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. 2012 Nov 17;13:305. doi: 10.1186/1471-2105-13-305

Copy Number Variation detection from 1000 Genomes project exon capture sequencing data

Jiantao Wu 1,#, Krzysztof R Grzeda 1,#, Chip Stewart 1, Fabian Grubert 2, Alexander E Urban 2, Michael P Snyder 2, Gabor T Marth 1,
PMCID: PMC3563612  PMID: 23157288

Abstract

Background

DNA capture technologies combined with high-throughput sequencing now enable cost-effective, deep-coverage, targeted sequencing of complete exomes. This is well suited for SNP discovery and genotyping. However there has been little attention devoted to Copy Number Variation (CNV) detection from exome capture datasets despite the potentially high impact of CNVs in exonic regions on protein function.

Results

As members of the 1000 Genomes Project analysis effort, we investigated 697 samples in which 931 genes were targeted and sampled with 454 or Illumina paired-end sequencing. We developed a rigorous Bayesian method to detect CNVs in the genes, based on read depth within target regions. Despite substantial variability in read coverage across samples and targeted exons, we were able to identify 107 heterozygous deletions in the dataset. The experimentally determined false discovery rate (FDR) of the cleanest dataset from the Wellcome Trust Sanger Institute is 12.5%. We were able to substantially improve the FDR in a subset of gene deletion candidates that were adjacent to another gene deletion call (17 calls). The estimated sensitivity of our call-set was 45%.

Conclusions

This study demonstrates that exonic sequencing datasets, collected both in population based and medical sequencing projects, will be a useful substrate for detecting genic CNV events, particularly deletions. Based on the number of events we found and the sensitivity of the methods in the present dataset, we estimate on average 16 genic heterozygous deletions per individual genome. Our power analysis informs ongoing and future projects about sequencing depth and uniformity of read coverage required for efficient detection.

Background

Copy Number Variations (CNVs) i.e. deletions and amplifications, are an essential part of normal human variability [1]. Specific CNV events have also been linked to various human diseases [2], including cancer [3,4] autism [5,6] and schizophrenia [7]. Historically, large CNV events can be observed using FISH [8] but systematic, genome-wide discovery of CNVs started with microarray-based methods [9-11] which can detect events down to 1 kb resolution. As with all hybridization based approaches, these methods are blind in repetitive and low complexity regions of the genome where probes cannot be designed. High throughput sequencing with next-generation technologies have enabled CNV detection at higher resolution (i.e. down to smaller event size), in whole-genome shotgun datasets [12-14]. However, despite decreasing costs, deep-coverage (≥ 25×) whole-genome data is still prohibitively expensive for routine sequencing of hundreds of samples, and in low-coverage (2-6× base coverage) datasets detection sensitivity and resolution is limited to long genomic events [1].

Targeted DNA capture technologies combined with high-throughput sequencing now provide a reasonable balance between coverage and sequencing cost in a substantial portion of the genome, and full-exome sequencing projects are presently collecting ≥ 25× average sequence coverage in thousands of samples. CNV events in exonic regions are important because the deletions of one or both copies, or amplifications affecting exons, are likely to incur phenotypic consequences.

Current algorithms for detecting CNVs in whole-genome shotgun sequencing data use one of four signals as evidence for an event: (1) aberrantly mapped mate-pair reads (RP or read pair methods); (2) split-read mapping positions (SR); (3) de novo assembly (AS); and (4) a significant drop or increase of mapped read depth (RD methods). Unfortunately, these methods are not generally applicable for CNV detection in capture sequence data without substantial modifications. SR, RP, and AS based methods are sensitive only to CNVs in which mapped reads or fragments span the event breakpoint (s). In the case of exon capturing data, this restricts detection to CNV events where at least one breakpoint falls in a targeted exon. RD based methods suffer from large fluctuations of sequence coverage stemming from variability in probe-specific hybridization affinities across different capture targets (in this case: exons) and sets of such targets (in our case: genes), and from the over-dispersion of the read coverage distribution in the same target across different samples. Presumably because of the technical challenges, and despite the importance of deletion or amplification events within exons, there are currently no reported CNV detection algorithms for targeted DNA capture based exon-sequencing data (with the exception of methods for tumor-normal datasets [15] where the read depth measured in the normal sample can be used for normalization – signal not available in the case of population sequencing).

In this study, we set out to develop a CNV detection algorithm for capture sequencing data. This algorithm is based on RD measurement, and detects samples with non-normal copy number in the capture target regions. As participants of the 1000 Genomes Project, we took part in the data analysis of the “Exon Sequencing Pilot” dataset [16], where 12,475 exons from over 900 genes were targeted and sequenced with a variety of DNA capture and sequencing technologies.

Results and discussion

Brief algorithmic overview

Our algorithm is an extended version of RD-based CNV detection that aims to mitigate the vast target-to-target (and consequently gene-to-gene) heterogeneity of read coverage by normalization procedures roughly corresponding to those employed in CNV detection methods from microarray hybridization intensity data. The overall workflow of our method is shown in Figure 1 and described in greater detail in the Methods section. For a given gene in a given sample (we will use the abbreviation GSS: Gene-Sample Site throughout the paper), we define the read depth as the number of uniquely mapped reads whose 5’ end falls within any of the targeted exons within that gene. We compare this measurement with an expected read depth (Eq. 2, Methods), based on a “gene affinity” calculated from measured read depth for that gene across all samples (to account for across-target read coverage variance due to target-specific hybridization), and the overall read depth for the sample (to account for the variance of read coverage due to the overall sequence quantity collected for the sample under examination). We then use a Bayesian scheme to determine whether the measured coverage is consistent with normal copy number (e.g. CN = 2 for autosomes), or aberrant copy number (i.e. homozygous deletion: CN = 0, heterozygous deletion: CN = 1, or amplification: CN > 2). We have included two algorithmic variants: One is suitable for CNV events that occur at a low allele frequency (i.e. in a small fraction of the samples), and the other for capturing higher-frequency deletion events (see Methods).

Figure 1.

Figure 1

Workflow of the CNV detection method. A. Median Read Depth (MRD) is calculated for each sample, as a measure of sample coverage (NA18523 shown). B. The gene affinity is estimated for each gene as the slope of the least-square-error linear fit between MRD and RD for that gene (TRIM33 shown). C. Example of observed (magenta) and expected (green) read depth for three samples and four genes. The observed read depths were roughly half of the expected values for genes TRIM33 and NRAS, in sample NA18523, and detected as deletions.

Dataset

In this study we analyzed the exon capture sequencing dataset collected by the 1000 Genomes Project Exon Sequencing Pilot, including 931 genes processed with Agilent liquid-phase and Nimblegen solid-phase capture methods, and sequenced from 697 individuals with Illumina paired-end and/or 454 technologies. The samples in the dataset have been sequenced by four different data collection centers (Washington University, WU; Wellcome Trust Sanger Institute, SC; Broad Institute, BI; and Baylor College of Medicine, BCM) using different pairings of capture and sequencing technologies (Table 1 and Table 2). As our method relies on an estimate of the gene-specific hybridization affinity, it requires that such affinities are consistent across all samples analyzed simultaneously. According to Principal Component Analysis of the observed read depths, (Figure 2A, see Methods), target and genes affinities are inconsistent across data from different centers, and therefore we analyzed each dataset separately. We only considered datasets with at least 100 samples (SC, BI, BCM) so we can obtain sufficient sample statistics across genes. After filtering out genes and samples that didn’t meet our minimum read depth requirements (see Methods), we were left with the following datasets: SC (862 genes in 106 individuals sequenced with Illumina), BI (739 genes in 110 samples sequenced with Illumina), and BCM (439 genes in 349 samples sequenced with 454) (Table 1). The number of genes that passed our filters was substantially lower in the BCM dataset both due to lower overall 454 coverage (see below), and because the longer 454 reads result in lower RD (fewer reads) when compared to shorter Illumina reads, even at equivalent base coverage.

Table 1.

Properties of datasets from different sequencing centers

  SC BCM BI WU
Total sample count
117
352
161
93
Sample count after quality control
106
349
110
82
Technology
Illumina
454
Illumina
Illumina
Duplicate rate
0.21
0.30
0.50
0.72
Mapping quality (mean)
50
33
45
51
Base coverage(mean ± standard deviation)
56 ± 34
23 ± 12
70 ± 61
29 ± 9
Read depth per gene(mean ± standard deviation)
2309 ± 3166
106 ± 171
1329 ± 2053
977 ± 1382
MRD(mean ± standard deviation)
1710 ± 1073
97 ± 52
1070 ± 803
599 ± 164
Number of exons
8174
8174
8174
8174
Exons overlapped with segmental duplication regions
458 (5.6%)
458 (5.6%)
458 (5.6%)
458 (5.6%)
Number of genes (passing QC)
862
439
739
1
Genes overlapped with segmental duplication regions
29 (3.3%)
11(2.5%)
23(3.1%)
0(0.0%)
Over-dispersion factor(mean ± standard deviation)
7.9 ± 8.2
2.1 ± 1.1
6.4 ± 5.5
N/A
Quality index(mean ± standard deviation)
9.4 ± 8.8
5.5 ± 2.3
7.6 ± 5.6
N/A
Expected detection sensitivity based on quality index
0.46
0.20
0.41
N/A
Number of callsh = 0.65 either with or without a neighboring call
36
4
56
N/A
Number of callsh = 0.1 either with a neighboring call 17 0 11 N/A

Table 2.

Data characteristized by sequencing center and population

 
SC
  CEU CHB   JPT   TSI YRI
Number of samples
18
14
 
9
 
51
14
Male/Female
9/9
5/9
 
5/4
 
24/27
2/12
Average read depth per gene
1679
1701
 
1597
 
1617
1865
Read length
36
36
 
36
 
36
36
 
BCM
 
CEU
CHB
CHD
JPT
LWK
 
YRI
Number of samples
40
62
78
16
108
 
45
Male/Female
20/20
15/47
38/40
5/11
51/57
 
22/23
Average read depth per gene
178
131
171
243
128
 
165
Read length
258
323
339
300
336
 
322
 
BI
 
CEU
CHB
CHD
JPT
 
 
YRI
Number of samples
16
13
28
34
 
 
19
Male/Female
9/7
11/2
12/16
16/18
 
 
12/7
Average read depth per gene
1623
1631
1675
1104
 
 
1612
Read length 73 75 74 75     76

Population abbreviations:

CEU – Utah residents with Northern and Western European ancestry.

CHB – Han Chinese in Beijing.

CHD – Chinese in Denver, Colorado.

JPT – Japanese in Tokyo, Japan.

LWK – Luhya in Webuye, Kenya.

TSI – Toscans in Italy.

YRI – Yoruba in Ibadan, Nigeria.

Figure 2.

Figure 2

Data characteristics for the 1000 genomes exon sequencing pilot datasets. A. Principal component analysis of a “mixed” read depth matrix built with data from 3 different sequencing centers, SC (Wellcome Trust Sanger Institute), BI (Broad Institute) and BCM (Baylor College of Medicine). Each sample is represented as a point in the plot, with the first principal component plotted vs. the second principal component. Samples from different sequencing centers cluster separately from each other within this space, suggesting significant differences in the gene affinities among these three datasets. B. Distributions of MRD for each of the BCM, BI and SC samples C. Histogram of RD across all GSSs in the three datasets. D. Histogram of gene affinities across genes within each of the three datasets. E. Distributions of the RD over-dispersion factor (ODF) in our data.

Sample coverage and gene affinities

As a metric of coverage for each sample, we calculated the sample-specific median gene RD, referred to as “Median Read Depth” (MRD); see Figure 1A and Methods. MRD was highest for the SC samples (1,710 ± 1,073, median 1,491 reads/gene; data presented as mean±standard deviation), see Figure 2B. MRD was somewhat lower for the BI samples (1,070 ± 803, median 860 reads/gene), and much lower in the BCM dataset (97 ± 52, median 87 reads/gene). As mentioned above, RD (distributed as in Figure 2C) is not determined by base coverage alone. Base coverage was highest in the BI data (70 ± 61, median 56 reads/base), followed by SC (56 ± 34, median 50 reads/base). The much lower RD in the 454 reads from BCM corresponds to only somewhat lower base coverage (23 ± 12, median 21 reads/base).

For each target we define a quantity, the “target affinity”, intended to describe the number of reads (RD) being mapped to a given target, relative to the sample-specific MRD over all capture targets. Analogously, we define the gene-specific affinity as the ratio of the number of reads (RD) mapped to the targets (exons) belonging to that gene and the gene-specific MRD for that same sample (see Methods, Figure 2D). In general, tighter distributions of affinities, with mean and median as close to 1 as possible, are desirable because these correspond to more even target coverage. The observed gene affinities for our datasets (Figure 2D) were as follows: SC (1.40 ± 1.43, median 1.04), BI (1.58 ± 1.59, median 1.20), and BCM (2.63 ± 3.03, median 1.73). Because of the more favorable gene affinities, we used the SC data as our primary dataset for method development and experimental validations.

CNV candidates detected in the data

According to our Bayesian detection scheme, we call a heterozygous deletion event in a gene if the posterior probability value of CN = 1, i.e. P(CN=1 | RD) ≥ h where h is a pre-defined probability cutoff value. Similarly, a homozygous deletion is where P(CN=0 | RD) ≥ h. Although we detected both deletions and amplifications in the analyzed datasets, deletion events (even when in a heterozygous state) provide easier detectable signal than amplifications. For this reason we only discuss deletion events here and report candidate amplifications in Table 3.

Table 3.

Gene duplication calls in the SC dataset

Population Sample Gene name Gene function Chr Start [bp] End [bp] Posterior probablity RDobserved RDexpected
CEU
NA12348
CD300LB
CD300 molecule-like family member b
17
70030472
70039195
1.000
638
420
TSI
NA20533
CLDN10
claudin 10
13
95003009
95028269
1.000
2108
1582
CHB
NA18526
SNRNP27
small nuclear ribonucleoprotein 27 kDa (U4/U6.U5)
2
69974621
69977184
1.000
530
383
CHB
NA18532
CES1
carboxylesterase 1 (monocyte/macrophage serine esterase 1)
16
54401930
54424468
1.000
501
337
TSI
NA20752
NOM1
nucleolar protein with MIF4G domain 1
7
156435193
156455158
1.000
1335
966
TSI
NA20796
AHNAK
AHNAK nucleoprotein
11
62040792
62059238
1.000
7330
5169
TSI
NA20796
ZNF264
zinc finger protein 264
19
62408577
62416161
0.999
1276
888
TSI
NA20801
GPR128
G protein-coupled receptor 128
3
101811391
101896535
0.998
14747
8265
TSI
NA20772
STX16
syntaxin 16
20
56660469
56684753
0.998
2101
1605
TSI
NA20769
MRPS6
mitochondrial ribosomal protein S6
21
34419511
34436770
0.998
1585
1203
TSI
NA20774
ELAVL4
ELAV (embryonic lethal, abnormal vision, Drosophila)-like 4 (Hu antigen D)
1
50383216
50439437
0.998
782
567
TSI
NA20804
CYP2A13
cytochrome P450, family 2, subfamily A, polypeptide 13
19
46291375
46293686
0.997
1289
984
TSI
NA20774
CREB5
cAMP responsive element binding protein 5
7
28494318
28825421
0.996
1435
954
TSI
NA20796
ZNF32
zinc finger protein 32
10
43459504
43461587
0.996
911
646
TSI
NA20520
C6orf145
chromosome 6 open reading frame 145
6
3668852
3683381
0.995
2015
1601
CEU
NA12348
GDNF
glial cell derived neurotrophic factor
5
37851510
37870647
0.994
306
217
CHB
NA18561
PSMB4
proteasome (prosome, macropain) subunit, beta type, 4
1
149638688
149640730
0.986
3461
2216
CEU
NA12546
DAZAP2
DAZ associated protein 2
12
49920394
49922509
0.985
2265
1651
TSI
NA20752
AATF
apoptosis antagonizing transcription factor
17
32380539
32488077
0.976
1157
843
CEU
NA12749
PAQR5
progestin and adipoQ receptor family member V
15
67439474
67483215
0.976
1684
1239
TSI
NA20769
BCL2L11
BCL2-like 11 (apoptosis facilitator)
2
111597794
111638279
0.965
1813
1435
TSI
NA20804
PILRA
paired immunoglobin-like type 2 receptor alpha
7
99809603
99835466
0.909
962
752
TSI
NA20589
C8orf85
chromosome 8 open reading frame 85
8
118019664
118024121
0.903
147
91
TSI
NA20752
CCKAR
cholecystokinin A receptor
4
26092358
26100987
0.902
712
532
JPT
NA18973
HBG2
hemoglobin, gamma G
11
5278820
5523329
0.901
4151
3094
TSI
NA20774
HIPK1
homeodomain
1
114298778
114317657
0.900
2374
1626
TSI
NA20774
ODC1
ornithine decarboxylase 1
2
10498301
10502609
0.897
1489
935
TSI
NA20796
STBD1
starch binding domain 1
4
77446947
77450177
0.885
978
664
TSI
NA20589
CRIPAK
cysteine-rich PAK1 inhibitor
4
1378300
1379640
0.877
76
38
YRI
NA19189
PSMB4
proteasome (prosome, macropain) subunit, beta type, 4
1
149638688
149640730
0.853
2622
2090
TSI
NA20774
STX16
syntaxin 16
20
56660469
56684753
0.811
949
704
JPT
NA18980
CES1
carboxylesterase 1 (monocyte/macrophage serine esterase 1)
16
54401930
54424468
0.788
1679
1036
TSI
NA20774
PAQR5
progestin and adipoQ receptor family member V
15
67439474
67483215
0.788
1048
676
CHB
NA18561
CRNN
cornulin
1
150648694
150651333
0.778
4845
3172
TSI
NA20774
DKK4
dickkopf homolog 4 (Xenopus laevis)
8
42350775
42353720
0.760
493
362
TSI
NA20589
NOM1
nucleolar protein with MIF4G domain 1
7
156435193
156455158
0.740
1052
801
TSI
NA20769
RNF122
ring finger protein 122
8
33525813
33535831
0.734
2574
2004
TSI
NA20796
ZNF521
zinc finger protein 521
18
20896674
21184908
0.721
3536
2738
TSI NA20769 VLDLR very low density lipoprotein receptor 9 2625453 2631499 0.676 2092 1624

Using a cutoff value h = 0.65, we detected deletion 96 events in the three datasets (36 in SC, 56 in BI, and 4 in BCM), all heterozygous deletions (Table 4, Table 5 and Table 6). The top ranked deletions are shown in Figure 3A. Most of the events were found in the Tuscan population, which constituted about half of the sample set. 10 of 36 gene deletions in the SC dataset were found in two samples (NA18523 and NA20533), clustered in a contiguous string of deleted genes extending approximately 3 Mb on chromosome 1 and 17, respectively, a genomic deletion event that we were also able to find in the 1000 Genomes Project whole-genome Low Coverage Pilot data [16] from the same samples (data not shown).

Table 4.

Gene deletion calls in the SC dataset

Population Sample Gene name Gene function Chr Start [bp] End [bp] Posterior probability RDobserved RDexpected
YRI
NA18523
BCL2L15
BCL2-like 15
1
114225268
114231520
1.000
533
1158
YRI
NA18523
HIPK1
homeodomain interacting protein kinase 1
1
114298778
114317657
1.000
2539
5272
TSI
NA20533
GLOD4
glyoxalase domain containing 4
17
610163
632245
1.000
1322
2295
TSI
NA20533
C1QBP
complement component 1, q subcomponent binding protein
17
5277059
5282317
1.000
793
1416
TSI
NA20533
C17orf91
chromosome 17 open reading frame 91
17
1562414
1563890
1.000
369
574
YRI
NA18523
NRAS
neuroblastoma RAS viral (v-ras) oncogene homolog
1
115052679
115060304
1.000
702
1462
YRI
NA18523
TRI3
tripartite motif-containing 33
1
114741793
114808533
1.000
2610
5225
TSI
NA20533
TRPV3
transient receptor potential cation channel, subfamily V, member 3
17
3363961
3404894
1.000
3365
5275
TSI
NA20774
PTMAP1
prothymosin, alpha pseudogene 1 (gene sequence 26)
6
30725671
30728671
1.000
132
260
TSI
NA20796
SNRNP27
small nuclear ribonucleoprotein 27 kDa (U4/U6.U5)
2
69974621
69977184
0.998
105
194
TSI
NA20807
HIST1H2BC
histone cluster 1, H2bc
6
26231731
26232111
0.998
42
90
TSI
NA20772
ULBP1
UL16 binding protein 1
6
150331436
150332954
0.997
104
205
TSI
NA20807
CYP2A13
cytochrome P450, family 2, subfamily A, polypeptide 13
19
46291375
46293686
0.996
126
204
YRI
NA18508
PTMAP1
prothymosin, alpha pseudogene 1 (gene sequence 26)
6
30725671
30728671
0.992
145
230
CEU
NA07000
PSG8
pregnancy specific beta-1-glycoprotein 8
19
47950287
47960273
0.990
29
70
CEU
NA11893
PSG8
pregnancy specific beta-1-glycoprotein 8
19
47950287
47960273
0.985
43
86
TSI
NA20771
PTMAP1
prothymosin, alpha pseudogene 1 (gene sequence 26)
6
30725671
30728671
0.980
533
862
TSI
NA20773
CCK
cholecystokinin
3
42274594
42280126
0.971
282
474
CEU
NA07000
HMGN4
high mobility group nucleosomal binding domain 4
6
26653414
26653686
0.966
68
132
CEU
NA12749
HMGN4
high mobility group nucleosomal binding domain 4
6
26653414
26653686
0.966
156
286
TSI
NA20772
AIF1
allograft inflammatory factor 1
6
31692086
31692262
0.964
51
124
CEU
NA12348
DUSP10
dual specificity phosphatase 10
1
219942377
219946216
0.962
155
242
YRI
NA18508
ULBP1
UL16 binding protein 1
6
150331436
150332954
0.941
40
79
YRI
NA18523
PPM1J
protein phosphatase, Mg2+/Mn2+ dependent, 1 J
1
113056116
113057756
0.891
560
924
TSI
NA20807
POU5F1
POU class 5 homeobox 1
6
31240884
31241803
0.891
124
193
TSI
NA20772
SERPINA11
serpin peptidase inhibitor, clade A (alpha-1 antiproteinase, antitrypsin), member 11
14
93978696
93984864
0.889
786
1243
CEU
NA07000
KRT18P19
keratin 18 pseudogene 19
12
51630379
51632393
0.887
85
174
CEU
NA12348
ULBP1
UL16 binding protein 1
6
150331436
150332954
0.879
49
88
YRI
NA18523
RHOC
ras homolog gene family, member C
1
113054308
113055529
0.867
557
955
CEU
NA12348
STBD1
starch binding domain 1
4
77446947
77450177
0.839
246
395
CEU
NA07000
POU5F1
POU class 5 homeobox 1
6
31240884
31241803
0.823
106
169
CEU
NA12749
SNRNP27
small nuclear ribonucleoprotein 27 kDa (U4/U6.U5)
2
69974621
69977184
0.775
142
216
TSI
NA20752
POU5F1
POU class 5 homeobox 1
6
31240884
31241803
0.723
76
142
TSI
NA20807
HIST1H2BO
histone cluster 1, H2bo
6
27969220
27969600
0.723
48
88
TSI
NA20589
POU5F1
POU class 5 homeobox 1
6
31240884
31241803
0.697
61
117
TSI NA20786 NPSR1 neuropeptide S receptor 1 7 34884213 34884321 0.678 51 88

Table 5.

Gene deletion calls in the BI dataset

Population Sample Gene name Gene function Chr Start [bp] End [bp] Posterior probability RDobserved RDexpected
CHD
NA18695
TPM3
tropomyosin 3
1
152396739
152422219
1.000
166
337
JPT
NA19066
TPM3
tropomyosin 3
1
152396739
152422219
1.000
169
288
CHD
NA18687
RPL27A
ribosomal protein L27a
11
8661325
8663929
1.000
93
182
JPT
NA18983
POU5F1
POU class 5 homeobox 1
6
31240357
31241803
1.000
122
256
JPT
NA19066
POU5F1
POU class 5 homeobox 1
6
31240357
31241803
1.000
166
318
JPT
NA19066
RPL27A
ribosomal protein L27a
11
8661325
8663929
1.000
106
203
CHD
NA18687
TPM3
tropomyosin 3
1
152396739
152422219
1.000
155
258
CHD
NA18687
POU5F1
POU class 5 homeobox 1
6
31240357
31241803
1.000
156
285
JPT
NA19054
TPM3
tropomyosin 3
1
152396739
152422219
1.000
135
230
CHD
NA18695
POU5F1
POU class 5 homeobox 1
6
31240357
31241803
1.000
194
371
JPT
NA18960
SETD8
SET domain containing (lysine methyltransferase) 8
12
122441130
122455574
1.000
221
347
CHD
NA18164
RPL27A
ribosomal protein L27a
11
8661325
8663929
1.000
129
223
JPT
NA19054
POU5F1
POU class 5 homeobox 1
6
31240357
31241803
1.000
130
254
CHD
NA18695
SETD8
SET domain containing (lysine methyltransferase) 8
12
122441130
122455574
1.000
142
309
CHD
NA18695
RPL27A
ribosomal protein L27a
11
8661325
8663929
1.000
128
238
CHD
NA18695
AKR1B1
aldo-keto reductase family 1, member B1 (aldose reductase)
7
133778020
133787045
1.000
310
554
CHD
NA18164
HAX1
HCLS1 associated protein X-1
1
152512874
152514801
1.000
214
339
CHD
NA18687
SETD8
SET domain containing (lysine methyltransferase) 8
12
122441130
122455574
1.000
125
237
JPT
NA19054
HFE
hemochromatosis
6
26201326
26202433
1.000
56
122
JPT
NA18983
RPL27A
ribosomal protein L27a
11
8661325
8663929
0.990
95
164
JPT
NA18983
TPM3
tropomyosin 3
1
152396739
152422219
0.990
147
232
JPT
NA19561
TRIM55
tripartite motif-containing 55
8
67202058
67209944
0.990
119
193
CHD
NA18687
RBMS1
RNA binding motif, single stranded interacting protein 1
2
160840394
160932124
0.990
334
575
CHB
NA18757
CRIPAK
cysteine-rich PAK1 inhibitor
4
1378300
1379640
0.990
327
669
JPT
NA19054
PSAT1
phosphoserine aminotransferase 1
9
80109471
80113319
0.980
140
253
JPT
NA19066
PSAT1
phosphoserine aminotransferase 1
9
80109471
80113319
0.980
190
317
CHD
NA18164
TPM3
tropomyosin 3
1
152396739
152422219
0.980
209
317
JPT
NA19568
OR8A1
olfactory receptor, family 8, subfamily A, member 1
11
123945175
123946141
0.980
471
764
JPT
NA19066
RAN
RAN, member RAS oncogene family
12
129923334
129926424
0.980
229
462
CHD
NA18695
KLHL12
kelch-like 12
1
201128284
201160913
0.970
767
1358
JPT
NA19066
SETD8
SET domain containing (lysine methyltransferase) 8
12
122441130
122455574
0.970
154
265
JPT
NA19066
RPS15A
ribosomal protein S15a
16
18706886
18707936
0.960
83
161
CHD
NA18695
RPS15A
ribosomal protein S15a
16
18706886
18707936
0.960
88
188
CHD
NA18687
KLHL12
kelch-like 12
1
201128284
201160913
0.960
621
1041
JPT
NA18983
SETD8
SET domain containing (lysine methyltransferase) 8
12
122441130
122455574
0.960
120
213
JPT
NA18983
DCTN5
dynactin 5 (p25)
16
23560365
23585966
0.960
177
298
JPT
NA18983
EIF2B5
eukaryotic translation initiation factor 2B, subunit 5 epsilon, 82 kDa
3
185500333
185509372
0.940
856
1482
CHD
NA18687
ARG2
arginase, type II
14
67187855
67187951
0.940
28
62
CHD
NA18695
PSAT1
phosphoserine aminotransferase 1
9
80109471
80113319
0.930
221
371
CHD
NA18695
RBMS1
RNA binding motif, single stranded interacting protein 1
2
160840394
160932124
0.900
442
750
JPT
NA19561
OR8A1
olfactory receptor, family 8, subfamily A, member 1
11
123945175
123946141
0.890
254
466
YRI
NA19247
TIMM8B
translocase of inner mitochondrial membrane 8 homolog B (yeast)
11
111461229
111462657
0.880
40
89
CHD
NA18164
POU5F1
POU class 5 homeobox 1
6
31240357
31241803
0.850
226
349
CHD
NA18164
KLHL12
kelch-like 12 (Drosophila)
1
201128284
201160913
0.800
803
1276
CHD
NA18164
SETD8
SET domain containing (lysine methyltransferase) 8
12
122441130
122455574
0.790
181
291
CHD
NA18687
RPS15A
ribosomal protein S15a
16
18706886
18707936
0.790
81
144
JPT
NA19066
EIF2B5
eukaryotic translation initiation factor 2B, subunit 5 epsilon, 82 kDa
3
185500333
185509372
0.780
1137
1840
JPT
NA19568
GABARAPL2
GABA(A) receptor-associated protein-like 2
1
157676173
157676631
0.760
254
476
JPT
NA19560
OR8A1
olfactory receptor, family 8, subfamily A, member 1
11
123945175
123946141
0.750
614
1119
JPT
NA19058
RPL27
ribosomal protein L27
17
38404294
38408463
0.730
356
518
CHD
NA18699
SDPR
serum deprivation response
2
192408894
192419896
0.720
524
1033
JPT
NA18983
SPRR2G
small proline-rich protein 2 G
1
151388989
151389210
0.670
81
147
JPT
NA19066
SPRR2G
small proline-rich protein 2 G
1
151388989
151389210
0.670
105
182
JPT
NA19066
RBMS1
RNA binding motif, single stranded interacting protein 1
2
160840394
160932124
0.670
404
642
JPT
NA19054
EIF2B5
eukaryotic translation initiation factor 2B, subunit 5 epsilon, 82 kDa
3
185500333
185509372
0.670
869
1470
CHD NA18695 RAN RAN, member RAS oncogene family 12 129923334 129926424 0.660 290 539

Table 6.

Gene deletion calls in the BCM dataset

Population Sample Gene name Gene function Chr Start [bp] End [bp] Posterior probability RDobserved RDexpected
LWK
NA19355
MBD5
methyl-CpG binding domain protein 5
2
148932798
148986980
0.999
618
973
CHD
NA17970
MTERFD2
MTERF domain containing 2
2
241684086
241687982
0.996
255
393
CHB
NA18618
GABARAPL2
GABA(A) receptor-associated protein-like 2
16
74159436
74168768
0.800
58
99
CHD NA18135 PSMB4 proteasome (prosome, macropain) subunit, beta type, 4 1 149638688 149640929 0.729 390 605

Figure 3.

Figure 3

Detected CNV events. A. Top-ranked (by posterior probability) deletion events in the SC dataset. B. Validation results for different callsets (left – without neighboring information, right – with use of neighboring information). Green denotes events positively validated either in our experiments or as known events [17]; red – calls validated negatively in our experiments; yellow – calls without validation status (not submitted for validation or validation experiments without conclusive outcomes). C. Detection sensitivity as a function of number of samples. D. Sensitivity of detecting common CNV as a function of the deleted allele frequency.

When two or more gene deletions are detected in close proximity, it is likely that these events are part of a single, longer genomic deletion spanning the genes. With this in mind, we searched the sequenced genes for deletion events at a lower probability cutoff value (h = 0.1), but required that an immediate neighbor of a candidate gene be located within 3 Mbp and also show evidence for a deletion at the same probability cutoff. This procedure produced 17 heterozygous deletion calls in the SC dataset, 11 calls in the BI dataset (but no such calls were made in the BCM dataset). The union of both callsets (i.e. those made with and without use of neighboring information) resulted in a total of 107 unique deletion events (41 in SC dataset, 62 in BI, and 4 in BCM).

We note that none of the events we detected in our data were at high allele frequency. In fact, even the most “common” events were only present in two samples, as heterozygotes.

Call-set accuracy assessment

To assess the accuracy of deletion calls made in the SC dataset, we performed experimental validations on calls made with posterior probability ≥ 0.65 without neighbor information, using qPCR (see Methods). The validation results are summarized in Figure 3B. Of the 36 calls made, we evaluated 26. All 22 calls with posterior probability ≥ 0.95 and 4 out of 12 calls (randomly selected) with posterior probability between 0.65 and 0.95 were submitted for validation. 6 were considered positively validated as they appeared in an earlier publication [17] and 20 were validated de novo using qPCR. The qPCR validations produced positive results for 12 calls (measured fold change < 0.7) and negative results for 3 calls (measured fold change > 0.8). The validation results for the remaining 5 were inconclusive. All the 17 neighbored calls with posterior probability ≥ 0.1 were selected for validation. 7 were considered valid per previous publication [17], 7 were positively validated de novo and none was found invalid; validation was not obtained for the remaining 3. The union of those two callsets counted 41 calls and 32 of them were evaluated. Among these 32 calls 7 were considered positively validated per previous publication [17], 14 were positively validated de novo, 3 were invalidated, 5 were inconclusive and 3 did not obtain the validation results. The numbers of validated calls are presented in Table 7. The selection procedure for site validation was as follows: (1) We selected sites for validation (in some categories, all candidates, in others, a random selection); (2) we searched the literature, and removed from the validation list events that we found as validated in one of the publications we consulted; (3) events that remained on the list were sent for experimental validation. The overall FDR for the union of calls made with and without neighboring information can be estimated as 12.5% (3/24).

Table 7.

Validation results

  Posterior ≥ 0.95 without neighbor information 0.65 ≤ Posterior < 0.95 without neighbor information Posterior ≥ 0.1 with neighbor information
Validated per previous publication
4
2
7
Validated positively de novo
11
1
7
Validated inconclusively de novo (intermediate fold change)
4
1
0
Validated negatively de novo
3
0
0
Submitted for validation but without result or no validation attempt
0
10
3
Total calls 22 14 17

Sensitivity

We performed simulations to assess the detection efficiency of our method, both for individual gene and for pairs of neighboring genes deletions. Specifically, in each sample we randomly selected (a) 5 out of 862 genes in one simulation and (b) 5 pairs of neighboring genes in another simulation. In the selected genes we down-sampled the actual read depth seen in the experimental data by a factor of 2 to simulate a heterozygous deletion. The results of those simulations are presented in Figure 3C. Of the 530 gene deletions, we detected 237 (45%). Of the 530 gene-pair deletions we detected 287 (54%). We also performed simulations on smaller subsets of the original 106 samples to assess the impact of sample size on detection sensitivity. Reduction of sample size did not substantially degrade detection sensitivity as long as the number of samples was >20. Therefore, our detection efficiency is 40-45% without using neighboring information and approximately 50-55% with the use of neighboring information, in the SC dataset.

In addition to simulations, we compared our dataset to a published study [17]. This study reported 12 heterozygous deletion events in samples and genes (in our terminology, GSS) that were part of our analyzed dataset. We detected 6 of these 12 events, which is broadly consistent with our overall sensitivity estimate.

Finally, we investigated our sensitivity to common events (see Methods) using simulations. Figure 3D shows detection sensitivity as a function of gene-level affinity: for a gene affinity value of 1.8 (representing the 75th percentile of our data), sensitivity to common events (allele frequency between 10% and 90%) approaches 40%. Note that the detection efficiency starts to decrease at high allele frequency (> 70%) due to a reduction of the overall read depth because more samples have a deletion and a corresponding depleted read depth signal. We can also see that the median gene affinity is substantially lower than the mean because the distribution of gene affinity has a long tail at the high end (Figure 2D). Since sensitivity is directly related to the gene affinity, the simulated data with the substantially higher mean gene affinity (red) has better sensitivity than with the substantially lower median gene affinity (green).

The number of CNV events in the samples

We estimated the total number of gene deletions in the SC dataset from the number of detected events (41), the FDR (12.5%) and the detection efficiency (45%), as ~66, or a nominal 0.62 deletions per sample. By projecting the per-sample number, corresponding to 3.9% of the exome (862 genes of 21,999), onto the whole exome, our estimate for the average number of genic deletion events is 16 ± 4 per sample. This estimation is representative for the whole-exome sequencing data since the 1000 Genomes Exon Pilot Project randomly selected all the exon targets from the CCDS collection. Our gene set is therefore a quasi-random sampling of known human genes, with no intentional enrichment for any given gene family. Figure 4A and B show the distributions of exon length in the gene list used for our analysis and the full human exome. There is no significant difference between these two distributions: the median and the standard deviation of the exon length for our study are 125 bp and 236 bp, whereas the corresponding values for the whole exome are 127 bp and 264 bp. The similarity of these two distributions suggests that our estimation of the number of events per sample is unbiased and is representative for a whole-exome analysis.

Figure 4.

Figure 4

Exon length distribution. A. Exon length distribution in the gene list used for our analysis. (median: 125 bp, standard deviation: 236 bp) B. Exon length distribution of the whole exome. (median: 127 bp, standard deviation: 264 bp) These two distributions are very similar to each other, suggesting our estimation of the number of events per sample is unbiased and is representative for a whole-exome study.

Detection efficiency as a function of data quantity and data quality

As discussed earlier, our algorithm’s sensitivity was ~45% at ~87.5% accuracy. Both sensitivity and accuracy are considerably lower than achievable for SNP detection in the same datasets [16]. This poses the more general question of how detection efficiency is influenced by sample size, data quantity, and data quality. Our simulations show that sensitivity only modestly depends on sample size, above approximately 20 samples (Figure 3C).

We found that the primary factors that determine detection efficiency are (i) sequence coverage, or more precisely, RD (higher RD supplies more statistical power to detect systematic changes in coverage); (ii) the level of over-dispersion of the RD distribution for individual genes (the more the RD distribution departs from an expected Poisson distribution, the less one can rely on the statistics); and (iii) the shape of the distribution of RD across all genes in the dataset, determined by the gene affinities (uneven distribution means that detection power is low in a high fraction of the genes, but this effect is not compensated by the extra coverage in other, “over-sequenced” genes where detection efficiency is already high, see Figure 5A below. Favorable scenarios therefore involve distributions in which all or most genes have sufficient RD for detection).

Figure 5.

Figure 5

Detection efficiency. A. Distributions of the detection efficiency estimated from the quality index for each gene-sample site. B. Theoretical detection efficiency (at posterior probability cutoff h = 0.65) as a function of expected read depth, plotted for various values of the over-dispersion factor. C. Histograms of the quality index (QI) distribution in the three datasets. Overall, QI was highest in SC: 9.4±8.8 (median 6.6); second highest in BI: QI = 7.6 ± 5.6 (median 6.2); and lowest in BCM: QI = 5.5 ± 2.3 (median 5.0).

For each gene, we compute a quality index (QI) taking into account the variance of the expected read depth for that gene (assuming the ideal, Poisson distribution), RDexp, and a over-dispersion factor, ODF, that quantifies the over-dispersion of RD relative to the Poisson expectation:

QI=RDexpectedODF (1)

QI is directly related to detection sensitivity (see Additional file 1 for the exact formula and its derivation), as shown in Figure 5B. According to our power calculations, for the posterior detection threshold value we used in this study (h = 0.65), sensitivity is completely diminished for genes with QI < 5.1. QI ≥ 7.2 is required to achieve 50% sensitivity, and QI ≥ 9.5 to achieve 90% sensitivity. This estimated sensitivity from QI is made only for heterozygous deletions. To achieve the same sensitivity for detecting higher copy number variation (CN≥3), higher QI value will be required since the difference of prior probability between higher copy and normal copy (CN=2) is greater than that between heterozygous deletion and normal copy (Table 8).

Table 8.

Nominal prior probabilities corresponding to the range of gene region copy numbers derived from Conrad et al. [[17]]

Copy number Prior probability per gene
0
6.34·10-4
1
2.11·10-3
2
9.96·10-1
3
5.38·10-4
4
6.68·10-4
5
3.57·10-5
6
7.52·10-6
7
1.39·10-6
8
3.61·10-7
9 4.37·10-8

The distributions of QI values in our three datasets are shown in Figure 5C. Overall, QI was highest in SC: 9.4 ± 8.8 (median 6.6); second highest in BI: QI = 7.6 ± 5.6 (median 6.2); and lowest in BCM: QI = 5.5 ± 2.3 (median 5.0). The corresponding distributions of detection efficiency values are shown in Figure 5A. Because detection efficiency increases abruptly from 0 to almost 1 over a narrow range of QI values (note the mapping between the vertical axes in Figure 5B), the distribution of detection sensitivity (Figure 5A) is strongly bimodal, with the vast majority of GSS having either close to zero or close to 100% sensitivity. Even in the SC dataset with the highest overall QI values, in less than half of the GSS does the quantity and quality of the data support >80% detection efficiency. There was also very substantial variation across samples: only 15 of the 106 SC samples had sufficiently high coverage to support ≥ 90% overall sensitivity, and in 22 samples overall sensitivity was below 10%.

Given that QI improves only with the square root of RD, over-dispersion can profoundly influence detection performance, as shown in Figure 5B. The ODF values we chose for this figure correspond to the 25th, 50th and 75th percentile, and the mean values (ODF=3, 5.5, 10, and 8, respectively) in the SC dataset. Using the observed distribution of QI in the SC dataset, we predict ~46% sensitivity, in good agreement with our estimate based on simulations.

The QI formulation permits one to estimate CNV (or specifically in our case, heterozygous deletion) detection power in any given exon capture dataset, based on the read mappings. One can also use the formulation to calculate the amount of base coverage required for a given level of desired power, to guide data collection. For example, using the distributions of QI values in the SC dataset, one would need to collect an overall 110× coverage, assuming 36 bp reads, to achieve 60% detection power, and 320× coverage to achieve 80% detection power. However, if DNA capture methods improved to support a median ODF=3, assuming an accordingly scaled version of the observed distribution of QI in the SC dataset, one would only need to collect 33× coverage for 60% power, and 96× for 80% power. It is important to also point out that, in the case of whole-exome data, sensitivity would also improve just by virtue of the higher density of targeted genes, if one were to integrate in one’s pipeline neighbor-gene based detection.

Methodology comparison with CoNIFER

Krumm and his colleagues recently published a method, CoNIFER [18], that also used read-depth signal to detect CNV in the exome capturing sequencing data. Like our method, CoNIFER normalizes the read depth signal in order to discover the CNV. However, it is quite different for these two algorithms in the approach of calling samples copy number variants on the basis that they present aberrant read depth. As we mentioned previously, our method deploys specific models for copy numbers 0, 1, 2, and is capable of detecting both rare, intermediate frequency, and common CNV events. On the other hand, CoNIFER deploys singular value decomposition (SVD) to remove noise from the read depth data, and interprets the first “k” singular values as noise in the data. This approach may identify systematic variance in the data caused by a high-frequency CNV event as noise and removes it. Therefore CoNIFER has limited power for detecting common CNV events. On the other hand, our method is capable of detecting CNV events on the entire frequency spectrum, and is therefore more generally applicable.

Conclusions

We have developed a novel, Bayesian method to identify CNVs in exon-capture data. We applied this method (and a simple extension using neighbor-gene information) to the 1000 Genomes Project Exon Sequencing Pilot dataset. We were able to achieve reasonable sensitivity and specificity in a dataset that was optimized for SNP discovery and, as discussed above, is far from ideal for CNV detection. The main accomplishment of this work is that we provide a statistically rigorous algorithm for CNV detection in exon capture data, backed by experimental validations, that can be applied to the thousands of exomes sequenced to date in various medical projects, and to nascent and ongoing projects targeting increasingly higher numbers of samples. Our formulation allows investigators to assess detection power in existing datasets and to take into account CNV detection power during experimental design for future datasets. We also uncovered >100 heterozygous deletion events in the 1000 Genomes samples we examined, allowing us to estimate the average number of heterozygous deletions per exome (as ~16 events per exome). Because we focused on algorithm development functional assessment of these sites is beyond the scope of this study. Nevertheless, these and other gene deletions that will be found using our methods are very likely to uncover events with strong functional significance.

Methods

The overall detection workflow (shown in Figure 1) consists of three main steps. (1) We tabulate the observed read depth for every GSS. (2) We determine whether the distribution of read depth for a specific gene distribute across samples should be modeled using simple uni-linear fit or using a more sophisticated tri-linear fit. (3) If the simple uni-linear fit is found suitable, we determine an expected read depth for every GSS under a null hypothesis of a normal copy number, using a simple linear fit model. (4) Subsequently, we compare the observed read depth for a GSS to the corresponding expectation and calculate a Bayesian posterior probability for each copy number considered (CN=0-9), threshold these, and report events with a non-normal CN. (5) If data do not allow for modeling using a simple uni-linear fit model, we perform a more sophisticated tri-linear fit. The tri-linear fit directly assigns copy number to every sample.

Observed read depth

Capture sequencing reads from the 1000 Genomes Project Exon Sequencing Pilot Project were downloaded, in FASTQ format, from the 1000 Genomes Project DCC site: http://1000genomes.org. The reads were mapped using the MOSAIK read mapping program, to the NCBI build 36.3 human reference genome. The resulting read alignments (in BAM format) were further processed to remove duplicate reads, and reads with low mapping quality (<20).

Gene target regions were also downloaded from the 1000 Genomes Project site. For each GSS, we determined RD as the number of distinct reads that had their first (5’) base uniquely mapped within an exon of that gene. This resulted in a matrix of RD observations (illustrated in Figure 1C left).

Data filtering

We discarded all duplicate reads and all reads with mapping quality less than 20. We also discarded all the targets with median RD less than 30. Similarly, we discarded all the samples with median RD less than 30. In 454-sequenced data, this led to discarding almost all targets and samples; therefore we relaxed those criteria to 5 and 1, respectively. Additionally, we discarded all the genes that failed to exhibit correlation between observed RD and MRD at r2 ≥ 0.7.

Expected read depth based on uni-linear fit and tri-linear fit

In the first attempt, we use the simple uni-linear fit; we calculate the expected read depth for normal copy number (CN=2) as the product of a gene-specific capture affinity value, αg, and a sample-specific measure of read coverage, the median of read depths, MRDs, across all genes for that sample:

RDgs=αg.MRDs (2)

The gene-specific capture affinity (αg) is determined as the slope of a least-squares zero-intercept linear fit between the gene-specific read depth (RDgs) and the median read depth (MRDs) for all samples (illustrated in Figure 1B). This procedure resulted in a matrix of RD expectations (Figure 1C right).

The afore-mentioned procedure requires a single-line linear fit between RDgs and MRDs. The quality of such a fit is evaluated by comparing r2 against a predetermined threshold (≥ 0.7 as described before). When this indicates poor quality of the single-line linear fit, we attempt to perform a tri-linear fit.

Briefly, we attempted to minimize error function

errorg=sminRDg,sαgMRDs2,RDg,sαg2MRDs2,RDg,s0.MRDs2,

where s iterates over samples and g indicates the gene in question. Note that the tri-linear fit directly assigns copy number to each GSS. Please see Common CNVs for more detail.

Copy number probabilities

We used a Bayesian scheme to calculate the probability P(CNgs|RDgs of a given copy number at a given GSS, based on the observed read depth. We only considered CN=0-9 i.e. homozygous deletion (CN=0), heterozygous deletion (CN=1), normal copy number (CN=2), and amplifications of various magnitudes (CN>2). We assigned prior probabilities P(CNgs) to each copy number based on CNV events reported in an earlier study [17] (Table 8). We assumed that, for each distinct CN, the observed RD obeys an over-dispersed Poisson distribution. Its mean value for normal copy number (CN=2) is calculated according to (Eq. 2) and for other copy numbers it is proportionally scaled. The standard deviation of the distribution includes an over-dispersion factor (ODF) in the range of 1 to 20 to account for over-dispersion (variance beyond the level of Poisson fluctuations, see Additional file 1).

Briefly, to account for over-Poisson dispersion, we used observed RDgs and calculated corresponding z-score under an assumption of an ideal Poisson distribution at every GSS. Subsequently, we calculated a sample-specific standard deviation of that z-score for every sample and annotated it as sample over-dispersion factor. Similarly, we calculated a gene-specific standard deviation of z-score for every gene and annotated it as the gene-specific over-dispersion factor. If the assumption of an ideal Poisson distribution were true, those sample- and gene-specific standard deviations should equal 1. Subsequently, we calculated the over-dispersion factor for every GSS as a product of respective sample- and gene-specific ODFs. The ODF was then normalized and assigned to 1 if less than 1.

We used the over-dispersed Poisson distributions to calculate the data likelihoods P(RDgs|CN) for all considered CN values. Finally, we used Bayes’ method to estimate the posteriors for each considered CN. A CNV event is reported the posterior probability of a non-normal copy number is above a pre-defined threshold value, h.

Neighboring gene deletions

A simple extension of the algorithm used neighboring gene deletion events as part of the detection method. For the purpose of our algorithm, the genes were deemed “neighboring” if they were located on the same chromosome, the segment between those genes was no longer than 3 Mbp and no gene was sequenced in between. In principle, when a gene has a deleted neighbor, we should assume a higher prior probability of a deletion in the gene in question. Since the posterior probability usually scales monotonically with the prior, for practical reasons we assumed a lower Bayesian posterior probability threshold (h = 0.1) to produce a preliminary list of candidate events. Events on this list for which at least one of the two immediate neighbor genes was also on the list were retained.

Sensitivity estimation

We carried out sensitivity estimation in the SC dataset, using simple simulations. In each simulation cycle, we drew 5 genes randomly from every sample, and downscaled the observed RD for those genes by a factor of 2, to emulate heterozygous deletions. We then applied our standard detection procedure to this “spiked” dataset, and tabulated the fraction of simulated events that were detected by the algorithm.

Common CNVs

We evaluated all genes that failed to achieve r2 ≥ 0.7 using the linear fit model from Figure 1B. The results of that evaluation are shown in Figure 6. The last row describes result for gene RNF150 that achieved the worst r2 of 0.48. The histogram shown in the left columns demonstrates distribution of observed RD to MRD (taken as from Figure 1B), In case of a rare CNV (or lack of CNVs at all), one would expect a unimodal distribution centered around that gene affinity. For a common CNV, one additional peak corresponding to CN=1 centered around half of that gene affinity, and another peak corresponding to homozygous deletion (CN=0) around 0, should be visible. However, the data shown do not allow identifying such a pattern of either bi- or tri-modal distribution.

Figure 6.

Figure 6

Analysis of genes that failed simple linear fit. Each row describes a different gene. Left panels – distribution of the ratio of RD at the GSS sites to the sample MRD. Right panels – distribution of the quality index for that gene. The non-multimodal distributions and the low quality-index values of these genes suggest that there are no common CNV events on these loci.

Additionally, the histogram of quality index calculated for that gene is presented in the right column. The low values of quality index further corroborate the conclusion that the absence of a call in that locus is due to lack of high quality data rather than due to a hypothetical common CNV event. Careful inspection of the graphs calculated for all 69 genes the failed simple linear fit reveals lack of evidence for a common CNV in any of them. Notably, in the SC dataset only 28% of GSS in genes with r2 < 0.7 were potentially detectable vs. 62% in genes with r2 ≥ 0.7.

With no common CNV present in the experimental data, we tested the sensitivity of our algorithm using simulated deletions. We used realistic gene affinities (mean and three quartiles from Figure 2B) and the empirical MRDs for 106 samples. We assumed frequency of the deleted allele among 106 samples varying from 0 to 100% in 10% increments; we allowed for random segregation, so that both homo- and heterozygous deletions were introduced. Then for each sample we calculated the expected read depth as a product of MRD and affinity; however in the samples drawn for a heterozygous deletion we used halves of the nominal affinities and in the samples drawn for a homozygous deletion, we multiplied the MRD by 0.01 to account for reads erroneously mapped into that region. Having an expected read depth m for each sample, we drew a random read depth using a normal distribution Nm,ODFm2, where ODF was assumed 8.

In Figure 7B and C we show the results of analysis performed on simulated common CNV events. Panel B shows r2 values obtained from the simple linear fit (as in Figure 1B) and panel C shows the r2 values obtained from the tri-linear fit (as in Figure 7A). The uni-linear r2 values deteriorate with the increase of the deleted allele frequency. To the contrary, the tri-linear r2 values stay relatively high over wide range of the allele frequency.

Figure 7.

Figure 7

Simulated Common CNVs. A. If a simple linear fit fails, the gene affinity is estimated for each gene as the slope of the least-square-error tri-linear fit between MRD and RD for that gene. B and Cr2 values of a simple linear fit (B) and a tri-linear fit (C) as a function of the deleted allele frequency.

Finally, Figure 3D demonstrates that the sensitivity of the algorithm to the common CNVs remains relatively stable over wide range of the deleted allele frequency (up to 90%).

Validation experiments

All primers were designed using primer3 (http://fokker.wi.mit.edu/primer3/) with default settings to obtain a desired PCR amplicon size between 200 bp and 250 bp. All primers were checked with BLAT (http://genome.ucsc.edu/) to avoid known SNPs that could influence primer hybridization. PCR products were run on an agarose gel to make sure they gave no additional bands besides the expected amplicon.

Primer efficiencies were determined by calculating the standard curve of a serial dilution (4 times, 10-fold) of pooled genomic DNA (Promega, Madison, WI). All experiments were performed in triplicates on the Roche LightCycler 480 platform with LightCycler 480 SYBR Green I Master (cat# 04707516001). The volume of each reaction was 20 μl with final primer concentrations of 400 nM. The PCR was performed according to the following protocol: 5 min at 95°C, 2. 45 cycles of 5 s at 95°C, 10s at 60°C, 30s at 72°C. To determine the copy number state of an event locus, we used the Delta-Delta-Ct-Method (2-ΔΔCt) for each event locus compared to a reference locus in the sample and a control pool of seven individuals (Promega, Madison, WI), respectively. This reference locus was not previously known to show any copy number variation.

Among the calls made without neighboring information, we exhaustively validated all the calls with posterior probability of 0.95 or more (4 coincided with known events [17]; we experimentally validated the remaining 18 events). Additionally, we performed qPCR validations for 4 events randomly selected from those with posterior probability between 0.65 and 0.95 (2 coincided with known events [17]; we experimentally validated the remaining 2 events).

Of the calls made with the neighboring information, we deemed 7 calls coincided with known events [17]; 7 out of 10 remaining calls were submitted for qPCR validation. For the purpose of validation, the fold change for a given gene < 0.7 was classified as a positive validation, > 0.8 as a negative validation and in the intermediate range as inconclusive.

Abbreviations

CNV: Copy Number Variation; FDR: False Discovery Rate; RP: Read Pair; SR: Split Read; RD: Read Depth; AS: Assembly; GSS: Gene-Sample Site; WU: Washington University; SC: Wellcome Trust Sanger Institute; BI: Broad Institute; BCM: Baylor College of Medicine; MRD: Median Read Depth; CN: Copy Number; ODF: Over-Dispersion Factor; QI: Quality Index.

Competing interests

The authors declare that they have no competing interests.

Authors’ contributions

JW designed algorithms, performed analysis and wrote the paper. KRG designed algorithms, performed analysis, wrote the paper. CS designed algorithms and experiments. FG, AEU and MPS designed and performed the experiments. GTM designed the algorithms, wrote the paper and supervised the project. All authors read and approved the final manuscript.

Supplementary Material

Additional file 1

Detail formula of over-dispersion factor (ODF) and quality index (QI), give the exact formula and derivation of the over-dispersion factor and quality index.

Click here for file (243.2KB, docx)

Contributor Information

Jiantao Wu, Email: wuvw@bc.edu.

Krzysztof R Grzeda, Email: grzeda@bc.edu.

Chip Stewart, Email: donald.a.stewart@gmail.com.

Fabian Grubert, Email: fabian.grubert@stanford.edu.

Alexander E Urban, Email: aeurban@stanford.edu.

Michael P Snyder, Email: mpsnyder@stanford.edu.

Gabor T Marth, Email: marth@bc.edu.

Acknowledgements

This work was supported by National Human Genome Research Institute grants R01-HG004719 and RC2-HG005552.

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Associated Data

This section collects any data citations, data availability statements, or supplementary materials included in this article.

Supplementary Materials

Additional file 1

Detail formula of over-dispersion factor (ODF) and quality index (QI), give the exact formula and derivation of the over-dispersion factor and quality index.

Click here for file (243.2KB, docx)

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