Analysis of SAGE Data:
An Introduction
Kevin R. Coombes
Section of Bioinformatics
Outline
•
Description of SAGE method
•
Preliminary bioinformatics issues
•
Description of analysis methods
introduced in early paper
•
Review of literature: statistics and SAGE
What is SAGE?
•
Serial Analysis of Gene Expression
•
Method to quantify gene expression
levels in samples of cells
•
Open system
–
Can potentially reveal expression levels of
all genes: “unbiased” and “comprehensive”
–
Microarrays are closed, since they only tell
you about the genes spotted on the array
Ref: Velculescu et al., Science 1995; 270:484

487
How does SAGE work?
1. Isolate mRNA.
2.(b) Synthesize ds cDNA.
2.(a) Add
biotin

labeled dT primer:
4.(a) Divide into two pools and add linker sequences:
4.(b) Ligate.
3.(c) Discard loose fragments.
3.(a) Bind to
streptavidin

coated beads.
3.(b) Cleave with “
anchoring enzyme
”.
5. Cleave with “
tagging enzyme
”.
6. Combine pools and ligate.
7. Amplify ditags, then cleave with
anchoring enzyme
.
8. Ligate ditags.
9. Sequence and record the tags and frequencies.
From ditags to counts
•
Locate the punctuation “CATG”
•
Extract ditags of length 20

26 between the
punctuation
•
Discard duplicate ditags (including in reverse
direction)

probably PCR artifacts
•
Take extreme 10 bases as the two tags,
reversing right

hand tag
•
Discard linker sequences
•
Count occurrences of each tag
SAGE software available at http://www.sagenet.org
What does the data look like?
From tags to genes
•
Collect sequence records from GenBank that
are represented in UniGene
•
Assign sequence orientation (by finding poly

A tail or poly

A signal or from annotations)
•
Extract 10

bases 3’

adjacent to 3’

most CATG
•
Assign UniGene identifier to each sequence
with a SAGE tag
•
Record (for each tag

gene pair)
–
#sequences with this tag
–
#sequences in gene cluster with this tag
Maps available at http://www.ncbi.nlm.nih.gov/SAGE
From tags to genes
•
Ideal situation:
–
one gene = one tag
•
True situation
–
one gene = many tags (alternative
splicing; alternative polyadenylation)
–
one tag = many genes (conserved 3’
regions)
Sequencing Errors
•
Estimated sequencing error rate:
–
0.7% per base (range 0.2%

1%)
•
Affect
–
ditags in a SAGE experiment
•
can improve by using phred scores and
discarding ambiguous sequences
–
tag

gene mappings from GenBank
•
RNA better than EST
Reliable tag

gene assignments
SAGE and cancer
•
Ten SAGE libraries, two each from
–
normal colon
–
colon tumors
–
colon cancer cell lines
–
pancreatic tumors
–
pancreatic cell lines
•
Pooled each pair
Ref: Zhang et al., Science 1997; 276:1268

1272
Variability in SAGE libraries
Distribution of tags
•
303,706 total tags
•
48,471 distinct tags
•
Distribution
–
85.9% seen up to 5 times (25% of mass)
–
12.7% between 5 and 50 times (30%)
–
0.1% between 50 and 500 times (26%)
–
0.1% more than 500 times (19%)
Ref: Zhang et al., Science 1997; 276:1268

1272
How many tags were missed?
•
They simulated to find 92% chance of
detecting tags at 3 copies/cell
•
Using binomial approximation
–
Get 95% chance for 3 copies/cell
–
Only get 63% chance for 1 copy/cell
•
Most of what they saw occurred at 1

5
copies per cell
Differential Expression
•
Found 289 tags differentially expressed
between normal colon and colon cancer
(181 decreased; 108 increased)
•
Method: Monte Carlo simulation.
–
100000 sims per transcript for relative
likelihood of seeing observed difference
–
Used observed distribution of transcripts to
simulate 40 experiments.
Ref: Zhang et al., Science 1997; 276:1268

1272
Sensitivity
•
Claim: 95% chance of detecting 6

fold
difference
•
Method: Monte Carlo
–
200 simulations, assuming abundance of
0.0001 in first sample and 0.0006 in
second sample
Ref: Zhang et al., Science 1997; 276:1268

1272
Weaknesses in Analysis
•
Failed to account for intrinsic variability
in samples (which changes depending
on abundance) in assessing significance
•
Monte Carlo used observed distribution,
which is definitely not true distribution.
•
Sensitivity only measured at one
abundance level.
Alternative Analytic Methods
•
Audic and Claverie, Genome Res 1997;
7:986

995
•
Chen et al., J Exp Med 1998; 9:1657

1668
•
Kal et al., Mol Biol of Cell 1999; 10:1859

1872
•
Michiels et al., Physiol Genomics 1999; 1:83

91
•
Stollberg et al., Genome Res 2000; 10:1241

1248
•
Man et al., Bioinformatics 2000; 16:953

959
Audic and Claverie
•
Main goal: confidence limits for
differential expression
•
Use Poisson approximation for number
of times
x
you see the same tag.
•
Put a uniform prior on the Poisson
parameter; get posterior probability of
see tag
y
times in new experiment
p(
y

x
) = (
x
+
y
)! / [
x
!
y
! 2^(
x
+
y
+1)]
•
Generalizes to unequal sample sizes
Chen et al.
•
Assume
–
equal sample sizes
–
tag has concentration X, Y in two samples
•
Look at W = X/(X+Y)
•
Use a symmetric Beta prior distribution with a
peak near 0.5 (since most genes don’t
change)
•
Use Bayes theorem to compute posterior
probability of threefold difference in
expression
Unequal sample sizes
•
This analysis generalizes easily to the
case of unequal size SAGE libraries
–
Lal et al., Cancer Res 1999; 59:5403

5407
•
This method is used at the NCBI
SAGEmap web site for online differential
expression queries
–
http://www.ncbi.nlm.nih.gov/SAGE
Kal et al.
•
Assume the proportion of times you see
a tag has binomial distribution
•
Replace with a normal approximation to
compute confidence limits
•
Used at
http://www.cmbi.kun.nl/usage
•
Equivalent to chi

square test on 2x2
table:
Michiels et al.
•
First perform overall chi

square test to
decide if the two SAGE libraries being
compared are different.
•
Get significance by Monte Carlo
simulation
•
Perform gene

by

gene chi

square tests
and use them to rank genes in order of
“most likely to be different”
Stollberg et al.
•
Assume binomial distributions
•
Model the binomial parameters as a
sum of two exponentials
–
fit to the Zhang step function data
•
Simulate from this model, adding
–
sequencing errors
–
nonuniqueness of tags
–
nonrandomness of DNA sequences
Stollberg et al.
•
Key finding:
–
Naively using observed data to fit model
parameters cannot recover the observed
data by simulation
–
Maximum likelihood estimate of
parameters that recover the observed data
give very different looking parameters
Stollberg et al.
Man et al.
•
Compares specificity and sensitivity of
different tests for differential expression
–
Audic and Claverie
–
Kal
–
Fisher’s exact test
•
Monte Carlo simulation of experiments
•
Findings
–
Similar power at high abundance
–
Kal has highest power at low abundance
Questions
•
Sample size computations:
–
How many tags should we sequence if we
want to see tags of a given frequency?
–
How many tags should we sequence if we
want to see a given percentage of tags?
•
How many tags are expressed in a
sample?
•
Best method for identifying differential
expression?
Additional SAGE references
•
Review
–
Madden et al., Drug Disc Today 2000; 5:415

425
•
Online Tools
–
Lash et al., Genome Res 2000; 10:1051

1060
–
van Kampen et al., Bioinformatics 2000; 16:899

905
•
Comparison of SAGE and Affymetrix
–
Ishii et al., Genomics 2000; 68:136

143
•
Combine SAGE and custom microarrays
–
Nacht et al., Cancer Res 1999; 59:5464

5470
•
Mapping SAGE data onto genome
–
Caron et al., Science 2001; 291:1289

1292
•
Data mining the public SAGE libraries
–
Argani et al., Cancer Res 2001; 61:4320

4324
Enter the password to open this PDF file:
File name:

File size:

Title:

Author:

Subject:

Keywords:

Creation Date:

Modification Date:

Creator:

PDF Producer:

PDF Version:

Page Count:

Preparing document for printing…
0%
Comments 0
Log in to post a comment