/sjBhfk1jLrrz9Rx4zrj88u6JWVgrTAAAAGDDIEQAAFhOSXFRDtt+UG742s45++gxGTWwunXfgtrG/OzvE3LgOQ/l53dNyIKahkKXCwAAAOuUEAEAoA3FxUU5dNtB+ct/7pRzj31fNh/UrXXforqmXPKPiTnw3HH56Z2vZ94SYQIAAABdkxABAOBdFBUV5cCtB+bar+6Ynxw3NlsMWRYmLK5ryqX3TMqB5z6UC29/LXMW1xe6XAAAAGhXQgQAgFVQVFSU/bcakD9/ZadcePyWGTuse+u+mvrmXHbv5Bx87ricf9urmb1ImAAAAEDXIEQAAFhN+43tn6u+vGMuPmGrbL1Rj9bHaxqa87v7puSgc8fl3JtfycwFdYUuFQAAANZKaaELAADorPYZ0y/7jOmX+1+ak1/ePTFPTVqQJKlrbM4f/vVGrn54ao7aeWg+8/7hGdSrotDlAgAAwGoTIgAArKW9RvfNXqP75sFX5uSSf0zMExOXhgn1jS3504Nv5M8PT80ROw3JSXsPz5DelYUuFwAAAFaZEAEAoJ3svlnf7L5Z3zzy2rz84h8T8ujr85MkDU0tuXrc1Fz36LQcvsPgfHafERnWR5gAAABAxydEAABoZzuP7J2dR26XxyfMzy/umpBxr81LkjQ2teTaR6bl+sem5SPbD87n9hmR4f2qCl0uAAAArJQbKwMArCM7bNIrv/rstvnDF7fLHpv3aX28qTm5/rE385ELH85/X/diJs5aUuhSAQAAoE1CBACAdWzbEb1yyae3yR+/tH32Gt239fGm5uTGx6fnoxc+km9f80JenylMAAAAoGMRIgAArCdbD++Zn39q61z15R2y75h+rY83tyQ3PzUjh//fI/nm1c/nlemLC10qAAAAJBEiAACsd2OH9chFJ2yVP39lx+w3tn/r4y0tya1Pz8wRFz2a0658Pi+9uajQpQIAALCBc2NlAIAC2WJI91x4/JZ5efri/PIfE3PnczPT0rJ03x3Pzswdz87MB8f2zxc+MCLvG9qj0OUCAACwARIiAAAU2OaDuuW848bm1RlLw4Tbn10WJtz1/Kzc9fys7DumX774gY2z5UbCBAAAANYfyxkBAHQQowZ2yznHjs0NX9s5h247MMVFy/bd8+LsHPeLx3Py75/J05MXFLpUAAAANhBCBACADmbTAdU5++j35a+n7JKPbD8oJcv9xnbf+Dn55CVP5Eu/ezpPTpxf6FIBAADo4oQIAAAd1Ih+VfnhUWNy0ym75GM7Dk7pclMT/vXy3Jx46ZP5wmVP5bEJ8wpdKgAAAF2UEAEAoIPbqG9VfnDEFvnbN3bJUTsPSWnJsjDhoVfn5TO/eiqf+dWTeeS1eYUuFQAAgC5GiAAA0EkM7VOZ7x0+Ord8Y5ccs+vQlC0XJjw2YX4++5un8qlLn8hDr8wtdKkAAAB0EUIEAIBOZnDvyvzXRzbPraftmuN2G5ry0mVhwhMTF+QLv306n7zkiTzw0pxClwoAAEAnJ0QAAOikBvasyLcP2zy3nbZbTthjWCrLlv1q9/TkBfmPy5/JcT9/PPe+OLvQpQIAANBJCREAADq5/j3Kc/qhm+XW03bNp/baKFXLhQnPvbEwX/nDsznmZ4/l7hdmpaWlpdDlAgAA0IkIEQAAuoh+3ctz6sGjctvpu+WkvYenurykdd8LUxfla1c8l4//9LH8/bmZwgQAAABWiRABAKCL6dOtLF8/cGRuP33XfH7fEelWsSxMeOnNxfnGn57PkRc9mjuemZnmZmECAAAAKydEAADoonpVl+Wr+2+a20/fLV/ab+P0qFwWJrwyY0lOu+r5fOyiR3PLUzOECQAAALRJiAAA0MX1rCrNlz+4SW4/fbec/MFN0rOqtHXf6zOX5FvXvJCPXvhI/vbk9DQJEwAAAFiOEAEAYAPRvbI0X9xv49x++q75z/03Te/qZWHCxNk1+c6fX8xHLng4Nzz2ZhqbhAkAAAAIEQAANjjdKkrzuX1H5LbTd8vXD9w0fbuVte6bPKc23/vL+Bx2wcP5y6PT0tDUXOhyAQAAKCAhAgDABqq6vCQn7T0it562a047eGT6dV8WJrwxtzb/c/1L+fD5D+fPD09NQ6MwAQAAYEMkRAAA2MBVlZfkxL2G57bTdssZh47KgB7lrfumzavLWTe+nEN+Mi5XPfRG6oUJAAAAGxQhAgAASZKKsuJ8co+Ncutpu+bbh22WQb0qWvdNX1Cf/3fTKzn4vHH547+mpLahqdDlAgAAsB4IEQAAWEF5aXGO221YbvnGLvnuRzbPkN7LwoSZC+vz45tfzcHnjcvvH5iSmnphAgAAQFcmRAAAoE1lpcU5eteh+ds3dsn3Dx+djfpUtu6bvagh592yNEz47b2Ts0SYAAAA0CUJEQAAeFdlJcU5cuch+espu+TMI7bI8L7LwoQ5ixtywe2v5aBzH8pv/jkpi+saC10uAAAA7UiIAADAKiktKcrhOw7OX0/ZJT86asz/b+++w6OqEv+Pf6Ykk16AEEoooTfpxcqK5Yui4ir21d+uDXUtWHB1V1d2dVUUe3cXdddV0V17wb6AoPTeewkhQEjvk5m5vz/C3GTITQhhwkzC+/U8PExuOXPumTvJzPnce466tok21+WXevT8d9s1dtpCvT5rp4rKCRMAAAAAoCUgRAAAAMARcdhtumBIqj6dNEKPX9ZH3VJizHWFZR69/MMOnTNtgV79cYcKywgTAAAAAKA5I0QAAABAo9jtNp03KFUf3zFc067oqx5tq8OEonKvXv3fTo2dtkAvfb9dBaWVoa4uAAAAAKARCBEAAABwVOx2m8ae0FYf3TFcT1/ZT73axZrrSiq8+vvsXRo7baGe/26b8koIEwAAAACgOSFEAAAAQFDYbDadPSBF/71tmJ77TX/16xBnrit1e/XGnAydM22Bnvlmq3KK3aGuLgAAAACgAQgRAAAAEFQ2m01n9Guj928dphevGaABafHmurJKn/45d7fOfWqhps3cqgNFhAkAAAAAEM6coa4AAAAAWq5f9WmtX/VprXmbcvXa/3ZqVUahJKm80qd//7xbHyzM1CUjOuja0zopNdEV6uoCAAAAAA5BiAAAAIAmd2qvVjq1VyvN31IVJizfWRUmuD2G3pufqf8u2qMJw9vrutGd1C4pKtTVBQAAAAAcRIgAAACAY+akHq10Uo9WWrQtT6/+uFNLdxRIkiq9ht5fuEcfLsnSr4e20w2/6qwOyYQJAAAAABBqhAgAAAA45kZ2S9bIbslauiNfr/24Uwu35UuSPF5DHy7O0qdL92r80FTd8KvOSmsVHerqAgAAAMBxi4mVAQAAEDLDuibpH9cP0tsTB+ukHsnmco/P0MdL9uqCZxfpzx9t0K6cslBXFQAAAACOS4QIAAAACLnBXRL1+rUD9c7NQ3Rqr1bmcq9P+mzZPo1/dpH+9N/12p5dGuqqAgAAAMBxhRABAAAAYWNgpwS98tsTNOOWofpVn9bmcp8hfbliv379/GLd98E6bd1fEuqqAgAAAMBxgRABAAAAYad/WrxevGaA/nPrMJ3Rr4253DCkr1dl6+IXlmjyjHXatLc41FUFAAAAgBaNEAEAAABhq0+HOD33m/768PZhOrt/YJjw3ZpsXfLiUt317lpt2EOYAAAAAABNwRnqCgAAAACH06tdnJ6+qr+27CvR32ft1LdrsmUYVet+XHdAP647oDF9W+umMV3Ur2N8qKsLAAAAAC0GdyIAAACg2eiRGqsnr+inTyeN0LhBbWW3Va+btT5HV7yyTLe+vVqrMwpDXVUAAAAAaBEIEQAAANDspKfEaOplffXZnSM0fkiqHDU+1c7dmKvfvLZct/xzlVbuKrDcf3dumX5ce8D8eW1msZZszw/1YQEAAIS9fQUVeu7bbdqT7zaXPfvddi3bUXAUpQIIZwxnBAAAgGarS5sY/e2SPrr5jC76++xd+nL5Pnl8VeMc/bw5Tz9vztOJ3ZN00xldNKxrkrw+Q899u03v/LxbXqO6nO3Zpbpu+kqNSE/S1Mv6KCXBFepDAwAACDufL9urRz7brAqPL2D5rPW5mrU+VxcNa6cHx/dUhJPrloGWhBABAAAAzV5aq2g9fHFv3TSmi96Ys0ufLtsrz8GUYMHWfC3Ymq8R6UmSpMX13HGweHu+rn59ud67Zahax0WG+rAAAADCxrer9+vBjzbWu80nS/eqwuPT1Mv6hrq6AIKIWBAAAAAtRsfkKD30616aefdIXTayvSIc1ZMmLN6eX2+A4JeVX6FHPtsc6kMBAAAIG4VlngZ/Ppq5cr/mbMgJdZUBBBEhAgAAAFqcdklRevDCXpp5zyhdeWIHRTptR7T//9Yd0Pbs0lAfBgAAQFiYuXKfCss8Dd7+vfmZoa4ygCAiRAAAAECLlZro0h8v6Kl/3jD4iPedvyUv1NUHAAAthNdnyF1jHoFytzfUVTqsSo9PmXnlWrajQF+t2HdE+zLJMtCyMCcCAAAAWrxKn3HE+6zcVaAJw9vLFcF1NwAAoHEqPT79c16G3p63WwU1ruS/+IXFOm9wqib9Xze1iT/28zCVVHi0v9CtfQUV2ldYoX0FFdpfWKF9he6q/wsqlFtS2ejyKzw+lbq9iol0HPNjAxB8hAgAAABo8WJdR/4F9utV2fp+7QEN7pyg4elJGp6eqAFpCXwZBgAADVLq9ur3/1ytZTtrX5Xv8UmfLdunXzbn6fVrB6pHamzQnje3xK39BW7tK6wwA4GqoOBgQFBYoZKKpr0TIirCzmcmoAUhRAAAAECLl94mRjGRDpUe4dABHq+hJdsLtGR71Zd/h13q3zFBo7pXhQoDOyUo1sVHagAAUNtfPt5oGSDUlF3k1u3/XqOP7hh+2E53j9fQgeLquwf217yDoEZAUOk98jswrURF2NU2waXUBJfKKr1as7uowfsOT09q8vYFcOzwjQcAAAAtXoTTrvMHt9V/FmU1aPtYl0Mdklzaur9UNUdC8vqkVRmFWpVRqH/Mluw2aUBavIanJ2lY10QN6pyohGg+YgMAcLxbnVGob1ZnN2jbzLxyvT0vQ+MGpdYIBSq0t7DCHHJof2GFDhS7ZQQnH1BClFOpiS6lJrrUNiFSqQmuqsDg4M/tEl1KiI4wty8u92jc0wuVX9qwyZWvOqnjMW9zAE2HbzgAAAA4Lvz+rK6avSFH+wvd9W5nk/Tk5X11Wu/WKi73aPH2fK3YWaiFW/O0cW+xvNVzIspnSKsyirQqo0hv/pQhm03q2yFOw7smaWjXRA3tmqikmAgBAIDjy9er9h/R9q/8uFOv/LjzqJ/XZpNax/lDgUilJrrULsGltomugGVREUc21FBclFN/uai37nx37WG3vXBoqk7t1Sq4DQogpAgRAAAAcFxoFRup1343ULe+vVpZ+RWW2zjtNj306146rXdrSVVfmMf0baMxfdtIqhrbeOn2/INDHOVrfVaxPDWGDDAMaV1msdZlFuvtn3dLknq3j9XwrlXDHw3ukqjWccd+8kQAANA0fD5DOcVuZRVUaG9+hbIKypWVX3HEIUJDRDhs5vBC/jCg6s6BqmWpCZFqE++S02FrkmM9o18bTbuir6Z8vKnOISKvGNVBfzivR5M8P4DQIUQAAADAcaNHaqw+un24/jVvt/67aI9ySyolVYUH5wxM0Y2nd1F6Skyd+8dEOnRa79ZmyFBe6dWyHQVmqLA2s6jWOMQbs0q0MatE787PrKpD25iDEzUnaUiXBKUkuELdLAAAhMyGPdXj7Hu8hjbvK1HPIE4yfLRKKjzaW1ChrPwK7c0vV1ZBhbLyq4KCvQVVww55fMEZY6hrm2i1S4xSamLg8EKpCS61TYxUckyEbLamCQgaauwJbTU8PUn/WbhHb/60SxUe4+Dy1vrdqV3UPy0+pPUD0DQIEQAAAHBciYty6tazuqpnu1hNnrFOknTOwBQ9dmnfIy4rKsKhk3u20sk9q27Zd3t8Wr6zQCt2FmrB1jytzSxSeaUvYJ8t+0u1ZX+p3l+4R1JVh8Hw9Krhj0Z2S1JbQgUAwHFg874SPfzpJq3cVWguq/QamvDCEo3slqSHft1LnVtHN2kdvD5D2YUVB4OBqnBgb0BIUK6icu/RP1EDpLWK0ud3jTwmz3W0WsdF6pYzu+rrlXu1I6fq7s5bz+iqrm3jQl01AE2EEAEAAAAIkkinXaO6J2tU92TddEYXVXp9WrmrUEsP3qmwanehytyBocKOA2XacaBMHy6umvS5Y3KURnZLOni3QqLaJ0WF+rAAAAiqlbsKNPHNVSo7JGj3W7QtX1e+skxv3ThIvdo1vmO6sKzSvIvg0IAgq6BC2YUVOtqbCBx2qU28S+0TXWqf5FL7pCi1S3Qpt6RSr/2v4XMcnNmvTZO0NQAEAyECAAAA0EQiHHZz6KKb1EUer6E1uwurhj/aka+VuwpVUhF4hWNmXrk+WbpXnyzdK0lKTXRpVI1QIa1V016VCQBAUyqt8Oqud9fVGSD4FZV7dOe7a/XppBGKdNprra/0+LSvsKKekKC8VnDfGAlRTqXWCAjaJ7rULimq6udEl1ISXHLYrYcYWrAlTytq3GlRl7goh353Wqdj9AoAwJEjRAAAAACOEafDpsFdqiZYvkGd5fMZWptZVB0q7CxUYbknYJ99BRX6fPk+fb58nyQpJT5SI2qECl3bxDSmKgAAhMQHC/foQLG7Qdvuzi3Xk19tUXpKjDkHQdbBeQkOFDWsjPo4HTa1OzjvgHVIEKUYl6PR5U+7op9++/fl2pNfUec2kU67nr6yn1rHRQa/sQEgSAgRAAAAgBCx2206oVOCTuiUoGtHd5JhGFq/p1jLdxZo0bZ8Ld9ZoPzSwFAhu8itmSv3a+bK/ZKkVrERGp6edDBYSFS3lJiQT7oIAEBd/rf+wBFt/59FWY1+ruSYCLVP8ocEUeqQ5FK7xCi1O3gXQZv4yCb9m5ma6NJ7vx+qqV9s0Ters2ut798xXn++sKf6dWQyYgDhjRABAAAACBM2m039OsarX8d4/ebkNBmGoc37SqruVNheFSrkFFcG7JNbUqnv1mTruzVVnROJ0c6AOxV6tI2V3U6oAAA49gpKK7Urp0y7csuUkVOmjNxyrd1dFJSyXU672h28g8AfErQ/+H+7JJfaJboUFdH4uwiCpVVspJ68op/uPqdcV7yyTLklVX/HX/3tCTqlV6tQVw8AGoQQAQAAAAhTNptNvdrFqVe7OF11UkdJ0tb9gaHC/sLA4RwKyjz6Ye0B/bC26krP+CiHhqcnaVh6koZ3TVTv9nF1jt0MAMCRyil2a+veQm3YVaA8d4n2FLi1K6dcu3JKVVTuPery41wOXTS8vTkHgT8kaBXbvIb/aZcUpbgopxkidE+NDXWVAKDBCBEAAACAZqR721h1bxury0d1kCTtOFCq5TsKtHBbvpZuz9e+Q0KFonKvZq3P0az1OZKkmEiHhnZN1IiDdyr07RAvp4NQoTG8PiPUVQCAJmcYhvYVug/eSVBWdWdBjcfBmLy4Pqf1bqV7x3UPdTMAwHGNEAEAAABoxrq2iVHXNjG6aHh7SdKevHIt2pavJdur/h06mWOp26t5m3I1b1OuJCk6wq4hXRM1vGtVqNC/Y7winPZQH1bYWrQt33y8ZneRKip9ckXQXgCOnM9nyGdUh5EerxGyUNfrM5SVX67dueW1QoKM3DK5PY0LTZNinOrcOlqdWkWrU+todW4drV05ZXrtfzsbXMZ5g1JD0iYAgGqECAAAAEAL0iE5Sr8e1k6/HtZOkrSvoCIgVMjILQ/YvqzSp1825+mXzXmSqsaYHtw5QQM6RKlv2wglt6aT3O+rlfv01twM8+fckkpNeneNnv/NANoIQINVVPr0z7kZem9+psorq6/iP2PqL7psVAdNPL2LYlzBH8u/0uvTnrzyg8FAjbAgp0yZeeXyNPLuqjbxkUpLdiklxqYe7ROU3jZenQ8GBnFRtbudfD5Dv2zO1aqMw8+NcGL3ZI3u0zrobQEAODKECAAAAEALlpro0gVDUnXBkKorOQ8UuQNChR0HygK2r/D4tHBbvhZuq/o54rPdGtgpwZyoeWCnBEVHhn6iymPtq5X79MB/N8g4pI/tl815BAkAGqywrFI3/3O11lhMLlxc4dWbP2Xopw05ev3agUpJcB1x+RWVPu3Oqw4HqoKCcmXklikrv1yNyQlsNik1waVOraLVuXWUeUeB/w6D6EiH3G63cnJy1KpVK7lc9dfbbrfp2av6a+Jbq7R1f2md2/XrGKdpV/Rt+hcFAHBYhAgAAADAcaRNfKTGDWqrcYPaSpLySiq1uEaosOWQDp1Kr6GlOwq0dEeBXp8lOe02DUiLN0OFwZ0Tm+SK2XDiDxDq6nwjSADQUH/4YL1lgFDTlv2luuu9tXp74hDZ7bWHNyqt8FYPNZRTpl01Hh86L05DOexS+8TqgKBT62h1bhWlzq2jldYqWpFBHuYuJcGld24eon/M3qX/LMxUcUX1HRlJMU5dcWJHXTe6k6IiWvbfFwBoLggRAAAAgONYcmyE/u+EFP3fCSmSqq6SXbwtXz9v3K/lO4u0Laci4Op7j8/Qil2FWrGrUNPnVHU89etQI1Tokqj4qJbzNeNwAYIfQQKAw5m7McccOu5wVmUU6R+zd6lzm+iAuwoycsuUU1zZqOd3OmxKSz4YFLSqERa0jlaHpKhjPh9DrMupO8d20y1ndNWIv8yVJEVF2DXrjyfLYQ/N3BAAAGst59M9jqlKr08/rD0Q9HKLyr3m43mb8rQlu/woSqutf8eqsRkBAABgLSE6Qmf2T9HwtEiVlZUpNqmNlm7P15LtBVq2s0Dr9xTJW33BqLw+afXuIq3eXaS35mbIZpP6to/TsPQkDeuaqGFdE5UYExHqw2qUhgYIfgQJAOrz1cr9R7T9yz/uOOLniIqwVwcFAXcVRKtdosvyzoZQqxle2GwiQACAMESIgEYpc/t03wfrm/Q5nv1uR9DL/NMFPdS5dccmrTcAAEBLEh/l1Ol92+j0vm0kVQ2jsXRHvpbuKNCS7flal1kcMBmnYUjr9hRr3Z5i/fvn3ZKkXu1izTsVhnZNVKvYyFAf1mEdaYDgR5AAQJLcHp/2FVRoT365svKr/p+3KTcoZce6HAfnJ4hWp9ZR6tyqKijo1CpabRMiZbPRCQ8ACC5CBAAAAAANFuNy6LTerXVa79aSpDK3Vyt2FWjJ9qpQYc3uIlV6A3veN+0t0aa9JXpvfqYkqXvbGDNUGNY1SW3iwytUaGyA4EeQALR8pRXegwFBufbkV1T9n1f9OLuocXMT1OSw2zR2QEr1PAWtqu4waB0XXr8zAQAtHyECGiXSadOFQ1ODXm55ebmMg4PuRkVFBf0Kim5tY45J+wAAABwvoiMdOqlHK53Uo5UkqaLSp5UZBVq2o0CLtuVrdUaRKjy+gH227i/V1v2l+mDhHklS1zbRGu4f/ig9Se0SXSE7nqMNEPwIEoDmLb+0UnvyqkKCzPwK7T0kLCgo8zR5Hfp3jNfUy/uGuikAACBEQONERTj0yIQ+QS83OztbHk/Vh7GUlBQ5nZyiAAAAzYkrwq6R3ZI1sluybj5DqvT4tGp3oZZsL9DS7flauatQZZWBocKOA2XacaBMHy7OkiSltYqqulOha6KGpyepQ3LUMal7sAIEP4IEIDz5fIYOFLsD7hwwhx06GBwc+nvqSLmcdrVPcql9UpQ6HPx/d165Pl26t8FlnNG3daibCgAASYQIAAAAAJpQhNOuYV2TNKxrkjSmizxeQ2szC83hj1bsKlRJhTdgn9255dqdu9fsbGuX6NKIbtWhQqfW0UGvZ7ADBD+ChPAT5JcYB/1v3QG998tu8+e8Uq8mz1ina05J06DOCce0LpUen/YVVs1DsCfvkJAgv1x78ysC5nJpjDiXoyogSI5S+ySXOiRFqUPSwcfJUZZDDrk9Pi3Znq/dueWHLb91XIQuP7HDMW03AADqQogAAAAA4JhxOmwa1DlRgzon6vpfdZbXZ2j9nqLqUGFnoQrLA4cJ2VtQoS+W79MXy/dJktomRGp414NzKqQnKT3l6IasbKoAwY8gIXQqvT59uDhL78/fYy7Lyq/Qtf9Yod+emmZOGI7GK6/06oH/btD3aw8ELDckfbcmW9+tyda1p3XSnWPTgzZcbanbq7355crMqw4Gas5NkF3klnGU7+dWsRHqkFwjGKgREHRIilJc1JF3p0Q67XruN/117T9Wqqi87uGQoiPsevaq/op10WUDAAgP/EUKIv9Y/gUFBcrOzg51dZol/1BGkpSbmxv0ORFQpbKyup3z8vKU7SwLdZXCWkVFhfm4oLBQ2dlV73XDMFRaWhqwviVzu6snh8vPz1d29tFPFheOysqq3w/FRUXKzm7efyo9nkrzcUWFm79PQA2FhYXm4/LyCt4fh/B6vTIM45i0S6pLOq9PlM7r004+I1Vbs8u1cnepVmWWanVmqQrLA+9U2F/o1sxV+zVz1X5JUnKMQwM7xmpQWowGpcWoSytXgz9H/rihQFO/zWyyAMHvl815uuWtZXrkgk6KdBIkHAsFZR79+fMMrc2q/Vl36Y4CLd1RoHP7J+muM9vLYed7R2M9MnO3Zm8qrHebt+ZmyFdZrv93YkqDyiws92pfoVv7Ciu1r6gy8P/Cylq/E46U3Sa1iXMqNT5SqQkRVf/iA/+3fp8akspUVlSmsqLGPXeyQ3rp8i569scsrdhdWmt933bRuvus9uoY07w+t/n7Q/Lz82W3H9nvOG+NX8DH6u9OqHi91edubk6OHO6IUFfpqBg10rr8gnxl2+hbaKya5wYQjpp3z0iYcjgcjOXfSP4vq1JVOx7phw80TM0v1Zyvh2ev8aXSYa9uL4/HI7vdfty03/Fy3tR8ve2O5v/62lR9PDabrdkfDxBMjhqfM+x23h+HMgxDXq83JO3St0OE+naI1xUH67HtQLlWZpRoxe4SrdpdorzSwCt480q9mrO5UHM2V3VkJkY7NCgtVoPS4jS4U6y6pUTJbhEqfL8+75gECH5LdpbooS9369Ffd5WLIKFJ+QxDf/1qp2WAUNPXa/OVGBOhW37VPtRVbpYWbCs8bIDg986ibP1f/1bqmBSp3BKP9ha6tbegUnsL3WZgsPfg/0c7H0Gkw6a2CRFqlxCp1IRItUuICPg/JT4ipMFR1xSnnr+ih7Zml+mmd7ao0lv1S+jVq7qrX4fYkNXraPh8Pnm9XjkcDjkcjiPa11bjl7BNLfvvcc2zzuFs/t+pAo7H3vyPJ5S4iBbhjnd3EPnf8HFxcUpOTg51dZqlmhMrJyYm8geoiTid1R/qEhISlJwcF+oqhbWIiCzzcVxcrPn+3rt3r6KiopSQcGzHeA1dO1RfJRMfH6/k5MRQV6lJuFw55uOYmNhm//vc4ayevC8yMqLZHw8QTLFx1R3RkZGRvD8OUVBQoLKysrBol1atpOG9qn/etr/EHP5o2c4C7S8MvDuuoMyrnzYX6qeDoUJClFNDuyZqeHrVnAq928fpm9X79djMjGMWIPgt3lGsv3yVydBGTeyL5fu0cndJg7b9z5JsXXlK16MeFut44PMZ8hlVIY3PMPTV2t0N3tfrk25+d4vKKn3yeIMzH0H1MENR6pDsn8Q4Sq3jIppFh9zw5GRFOLap8uAVyKP6dJTTEf71tuJ2u5WTk6P4+Hi5XK4j2rfmnQiyKSz+7jQVe42AJTExScmJR9ZWYafG+6zqOyJ9C43FRbQId/TQAgAAAGhWurWNVbe2sbpsVNWkozsPlAaECln5gUMNFpZ7NHtDjmZvqAqKXU6bKjyhm16XORKa3qdLsxq8rc+QXvvfDo0f0u5g5/jBTvIaHeZe38G7cwI60as61b2GIcOo6gg1am5b5zY1tjX8HfM1n+uQbQ+pi++Q5/J36PtqPjaqO/y9vkOXBR5jrTocEhT4fDLrf7SKGjgMUavYiIOBgKvW5MXtk6KUEE1XBgAAxxJ/eQEAAAA0a13axKhLmxhNGFE1JM3u3DIt2V6gpTvytWR7gTLzygO2D2WA4NfSg4RKr09uj08VHp/clVX/V3iql1V6jMBlldXrqtb76lzv9vjkPrh/zX38z1Ne6T3iO0y+XpWtr1e13HHYw4ndJqUkuKoDAouwICriyIbDAQAATYsQAQAAAECLktYqWmmtovXrYe0kSXsLKrRke74+WZKlxdsLQl09U1MFCT6fIbe3uvO9IqDz3f/YqO6AP6SDvva21eVY7W8VFqDlsNuq5o2x2ySHzWY+tttsKir3HFFgM6Jbkl7/3cBmO2QPAADHK0IEAAAAAC1au0SXbDZp6Y7wCRD8ftmcpyteWaqLh7WT11CdHfi1O/kNy6vw3R6fPMd6oocwY7PpiIfeSYmP1IC0eDnsNtlt1Z3kdrv//+plDrtNNn+HutnBXrWtw2aTzWaTw141Z17gNlX/V22jg+XY5LAd3NZe/XyB2yjg55p1sR/6XBb1tR/yXDXr6y+jZt1q1vdw8wr85ZON+njJ3ga2snR6n9YECAAANEOECAAAAABatK9W7tMD/91wzCdRbqit+0s17ettoa5G0DgdNrmcdrmcdkXW/D+i6nGEo/pxpNMWsD7SaVeko/rxoeVERdrltNsVHWmX0xG4zuW0KyrCLrvdpoc/3aQPFzd8XoTbz04371xBw11zSpo+Xbq3Qe+txGgnbQwAQDNFiAAAAACgxVq0LS+sA4Rgs9tU1RF/aAd8RGCHftVjW+B2/o59R43Hh3TiuyIOhgAWZfqXhYPfnpqmT5bulbcBL3yHJJfGDWob6io3S93bxurOsd30zDf1h2A2SX+7pI/io+iCAACgOeIvOAAAAIAWa0iXRP2qT2vNWp8T6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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
## 0.20083187 0.08687655
##
## $Y
## comp1 comp2
## 0.3650150 0.2171083
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
## 18.98939 17.83253 14.02404 13.62046 13.05973 12.56136
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 | |
---|---|
A_42_P738559 | 1.00 |
A_42_P681650 | 1.00 |
A_42_P586270 | 0.94 |
A_43_P12400 | 1.00 |
A_42_P769476 | 0.98 |
A_42_P814010 | 1.00 |
A_42_P484423 | 1.00 |
A_42_P636498 | 0.96 |
A_43_P12806 | 1.00 |
A_43_P12832 | 1.00 |
A_42_P610788 | 0.88 |
A_42_P470649 | 1.00 |
A_43_P15425 | 0.98 |
A_42_P681533 | 1.00 |
A_42_P669630 | 0.88 |
A_43_P14864 | 0.94 |
A_42_P698740 | 0.86 |
A_42_P550264 | 0.78 |
A_43_P10006 | 0.82 |
A_42_P469551 | 0.76 |
We recommend to mainly focus on the interpretation of the most stable selected variables (with a frequency of occurrence greater than 0.8).
Using the plotIndiv()
function, we display the sample and metadata information using the arguments group
(colour) and pch
(symbol) to better understand the similarities between samples modelled with sPLS2.
The plot on the left hand side corresponds to the projection of the samples from the \(\boldsymbol X\) data set (gene expression) and the plot on the right hand side the \(\boldsymbol Y\) data set (clinical variables).
plotIndiv(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
pch = as.factor(liver.toxicity$treatment$Dose.Group),
col.per.group = color.mixo(1:4),
legend = TRUE, legend.title = 'Time',
legend.title.pch = 'Dose')
liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point." width="75%" />
Figure 20: Sample plot for sPLS2 performed on the liver.toxicity
data. Samples are projected into the space spanned by the components associated to each data set (or block). We observe some agreement between the data sets, and a separation of the 1500 and 2000 mg doses (\(+\) and \(\times\)) in the 18h, 24h time points, and the 48h time point.
From Figure 20 we observe an effect of low vs. high doses of acetaminophen (component 1) as well as time of necropsy (component 2). There is some level of agreement between the two data sets, but it is not perfect!
If you run an sPLS with three dimensions, you can consider the 3D plotIndiv()
by specifying style = '3d
in the function.
The plotArrow()
option is useful in this context to visualise the level of agreement between data sets. Recall that in this plot:
plotArrow(spls2.liver, ind.names = FALSE,
group = liver.toxicity$treatment$Time.Group,
col.per.group = color.mixo(1:4),
legend.title = 'Time.Group')
liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20." width="75%" />
Figure 21: Arrow plot from the sPLS2 performed on the liver.toxicity
data. The start of the arrow indicates the location of a given sample in the space spanned by the components associated to the gene data set, and the tip of the arrow the location of that same sample in the space spanned by the components associated to the clinical data set. We observe large shifts for 18h, 24 and 48h samples for the high doses, however the clusters of samples remain the same, as we observed in Figure 20.
In Figure 21 we observe that specific groups of samples seem to be located far apart from one data set to the other, indicating a potential discrepancy between the information extracted. However the groups of samples according to either dose or treatment remains similar.
Correlation circle plots illustrate the correlation structure between the two types of variables. To display only the name of the variables from the \(\boldsymbol{Y}\) data set, we use the argument var.names = c(FALSE, TRUE)
where each boolean indicates whether the variable names should be output for each data set. We also modify the size of the font, as shown in Figure 22:
plotVar(spls2.liver, cex = c(3,4), var.names = c(FALSE, TRUE))
liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups." width="75%" />
Figure 22: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. The plot highlights correlations within selected genes (their names are not indicated here), within selected clinical parameters, and correlations between genes and clinical parameters on each dimension of sPLS2. This plot should be interpreted in relation to Figure 20 to better understand how the expression levels of these molecules may characterise specific sample groups.
To display variable names that are different from the original data matrix (e.g. gene ID), we set the argument var.names
as a list for each type of label, with geneBank ID for the \(\boldsymbol X\) data set, and TRUE
for the \(\boldsymbol Y\) data set:
plotVar(spls2.liver,
var.names = list(X.label = liver.toxicity$gene.ID[,'geneBank'],
Y.label = TRUE), cex = c(3,4))
$gene.ID
(Note: some gene names are missing)." 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alt="Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing)." width="75%" />
Figure 23: Correlation circle plot from the sPLS2 performed on the liver.toxicity
data. A variant of Figure 22 with gene names that are available in $gene.ID
(Note: some gene names are missing).
The correlation circle plots highlight the contributing variables that, together, explain the covariance between the two data sets. In addition, specific subsets of molecules can be further investigated, and in relation with the sample group they may characterise. The latter can be examined with additional plots (for example boxplots with respect to known sample groups and expression levels of specific variables, as we showed in the PCA case study previously. The next step would be to examine the validity of the biological relationship between the clusters of genes with some of the clinical variables that we observe in this plot.
A 3D plot is also available in plotVar()
with the argument style = '3d
. It requires an sPLS2 model with at least three dimensions.
Other plots are available to complement the information from the correlation circle plots, such as Relevance networks and Clustered Image Maps (CIMs), as described in Module 2.
The network in sPLS2 displays only the variables selected by sPLS, with an additional cutoff
similarity value argument (absolute value between 0 and 1) to improve interpretation. Because Rstudio sometimes struggles with the margin size of this plot, we can either launch X11()
prior to plotting the network, or use the arguments save
and name.save
as shown below:
# Define red and green colours for the edges
color.edge <- color.GreenRed(50)
# X11() # To open a new window for Rstudio
network(spls2.liver, comp = 1:2,
cutoff = 0.7,
shape.node = c("rectangle", "circle"),
color.node = c("cyan", "pink"),
color.edge = color.edge,
# To save the plot, unotherwise:
# save = 'pdf', name.save = 'network_liver'
)
cutoff
argument (optional)." 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" alt="Network representation from the sPLS2 performed on the liver.toxicity
data. The networks are bipartite, where each edge links a gene (rectangle) to a clinical variable (circle) node, according to a similarity matrix described in Module 2. Only variables selected by sPLS2 on the two dimensions are represented and are further filtered here according to a cutoff
argument (optional)." width="75%" />
Figure 24: Network representation from the sPLS2 performed on the liver.toxicity
data. The networks are bipartite, where each edge links a gene (rectangle) to a clinical variable (circle) node, according to a similarity matrix described in Module 2. Only variables selected by sPLS2 on the two dimensions are represented and are further filtered here according to a cutoff
argument (optional).
Figure 24 shows two distinct groups of variables. The first cluster groups four clinical parameters that are mostly positively associated with selected genes. The second group includes one clinical parameter negatively associated with other selected genes. These observations are similar to what was observed in the correlation circle plot in Figure 22.
Note:
igraph
R package Csardi, Nepusz, et al. (2006)).The Clustered Image Map also allows us to visualise correlations between variables. Here we choose to represent the variables selected on the two dimensions and we save the plot as a pdf figure.
# X11() # To open a new window if the graphic is too large
cim(spls2.liver, comp = 1:2, xlab = "clinic", ylab = "genes",
# To save the plot, uncomment:
# save = 'pdf', name.save = 'cim_liver'
)
liver.toxicity
data. The plot displays the similarity values (as described in Module 2) between the \(\boldsymbol X\) and \(\boldsymbol Y\) variables selected across two dimensions, and clustered with a complete Euclidean distance method." width="75%" />
Figure 25: Clustered Image Map from the sPLS2 performed on the liver.toxicity
data. The plot displays the similarity values (as described in Module 2) between the \(\boldsymbol X\) and \(\boldsymbol Y\) variables selected across two dimensions, and clustered with a complete Euclidean distance method.
The CIM in Figure 25 shows that the clinical variables can be separated into three clusters, each of them either positively or negatively associated with two groups of genes. This is similar to what we have observed in Figure 22. We would give a similar interpretation to the relevance network, had we also used a cutoff
threshold in cim()
.
Note:
To finish, we assess the performance of sPLS2. As an element of comparison, we consider sPLS2 and PLS2 that includes all variables, to give insights into the different methods.
# Comparisons of final models (PLS, sPLS)
## PLS
pls.liver <- pls(X, Y, mode = 'regression', ncomp = 2)
perf.pls.liver <- perf(pls.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
## Performance for the sPLS model ran earlier
perf.spls.liver <- perf(spls2.liver, validation = 'Mfold', folds = 10,
nrepeat = 5)
plot(c(1,2), perf.pls.liver$measures$cor.upred$summary$mean,
col = 'blue', pch = 16,
ylim = c(0.6,1), xaxt = 'n',
xlab = 'Component', ylab = 't or u Cor',
main = 's/PLS performance based on Correlation')
axis(1, 1:2) # X-axis label
points(perf.pls.liver$measures$cor.tpred$summary$mean, col = 'red', pch = 16)
points(perf.spls.liver$measures$cor.upred$summary$mean, col = 'blue', pch = 17)
points(perf.spls.liver$measures$cor.tpred$summary$mean, col = 'red', pch = 17)
legend('bottomleft', col = c('blue', 'red', 'blue', 'red'),
pch = c(16, 16, 17, 17), c('u PLS', 't PLS', 'u sPLS', 't sPLS'))
Figure 26: Comparison of the performance of PLS2 and sPLS2, based on the correlation between the actual and predicted components \(\boldsymbol{t,u}\) associated to each data set for each component.
We extract the correlation between the actual and predicted components \(\boldsymbol{t,u}\) associated to each data set in Figure 26. The correlation remains high on the first dimension, even when variables are selected. On the second dimension the correlation coefficients are equivalent or slightly lower in sPLS compared to PLS. Overall this performance comparison indicates that the variable selection in sPLS still retains relevant information compared to a model that includes all variables.
Note:
The Small Round Blue Cell Tumours (SRBCT) data set from (Khan et al. 2001) includes the expression levels of 2,308 genes measured on 63 samples. The samples are divided into four classes: 8 Burkitt Lymphoma (BL), 23 Ewing Sarcoma (EWS), 12 neuroblastoma (NB), and 20 rhabdomyosarcoma (RMS). The data are directly available in a processed and normalised format from the mixOmics
package and contains the following:
$gene
: A data frame with 63 rows and 2,308 columns. These are the expression levels of 2,308 genes in 63 subjects,
$class
: A vector containing the class of tumour for each individual (4 classes in total),
$gene.name
: A data frame with 2,308 rows and 2 columns containing further information on the genes.
More details can be found in ?srbct
. We will illustrate PLS-DA and sPLS-DA which are suited for large biological data sets where the aim is to identify molecular signatures, as well as classify samples. We will analyse the gene expression levels of srbct$gene
to discover which genes may best discriminate the 4 groups of tumours.
We first load the data from the package. We then set up the data so that \(\boldsymbol X\) is the gene expression matrix and \(\boldsymbol y\) is the factor indicating sample class membership. \(\boldsymbol y\) will be transformed into a dummy matrix \(\boldsymbol Y\) inside the function. We also check that the dimensions are correct and match both \(\boldsymbol X\) and \(\boldsymbol y\):
library(mixOmics)
data(srbct)
X <- srbct$gene
# Outcome y that will be internally coded as dummy:
Y <- srbct$class
dim(X); length(Y)
## [1] 63 2308
## [1] 63
summary(Y)
## EWS BL NB RMS
## 23 8 12 20
As covered in Module 3, PCA is a useful tool to explore the gene expression data and to assess for sample similarities between tumour types. Remember that PCA is an unsupervised approach, but we can colour the samples by their class to assist in interpreting the PCA (Figure 27). Here we center (default argument) and scale the data:
pca.srbct <- pca(X, ncomp = 3, scale = TRUE)
plotIndiv(pca.srbct, group = srbct$class, ind.names = FALSE,
legend = TRUE,
title = 'SRBCT, PCA comp 1 - 2')
Figure 27: Preliminary (unsupervised) analysis with PCA on the SRBCT
gene expression data. Samples are projected into the space spanned by the principal components 1 and 2. The tumour types are not clustered, meaning that the major source of variation cannot be explained by tumour types. Instead, samples seem to cluster according to an unknown source of variation.
We observe almost no separation between the different tumour types in the PCA sample plot, with perhaps the exception of the NB samples that tend to cluster with other samples. This preliminary exploration teaches us two important findings:
The perf()
function evaluates the performance of PLS-DA - i.e., its ability to rightly classify ‘new’ samples into their tumour category using repeated cross-validation. We initially choose a large number of components (here ncomp = 10
) and assess the model as we gradually increase the number of components. Here we use 3-fold CV repeated 10 times. In Module 2, we provided further guidelines on how to choose the folds
and nrepeat
parameters:
plsda.srbct <- plsda(X,Y, ncomp = 10)
set.seed(30) # For reproducibility with this handbook, remove otherwise
perf.plsda.srbct <- perf(plsda.srbct, validation = 'Mfold', folds = 3,
progressBar = FALSE, # Set to TRUE to track progress
nrepeat = 10) # We suggest nrepeat = 50
plot(perf.plsda.srbct, sd = TRUE, legend.position = 'horizontal')
max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components." 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alt="Tuning the number of components in PLS-DA on the SRBCT
gene expression data. For each component, repeated cross-validation (10 \(\times 3-\)fold CV) is used to evaluate the PLS-DA classification performance (overall and balanced error rate BER), for each type of prediction distance; max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components." width="75%" />
Figure 28: Tuning the number of components in PLS-DA on the SRBCT
gene expression data. For each component, repeated cross-validation (10 \(\times 3-\)fold CV) is used to evaluate the PLS-DA classification performance (overall and balanced error rate BER), for each type of prediction distance; max.dist
, centroids.dist
and mahalanobis.dist
. Bars show the standard deviation across the repeated folds. The plot shows that the error rate reaches a minimum from 3 components.
From the classification performance output presented in Figure 28, we observe that:
There are some slight differences between the overall and balanced error rates (BER) with BER > overall, suggesting that minority classes might be ignored from the classification task when considering the overall performance (summary(Y)
shows that BL only includes 8 samples). In general the trend is the same, however, and for further tuning with sPLS-DA we will consider the BER.
The error rate decreases and reaches a minimum for ncomp = 3
for the max.dist
distance. These parameters will be included in further analyses.
Notes:
ncomp
) as a ‘compounding’ model (i.e. PLS-DA with component 3 includes the trained model on the previous two components).Additional numerical outputs from the performance results are listed and can be reported as performance measures (not output here):
perf.plsda.srbct
We now run our final PLS-DA model that includes three components:
final.plsda.srbct <- plsda(X,Y, ncomp = 3)
We output the sample plots for the dimensions of interest (up to three). By default, the samples are coloured according to their class membership. We also add confidence ellipses (ellipse = TRUE
, confidence level set to 95% by default, see the argument ellipse.level
) in Figure 29. A 3D plot could also be insightful (use the argument type = '3D'
).
plotIndiv(final.plsda.srbct, ind.names = FALSE, legend=TRUE,
comp=c(1,2), ellipse = TRUE,
title = 'PLS-DA on SRBCT comp 1-2',
X.label = 'PLS-DA comp 1', Y.label = 'PLS-DA comp 2')
plotIndiv(final.plsda.srbct, ind.names = FALSE, legend=TRUE,
comp=c(2,3), ellipse = TRUE,
title = 'PLS-DA on SRBCT comp 2-3',
X.label = 'PLS-DA comp 2', Y.label = 'PLS-DA comp 3')
SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes." width="50%" />SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes." width="50%" />
Figure 29: Sample plots from PLS-DA performed on the SRBCT
gene expression data. Samples are projected into the space spanned by the first three components. (a) Components 1 and 2 and (b) Components 1 and 3. Samples are coloured by their tumour subtypes. Component 1 discriminates RMS + EWS vs. NB + BL, component 2 discriminates RMS + NB vs. EWS + BL, while component 3 discriminates further the NB and BL groups. It is the combination of all three components that enables us to discriminate all classes.
We can observe improved clustering according to tumour subtypes, compared with PCA. This is to be expected since the PLS-DA model includes the class information of each sample. We observe some discrimination between the NB and BL samples vs. the others on the first component (x-axis), and EWS and RMS vs. the others on the second component (y-axis). From the plotIndiv()
function, the axis labels indicate the amount of variation explained per component. However, the interpretation of this amount is not as important as in PCA, as PLS-DA aims to maximise the covariance between components associated to \(\boldsymbol X\) and \(\boldsymbol Y\), rather than the variance \(\boldsymbol X\).
We can rerun a more extensive performance evaluation with more repeats for our final model:
set.seed(30) # For reproducibility with this handbook, remove otherwise
perf.final.plsda.srbct <- perf(final.plsda.srbct, validation = 'Mfold',
folds = 3,
progressBar = FALSE, # TRUE to track progress
nrepeat = 10) # we recommend 50
Retaining only the BER and the max.dist
, numerical outputs of interest include the final overall performance for 3 components:
perf.final.plsda.srbct$error.rate$BER[, 'max.dist']
## comp1 comp2 comp3
## 0.53850543 0.25986413 0.04481884
As well as the error rate per class across each component:
perf.final.plsda.srbct$error.rate.class$max.dist
## comp1 comp2 comp3
## EWS 0.2565217 0.08695652 0.08260870
## BL 0.8125000 0.51250000 0.00000000
## NB 0.3000000 0.37500000 0.04166667
## RMS 0.7850000 0.06500000 0.05500000
From this output, we can see that the first component tends to classify EWS and NB better than the other classes. As components 2 and then 3 are added, the classification improves for all classes. However we see a slight increase in classification error in component 3 for EWS and RMS while BL is perfectly classified. A permutation test could also be conducted to conclude about the significance of the differences between sample groups, but is not currently implemented in the package.
A prediction background can be added to the sample plot by calculating a background surface first, before overlaying the sample plot (Figure 30, see Extra Reading material, or ?background.predict
). We give an example of the code below based on the maximum prediction distance:
background.max <- background.predict(final.plsda.srbct,
comp.predicted = 2,
dist = 'max.dist')
plotIndiv(final.plsda.srbct, comp = 1:2, group = srbct$class,
ind.names = FALSE, title = 'Maximum distance',
legend = TRUE, background = background.max)
Figure 30: Sample plots from PLS-DA on the SRBCT
gene expression data and prediction areas based on prediction distances. From our usual sample plot, we overlay a background prediction area based on permutations from the first two PLS-DA components using the three different types of prediction distances. The outputs show how the prediction distance can influence the quality of the prediction, with samples projected into a wrong class area, and hence resulting in predicted misclassification. (Currently, the prediction area background can only be calculated for the first two components).
Figure 30 shows the differences in prediction according to the prediction distance, and can be used as a further diagnostic tool for distance choice. It also highlights the characteristics of the distances. For example the max.dist
is a linear distance, whereas both centroids.dist
and mahalanobis.dist
are non linear. Our experience has shown that as discrimination of the classes becomes more challenging, the complexity of the distances (from maximum to Mahalanobis distance) should increase, see details in the Extra reading material.
In high-throughput experiments, we expect that many of the 2308 genes in \(\boldsymbol X\) are noisy or uninformative to characterise the different classes. An sPLS-DA analysis will help refine the sample clusters and select a small subset of variables relevant to discriminate each class.
We estimate the classification error rate with respect to the number of selected variables in the model with the function tune.splsda()
. The tuning is being performed one component at a time inside the function and the optimal number of variables to select is automatically retrieved after each component run, as described in Module 2.
Previously, we determined the number of components to be ncomp = 3
with PLS-DA. Here we set ncomp = 4
to further assess if this would be the case for a sparse model, and use 5-fold cross validation repeated 10 times. We also choose the maximum prediction distance.
Note:
We first define a grid of keepX
values. For example here, we define a fine grid at the start, and then specify a coarser, larger sequence of values:
# Grid of possible keepX values that will be tested for each comp
list.keepX <- c(1:10, seq(20, 100, 10))
list.keepX
## [1] 1 2 3 4 5 6 7 8 9 10 20 30 40 50 60 70 80 90 100
# This chunk takes ~ 2 min to run
# Some convergence issues may arise but it is ok as this is run on CV folds
tune.splsda.srbct <- tune.splsda(X, Y, ncomp = 4, validation = 'Mfold',
folds = 5, dist = 'max.dist',
test.keepX = list.keepX, nrepeat = 10)
The following command line will output the mean error rate for each component and each tested keepX
value given the past (tuned) components.
# Just a head of the classification error rate per keepX (in rows) and comp
head(tune.splsda.srbct$error.rate)
## comp1 comp2 comp3 comp4
## 1 0.5942844 0.3252355 0.07589674 0.010923913
## 2 0.5638859 0.3071830 0.05585145 0.007798913
## 3 0.5491938 0.2985507 0.04576087 0.006711957
## 4 0.5360054 0.2920743 0.03071558 0.006711957
## 5 0.5211685 0.2855707 0.02821558 0.006711957
## 6 0.5150362 0.2819837 0.02254529 0.005461957
When we examine each individual row, this output globally shows that the classification error rate continues to decrease after the third component in sparse PLS-DA.
We display the mean classification error rate on each component, bearing in mind that each component is conditional on the previous components calculated with the optimal number of selected variables. The diamond in Figure 31 indicates the best keepX
value to achieve the lowest error rate per component.
# To show the error bars across the repeats:
plot(tune.splsda.srbct, sd = TRUE)
keepX
value chosen for the previous component (comp 1)." 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cpYvXp19Pb2Rl9fX/T390c2m53RJp/PR19fX/T19cWBAwciIiKVSs0IFZqamqKmpqbcwwcAAACAWQkRACLisssui66urhgeHj5tu+rq6rjiiiuiqqoq1qxZExFRKNg8FSr09vbG4ODgKTMbstlsoaDzlMrKyhmhQlNTU1RWVpb76QAAAACAiBAiAETE5GyEl770pfHwww9HX19f0TaNjY1x3XXXRVVV1Yz7pxdsnpLNZguBwtS/IyMjpxxzfHw8Ojo6oqOjo3BfbW1tIVRobm6OxsZG9RWITCazaMdOpVKW2gIAAACKEiIAPK+6ujpuuummOHbsWOzatSsGBwcjYrL48tatW2P16tUln2hNpVLR2toara2thfvGx8dnhAp9fX0xPj5+yr7Dw8MxPDw8o75CQ0PDjKWQ6uvrnfS9iIyNjcV//ud/LtrxX/WqV50SjgEAAABECBEAZkgkErF69eoYHh6OZ599NiIiVq9eXVi66GxUVlbGihUrYsWKFYX7hoeHC6FCb2/vrPUV+vv7o7+/v1C3IZVKRWNjYyFUaG5uVl8BAAAAgAUnRAAoo9ra2qitrY3Vq1dHxGRgMDg4WAgV+vr6YmBgoGh9hZ6enujp6SncV1lZeUrhZvUVLgyJRKLk/8vps1v8/wMAAABnS4gAsIRMLV3U0NAQ69evj4jJwKC/v3/GUkjFCkCPj4/HiRMn4sSJE4X7ampqTincrL7C+aeysjJuu+22ktrecccdhdCp1H0AAAAAZiNEAFjiUqlUtLS0REtLS+G+iYmJU+orjI2NnbLvyMhIjIyMxNGjRwv3NTQ0zCjcXF9fH8lkstzDBAAAAGAJEiIAnIfS6XQsX748li9fXrhvZGRkRrDQ398fmUzmlH0HBgZiYGCgUF8hmUwWZilMzVqora0t9xC5yPT09EQul1uUYzc2NkY6nS73EAEAAOC8JEQAuEDU1NRETU3NKfUVps9W6O/vP6W+Qi6XO6W+QjqdPqW+QlVVVbmHyAXs4YcfnlHPYSFdf/31MwI3AAAAoHRCBIAL1PT6CuvWrYuIycBgqr7CVLAwNDR0yr4TExPR2dkZnZ2dhfuqq6sLoUJzc3M0NjZGRYU/IwAAAAAXMmd/AC4iyWSyEAJMmZiYmDFbobe3t2h9hdHR0Th27FgcO3ascF99ff2M2QoNDQ3qK3BG2traii6/9UI9PT2Fdi0tLSUFWZWVleUeHgAAAJy3hAgAF7l0Oh3Lli2LZcuWFe4bHR09pXBzsRO8g4ODMTg4GIcOHYqIyZCisbFxRuHm2traSCQSZ93PbDYbAwMDhe+Hh4djYmLCWvcXiGuuuaakdt/+9rejv78/IiKuvPLKqK+vL3fXl6R8Ph/ZbHbRjm8WEgAAwMXDJ0AATlFdXR2rVq2KVatWRcTkCcmhoaFCqNDb2xsDAwOnFMLN5XKF7VMqKipmhArNzc3zrq9w8ODBePbZZ2esmX/ixIn4+te/Hpdcckls3bp1QYIKuFD09fXFPffcsyjHTiaTcfvtt5d7iAAAAJwjQgQA5pRIJKK+vj7q6+tj7dq1EXGyvsL02QqDg4On7JvJZIrWV5geKjQ2Ns46o2Dnzp2xd+/eotuy2Wzs2rUr+vr64rrrrhMkAAAAACwwIQIAZ2R6fYWNGzdGxGRg8ML6CqOjo6fsOzo6GqOjo3H8+PHCfXV1dTPqKzQ2NkZHR8esAcJ0HR0dsXv37ti2bVu5nxZYEhKJREm1IPL5fExMTBS+L2UfdU8AAAAuLkIEABZMRUVFtLW1RVtbW+G+sbGxwhJHfX190dfXN+Ok5ZShoaEYGhqKw4cPR8T8T1Tu3bs3Nm/ebK12iIimpqa47bbb5mw3OjoaX//61yMiora2Nr7ru76r3F0HAABgiXGmBYBFVVVVFStXroyVK1cW7hsaGpoxW6G/v79ofYX5yGaz0dnZWajjAAAAAMDZEyIAcM7V1dVFXV3djPoKAwMDM5ZCGhgYmPdxh4eHyz00LiL5fD527ty5aMe/5JJL5l2EHAAAABaaEAGAsksmk9HU1BRNTU2xYcOGiIg4fvx4PPzww+XuGswqn8/Hvn37Fu3469atEyKcoTvvvDMymcyiHPv666+P5ubmcg8RAADgnBEiALAkNTU1zXufPXv2RETE+vXrI51Ol3sIQJmMj49HNptdlGPPd6k1AACA850QAYAlqbq6OlpbW6O7u7vkfSYmJmLnzp2xa9euWL9+fWzatClqa2vLPRQuUIlEIi6//PKS2j777LOFk9rbt2+PVCo15z7V1dXlHiIAAAAIEQBYui677LK49957I5/Pz9m2oqKisHxJNpuN9vb2aG9vj5UrV8bq1asjkUiUezhcYBKJRGzatKmktrt37y6ECBs2bDBTZpHddtttJb1u3H333TE0NBQRES9/+cujpqZmzn1KCYAAAAAuJEIEAJas5ubmuOqqq+KJJ5447QnBrVu3xtatW+Po0aPR3t4efX19hW3Hjx+P48ePR01NTWQymVi7dm0kk8lyDw1YRGdyor+ioiIqKrw1BgAAeCGflABY0tauXRt1dXWxc+fOU5Y2amhoiEsvvTRWrlxZaLt27dro7u6Offv2xfHjxwttR0ZG4sknn4znnnsuNm3aFOvXr4/KyspyDw8AAABgSRMiALDkNTc3x0tf+tLYu3dv7Ny5MyImA4Orr766aPvW1tZobW2N4eHhaG9vj4MHDxaWkhkbG4tnn302du3aFevWrYtNmzZFfX19uYcIAAAAsCQJEQA4b0xfaqSUZUdqa2vj8ssvj3Xr1sW+ffuiq6srRkdHIyIil8vFgQMH4sCBA7F8+fLYvHlzLFu2rNxDBAAAAFhShAgAXPAqKipixYoVsWPHjjhx4kS0t7dHT09PYfuJEyfixIkT0dDQEJs2bYo1a9YongoAAAAQQgQALiKJRCJWr14dq1evjt7e3ti3b18cO3asULR5YGAgnnzyyXj22Wdj48aNsWHDhqiqqip3t+G8NTY2FhMTE4ty7HQ67fcTAADgHBAiAHBRam5ujmuuuSZGRkZi//79ceDAgchkMhERMT4+Hrt27Yo9e/bEmjVrYtOmTdHY2FjuLsN557nnnouDBw8uyrE3bNgQV1xxRbmHCAAAcMETIgBwUaupqYnLLrsstm3bFocOHYr29vYYGhqKiMm6CYcOHYpDhw5FW1tbbN68OZYvXx6JRKLc3QYAAAA4J4QIABARqVSqsIRRR0dHtLe3R1dXV2F7V1dXdHV1RV1dXWzatCnWrVunbgLMoaampqRZPGNjYzE2NhYREVVVVSUtU1RTU1Pu4QEAAFwUhAickVwuFydOnCip7dRa4xERHR0dJV3Bu2zZMifngLJIJBKxcuXKWLlyZfT398e+ffvi6NGjkcvlIiJiaGgonnrqqXjuuediw4YNsXHjxqiuri53t2FJ2rp1a2zdunXOdrt27Ypdu3ZFRMTGjRtL2gcAAIBzQ4jAGclms/Hwww/Pe79HHnmkpHa33nqrKwyBsmtsbIyrr746LrvsskLdhPHx8YiImJiYiD179sTevXtj9erVsXnz5mhqaip3lwEAAAAWlBABAOZQVVUVl156aWzZsiWOHDkS+/bti8HBwYiYnG115MiROHLkSLS0tMTmzZtj5cqV6iYAAAAAFwQhAmckmUzGqlWrSmo7OjpauF3qkh+WMgKWolQqFevXr4/169fHiRMnor29fcbSbj09PdHT0xM1NTWxadOmWL9+fVRU+FMLF6r9+/fHzp0752w3fWnHiCgpZGxpaYkbbrih3EMEAAAQInBmUqlUXHvttSW1PXbsWOHD86pVq1ydC1wQli9fHsuXL4/BwcHYt29fHD58uFA3YWRkJJ555pnYtWtXrF+/PjZu3Bi1tbXl7jKwwPL5fGSz2UU59mIdFwAAYL6ECABwFurr6+PKK6+M7du3x4EDB2L//v0xNjYWERGZTCb27dsX+/bti1WrVsXmzZujpaWl3F0GAAAAKJkQAQAWQGVlZWzdujUuueSSOHr0aOzbty/6+/sL248dOxbHjh2Lpqam2Lx5c6xatSqSyWS5uw2chU2bNsXGjRvnbHfw4MH4zne+ExERbW1tlikCAADOK0IEAFhAyWQy1q5dG2vXro3u7u7Yt29fHD9+vLC9r68vHnvssaiuro6NGzfGhg0bIp1Ol7vbwBkqZZnG6W0SiYSlHQEAgPOKEAEAFklra2u0trbG0NBQtLe3x6FDhwrrnI+Ojsazzz4bu3fvjnXr1sWmTZuirq6u3F0GAAAAmEGIAACLrK6uLnbs2BGXXnppHDx4MNrb22N0dDQiJoun7t+/P/bv3x8rVqyIzZs3R1tbW7m7DAAAABARQgQAOGfS6XRccsklsXnz5jh27Fjs27cvent7C9s7Ojqio6MjGhoaYvPmzbFmzRp1EwAAAICyEiIAwDmWSCRi9erVsXr16ujt7Y19+/bFsWPHIp/PR0TEwMBAPPHEE7Fz585C3YSqqqpydxsAAAC4CAkRAKCMmpub45prromRkZFob2+PgwcPRiaTiYiI8fHx2LVrV+zZsyfWrl0bmzZtioaGhlmP1dfXVwgipr5vamoq9xABAACA85gQAQCWgJqamnjRi14U27Zti0OHDkV7e3sMDw9HREQul4uDBw/GwYMHY9myZbF58+ZYtmxZJBKJiIgYHByMJ598Mnp6emYc8+67746Wlpa44oorThs+AAAAAMxGiAAAS0hFRUVs2rQpNm7cGB0dHbFv377o7u4ubO/s7IzOzs6oq6uLzZs3R319fTz44IORzWaLHq+npyfuueeeuPHGG6O5ubncwwMAAADOM0IEAFiCEolErFy5MlauXBn9/f2xb9++OHLkSGG5oqGhofjOd75T0rGy2Ww88sgj8cpXvjJSqVS5hwYAAACcR4QIALDENTY2xtVXXx3bt2+P/fv3x4EDB2JiYmJexxgdHY0DBw7E5s2byz0cAMpsz549kcvlFuXY69ati5qamnIPEQCABSREAIDzRHV1dWzfvj22bt0ahw8fjmeeeWbWZYyKOXbs2HkfIkw/6TW9iDQApduzZ09kMplFOXZbW5sQ4Qx1dXXN6+/6fDQ1NZV7eADAeUyIAADnmVQqFRs2bIg9e/bEyMhIyfv19PTEV77ylaiqqprzq7KyMpLJZLmHWnD48OHYu3dvDA4OFu679957Y/369bF169ZIp9Pl7iIAnJUnnnhiXn/X5+Paa6/1txIAOGNCBAA4T53JSf5sNhvDw8MxPDw8Z9vKysqSAofFPCmRz+fj8ccfjyNHjpyyLZPJxL59++LYsWNxww03RF1d3aL1A+BCsm3btpKWM9q3b1+Mj49HRMTmzZujsrJyzn3MQgAAuPAIEQDgPNXQ0BBDQ0Mlt08kEvNaAmh8fDzGx8djYGDgtO2SyWRh9kJ1dfVpZzfMt7Dzzp07iwYI042MjMRDDz0Ut9xyi8LRACUodWm7w4cPF0KEjRs3Rm1tbbm7fkFbsWJFjI2Nzdmuq6urUBupra2tpDC/urp60ZZKAgAufEIEADhPrVmzJo4dO1Zy+xe/+MWxcuXKGBsbK+mr1KKbuVwuRkZGYmRkJPr6+k7btqKi4rRBw/TZDcPDw9He3l5SH4aGhmLfvn2xdevWsv1/AMDZ2LFjR0nt7r333ujp6YmIiO3bt0dzc3NJ+3V1dZV7iADAeUqIwBkZGB+J2z/9ByW1nV60raKitB+5z/7gr8equuZyDxNgSVu1alW0trZGd3f3nG1bW1tj1apVkUgkoqampqTlJiYmJkoKG6auUi1FJpOJwcHBGbUNikkkEpFKpeY1c+Lw4cNCBAAAAFhgQgTOSC6Xj2e7j5z9gWYxkc2c/UEALgLXXnttPPDAA9Hf3z9rm4aGhrjmmmsikUjM69jpdDrS6XTU19eftl0+ny95dkOpSynk8/kZIXQphoaGIpfLLamC0AAAAHC+EyIAwHmssrIyXvayl8WePXti//79hTWSIyZDgI0bN8aWLVsWtVZAIpGI6urqqK6unrNtJpMpeXbDfGYhTHn66adjxYoV0draWvLsNwAAAGB2Pl1zRhqqquOhn/njktre8snfjtHs5Emt+3/qDyOVnPtE1ur6lnIPEeC8kUql4tJLL41t27bFl7/85cLJ99tuu23esw8WW0VFRVRUVERdXd1p2+Xz+XjyySfj0KFD8zr+gQMH4sCBA5FIJKK5uTna2tpi2bJl0dzcbIYCAAAAnAEhAmckmUjGpqYVJbWdfgJrU9OKkkIEAObvhYHBUgsQ5juW1atXzztEmJLP56Onpyd6enpi9+7dkUwmo7W1NZYtWxZtbW3R2Nh4Xj8/AAAAcK4IEQCAJWn58uXR3Nwcvb29c7ZNJBJx1VVXxdDQUHR2dkZfX9+M5ZByuVx0dnZGZ2dnREwu9dTW1laYqTDXzAgAAAC4WAkRACi7qXXw5zIyMlK4PT4+ftpiwlOsi39+u+aaa+Kee+6Z8+fjiiuuiLVr10ZExKWXXhqZTCa6u7ujs7Mzurq6YmBgYEb7iYmJOHbsWBw7diwiIqqrqwuzFNra2kqq7wAAAAAXA2dWACi7/fv3x+7du+e1z9GjR+Po0aNztlu5cmW86EUvKvcQOUM1NTVx0003xZNPPlmYRTBddXV17NixI1auXDnj/oqKilixYkWsWDG59N7Y2Fh0dXVFV1dXdHZ2zgikIiJGR0fj0KFDheWT6uvrC7MUWltbI51Ol/upAAAAgLIQIgAAS1pNTU3ccMMN0d/fHw8++GBhVsKOHTti3bp1kUrNXWunqqoq1qxZE2vWrImIiOHh4cIsha6urhgfH5/RfnBwMAYHB2P//v0REdHU1FSYqdDS0lLSY+bz+Thy5Ejs3bt3xvG//e1vx8aNG2PTpk2KPQMAALDkCREAKLuamppobm5elGPX19eXe3gskMbGxqiqqiqECG1tbSWdzC+mtrY2NmzYEBs2bIh8Ph8DAwOFWQrd3d2RzWZntO/r64u+vr7Ys2dPJJPJaGlpKYQKTU1NpxRpzmaz8dhjj8Xx48dPeeyRkZHYuXNnHDt2LF7ykpdEZWVluZ9aAAAAmJUQAYCyW79+faxfv37Rjj88PFzuIbKEJRKJaGxsjMbGxti8eXPkcrno7e0thAq9vb2nFGmemsEQMbl00vQizfX19fH0008XDRCm6+3tjUceeSRuvPHGU0KIcyGfz8+oK5LJZGJoaEiRaQAAAGYQIgAATJNMJqO1tTVaW1tj27Ztkc1mZxRpfmFB70wmE8ePHy+EBul0OiYmJkp6rO7u7jh69GhhmaVzpbe3N5588skZBafHx8fjG9/4RqxcuTJ27NihuDQAAAARIUQAADitVCoVy5cvj+XLl0fE5Mn26UWaXzjTpdQAYcqhQ4fOaYjQ0dERDz/88IzZFdMdP348ent746abboqamppz1i8AAACWJiECAMA8VFZWxurVq2P16tURMVnjYGqWQmdn5ylFmufS2dkZ99xzT6TT6dN+VVZWRjqdjoqKijOuBTE2NhaPPvrorAHC9HaPPPJI3HTTTWVZagkAAIClQ4gAAHAWampqZtT1+MY3vhFDQ0PzOkZvb++82ieTyUKoUOpXZWVl7Nmz55Si0bPp6+uLjo6OWLlyZbmfYgAAAMpIiABcVA72d0bHUN+c7Q71HI4DI5NFU8d7aqP/aHLOfZbVNsbGpuXlHiJQZnV1dfMOEeYrl8vF6OhojI6OLurjHD9+/IIMEfL5fHR1dc2YNXLs2LFYv359VFR4ewwAADCdT0nAReUvH/5yfPzx/5zfTgdLa/bjO14eH/qeny33EIEyW7FiRXR0dJTcfv369bFhw4aYmJiY82t8fDwymUxkMplzMpYX1nu4EAwODsZjjz12SoHsZ555Jvbs2RM7duwoLFUFAJy/Dh8+HCdOnFiUY7e1tRVmoc7liSeeiFwutyj92LZtW9TV1Z1yf19fX+zbt29RHrOqqipe9KIXLcqxgaVLiAAAsIDWrl0bu3fvLmmWQCqVim3btkV1dfW8HiOfz88IFcbHx0sKIcbGxub1OMPDw9Hd3R0tLS0XRG2EgYGBuPfee2cNYcbHx+PRRx+NiYmJ2LBhQ7m7CwCchd7e3jhy5MiiHDuVSpUcIhw5cmTRQoSNGzcWDRFGRkYWbew1NTVCBLgICRGAi8rWllVxy7rL5my3r/tYHB7ujYiI1TVNsaVt7qtSt7W6chWY/FB57bXXxn333TfnB8arrrpq3gFCREQikYjKysqorKyc137f/va3T7kC/3RGR0fjvvvui6qqqli9enWsWbMmmpubz8nzuNDy+Xw88sgjJc3ieOqpp6K1tTXq6+vL3W0AWNJGRkbm9d5iPtLpdLS2tpZ7iMyhu7s7JiYm5mw3ODhYaJfNZiOdTs+5T2NjY9TU1JR7iEAIEYCLzC+8+Lb4hRffNme73/3K38eHn/l6RES8dt1V8cevs0wRULrm5ua46aab4vHHH4+BgYFTtldXV8eVV14Zy5ef2zoqa9asOaMP+mNjY9He3h7t7e1RU1MTa9asidWrV0djY+M57f/ZOHbsWMm1KvL5fOzduzeuuuqqcncbAJa0zs7OePLJJxfl2I2NjXHLLbec8f7r168vKYQ4fvx44ar9VatWlbSsYW1tbcn9ePGLXxz5fH7Odk8//XRh1uiOHTtKulik2CyEiMn3otdcc82c+w8PD8ezzz5bONall1465z6pVGrG988880z09c1dd/BMXHHFFWaHwhIhRAAuKoODgyUtMTIxrdjmxMREdHZ2zrlPdXW1q1aBgqkPvp2dnfHII49ENpuNiIirr746Vq1adcoHsHNh48aNcfDgwZJOpi9btiwaGhri6NGjM143R0ZGYs+ePbFnz56oq6srzFBY6q9/86lTcSbtAYClpbGxsaQLHqbXgGpoaFjw2kirVq0qqd3UyfyIyRpbZ3MFfnV1dUnj6OvrKzxuZWWlulDArIQIwEVl//79sX///jnbTb+SYmCgPx544IE591m3bp2rVoEZEolELF++PFKpVCFEWLFiRVkChIjJK8euu+66eOCBB04bqLa2tsZ1110XqVQqLrvssujp6YmjR4/G0aNHY3xayDo0NBS7d++O3bt3Fz50r1mzZl5X5y22fD4fQ0ND0dvbO6/9xsfHI5vNlu3/CgDOB7W1tSWdJB8bG4uenp6ImCzM29LSUtKxWfqWLVtWUuDR1dVVWM6oqamppH38DMDSIUQAALiI1NfXxy233BLPPfdcHDp0aEbdhsrKyrjkkkti06ZNkUwmI2IyCGltbY3W1ta4/PLLo6urK44ePRrHjh2bsf7twMBADAwMxHPPPRdNTU2xevXqWL169Wk/IE5MTJwS7ra3t0dExKZNm6KiYv5vVTOZTPT29kZPT0/h31LqIBTzta99LZYtW1b4mm3JgLn6Mz2YHhkZiZGREev7AnBBaGtri7a2tjnbnThxIh588MGImDyBfO2115a76yyQ7du3l9Tu3nvvLQRJmzZtirVr15a768A8CBGAi0pDQ0OsWLFiznZ144cinl/BqK6urqR9zqe1wYGLW2VlZVxxxRWxefPm+MY3vhERk9Peb7311kgkErPul0gkCifUd+zYEZ2dnXH06NE4fvz4jBP1fX190dfXFzt37oyWlpZCoFBVVVVo09vbGw8//HBh7d8p4+Pj8dxzz8WBAwfiuuuui6amptOOZWhoKHp6egqhQbEaFGcqm83G8ePH4/jx44XnaGr8bW1tM8ZTzMGDB2Pnzp0zwpahoaG48847Y/369fGiF73ojIISAACAc8mnFuCismHDhpIKM90THRHtk7fXrFkTL3nJS8rd9QvaNw8+Hd86+MyiHPuy1rXxvRvO72WmhibG4oMPfrGktntO7CncfvSekZL2eedLXhf1ldVlHeMHH/hiDGXG5mx38PDBGB+bXE7ngYf6Il1Cwbkfu/zlsbl57iDwYjR9qZ5kMnnaAOGFkslkrFixIlasWBHZbDZOnDhRCBSmz26YOsH/9NNPR1tbW6Eg8wMPPHDaGQKjo6PxwAMPxM0331yYyj51Vf/0WQbTT9DPprq6OhoaGuLEiRMljy+dTp9y7NHR0Th06FAcOnQoIibD47a2tli2bFm0trbOeD6fffbZ2LNnz6zHP3jwYPT19cVLX/pSQQIAALCk+cQCQNndc+jZ+MADpZ0kn6/Xbb3uvA8RhifGzuz5eaC0YObnr76t7CHCXz36/6JrZJ5XkHeXNr6b124XIiyyVCoVq1atilWrVkUmk4mOjo44evRonDhxYkag0NXVFV1dXSUfd2JiIh555JFoaWmJnp6eGBgYiHw+f9p9kslkNDY2RktLS7S0tERzc3NUV0/+fO/cuTP27t075+M2NTXFy172shgbG4sTJ04U+j29HkRERH9/f/T398e+ffsimUxGS0tLtLW1RSqVOm2AMH3/p59+Wj0dAABgSRMiAACwYCoqKmLNmjWxZs2amJiYiOPHj8fRo0ejs7NzzgCgmKkT9bOprq6O5ubmQmDQ1NRUqOfwQtu3b4/x8fHCTIJiGhoa4rrrrotkMhk1NTWFGWz5fD76+/ujq6srOjs7o7u7e0ZAksvl5h2SREQcOnQotm3bpkYCwBxOnDgRR44cWZRj19fXx5YtW8o6voGBgZKC7jNRUVERO3bsKOv4ADi/CREAKLtXbbwyGivnPoH20NE98X93PxQRES9dsy1eu2XugmyXtKws9/DOWn1ldbz35W8uqe3vfuufIx8RiYj4vRL3aSjzLISIiN982RtjZGLu5Yw+dN8XomtiOCIi3nbVbbG2ae5CfltbVi9Kn7O5XHz3P/7PktoODJ68gv6PPn1vScsG/d3rfzk2NZ3ZDIpnOg/F27/813O2y+dzMTA4GBERyUQy6g99fc59KlMV8dW3/I+S+vHnj9wR/3fXQ88/Vj4mMhMxMT4e2Wkn3+cjERHJZCpSqVS8bvM18es3vaHoyffb//kPYmRifNbjZDITMTY2HtlctnBfMpGIysrKSHdXRmL/V2fd9y9f/fNxwyU3RDabjX949M74q8e/GplMZsax5qvyU3dFOl0REYlIJCa/rlqxMf7yNT9/xseE03ndZ/4wBsdH52w3NDRY+H2t/9d7Zg3opvvzV/9sXL1iU7mHeF760c9/II4O9szZbmh4KLLZydecuhN3z1hKbTZ/8Mq3xOW15/esvH9++u74+NN3ldy+IpKRidL+3lzRvDb+fsuvl3V89x58Nv7bPf+wKMduqqiOu3b80aIc+z/2PBJ/fO/n52yXyWRieGTyPVzF4Yqo3fl/59zn0tbV8bHXvuOM+/ahB78Un3v2/jnbjY+PxejzNZqqjn4jqu6vmnOf79t6Xfz6S3+gpH68+tO/H2OZuZdfHBwcjFz++dfcfyntNfevbv+FuHzZ+lPu/9bBZ+K3v/FPc+6fzWZjaHgoIiJSh1JRt+eOOfdZXd8Sn37Duwrfv/2Oj8YzXYfn3G/6a1fN8W9FOp2ec5/feOkPxOu2XlfS8wwsLiECAGV3/Zqtcf2arXO2++ST3yiECFeu2Bi/dN3tJR1/eHi43EM8KzUVlSWP9fe+9ZnIPh8jlLrPUvAzV91aUru/ffhrhRDhhy+9MV68bu6fm8WSj3w81Xlw/juO9ZXWrIQPm7MZyYyfWd9G5z55VZkq/e3j4YHuM+tHCQYTmVmv3n+m81AMlRBKnTr+uZsMTUw2SqVSMV4RsXug4+wHU6SrmeHRuOOOO6KiouK0X6lUas42FRUVJZ2I4OLxdOehGBgvrW5OQYmvXUPjZ/C7R0REPNd9JA70d85vpxL/X/rHRiJqyz3Cs9M9NhQHSxzvm5ddGZfWLIv3H/pWjOYzc7ZvG60v9/BiaGK05PHNV3928X4ve0eH5v+3fiwihuaeuZdKnN3friODPWfWtxJW2Lxm5eaSD/n0iYMxmp3n+7oSfxaGZ7loon9s5Mzegw13z9mkf3zmZ6s9vcfP4HkubXzdo4PzHwOwKIQIAACwBOXz+ZiYmCipePRcksnkKeFDOp0uKYSYajv1/XwKcAMslPr60k70v3nZlfG61ssiIuLX1728pCChtrb8Ccti9iFd4dQPAGfHXxIAgDNQkUzFfT/1v+Zst7PrcPz0F/+y8P3v3fLD8ZoSluLa0LjsjPt2+bL1JfXtSO+JeNO//1lERCxL18YXf+x35twnOY8TyO+56U2nzIjJZDJxzz33zKiP8LXe3fHV3t0REfGa5m3x3c0n16VOJBJx8003ReoFJ0CaqmY/2XLnj/9e5Eqov/AD//SHcXx88nLDf/6+d8bGtlVz7rOu4eQSWj9y2U1x68YrZmzPZbNx9z33zKiX8J2h4/H3Jx6NiIgX162Otyy/esY+jQ0NkaqoiGwmE9lsNjLZbKRyk2M/kzoSxeRyuRgfHz+lOPSZSKVS8wohThdOCCTK4+s/9j8jm597mZc3fPoP49jY5O/IP772V+KS5Wvm3GdtQ2u5h3fe+rcf/I2YmGVptPHx8Xjuueeiq6sr/uro/dE+Njlz7FdWvywuaVgeW7dujeXLl8967NX1LTHaf35f0fuz194W3/+iG0/b5sT+w9Fz5Hjh+201y+KT1/xErLt8ayRPs+xTXXru5WsW28s37Sjpb/dTR9rj57760YiI2FDTEp/5kd+Yc5+KRZyN9vqtL4kb1mybs93Xnn0kfvu+f4mIiKub1sZH3/DLc+5TnZp7uZvT+fUbvz9+4cW3zdnuL7717/GpvfdFRMQPbbwu3v1dPzTnPqUsxTrlmz/5+yW9L3n9P/5BnJiYXFroX17/rljfOvcSZNPfl0z3XRtL+3l65MBz8Ut3/p+IiNhatyz+4Yf+65z7pJMzf5f+z+v+S0kzLd7+b38Zj/VPLnv0u9e9Ib73ihvn3GdlbdOcbYBzQ4gAAHCGtrac/qTz4x3t8c6vfmLGfX9wz+diS+vquP2SaxatX9UV6Tn7FhFRMe0cYiqRKmmf+Vhe2xjLaxtPuT+z5fI4cOBA4fuG1MmTN42pqlhd2VD4fuPGjbF9+bp5Pe4lzaXVQqmYtkzChsZl8x5/U3VtNFWfGmYMb9g2o/jn4bGThaFrkukZ40un03HrK2+NilmuEs1ms5HJZM76a2oN4oWQzWYjm80uWCBxpiHECwMJSre5ubS18dOJk8/r2rqWBX+NYKaNTcVDgLGxsbjnsXuicmQ8Vlc2ROW0E3ht6dpoi6ro2X0wVlc2xKZNm2Y9/mic3yFCc3VdNFfXzbp9586dMwKEwrgHh6Lzuf1xww03zPpauxTUpqtK+h3rGzj5N6VyEf52z1dDVU00VM19Qv07004G16RKe59ytpbVNsayIu9DXqh52oUJTZW1C963Ut+XTF++aWPjsrjkLPpRV+LP07Huk0uoVSYrzmjs6xrnrlEWMTMUWlHbWPafXWB+lu5fUC4I+/tOzCg0uLvnWGxvW1vubgHAonu8oz3e9Nn3R9/YzHVjJ3LZ+Jkvfjj+z/f9l0UNEpay7du3R1dXVwwNDZ22XX19fWzfvr3c3Z23Sy+9NDo6OiKTmXsd7u3bt5/2pNbUVf9VVWd3lWw+nz+rQCKbzcbExERkMpkZsyzO1lQgMTZ29ut1L0QQIZCY/FnZv39/7N27d8b/9cMPPxz5nqG49NJLo7KystzdvKg89thjMTIydw2Lp59+OlpbW6Oxce6TpheaZ555Jvbt2zfr9t7e3njggQeWfJAAAEuVv54sikP9XfHf7vyH+Mq+x2bcf/Pf/3a8csOOeP93/2TJaTwAnG9mCxCmXOxBQjqdjpe+9KXx2GOPRVdX8cKKbW1tcc0115yXJ3tqa2vjuuuui4cffvi0QcKWLVtiw4YN56RPiUSicLL8bOXz+bMKIaaHGQsZSEwdcyGfq/nUi5gKIaYv83S+FbTOZrPxyCOPxIkTJ07Zlsvl4sCBA9HR0RE33HBDyevTc3Z6enpmfZ0sZvfu3XHttXMvmXchmStAmCJIAIAz5y8nC+657qPx/f/yv6JzZKDo9m8ceCq+55/eG5/7wV+Pq1dsKnd3AWBBzRUgTLnYg4Sqqqq48cYb48SJE3HHnXsK91dXV8f1119/2rW9zwdtbW1xyy23xHPPPReJ5w7P2NbU1BTbtm2LFStKW1JmqUkkEpFOpyOdPru1qiMmT0zPFTpMDx4mJiZmnVGxUPUjFrOgdSkhxGxf56J+xNNPP100QJhudHQ0HnroobjllluciJ0mn89HLpc75d8X3p5t22ztOzo65tWPjo6OyOfzF029kVIDhCmCBAA4M/5qsqAmspn4qS/8+awBwpS+seF46xf+Iu596x9G7RIoYgUAC6HUAGHKxR4kREQsX758xhXN9fX1532AMKW2tjZe/OIXx6PDRyOeL5FQWVkZN998c7m7tmQkk8morKxckOVxTrdcUykhxPSvhbLQBa1nW4JpPkWuZytoPTAwEAcPHiypL8PDw9He3h5bt25dsOeq2HM324n1s7ldyon7+bZfyBk1C/G87d27N9ra2qKhoeGCXp5rvgHCFEECAMyfv5gsqM88c0/s6jlWUtvDA93xySe/EW+/9tXl7jYAnLX5BghTBAkXvulL2lwsVweXw0LVj4iIWUOIpVDQeiHrR0wPIUpZc3+69vb2RTvRv1CzSi5Wzz77bOF2fX19NDY2Fuok1NXVnelhl5QzDRCmCBIAYH78tWRBfWnPI/Nq//ff+UbsWL4+aioqJ7/SlSdvV1RGVcXZT5MHgMV2pgHCFEECLC0LXT/ibIpaL9X6EePj47F79+4F69P5LJFIRCKRiGQyGclkcsbt6d/P1ma29slkMnp6euZcYup0BgcHY3BwMI4cOVK4r7q6uhAsNDU1RWNjY9TU1JT7aSzZ2QYIUwQJAFA6fylZUPt6j8+r/bPdR+KNn/2T07ZJJ1PRWFUb1RXpqK2ojJqKqqiuSEdNumry+3RlVD8fOtRWPH87Pe32C8OJdGXUpKbdl66Kmop0JBPnV+E7AJaGsw0QpggS4MKzkPUjzqSg9WyzI5bS8jvFlHrCfSncXuzi2SMjI3HXXXeVPDtj2bJlUV1dHX19fTE4OFh0v9HR0RgdHZ1Rb6GiomJGqNDY2Bh1dXVLrjj4QgUIUwQJdHR0RH9/f+H7wcHBOH78eKxcufKc9WFiYiIOHTo04/d1/4EDsbK2aVFnD/X398eRIyfrNmWz2di/f3+sW7fugl4KDTgz/kqyoFLJhf9DM5HLRtccNRYWQjKRiIbKmhlhQ/XzwURNsXAiXVk01KiuSEdNRVXUpk/enh5cVKb82i11d+x5NP5t5/2F77+w66G4vG1dvG7rdZahAGZYqABhiiABmM1iF7Tes2fPvK54T6VSsXXr1jmvpC92e672nFRTUxNbtmwpadZHdXV1XHPNNYWfkVwuF4ODg9Hf3x99fX3R3d0dw8PDRZfZymQy0d3dHd3d3YX7kslkNDQ0RGNjYzQ0NERTU1M0NDSU7WT7QgcIUwQJF6exsbF49NFHo7u7e8YycePjY/Hwww9HS0tLXHPNNVFdXb2o/Th+/Hg88cQTMTExMeP+w4cOxTc7emLr1q2xdevWBX1tzOVysXPnzmhvb48Toz2F+/P5fDz11FOxe/fuuOaaa6K1tXVRxw6cX/yFZEFtb10TO7sOl9x+eW1jXL1iU4xmxmM4Mx4jE+MxkhmL0cxEDGfGYmRiPCZyC7eW7Onk8vnoGxtesBNBp1OXrpo2Q2JyJkQhbJi6XVEZVamKqKusLh5iVFRGbXpawPH89ydvK1g9X8eH+uJnv/ThuP/Irhn3P9N1OH76Sx+Oa1ddEn/7uv8Saxq8mQIWPkCYIkgAFluxgtbZbHZeIcLatWtjy5Yt5R7KRWHbtm0xOjoahw4dmrVNdXV1XH/99TNCpmQyWZhVsG7duujq6op8Ph+1tbXR19cX/f39ha9itTZyuVz09fVFX1/fjPvr6uoKx536WohaJKezWAHCFEHCuVXuqicTExNx3333xdDQ0Kxtenp64r777oubb755QcLbYjo6OuLhhx+e/XnK52PXrl2RzWbjsssuW7DHffLJJ+Pw4dnP24yNjcX9998fL3vZy6K5uXlRxl72HwJg3vx1ZEG9afuN8e+7Hiy5/f+4+YfjLTtumbPdWGYi+sdHYvT5oGE4Mz55OzMewxMnb09+PxlCjDwfQoxkJ2JkYuz57SdvTw8upm6fK0MTYzE0MRYxv/p185ZOpqIuXT3Hck4z61BMDzcKS0iln59t8Xw4UZht8XzbikWYgXKu9Y8Nxw/86x/F7tMUBn/k2N54/b/8UXz1Lf8jWmvqy93li87wxFg82bG/8P3unmPRPTJ4Ufxf5PP5GBiYe0bWru6ZP78Ptz8b21pXz7lffX39kluuoJj2vo7ITAuWn+k8HFeuuSRSZej7YgUIUwQJwLm2fPnyaG5ujt7e3jnbJpNJAcI5lEgk4qqrrorly5efMiMhlUzFxo0bY+vWrSWdyE8kElFbWxu1tbWxevXJ9whjY2MzQoX+/v5ZT7AODQ3F0NBQHD16tHBfVVXVKcFCbW3tglw9vdgBwhRBwuIYHx+PPXv2xJ5pP7vjY+PxwAMPxNatW8tytftzzz132gBhyvDwcOzcuTOuvPLKBe9DJpOJJ554oqS2e/fujZUrV0ZLS8tZP+6xY8dOGyBMyefz8dhjj8UrXvGKs/6c0N3dHbt3754x22L//v3xTN0zsWXLlhmBNrB0+cvIgnrtlmvjZWsvjXsPPzdn2yuXb4gfedFNJR23qiIdy89BkeVMLhsD4yOTMyEKYcPJWRFT4cT04KIQaEwU/35k2gyLkcxEjGTGZ5wEW0wTuWz0jg1F79jcb5DORjKRiNrCck6VLwgbnq87kUrPnHkxNRvjBXUrCktIpU+9XZ1KL9oU9z+4+7OnDRCm7O8/Eb/7rX+Ov3j1zy3qc8pM/+eJO+N9d392xs/ynfu/E1f+zbviHdfeHr/5sjdcEGHWbMbHx+Pb3/72vPc7/vSeOB575mz3qle9atGvIDwbncP98Rt3/kP8310Pxup0Q+H+9377M/Hnj385/uS73xovX/+ic9afxQ4QpggSgHPtmmuuiXvvvTdGR0dnbZNIJOLqq68+rwrxXihWr14dq1evjopnv1S4b8eOHbFj246zPnZVVVUsX748li9fXrgvm82eEiwMDAwUrakxNjYWJ06cmDGbJZVKnRIs1NfXz2ut9XMVIEwRJCys/v7+eOihh2J0dDSy2Zk/N52dndHZ2RmXXnppbN269Zz1KZPJxIEDB0puf+jQobjssssWfDbC4cOHY3y89AsZ9+3btyAhwnx+n4aHh6OjoyNWrVp1xo+3e/fueO65U88P5XK52LdvXxw9ejRe8pKXRGNj41mPDVhc/iqyoBKJRHz8tb8Ub/rc+0+7rNHmphXx96///8py9ejpVCRT0VK9+Fc15/P5GJwYLQQNM5dzKj5LYqQww2I8hp9f8mlmODE2c5bGxHiMZTORPwfzBHP5fAyOj8bg+OjZH2wONS+oOzHrck7TloCqqZhl1sXzoUYun4tPfucbJffhn5+5O37v5W++KK6AXwp+6xv/GB999KtFt41lM/HBB78YT3S0xz/+wK9e0EHCxerYUG+89p/fFwf6O4tu39VzLH7oc38a//v2X4w3br9x0ftzrgKEKYIE4FyqqamJm2++OZ588skZRXen1NXVxRVXXBFtbW3l7urFbdpFNYtZQiKVSkVLS8uME5f5fL5QZ2H61wvXc4+YDCF6enqip+fkmuuJRCLq6+tPCReKnaA91wHClKUcJPT19c04AZ7N5WLv3r2xfv36RVty50yNj48XAoTTee6556KqqirWr1+/oI+fyWRiYmLilK+enp6SC5VHTP7M33nnnQteaLjY78zpHDt2LP7zP//zrB4zn8/PK7iImAxRamtro6qqKiorK+d1Ud+hQ4eKBgjTjY6OxoMPPhi33HLLkr6oCRAisAhW1DXFHW/+rfjT+/5v/J8n74zhiZPra1al0vETV7wi3vOyN0ZzdV25u1o2ieeLODdULv4VXCOFQGEihibGigYPhdkWpwQX025PCyemLyc1FXxk87mz72yp48mMR08s7uyK08nl8/H6f/lfsbKuOSpTFZFOpiKdqojK5/8tfP/8fRXJ1GS7VEVUJiuiIpWKymRFVKZSkU5WRPr5fyfbpCKdnNw+dYyKwvepFzxexZIL4hba5597YNYAYbqv7/9OvP++f4/33PSmcnd5USSTyWhqajrl/lw+H093HozxaQUS89Nu7Rk5WRyxMpWKy5etj2SRN/5LuYjl2+/46KwBwpRsPhe//P8+Htes2hybmlYsWl/OdYAwZSpI+Nvv++V4zSUvXrDjPnXiYHzikZO/X9lcNt5/37/HT135XbGiruksjly6XD4Xn3v2/ni68+Q630+eOBife/b+eMOl10cysTivcZ3D/fF3T941Y2bgRx7+cvzsda+OK1dsWNDHunP/d+Jr+08uV9A5MhAff/w/48d2vDxqKkzfZ+mpqqqKzTu2x1dH9kdm2vu7B+JEXHPZDQKEMuofG46/e/IbMz5f/eNT34rq2tq4fs25uZI7kUhEQ0NDNDQ0xNq1awv3j4yMnBIsjIycunbr1BKNAwMDM5ZUqampmREqdHR0xMGDB8v2XC+1ICGXy8UzzzwTdz77aHy792SwMp7LxPvv+Xy8uu3SuPm6G2LFisV7HzRfu3fvLgQITw93xP0DJ/8/h7Lj8ZWeXfFdTZujKlkRO3funJxl84LnOpfLFQ0Cpn+Nj49HJpOJ8fHxGfeXEhTk8vl4YPBQtE8rLnxwrC/u6d8fL23YUHjfPFWAfrH0Z0bjP/v2zvhM/aWeZ+OVTZtjQ1Vz4b5itUvOxq6Rrri7v/3k8XOZ+FL3s3Fr0yVRm5oMpTo6OgqhciKRiKqqqqiqqorq6upZ/02n05HNZuOZZ54pHPcbfftiMHuy/w8OHIqKRDIur10RY2NjsXv37tix4+xnVQGLJ5GfTwTLae3cuTN+4Ad+ID760Y/Gd33Xd5W7O0vCWGYiLvmrX4qx7OQf3PZf+kjUn4MT55x7mVw2hifGTrOc08zvXxhODE+1mRibEWrMXFpqvPCzxEmVzwcK6efDiamQYjKEeD6omBZkFAs9JsOJyfYVz/87dYxZ2xdCkucfZ6ofhRClSEiSTM3rhPVL/+49JS0zFRFRXVEZz/zCB6Oh6tTXmOHh4ejr64sVK1Ys+FVE5fSxx74W77nrUyW3f98r3xJvu+bV5e52yb518Jl442f/ZMZ9q9MNcXRisj7E8oraOJE5eUL/J3a8Ij74PT+zKH0pV4AwXTqZWpAgIZfPxXu//S/x4Ye/Eg3JyujPTX6ga6uoja7McNSmq+IDr/rp+MHLXrqo4znY3xlv/cJfxJMnDsRlNcti58hkWLS9Znk8O3Iirl6xMf7u+34l1jUu7AnLf3/uwfj/vvrxGJoYi+UVdXEiMxlKN6eqozc7Gm+/5tXxey9/81mHtP1jw/GOL38svrLvsbikujX2jk6Gelur22L3aFesbWiNv/2+X45rVm5e1OcZ5usLux6KX/l/H4/BidFYka6LjonJ35HWiprozozEL774e+K9r3iz2X/n2Nfbn4y3ffmj0TM6FOsrm+Lg+GSx4zXphjgyMRBvufyW+NPvfmtUnWYJ2K6uroiIcxYETUxMnBIsDA4Ozusq8HJrbm5eEkHCw48+En/82Jfi6317Y0VFXXQ8/7drTWVDHBkfiJpkOt6++sZ4260/EMuWLSv30xb5fD6+9rWvxeDYSHzs2IPxwOCh2FjVHPvHeiMi4pKq1tg71h1Nqer4lTUvi0trlkVjY2NUVFTMCAKy2cVbBrhrYjj+/Mg9sW+sZ8b7kMtqlsfOkROxoao53rnmplieXtyLH+/rPxAfP/5QjOWzsayiNjqff2/blKqO/uxo3N5yabx52VVFLwQ6UxO5bPxdxyPxzf72Ge+tp15b6pKV8Y7VN8ZVdWe2jFEikSj8X+4a6Yy/OHJv9GZHC//vERGbqlqifawnXlK/Nn5x1Q1RX1kdt91223lRp20xXHnllfFzP/dz8au/+qvl7grMqvyROhe0qor0jKsIXXF34apIpqKxqjYaq2oX9XHy+fyMoGLmrIipEGPi+WBi5oyL6UHG9ODi+FBvtPedOPvOlcl4NhPj2UzE/GbElk0qkSzMuqhMVhRmakwFGZMhRCqyuVzJAUJExGhmPH7qi38RGxqXn7Itk528OqmmumZJX3U/X19rL60Y25Q/f/A/4pnOuQuplcOKXFUkY+b/zd6eY/HShplT2w+O9RVub69ZEVvi5IfLw0cOx91PP1aou1KdSkdVRTra2trOanr0UggQIiY/8P30F//yrIOE99z1j/Hxx2efDj88MRZv+/JHoyKZih+49PpFGUvncH+8/l/+KA4NdM3a5vGO/fH9//pH8bW3/O6CLR/3pd0Px8/9x0dO2+Z/P/r/YiQzHv+/V/3UGT/OeDYTb/n3D8b9R3bN2ubwQHe84V//OL7yo78Tl7WtncfRYfHcsefR+Jkvffi0bf76sa/G8MTYooW2nOrbB3fGj/3fD0YmN/vM3396+tsxOD4an3jdLy2Z9zrp9OTf4OmhRTabLboc0mKeLD4bS2FGwvHjx+P3Hvn3uGdg9nX8R3IT8cHD346au6vind/3ljO+aCafz0c2my1ceT/99gu/f+G26fdNTEzE2Ph4fPDIPfHU8PFZH68vOxp/fOgb8dvrvzsWOlJPp9NFv5LJZDy559n4w4N3FS4kKObAWG+87+Cd8d4Nt8Xrbv2eqK6uXtD+tbe3x6ceuTM+cuz+2f8/IuKOnudiPJeNX7v8e+Laa68968e955574o92fS0eHDw0a5uh3Hj82eFvx39b94q4YeWWSCaTMTo6+v9v777jo6jzP46/N70XSiiBhJoAQYr0KhGwIKCCHli4U1Dkd3iKiIcKdypW7KJiw3oq3Cn2UxA4aQKCCAJipEoJoEAghdTdnd8fuEOWbJJNsptd4PV8PHgwu/P9zny+M7Ob2fnMfL9uPwlhGIZKSkr0a+Exzdy/XMVG+Z/v7/MylZ/5re5q0k8FBQWKjDx3e6wA/B1JBABnFIvFosjgUEUGh0oeeqjlaEGu2r56u+xVuCvq/eG3KzYsUsU2q6x2m4ptVpXYrCq221Rit52ctllVYreWem1Tsd0q6x//O8pb//jfsYwSu00l9pPlHa/N8jabrI55dsc6/PNHV3lshv2PZI7nl71838+SfvZ1E/3Wb/nZeven5b4Ow6UXWgxXTJDzhf4OMbHSaWOs/WPPqe53htZNVeMQ5wLZvx5Q9mnLnv37Wh205ysmNFwxoSe7kosJCVd0aMTJ90IiFB0SdjIRGhL+R7mT7+3NPqLrP5/l8wSCQ00TCav2/1JhAqG0yUve0gVJ7bzS/eB9K/5TYQLBYW/OEd2/8j+aNXhsjdeZW1SgOxa/5VbZtzcv1fDW3XRBUrtqrevVjYsqTCA4nCgp0m2L3tDXo/9R4/YBNZVbXKBJi99wq+y7Py3X5SndlJ7c3tdhn/WKbVb9bdGcChMIDp/v+F6fbFtbK2MEVVdgYKBiY2Odumk0DEP5+fn6+eefXY7F4Wu+TiTM+2FphQkEB0PS7L3fatAvndSgbv1qJQM8mcz5JntXhQkEhxLDrtcOrdNDyYPL3G0fGBhYbjIgODhYISEhLt8PCgqqMJn2yKb/VphAcMiyFujj3G0aHe35LlNjG9TTm7+td6vskuydGhMx0CPjXmwLzqswgeBgl6E5v32v/xs2WhGhJxMojjEVHAmF8v4vKiqSYZysX1ECwWFrwe/63/FdusDW3+PbGYDnkEQAcM6rGx6ty1t308fb1rpV/tIWnXWRB/sl9wSb3a4iW4lK/kgulPyRlDCTHHarSmw2M+lwMoFhPVW+VGLDUdfxv3OSxFHf5maSxLEO5yRJbY2hAUhSbnGh9uSfuU8bna4miYRXNlY+xohDdlG+/vPzKo3vPNij8WcV5OmDjFVul//31m/1YL/Rig2r2ZNuH2SsVlZhntvlX92wqNpJBHfGcnH44dAufX9wp7o2almj9gE1NT9jjY4WuP8ZeWXDIpIIteCrnRu0L6fypKvDKxsX+XUSwRWLxaK9e/f6ZQLB4fjx4/r6668VGFi1rjlryjAMfbjXvQvNknTcVqh5Py5X39hmPthKzhYeqzyZ7rC/OFuHI+y6olPfMk8NeFpOUb4W/5bhdvlvjmzT0YJc1Q2P9mgcn+5arxN29wc5/s+v6zT0vF41Xu/8vRvcLnu45IQW7dlsPplaekyEihiGobmrF2nv9uNur2vh8e2a6eGnPQB4FkkEAJA0o/9ordyfocP5ORWWqxMWpUcGXOvrcMsIDAhQRECoVPObU2qFYRinEhqlnroonYQ4mHdM13z6bJWWO6nbZS67BSkuLlZ+fr5iYmK88mPEVz37vrphkTb8ttvt8h0TmmnC+f45JkLIkXyVnPY00L7sI9p32t3qebZTP7bW5e5XXNCpR5KCLAGqGx59Kmn2x//HrAU625TYbbrus+cU+sfg6+46UVK1Afn+sXyeHl4136OxW+22Kj35ZTPsavfa7TXuf73QWrU+3xbu3qjkFydUeT12w1CB1f2LApI07INHFRLIaTl8q6qfkcW/bqrWZwRVU2Sr2n75/uBOJb1wi8sL3Y6xCPyluyOH8yMb6+aErr4Owy3Ls3bprd9/qLX1RViClWMvrFKdb3P26O3f3b9QXIZFspTzpnvvW2So6n8LH926QPdv/a8Ht55rVrvNadD4ytgNQx3mTPb4ODBV/c79cueGGn/nOroGropbFrys2xa9XuV1hRpV+831e0mejhafUKMQusAG/BW/VgBAUqOoeH0y8u+67rPnyh0foUl0Xb07/DY1jfH9YGVnOovFotCgYIVWkPVoXz9J/Zq01Yr97nVP1CgqXlN7XqFgFxfiztaBlSOCQvSXL15wu/zt3YZoeGvv9HHvDduyDqrPO9NklJOmmX/0J6fXd/W4XJN7XVGm3D9LipRTXKCcogLlFuWfmi4uUE6p1znF+cotLlR24Ql9d2D7GdFVWJHN6tUB522GvcqJhzOxneWprbaX/NEVHnCm8YfvB5RV1YuEvrby+G61Ca2nfn5w93xF9hdl6/0jP6rIqL2/R9VZV66tqGYx+ujumKwS/+g60hVfnYeczhffuVa7XVZ71ddbeWdRZR3Jz1WjqPhabyMA95BEAIA/pNZN1MoxD+vtzd/opR++NvvrbhQVrwmdL9KNHdIVEVz9wVlRdff3/5Munfewiu2Vn7TP6DfKZQLhbDak5fnq0yRV3+7/pdKyvRJTNKzVmXGXn0NKnUYa2yFdr2/6X6Vlm0TX1V/Pv9jlvIjgUEUEh6phZJzb616TuU2jPnmaC2QAAHiZIWnOb+skyW8TCfuLsvXo/mXKtdX+eYFFVbuuX+RGH/SAP6oTzqDKgD87t662AEAlwoKCdUvni1Rks2rGyg8kSWPa99fELpf4OrRzUseEZpp9yc3664LXKkwk3NtrxBnX/68nWCwWvT7kr7r646e0+XD5A+61r99Ub1w20e+6L3DHQxdco8y8LC3YtbHcMg0i4zT38kmKDvXQaOuSeiam6N9XTPbbREKAxaIXL7pZI6p43I/5fJa+3v2j2+Xv6/uncpMz1fV7frY6zLmz3CdMXLV1y03P1Lgv4tc2Ltb05XPdLp+e3F7zLr+jyusxDEMdXr9Tv+dnu13n05FT1TMxpUbtA2rqjR//p3uWved2+QuS0vSfKyb7Ouyz3vxf1uivC19zu3zHhGblDtZ+9OjJG2Tq1q3r62a5ZBiGtmzerAMHDvg6FCeRUVG6Pj1d40JH+WT9l7w/QxuO7HG7/F19rtSYDgN8Emtp3d+aqj05R9wuP3f4JF3Y7Dyvx3WsME/tXptUpa4VN497WgmRsW6Xd8fLG77WfSv+7Xb5wc066N3ht9d4vRfNe1A//v6r2+VnX3yzRqb2rPJ6lu79SaM+edrt8k1j6iox2j+/mwCc5PdJhCNHjmjNmjU6cOCAGjdurPbt2ys5OblGF0LWrVunbdu2qbi4WGlpaUpLS1NkJBlPAPBHV6R0V6v4hpqx8gN9s2eL02XHzg2a697eI87pgR3rRcTov3+6V8+t+6/e2PQ/HSs89fBwfFikbuxwoSZ1u+yMfYomODBI7wz7m97atFSzvv/SfEJIkkIDg/Wntr10T68RHv9hJ/lvIiHAYtFLF4/XyDZV/0F3c6dBbicRIoNDdU27Pgr08DgijaLiNbx1V326fZ1b5a9M6eGR/TuqXW/NXPOJcovdGyPj5k6Dqt32cR0v1KOrP3arbPv6TdW7SeoZmeTD2eXqtr302JqPlV3kXpciN3Uc6PHvB5Q1rHVXzVj5gQ6dOO5W+Zs7lb9fHO/7837r2LGjLBaLMjMzfR2KJCkqKko9evSodCBZb/q/bpdq/Fcvu1U2PjRCI9v18ot9fFOnQfrH8nlulW0V31DpzdrXStz1ImI0MrWnPshY7Vb54a27qVG057vYGd2uj55Y86nyStwb8+KmGpyXlHZzp4G69Wv3xjhoGBmnYa27Vmu9A5LS1LpOI23POuhW+XEdB9a4bQC8y/d/WSrw4YcfavTo0Zo5c6b+9a9/aebMmRozZozuvvtuFRVV/cf8kSNHdMstt2jy5Ml6+eWX9cYbb+jOO+/UFVdcobVr1/q6uQCAcrSvn6T/XHmnZvQfbb53XVo/Lbrmn+d0AsEhIjhU9/QeoYzxsxRoOfmnPcBiUcb4Wbq394gzNoHgEGAJ0NiOF2rjuCeVWqex+f6C0dP1zKAbvZJAcHAkEiL9ZBvWJIEgnby7fnS7Pm6VfXTAdaoXEeOVdjx0wTVKiKh8vzWMjNMD/T1z52d8WJRmpl/vVtmrUnvqouYdq72uv3a5RB0TkistFxoYrGcHjSWBAL8QFxapx9PHuFV2RGoPXdqys69DPieEB4XomUE3yKLKvycGNjtPf2rb29ch14jFYlGHDh2UmJjo61D8IoEgSVemdNeQFu593p4dPFbRIZ57MrMmxnUcqO6NWlVaLjggUM8NHuvxgYsrcn+/UW51c1k/IkYPlfr94Ul1w6P1WPp1bpUd1baPBnroKY0/te3t1rIssuiZQTcoPKh6Ax0HBgRo1qCxCnZjv3Zt1FLjOw32SPsAeI/fJhEWLlyo5557TsXFxbr22mv15JNP6o477lDjxo21atUqTZkyRTab+339FRUVacqUKdq6datat26te++9VzNnztTQoUNVWFioqVOnas2aNb5uNgCgApHBYeb0mX5h3BsCAwKcLkb6w11onhYaGOxy2pv8JZFQ0wSCwzMDb9CY9v3LnR8cEKgnL/yzrk3r57W2NIqK1ydXTVXLuAbllmkd31CfXDW1SmNZVOZPbXvr2UE3KiSg/Idxr2nXV7MuGlej9YQHhejfV0xW78TUcsvUDY/Sv6+YrE4NmnmsfUBNjWzTU7MGj1VoBWMMjWrbR88PrtlnBFUzuHlHvX7Z/1V47nNZqy5647KJCrCc+X/7/SGR4C8JBMf2eGXIhAq7MAwLDNbLl4zXZa26+DpcU0hgkN6/fJIGJKWVWyY2NELvDb9dPRq3rtXYGkTG6tOrpqp1nUbllmkR10CfjpyqxtF1vBbH6HZ99dTAv1R4XnJ9Wn89M+gGj60zwBKgNy6bWOGxEhEcqtcv+z8NrsENFZLUrXErzb18kuJCI8ot079pO829fJJCzrGx7YAzkV9+SouLizV79mxJ0pQpUzR8+HBzXv/+/TVhwgRt3LhRq1evVt++fd1a5meffaadO3eqadOmeuGFFxQRcfJLrHfv3mrUqJFee+01vfrqq+rZs2Y/zAEAwNnH110beSqBIJ3sIuqZQTdqdLu+emP9Is3feapboQmdL9L4ToOVFFvP621KqdNIK8Y8pHe3LNdHG5ZLBSf7TY4PjdQTvS7VdWn9vPKD8vr2/TUgKU2vblykDzd/a75/YXJ73XD+IPVuklqDpZ9SLyJGn141VZ9uX6f3v1+iXYVZkqSQgEBN6z1C4zoOVEwFP6oBX7k2rZ8uSGqnVzcs1oebV5rvX9CknW7oOkh9mrTxdYjnpOGtu6ln4xS9unGxPtl06rurc8PmeqbLII/dpewvHIkESbXetZE/JRAcwoNC9OqlE3RdWn+9vX6xPtuzQZIUIItu6zpEN3capEZRnu9yp6biwiL14Ygp+u+OH/Te+iXac/C4JCkoMFBTe16hmzoNVHxYlE9iaxnfUMuvm6H3flqh+aXOQ2JDIzSz5/W6Pq2/QoO8f8PKX84boPSk9nrtx8X6oNR37qDk83Rjl0FeGTMpMjhUbw+9VUt+3ax/rV+iL/ad7Ooy0BKgSd2GanynQR570ndAcnt9f+PjmvPjEn288VT7WsU10APdrvOrxBeAivnlbQpLly5VVlaWoqOjdemllzrNq1evnoYNGyZJ+uijj9xe5vz58yVJw4YNMxMIDqNGjVJ4eLi2b9+uLVu2+Lr5AADAD/nqiQRPJhBK69G4te7pPcJ8HRQQqIcuuKZWEggOIYFBGtvxQp1Xquufzg2a6cYO6V69I61JTF3N6D/a6RH7u3pe7rEEgoPFYtEVKd11WYvzzfcSImJ1R/dhJBDg1xKj6+qB/qOcPoeTew4ngeBjCZGxmt5npCJCTv0duqnjwLMugeDgiycS/DGBUNoFSe00scsl5uuwoBD9s+/VfplAKO2yVuc7dbVVJyxSd/W83GcJBIfgwCDd0CFd5zdsYb7Xvn6SxnUcWCsJBIek2Hp6sP9oBZV6kmhqryu8kkAobWCz83RTp0Hm64iQUE3vM9LjXYXGhUVqSo/hig87NRbplSndSSAAZxi/TCJs2rRJkpSenq7g4LJf3IMGnfySW7dunXJycipdXlZWlnn3wuDBZftZCw0NVb9+Jx/ZX7Jkia+bDwAA/FRtJxK8lUAAAOBMUJuJBH9PIAAA4Et+mUTIyMiQJCUlJbmcn5iYqMDAk3eO7d692+3lRUREqF4913fXOda1a9cuXzcfAAD4sdpKJJBAAACgdhIJJBAAAKiYX46JcOzYMUlSbGz5j1BFR0fr+PHjOnz4sNvLi4uLq3B5kipd3sqVK5Wdne1y3vHjxyWdHMS5oKDAZ9vPnxUUFCiwVNcBgL8qKSkpNW3lM+0nSkqKzWmr1f39Ulx8sl5hYaECzsLBhp0Z5tTZeNzaDbs5XVRY6LM2dqzTVO9cOlFjvnxR+VbPj5EQYLHouQtv0JDkjl5tY1FR6dgNn21Pu/3UfrXZ7T6Jw5vnb1abzZw2fLidgZrgN44fMU79rS8uLnF7v9j++C46U/dj69atZbPZdOjQIY8uNyIiQh07dpTdR39/qspxXiudWX9TrFbrqbgN/4rbVurvtN1u84vYCmvpO7f07yvV4n6x2/xjO/sTo9R3O+CP/DKJkJ+fL8m9JEJhYaHby4uJiSm3jGNeZct75plnyh03oVmzZpKkEydOmAkFOMvOzlaA5Wy/gIezQWGpE5rCwkI+037C8X0uScVFRVXeL+50gXfGK3XueTYet6V/5OXk5ui4JcxnsbQOq6vJjXrrif0rVGRYa77AP1hk0YSG3dUzqqnX92Fubq7Ta18dM6UTt1ZrSS3GceoDk5eXp+NB3lmvtVT7ZJydn02cnUpf0MjLy9PxkOO+Dgly3i8FBflV/k45k7+DGjZsqOLiYmVlZXlkeWFhYWrRooXy8/OdzjP9WV5enjltnEF/U0pfMLbbDb+Ku3SCw2q1+kVseXm5Oh7o/fPcEydOHfeG4eX9cloC1B+2sz8pfVMN4I/88mqu44fk6QMglxYeHu5UtiKOTL2nlgcAACBJKeH1NKVJP4VaPHNfhplAiE7ibiQAAE5jsViUlJSkOnXq1HhZYWFhatWqlctxGAEAgDO/fBKhTp06OnjwoFOG/XSOeRUlBhzq1q3rVKcmy7vwwguVkpLicl5wcLB+/fVXhYSEmEkJOAsLC6M7I5wRSv+YCA4O4jPtJ4KDQ8zpwCD394vValVJSYnCwsJksVh83YxaczYet6WfZgsLDfNpGx0X+VP/SCQ8WcMnEhwJhF4xJ8dpCgvzfvvCipzvcPPV9nSMdSVJAQGBtRjHqe8Db56/BQQ6n/ucjZ9NnP1CQ0M5dv1FqXOZ4GD3v7scXdidDf3+p6amaseOHW51b+xKeHi40tLSFBISUq36vlR6/1l05vxNKf37ymKx+FXcpbs7rd3zkPKF1tJ5bkhIqSSat/dLqe+uwMAAv9jO/uRc+p2KM5NfJhHq1aungwcPVtjthOPx+6ioKLeWJ1XcjYVjXmXLmzhxYrnzMjIy9O9//1tRUVEVjr9wLouLiyOJgDNCWKkTmrCwMD7TfqJ0ojc0NNTt/ZKfn6/s7GzFxMQ4Xaw8K1ksZg8tZ+NxW3r/RcfE+LyNQ4YMOfm/pF6ZPTXqk6d1oqTqYyT4ahDl47bS3ThafLY9g4JOnZIGBwX5JI7o6GivrTfktAsnvj5uAXeVvqDBbxz/UXq/RESEu71fjh49KunsOT/o2rWrNm3apMzMzCrVO9MHUY7MiTSnz6S/KWFhp25cCAjwr7hLJziCfHQecrroWvrOjTjqm+MpOCTEL7azPzn7x+7Dmc4vj9DKLvrb7XYziZCQkFDp8hxPIriTlHBneQAAAKfrmZiif18xWZHBVbso4asEAgAAZzKLxaIOHTooMTHR7TpnegIBAABf8cskQqNGjSRJP/30k8v5jvdDQ0PVvHnzSpfXoEEDBQYGKj8/X7t373ZZZvPmzZKkdu3a+br5AADgDFXVRAIJBAAAqq8qiQQSCAAAVJ9fJhEcXQN8++23ys/PLzN/0aJFkqQuXbo4Pf5enoiICKWnp0uSFi9eXGZ+VlaWfvjhB0lSt27dfN18AABwBnM3kUACAQCAmnMnkUACAQCAmvHLMRGSk5PVu3dvrVq1Sk8//bTuuecesw/k9evX66uvvpIkjR492qnewYMHtWzZMknSpZdeqtjYWHPe6NGjtXjxYn300Ufq3bu30tLSJEklJSV64oknZLfb1alTJ7Vp08bXzQeAc86HGav10S/fVVpuf85Rc3rhro3ak135YHrdG7XS+PYX+rqJNZJTlK8JC151q6zNbpMk2Q1D1376rFt1Xrp4vGLDItwq6y0TvnpFOcUFlZbbnf27OX3X/95WZHBYpXXu6TVC5yUk1Wp7HImE8sZIIIEAAIDnOBIJksqMkUACAQCAmvPLJIIkjR07Vj/++KMWLlyoHTt2qFu3bjp48KBWr16t4uJijRgxQp07d3aqs3fvXr344ouSpB49ejglEVJTU3XRRRfp66+/1qRJk9S7d2/Vr19fa9as0Z49exQTE6O77rrL180GgHPSjmOH9PXuH6tUZ2/OEe3NOVJpueBAv/1T57Yim7XK20eS23UKbSWKdauk93yz9ycdLcitUp1v9//iVrnxnQb5pE3lJRJIIAAAUHWFhYUueyoorUmTJvrl0F5F2U7ehHjcVqguqV104sQJnThxotx6wcHBio6O9mn7SkpKzLEaK1K6jGEYysrKqrROQEDAOTmIbVFRkYqLiystZ7VazWmbzerWfggODnYaLLoieXl5MgyjSrHn5+e7FUdERIR50+3pbSooqPwGncLCwlMvDMOtdQYEBCgyMrLScgDOLn57ZSU1NVWvvfaaZsyYoYyMDO3cuVPSyS/IP//5zxozZkyVlzl9+nQlJyfr3Xff1f/+9z/z/Y4dO2rSpElKSqrduxQBAMCZ7fcT2RXObxHXQC9fcovGfD7LfO+BvqPUr2nbSuvWDY9WYED1ep602m3KKsirtFzpxI3NsFcak3Tybs/6ETFuxZFbXKCCksp/vOdbi52m3YkjPDhE0SHhLucdyc+R3Y0f6zbDbk5nFeS5td74sEgzOVlgLVZuUeU/0HOLT/1AL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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] '6.29.3'
## 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_6.29.3 ggplot2_3.5.1 lattice_0.22-6 MASS_7.3-61
## [5] knitr_1.48 BiocStyle_2.33.1
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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
## [13] plyr_1.8.9 Matrix_1.7-1 jsonlite_1.8.9
## [16] ggrepel_0.9.6 RSpectra_0.16-2 tinytex_0.53
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## [37] dplyr_1.1.4 colorspace_2.1-1 corpcor_1.6.10
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