2021
DOI: 10.1093/bib/bbab458
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Calling small variants using universality with Bayes-factor-adjusted odds ratios

Abstract: The application of next-generation sequencing in research and particularly in clinical routine requires highly accurate variant calling. Here we describe UVC, a method for calling small variants of germline or somatic origin. By unifying opposite assumptions with sublation, we discovered the following two empirical laws to improve variant calling: allele fraction at high sequencing depth is inversely proportional to the cubic root of variant-calling error rate, and odds ratios adjusted with Bayes factors can m… Show more

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Cited by 5 publications
(5 citation statements)
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“…Let DtnQUAL( x ) be the allele quality of the mutation that is transcribed and translated into the peptide of x , where the allele quality is defined by the QUAL column in the VCF file format specification [Danecek et al, 2011] and computed by UVC in tumor-normal-paired mode from DNA-seq data [Zhao et al, 2022]. Let DtAD( x ), DtAF( x ) and DnAF( x ) be the tumor allele depth, tumor allele fraction and normal allele fraction (of the mutation transcribed and translated into the peptide of x ) computed by UVC from DNA-seq data, respectively [Zhao et al, 2022]. Let RtAD( x ) and RtAF( x ) be the tumor mutant allele depth and tumor mutant allele fraction (of the mutation translated into the peptide of x ) computed by UVC from RNA-seq data, respectively [Zhao et al, 2022].…”
Section: Methodsmentioning
confidence: 99%
See 2 more Smart Citations
“…Let DtnQUAL( x ) be the allele quality of the mutation that is transcribed and translated into the peptide of x , where the allele quality is defined by the QUAL column in the VCF file format specification [Danecek et al, 2011] and computed by UVC in tumor-normal-paired mode from DNA-seq data [Zhao et al, 2022]. Let DtAD( x ), DtAF( x ) and DnAF( x ) be the tumor allele depth, tumor allele fraction and normal allele fraction (of the mutation transcribed and translated into the peptide of x ) computed by UVC from DNA-seq data, respectively [Zhao et al, 2022]. Let RtAD( x ) and RtAF( x ) be the tumor mutant allele depth and tumor mutant allele fraction (of the mutation translated into the peptide of x ) computed by UVC from RNA-seq data, respectively [Zhao et al, 2022].…”
Section: Methodsmentioning
confidence: 99%
“…Let DtAD( x ), DtAF( x ) and DnAF( x ) be the tumor allele depth, tumor allele fraction and normal allele fraction (of the mutation transcribed and translated into the peptide of x ) computed by UVC from DNA-seq data, respectively [Zhao et al, 2022]. Let RtAD( x ) and RtAF( x ) be the tumor mutant allele depth and tumor mutant allele fraction (of the mutation translated into the peptide of x ) computed by UVC from RNA-seq data, respectively [Zhao et al, 2022]. Let Affinity( x ) and BindLevel( x ) be the binding affinity (with the unit of nanomolar of dissociation constant) and binding level of the pMHC x computed by netMHCpan, respectively [Reynisson et al, 2020].…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Second, allele ratio (the number of fragments A supporting the ALT mutant variant allele, divided by the number of fragments B supporting all non-ALT alleles) is known to follow a log-normal distribution [19]. Additionally, the event A/B = 1 is known to be 10 (15/10) times more likely than the event A/B = 2 [19]. Hence, we used such lognormal distribution to simulate the overdispersion in the fluctuation of variant allele fractions (VAFs).…”
Section: Approachmentioning
confidence: 99%
“…In sum, our algorithm introduces some multiplicative stochastic error into F to obtain F’ such that the allele ratio follows a log-normal distribution, where the event that R 1 / R 2 = 1 is 10( 15/10) times as likely as the event that R 1 / R 2 = 2 given two allele ratios R 1 and R 2 . This log-normal distribution has been discovered and used in the literature [19, 22].…”
Section: Algorithmmentioning
confidence: 99%