Title: | MetaAnalysis for High Throughput Experiments |
---|---|
Description: | A collection of meta-analysis tools for analysing high throughput experimental data |
Authors: | Lara Lusa <[email protected]>, R. Gentleman, M. Ruschhaupt |
Maintainer: | Bioconductor Package Maintainer <[email protected]> |
License: | Artistic-2.0 |
Version: | 1.79.0 |
Built: | 2024-11-29 07:11:04 UTC |
Source: | https://github.com/bioc/GeneMeta |
Plots for meta-analysis
IDRplot(m,CombineExp=1:(length(grep("zSco_Ex",colnames(m)))),colPos="black",colNeg="red",pchPos="*",pchNeg="*",type="b",ylab="IDR",xlab="z threshold",...) CountPlot(kkk,cols,Score=c("FDR","zSco"),kindof=c("two.sided","pos","neg"),type="b",pch="*",ylab="Number of genes",xlab="FDR threshold",CombineExp=1:((ncol(m)-6)/2-1) ,...)
IDRplot(m,CombineExp=1:(length(grep("zSco_Ex",colnames(m)))),colPos="black",colNeg="red",pchPos="*",pchNeg="*",type="b",ylab="IDR",xlab="z threshold",...) CountPlot(kkk,cols,Score=c("FDR","zSco"),kindof=c("two.sided","pos","neg"),type="b",pch="*",ylab="Number of genes",xlab="FDR threshold",CombineExp=1:((ncol(m)-6)/2-1) ,...)
m |
result matrix of the function |
type |
plot parameter |
ylab |
plot parameter |
xlab |
plot parameter |
pch |
plot parameter |
colPos |
color for positive z scores |
colNeg |
color for negative z scores |
pchPos |
symbol for positive z scores |
pchNeg |
symbol for negative z scores |
CombineExp |
vector of integer- which experiments should be combined-default:all experiments |
kkk |
result object of function zScoreFDR |
cols |
vector of cols, one for each experiment, and one for the combination |
Score |
should the FDR or the zScore be plotted |
kindof |
"pos", "neg" or "two.sided" |
... |
additional plot parameter |
IDRplot produces a plot described in Choi et al.
M.Ruschhaupt
Choi et al, Combining multiple microarray studies and modeling interstudy variation. Bioinformatics, 2003, i84-i90.
A small number of meta-analysis functions for comparing two gene expression experiments are provided.
dstar(d, n) getdF(data, categ) sigmad(d, ng1, ng2)
dstar(d, n) getdF(data, categ) sigmad(d, ng1, ng2)
d |
A vector of t-statistics, i.e. the output of |
n |
The number of t-statistics. |
data |
The data used to compute t-statistics, either a |
categ |
A vector of 0's and 1's indicating group membership. |
ng1 |
The number of samples in group 1. |
ng2 |
The number of samples in group 2. |
The functions getdF
compute t-test statistics
for the input data and group membership (note that group membership
must be indicated by a vector of 0's and 1's).
The function dstar
computes an unbiased estimate of the t-test.
The function sigmad
computes the variance estimate of
dstar
.
The different functions have different return values, but generally they are vectors of the requested quantities.
L. Lusa, R. Gray and R. Gentleman
Choi et al, Combining multiple microarray studies and modeling interstudy variation. Bioinformatics, 2003, i84-i90.
x = matrix(rnorm(1000), ncol=10) ds = getdF(x, rep(c(0,1), c(5,5))) dst = dstar(ds, ncol(x)) sgd = sigmad(ds, 5, 5)
x = matrix(rnorm(1000), ncol=10) ds = getdF(x, rep(c(0,1), c(5,5))) dst = dstar(ds, ncol(x)) sgd = sigmad(ds, 5, 5)
Compute Cochran's Q statistic for testing whether the a fixed effects or a random effects model will be appropriate.
f.Q(dadj, varadj)
f.Q(dadj, varadj)
dadj |
A matrix, each row is a gene, each column a study, of the estimated t-statistics. |
varadj |
A matrix, each row is a gene, each column a study, of the estimated, adjusted variances of the t-statistics. |
A straightforward computation of Cochran's Q statistic. If the null hypothesis that the data are well modeled by a fixed effects design is true then the estimate Q values will have approximately a chi-squared distribution with degrees of freedom equal to the number of studies minus one.
A vector of length equal to the number of rows of dadj
with the
Q statistics.
L. Lusa and R. Gentleman
Choi et al, Combining multiple microarray studies and modeling interstudy variation. Bioinformatics, 2003, i84-i90.
##none now, this requires a pretty elaborate example
##none now, this requires a pretty elaborate example
Intensity data for 46 Affymetrix hu6800 slides with tissue samples of breast tumors. See vignette Nevins.pdf in the /scripts directory for details of the processing.
data(Nevins)
data(Nevins)
Nevins
is an ExpressionSet
containing the data from 46 Affymetrix chips.
http://data.cgt.duke.edu/west.php
Predicting the clinical status of human breast cancer by using gene expression profiles, West M, Blanchette C, Dressman H, Huang E, Ishida S, Spang R, Zuzan H, Olson JA Jr, Marks JR, and Nevins JR. Proc Natl Acad Sci U S A 98(20):11462-7 (2001)
data(Nevins) Nevins
data(Nevins) Nevins
tau2.DL is an estimation of tau in a random effects model (REM) using Cochran's Q statistic.
tau2.DL(Q, num.studies, my.weights) mu.tau2(my.d, my.vars.new) var.tau2(my.vars.new)
tau2.DL(Q, num.studies, my.weights) mu.tau2(my.d, my.vars.new) var.tau2(my.vars.new)
Q |
A vector of Cochran's Q statistics. |
num.studies |
The number of studies used for the meta-analysis. |
my.weights |
A matrix with one column for each experiment containing the variances of the effects that should be combined. |
my.d |
A matrix, with one column for each experiment, containing the effects that should be combined. |
my.vars.new |
A matrix, with one column for each experiment, containing the variances of the effects that should be combined. |
L. Lusa and R. Gentleman
Choi et al, Combining multiple microarray studies and modeling interstudy variation. Bioinformatics, 2003, i84-i90.
# please have a look at the vignette
# please have a look at the vignette
A small number of meta-analysis functions for computing zScores for FEM and REM and computing FDR.
zScores(esets, classes, useREM=TRUE, CombineExp=1:length(esets)) zScorePermuted(esets, classes, useREM=TRUE, CombineExp=1:length(esets)) zScoreFDR(esets, classes, useREM=TRUE, nperm=1000, CombineExp=1:length(esets)) multExpFDR(theScores, thePermScores, type="pos")
zScores(esets, classes, useREM=TRUE, CombineExp=1:length(esets)) zScorePermuted(esets, classes, useREM=TRUE, CombineExp=1:length(esets)) zScoreFDR(esets, classes, useREM=TRUE, nperm=1000, CombineExp=1:length(esets)) multExpFDR(theScores, thePermScores, type="pos")
esets |
A |
classes |
A |
useREM |
A |
theScores |
A |
thePermScores |
A |
type |
"pos", "neg" or "two.sided" |
nperm |
number of permutations to calculate the FDR |
CombineExp |
|
The function zScores
implements the approach of Choi et
al. for for a set of ExpressionSet
s. The function zScorePermuted
applies
zScore
to a single permutation of the class labels.
The function zScoreFDR
computes a FDR for each gene, both for each
single experiment and for the combined experiment. The
FDR is calculated as described in Choi et al. Up to now ties in the
zscores are not taken into account in the calculation. The function might produce
incorrect results in that case. The function also
computes zScores, both for the combines experiment and for each single
experiment.
A matrix
with one row for each probe(set) and the
following columns:
zSco_Ex_ |
For each single experiment the standardized mean difference,
|
MUvals |
The combined standardized mean difference (using a FEM or REM) |
MUsds |
The standard deviation of the |
zSco |
The z statistic - the |
Qvals |
Cochran's Q statistic for each gene. |
df |
The degree of freedom for the Chi-square distribution. This is equal to the number of combined experiments minus one. |
Qpvalues |
The probability that a Chi-square random variable,
with |
Chisq |
The probability that a Chi-square random variate (with 1 degree
of freedom) has a higher value than the value of |
Effect_Ex_ |
The standardized mean difference for each single experiment. |
EffectVar_Ex_ |
The variance of the standardized mean difference for each single experiment. |
Note that the three column names that end in an underscore are replicated, once for each experiment that is being analyzed.
M. Ruschhaupt
Choi et al, Combining multiple microarray studies and modeling interstudy variation. Bioinformatics, 2003, i84-i90.
data(Nevins) ##Splitting thestatus <- Nevins$ER.status group1 <- which(thestatus=="pos") group2 <- which(thestatus=="neg") rrr <- c(sample(group1, floor(length(group1)/2)), sample(group2,ceiling(length(group2)/2))) Split1 <- Nevins[,rrr] Split2 <- Nevins[,-rrr] #obtain classes Split1.ER <- as.numeric(Split1$ER.status) - 1 Split2.ER <-as.numeric(Split2$ER.status) - 1 esets <- list(Split1,Split2) classes <- list(Split1.ER,Split2.ER) theScores <- zScores(esets,classes,useREM=FALSE) theScores[1:2,]
data(Nevins) ##Splitting thestatus <- Nevins$ER.status group1 <- which(thestatus=="pos") group2 <- which(thestatus=="neg") rrr <- c(sample(group1, floor(length(group1)/2)), sample(group2,ceiling(length(group2)/2))) Split1 <- Nevins[,rrr] Split2 <- Nevins[,-rrr] #obtain classes Split1.ER <- as.numeric(Split1$ER.status) - 1 Split2.ER <-as.numeric(Split2$ER.status) - 1 esets <- list(Split1,Split2) classes <- list(Split1.ER,Split2.ER) theScores <- zScores(esets,classes,useREM=FALSE) theScores[1:2,]