From 8dc8227ad50b3f9a1f23811052c2ee2b5af652e3 Mon Sep 17 00:00:00 2001 From: AshKernow Date: Thu, 26 Sep 2024 12:26:06 +0100 Subject: [PATCH] Update 05 practical --- Markdowns/05_Data_Exploration.Rmd | 219 ++--- Markdowns/05_Data_Exploration.html | 1476 ++-------------------------- Markdowns/05_Data_Exploration.pdf | Bin 3918974 -> 1903743 bytes 3 files changed, 168 insertions(+), 1527 deletions(-) diff --git a/Markdowns/05_Data_Exploration.Rmd b/Markdowns/05_Data_Exploration.Rmd index f92d5a0..464a09d 100644 --- a/Markdowns/05_Data_Exploration.Rmd +++ b/Markdowns/05_Data_Exploration.Rmd @@ -11,9 +11,8 @@ output: bibliography: ref.bib --- -```{r setup, echo=FALSE} -knitr::opts_chunk$set(echo = TRUE, fig.width = 4, fig.height = 3) -knitr::opts_knit$set(root.dir = here::here("course_files")) +```{r setup, echo = FALSE} +knitr::opts_chunk$set(echo = TRUE, fig.width = 6, fig.height = 5) ``` # Introduction @@ -43,10 +42,9 @@ In this session we will: * import our counts into R * filter out unwanted genes -* look at the effects of variance and how to mitigate this with data -transformation +* transform the data to mitigate the effects of variance * do some initial exploration of the raw count data using principle component -analysis +analysis and hierarchical clustering # Data import @@ -118,25 +116,10 @@ head(txi$counts) Save the `txi` object for use in later sessions. -```{r saveData, eval=FALSE} +```{r saveData, eval = FALSE} saveRDS(txi, file = "salmon_outputs/txi.rds") ``` -### Exercise 1 -> -> We have loaded in the raw counts here. These are what we need for the -> differential expression analysis. For other investigations we might want -> counts normalised to library size. `tximport` allows us to import -> "transcript per million" (TPM) scaled counts instead. -> -> 1. Create a new object called `tpm` that contains length scaled TPM -> counts. You will need to add an extra argument to the command. Use the help -> page to determine how you need to change the code: `?tximport`. - -```{r solutionExercise1} - -``` - ### A quick intro to `dplyr` One of the most complex aspects of learning to work with data in `R` is @@ -170,24 +153,20 @@ rawCounts <- round(txi$counts, 0) ## Filtering the genes - - -For many analysis methods it is advisable to filter out as many genes as -possible before the analysis to decrease the impact of multiple testing -correction on false discovery rates. This is normally done -by filtering out genes with low numbers of reads and thus likely to be -uninformative. - -With `DESeq2` this is however not necessary as it applies `independent -filtering` during the analysis. On the other hand, some filtering for -genes that are very lowly expressed does reduce the size of the data matrix, -meaning that less memory is required and processing steps are carried out -faster. Furthermore, for the purposes of visualization it is important to remove -the genes that are not expressed in order to avoid them dominating the patterns -that we observe. - -We will keep all genes where the total number of reads across all samples is -greater than 5. +Many, if not most, of the genes in our annotation will not have been detected at +meaningful levels in our samples - very low counts are most likely technical +noise rather than biology. For the purposes of visualization it is important to +remove the genes that are not expressed in order to avoid them dominating the +patterns that we observe. + +The level at which you filter at this stage will not effect the differential +expression analysis. The cutoff used for filtering is a balance between removing +noise and keeping biologically relevant information. A common approach is to +remove genes that have less than a certain number of reads across all samples. +The exact level is arbitrary and will depend to some extent on nature of the +dataset (overall read depth per sample, number of samples, balance of read depth +between samples etc). We will keep all genes where the total number of reads +across all samples is greater than 5. ```{r filterGenes} # check dimension of count matrix @@ -196,7 +175,7 @@ dim(rawCounts) # keeping outcome in vector of 'logicals' (ie TRUE or FALSE, or NA) keep <- rowSums(rawCounts) > 5 # summary of test outcome: number of genes in each class: -table(keep, useNA="always") +table(keep, useNA = "always") # subset genes where test was TRUE filtCounts <- rawCounts[keep,] # check dimension of new count matrix @@ -212,9 +191,9 @@ but for visualization purposes we use transformed counts. Why not raw counts? Two issues: -* Raw counts range is very large -* Variance increases with mean gene expression, this has impact on assessing - the relationships. +* The range of values in raw counts is very large with many small values and a few + genes with very large values. This can make it difficult to see patterns in the + data. ```{r raw_summary} summary(filtCounts) @@ -222,104 +201,57 @@ summary(filtCounts) ```{r raw_boxplot} # few outliers affect distribution visualization -boxplot(filtCounts, main='Raw counts', las=2) +boxplot(filtCounts, main = 'Raw counts', las = 2) ``` +* Variance increases with mean gene expression, this has impact on assessing + the relationships, e.g. by clustering. + ```{r raw_mean_vs_sd} # Raw counts mean expression Vs standard Deviation (SD) plot(rowMeans(filtCounts), rowSds(filtCounts), - main='Raw counts: sd vs mean', - xlim=c(0,10000), - ylim=c(0,5000)) + main = 'Raw counts: sd vs mean', + xlim = c(0, 10000), + ylim = c(0, 5000)) ``` ## Data transformation -To avoid problems posed by raw counts, they can be [transformed](http://www.bioconductor.org/packages/devel/bioc/vignettes/DESeq2/inst/doc/DESeq2.html#data-transformations-and-visualization). -Several transformation methods exist to limit the dependence of variance on mean gene expression: +To avoid problems posed by raw counts, they can be +[transformed](http://www.bioconductor.org/packages/devel/bioc/vignettes/DESeq2/inst/doc/DESeq2.html#data-transformations-and-visualization). +A simple log2 transformation can be used to overcome the issue of the range of +values. Note, when using a log transformation, it is important to add a small +"pseudocount" to the data to avoid taking the log of zero. -* Simple log2 transformation -* VST : variance stabilizing transformation -* rlog : regularized log transformation - -### log2 transformation - -Because some genes are not expressed (detected) in some samples, their count are `0`. As log2(0) returns -Inf in R which triggers errors by some functions, we add 1 to every count value to create 'pseudocounts'. The lowest value then is 1, or 0 on the log2 scale (log2(1) = 0). - -```{r logTransform} -# Get log2 counts -logcounts <- log2(filtCounts + 1) +```{r log2} +logCounts <- log2(filtCounts + 1) +boxplot(logCounts, main = 'Log2 counts', las = 2) ``` -We will check the distribution of read counts using a boxplot and add some -colour to see if there is any difference between sample groups. - -```{r plotLogCounts} -# make a colour vector -statusCols <- case_when(sampleinfo$Status=="Infected" ~ "red", - sampleinfo$Status=="Uninfected" ~ "orange") - -# Check distributions of samples using boxplots -boxplot(logcounts, - xlab="", - ylab="Log2(Counts)", - las=2, - col=statusCols, - main="Log2(Counts)") -# Let's add a blue horizontal line that corresponds to the median -abline(h=median(logcounts), col="blue") -``` +However, this transformation does not account for the variance-mean +relationship. DESeq2 provides two additional functions for transforming the +data: -From the boxplots we see that overall the density distributions of raw -log-counts are not identical but still not very different. If a sample is really -far above or below the blue horizontal line (overall median) we may need to -investigate that sample further. +* `VST` : variance stabilizing transformation +* `rlog` : regularized log transformation -```{r log2_mean_vs_sd} -# Log2 counts standard deviation (sd) vs mean expression -plot(rowMeans(logcounts), rowSds(logcounts), - main='Log2 Counts: sd vs mean') -``` - -In contrast to raw counts, with log2 transformed counts lowly expressed genes show higher variation. - -### VST : variance stabilizing transformation - -Variance stabilizing transformation (VST) aims at generating a matrix of values for which variance is constant across the range of mean values, especially for low mean. +As well as log2 transforming the data, both transformations produce data which +has been normalized with respect to library size and deal with the mean-variance +relationship. The effects of the two transformations are similar. `rlog` is +preferred when there is a large difference in library size between samples, +however, it is considerably slower than `VST` and is not recommended for large +datasets. For more information on the differences between the two +transformations see the +[paper](https://genomebiology.biomedcentral.com/articles/10.1186/s13059-014-0550-8) +and the DESeq2 vignette. -The `vst` function computes the fitted dispersion-mean relation, derives the transformation to apply and accounts for library size. - -```{r vst_counts, message=FALSE} -vst_counts <- vst(filtCounts) - -# Check distributions of samples using boxplots -boxplot(vst_counts, - xlab="", - ylab="VST counts", - las=2, - col=statusCols) -# Let's add a blue horizontal line that corresponds to the median -abline(h=median(vst_counts), col="blue") -``` - -```{r vst_mean_vs_sd} -# VST counts standard deviation (sd) vs mean expression -plot(rowMeans(vst_counts), rowSds(vst_counts), - main='VST counts: sd vs mean') -``` - -### Exercise 2 -> -> 1. Use the `DESeq2` function `rlog` to transform the count data. This function -> also normalises for library size. -> 2. Plot the count distribution boxplots with this data -> How has this affected the count distributions? - -```{r solutionExercise2} +Our data set is small, so we will use `rlog` for the transformation. +```{r rlog} +rlogcounts <- rlog(filtCounts) +boxplot(rlogcounts, main = 'rlog counts', las = 2) ``` - # Principal Component Analysis A principal component analysis (PCA) is an example of an unsupervised analysis, @@ -345,7 +277,7 @@ is able to recognise common statistical objects such as PCA results or linear model results and automatically generate summary plot of the results in an appropriate manner. -```{r pcaPlot, message = FALSE, fig.width=6.5, fig.height=5, fig.align="center"} +```{r pcaPlot, message = FALSE, fig.width = 6.5, fig.height = 5, fig.align = "center"} library(ggfortify) rlogcounts <- rlog(filtCounts) @@ -359,15 +291,15 @@ autoplot(pcDat) We can use colour and shape to identify the Cell Type and the Status of each sample. -```{r pcaPlotWiColor, message = FALSE, fig.width=6.5, fig.height=5, fig.align="center"} +```{r pcaPlotWiColor, message = FALSE, fig.width = 6.5, fig.height = 5, fig.align = "center"} autoplot(pcDat, data = sampleinfo, - colour="Status", - shape="TimePoint", - size=5) + colour = "Status", + shape = "TimePoint", + size = 5) ``` -### Exercise 3 +### Exercise > > The plot we have generated shows us the first two principle components. This > shows us the relationship between the samples according to the two greatest @@ -392,16 +324,16 @@ Let's identify these samples. The package `ggrepel` allows us to add text to the plot, but ensures that points that are close together don't have their labels overlapping (they *repel* each other). -```{r badSamples, fig.width=6.5, fig.height=5, fig.align="center"} +```{r badSamples, fig.width = 6.5, fig.height = 5, fig.align = "center"} library(ggrepel) # setting shape to FALSE causes the plot to default to using the labels instead of points autoplot(pcDat, data = sampleinfo, - colour="Status", - shape="TimePoint", - size=5) + - geom_text_repel(aes(x=PC1, y=PC2, label=SampleName), box.padding = 0.8) + colour = "Status", + shape = "TimePoint", + size = 5) + + geom_text_repel(aes(x = PC1, y = PC2, label = SampleName), box.padding = 0.8) ``` The mislabelled samples are *SRR7657882*, which is labelled as *Infected* but @@ -411,7 +343,7 @@ should be *Infected*. Let's fix the sample sheet. We're going to use another `dplyr` command `mutate`. ```{r correctSampleSheet} -sampleinfo <- mutate(sampleinfo, Status=case_when( +sampleinfo <- mutate(sampleinfo, Status = case_when( SampleName=="SRR7657882" ~ "Uninfected", SampleName=="SRR7657873" ~ "Infected", TRUE ~ Status)) @@ -419,18 +351,18 @@ sampleinfo <- mutate(sampleinfo, Status=case_when( ...and export it so that we have the correct version for later use. -```{r, exportSampleSheet, eval=FALSE} +```{r, exportSampleSheet, eval = FALSE} write_tsv(sampleinfo, "results/SampleInfo_Corrected.txt") ``` Let's look at the PCA now. -```{r correctedPCA, fig.width=6.5, fig.height=5, fig.align="center"} +```{r correctedPCA, fig.width = 6.5, fig.height = 5, fig.align = "center"} autoplot(pcDat, data = sampleinfo, - colour="Status", - shape="TimePoint", - size=5) + colour = "Status", + shape = "TimePoint", + size = 5) ``` Replicate samples from the same group cluster together in the plot, while @@ -467,7 +399,7 @@ library(ggdendro) hclDat <- t(rlogcounts) %>% dist(method = "euclidean") %>% hclust() -ggdendrogram(hclDat, rotate=TRUE) +ggdendrogram(hclDat, rotate = TRUE) ``` We really need to add some information about the sample groups. The simplest way @@ -479,8 +411,9 @@ sample meta data table. We can just substitute in columns from the metadata. ```{r} hclDat2 <- hclDat hclDat2$labels <- str_c(sampleinfo$Status, ":", sampleinfo$TimePoint) -ggdendrogram(hclDat2, rotate=TRUE) +ggdendrogram(hclDat2, rotate = TRUE) ``` + We can see from this that the infected and uninfected samples cluster separately and that day 11 and day 33 samples cluster separately for infected samples, but not for uninfected samples. diff --git a/Markdowns/05_Data_Exploration.html b/Markdowns/05_Data_Exploration.html index 2c0510f..f5e9e58 100644 --- a/Markdowns/05_Data_Exploration.html +++ b/Markdowns/05_Data_Exploration.html @@ -13,49 +13,13 @@ Introduction to Bulk RNAseq data analysis - - + + - - - - + + + + - - - - - + + + + + @@ -1497,7 +260,7 @@

Introduction to Bulk RNAseq data analysis

Initial exploration of RNA-seq data

-

Last modified: 21 Jun 2024

+

Last modified: 26 Sep 2024

@@ -1513,8 +276,9 @@

Introduction

  • filter out unwanted genes
  • -
  • look at the effects of variance and how to mitigate this with data transformation
  • -
  • do some initial exploration of the raw count data using principle component analysis
  • +
  • transform the data to mitigate the effects of variance
    +
  • +
  • do some initial exploration of the raw count data using principle component analysis and hierarchical clustering
  • @@ -1564,7 +328,7 @@

    Reading in the count data

    files <- set_names(files, sampleinfo$SampleName) tx2gene <- read_tsv("references/tx2gene.tsv")
    ## Rows: 119414 Columns: 2
    -## ── Column specification ────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────────
    +## ── Column specification ─────────────────────────────────────────────────────────────────────────────────────────────────────
     ## Delimiter: "\t"
     ## chr (2): TxID, GeneID
     ## 
    @@ -1615,15 +379,6 @@ 

    Reading in the count data

    ## ENSMUSG00000000056 1693.000 2260.046

    Save the txi object for use in later sessions.

    saveRDS(txi, file = "salmon_outputs/txi.rds")
    -
    -

    Exercise 1

    -
    -

    We have loaded in the raw counts here. These are what we need for the differential expression analysis. For other investigations we might want counts normalised to library size. tximport allows us to import “transcript per million” (TPM) scaled counts instead.

    -
      -
    1. Create a new object called tpm that contains length scaled TPM counts. You will need to add an extra argument to the command. Use the help page to determine how you need to change the code: ?tximport.
    2. -
    -
    -

    A quick intro to dplyr

    One of the most complex aspects of learning to work with data in R is getting to grips with subsetting and manipulating data tables. The package dplyr (Wickham et al. 2018) was developed to make this process more intuitive than it is using standard base R processes.

    @@ -1647,10 +402,8 @@

    Create a raw counts matrix for data exploration

    Filtering the genes

    - -

    For many analysis methods it is advisable to filter out as many genes as possible before the analysis to decrease the impact of multiple testing correction on false discovery rates. This is normally done by filtering out genes with low numbers of reads and thus likely to be uninformative.

    -

    With DESeq2 this is however not necessary as it applies independent filtering during the analysis. On the other hand, some filtering for genes that are very lowly expressed does reduce the size of the data matrix, meaning that less memory is required and processing steps are carried out faster. Furthermore, for the purposes of visualization it is important to remove the genes that are not expressed in order to avoid them dominating the patterns that we observe.

    -

    We will keep all genes where the total number of reads across all samples is greater than 5.

    +

    Many, if not most, of the genes in our annotation will not have been detected at meaningful levels in our samples - very low counts are most likely technical noise rather than biology. For the purposes of visualization it is important to remove the genes that are not expressed in order to avoid them dominating the patterns that we observe.

    +

    The level at which you filter at this stage will not effect the differential expression analysis. The cutoff used for filtering is a balance between removing noise and keeping biologically relevant information. A common approach is to remove genes that have less than a certain number of reads across all samples. The exact level is arbitrary and will depend to some extent on nature of the dataset (overall read depth per sample, number of samples, balance of read depth between samples etc). We will keep all genes where the total number of reads across all samples is greater than 5.

    # check dimension of count matrix
     dim(rawCounts)
    ## [1] 35896    12
    @@ -1658,7 +411,7 @@

    Filtering the genes

    # keeping outcome in vector of 'logicals' (ie TRUE or FALSE, or NA) keep <- rowSums(rawCounts) > 5 # summary of test outcome: number of genes in each class: -table(keep, useNA="always") +table(keep, useNA = "always")
    ## keep
     ## FALSE  TRUE  <NA> 
     ## 15805 20091     0
    @@ -1676,8 +429,7 @@

    Count distribution and Data transformations

    Raw counts

    Why not raw counts? Two issues:

      -
    • Raw counts range is very large
    • -
    • Variance increases with mean gene expression, this has impact on assessing the relationships.
    • +
    • The range of values in raw counts is very large with many small values and a few genes with very large values. This can make it difficult to see patterns in the data.
    summary(filtCounts)
    ##    SRR7657878       SRR7657881       SRR7657880       SRR7657874    
    @@ -1702,80 +454,35 @@ 

    Raw counts

    ## 3rd Qu.: 1296 3rd Qu.: 1215 3rd Qu.: 1392 3rd Qu.: 1424 ## Max. :722648 Max. :652247 Max. :616071 Max. :625800
    # few outliers affect distribution visualization
    -boxplot(filtCounts, main='Raw counts', las=2)
    -

    +boxplot(filtCounts, main = 'Raw counts', las = 2) +

    +
      +
    • Variance increases with mean gene expression, this has impact on assessing the relationships, e.g. by clustering.
    • +
    # Raw counts mean expression Vs standard Deviation (SD)
     plot(rowMeans(filtCounts), rowSds(filtCounts), 
    -     main='Raw counts: sd vs mean', 
    -     xlim=c(0,10000),
    -     ylim=c(0,5000))
    -

    + main = 'Raw counts: sd vs mean', + xlim = c(0, 10000), + ylim = c(0, 5000)) +

    Data transformation

    -

    To avoid problems posed by raw counts, they can be transformed. Several transformation methods exist to limit the dependence of variance on mean gene expression:

    +

    To avoid problems posed by raw counts, they can be transformed. A simple log2 transformation can be used to overcome the issue of the range of values. Note, when using a log transformation, it is important to add a small “pseudocount” to the data to avoid taking the log of zero.

    +
    logCounts <- log2(filtCounts + 1)
    +boxplot(logCounts, main = 'Log2 counts', las = 2)
    +

    +

    However, this transformation does not account for the variance-mean relationship. DESeq2 provides two additional functions for transforming the data:

      -
    • Simple log2 transformation
    • -
    • VST : variance stabilizing transformation
    • -
    • rlog : regularized log transformation
    • +
    • VST : variance stabilizing transformation
    • +
    • rlog : regularized log transformation
    -
    -

    log2 transformation

    -

    Because some genes are not expressed (detected) in some samples, their count are 0. As log2(0) returns -Inf in R which triggers errors by some functions, we add 1 to every count value to create ‘pseudocounts’. The lowest value then is 1, or 0 on the log2 scale (log2(1) = 0).

    -
    # Get log2 counts
    -logcounts <- log2(filtCounts + 1)
    -

    We will check the distribution of read counts using a boxplot and add some colour to see if there is any difference between sample groups.

    -
    # make a colour vector
    -statusCols <- case_when(sampleinfo$Status=="Infected" ~ "red", 
    -                        sampleinfo$Status=="Uninfected" ~ "orange")
    -
    -# Check distributions of samples using boxplots
    -boxplot(logcounts,
    -        xlab="",
    -        ylab="Log2(Counts)",
    -        las=2,
    -        col=statusCols,
    -        main="Log2(Counts)")
    -# Let's add a blue horizontal line that corresponds to the median
    -abline(h=median(logcounts), col="blue")
    -

    -

    From the boxplots we see that overall the density distributions of raw log-counts are not identical but still not very different. If a sample is really far above or below the blue horizontal line (overall median) we may need to investigate that sample further.

    -
    # Log2 counts standard deviation (sd) vs mean expression
    -plot(rowMeans(logcounts), rowSds(logcounts), 
    -     main='Log2 Counts: sd vs mean')
    -

    -

    In contrast to raw counts, with log2 transformed counts lowly expressed genes show higher variation.

    -
    -
    -

    VST : variance stabilizing transformation

    -

    Variance stabilizing transformation (VST) aims at generating a matrix of values for which variance is constant across the range of mean values, especially for low mean.

    -

    The vst function computes the fitted dispersion-mean relation, derives the transformation to apply and accounts for library size.

    -
    vst_counts <- vst(filtCounts)
    -
    -# Check distributions of samples using boxplots
    -boxplot(vst_counts, 
    -        xlab="", 
    -        ylab="VST counts",
    -        las=2,
    -        col=statusCols)
    -# Let's add a blue horizontal line that corresponds to the median
    -abline(h=median(vst_counts), col="blue")
    -

    -
    # VST counts standard deviation (sd) vs mean expression
    -plot(rowMeans(vst_counts), rowSds(vst_counts), 
    -     main='VST counts: sd vs mean')
    -

    -
    -
    -

    Exercise 2

    -
    -
      -
    1. Use the DESeq2 function rlog to transform the count data. This function also normalises for library size.
    2. -
    3. Plot the count distribution boxplots with this data
      -How has this affected the count distributions?
    4. -
    -
    -
    +

    As well as log2 transforming the data, both transformations produce data which has been normalized with respect to library size and deal with the mean-variance relationship. The effects of the two transformations are similar. rlog is preferred when there is a large difference in library size between samples, however, it is considerably slower than VST and is not recommended for large datasets. For more information on the differences between the two transformations see the paper and the DESeq2 vignette.

    +

    Our data set is small, so we will use rlog for the transformation.

    +
    rlogcounts <- rlog(filtCounts)
    +
    ## converting counts to integer mode
    +
    boxplot(rlogcounts, main = 'rlog counts', las = 2)
    +

    @@ -1796,12 +503,12 @@

    Principal Component Analysis

    We can use colour and shape to identify the Cell Type and the Status of each sample.

    autoplot(pcDat,
              data = sampleinfo, 
    -         colour="Status", 
    -         shape="TimePoint",
    -         size=5)
    + colour = "Status", + shape = "TimePoint", + size = 5)

    -
    -

    Exercise 3

    +
    +

    Exercise

    The plot we have generated shows us the first two principle components. This shows us the relationship between the samples according to the two greatest sources of variation. Sometime, particularly with more complex experiments with more than two experimental factors, or where there might be confounding factors, it is helpful to look at more principle components.

      @@ -1818,14 +525,14 @@

      Discussion: # setting shape to FALSE causes the plot to default to using the labels instead of points autoplot(pcDat, data = sampleinfo, - colour="Status", - shape="TimePoint", - size=5) + - geom_text_repel(aes(x=PC1, y=PC2, label=SampleName), box.padding = 0.8) -

      + colour = "Status", + shape = "TimePoint", + size = 5) + + geom_text_repel(aes(x = PC1, y = PC2, label = SampleName), box.padding = 0.8) +

      The mislabelled samples are SRR7657882, which is labelled as Infected but should be Uninfected, and SRR7657873, which is labelled as Uninfected but should be Infected. Let’s fix the sample sheet.

      We’re going to use another dplyr command mutate.

      -
      sampleinfo <- mutate(sampleinfo, Status=case_when(
      +
      sampleinfo <- mutate(sampleinfo, Status = case_when(
                                                 SampleName=="SRR7657882" ~ "Uninfected",
                                                 SampleName=="SRR7657873" ~ "Infected", 
                                                 TRUE ~ Status))
      @@ -1834,9 +541,9 @@

      Discussion:

      Let’s look at the PCA now.

      autoplot(pcDat,
                data = sampleinfo, 
      -         colour="Status", 
      -         shape="TimePoint",
      -         size=5)
      + colour = "Status", + shape = "TimePoint", + size = 5)

      Replicate samples from the same group cluster together in the plot, while samples from different groups form separate clusters. This indicates that the differences between groups are larger than those within groups. The biological signal of interest is stronger than the noise (biological and technical) and can be detected.

      Also, there appears to be a strong difference between days 11 and 33 post infection for the infected group, but the day 11 and day 33 samples for the uninfected are mixed together.

      @@ -1850,30 +557,31 @@

      Hierachical clustering

      hclDat <- t(rlogcounts) %>% dist(method = "euclidean") %>% hclust() -ggdendrogram(hclDat, rotate=TRUE) -

      +ggdendrogram(hclDat, rotate = TRUE) +

      We really need to add some information about the sample groups. The simplest way to do this would be to replace the labels in the hclust object. Conveniently the labels are stored in the hclust object in the same order as the columns in our counts matrix, and therefore the same as the order of the rows in our sample meta data table. We can just substitute in columns from the metadata.

      hclDat2 <- hclDat
       hclDat2$labels <- str_c(sampleinfo$Status, ":", sampleinfo$TimePoint)
      -ggdendrogram(hclDat2, rotate=TRUE)
      -

      We can see from this that the infected and uninfected samples cluster separately and that day 11 and day 33 samples cluster separately for infected samples, but not for uninfected samples.

      +ggdendrogram(hclDat2, rotate = TRUE) +

      +

      We can see from this that the infected and uninfected samples cluster separately and that day 11 and day 33 samples cluster separately for infected samples, but not for uninfected samples.


    References

    -
    -
    -

    Hu, Rui-Si, Jun-Jun He, Hany M. Elsheikha, Yang Zou, Muhammad Ehsan, Qiao-Ni Ma, Xing-Quan Zhu, and Wei Cong. 2020. “Transcriptomic Profiling of Mouse Brain During Acute and Chronic Infections by Toxoplasma Gondii Oocysts.” Frontiers in Microbiology 11: 2529. https://doi.org/10.3389/fmicb.2020.570903.

    +
    +
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