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Statistical Methods for Identifying Differentially Expressed Genes in DNA Microarrays | SpringerLink
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In this chapter we discuss the problem of identifying differentially expressed genes from a set of microarray experiments. Statistically speaking, this task falls under the heading of “multiple hypothesis testing.” In other words, we must perform...
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Keywords {🔍}
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ScholarlyArticle:
headline:Statistical Methods for Identifying Differentially Expressed Genes in DNA Microarrays
pageEnd:157
pageStart:149
image:https://media.springernature.com/w153/springer-static/cover/book/978-1-59259-364-4.jpg
genre:
Springer Protocols
isPartOf:
name:Functional Genomics
isbn:
978-1-59259-364-4
978-1-58829-291-9
type:Book
publisher:
name:Humana Press
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type:Organization
author:
name:John D. Storey
affiliation:
name:Stanford University
address:
name:Department of Statistics, Stanford University, Palo Alto
type:PostalAddress
type:Organization
type:Person
name:Robert Tibshirani
affiliation:
name:Stanford University
address:
name:Department of Statistics, Stanford University, Palo Alto
type:PostalAddress
type:Organization
name:Stanford University
address:
name:Department of Health Research & Policy, Stanford University, Palo Alto
type:PostalAddress
type:Organization
type:Person
keywords:Rejection Region, Multiple Hypothesis Testing, Null Hypothesis, False Positives, Familywise Error Rate (FWER)
description:In this chapter we discuss the problem of identifying differentially expressed genes from a set of microarray experiments. Statistically speaking, this task falls under the heading of “multiple hypothesis testing.” In other words, we must perform hypothesis tests on all genes simultaneously to determine whether each one is differentially expressed. Recall that in statistical hypothesis testing, we test a null hypothesis vs an alternative hypothesis. In this example, the null hypothesis is that there is no change in expression levels between experimental conditions. The alternative hypothesis is that there is some change. We reject the null hypothesis if there is enough evidence in favor of the alternative. This amounts to rejecting the null hypothesis if its corresponding statistic falls into some predetermined rejection region. Hypothesis testing is also concerned with measuring the probability of rejecting the null hypothesis when it is really true (called a false positive), and the probability of rejecting the null hypothesis when the alternative hypothesis is really true (called power).
datePublished:2003
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