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Svs v8

Manufactured by Golden Helix
Sourced in United States

SVS v8.8.5 is a software application developed by Golden Helix for the analysis and visualization of genetic data. It provides tools for tasks such as variant calling, annotation, and filtering.

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Lab products found in correlation

9 protocols using svs v8

1

Multivariate Analysis Using PCA

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Principal component analysis (PCA) was carried out using Golden Helix SVS v8.1 (Golden Helix, Inc., Bozeman, MT, www.goldenhelix.com). The eigen values and eigen vectors for the principal components were estimated using Golden Helix SVS v8.1 (Golden Helix, Inc., Bozeman, MT, www.goldenhelix.com).
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2

GWAS of Fruit Traits in Cucumis maxima

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Mapped SNPs obtained from GBS data were used to prevent spurious linkage disequilibrium (LD) and thus unreliable association mapping. SVS v8.1.5 (Goldenhelix Inc.) was used for genome-wide association study (GWAS) by adopting multiple-locus mixed linear models developed by using the Efficient Mixed-Model Association eXpedited (EMMAX) method and implemented in SVS v8.1.5. For GWAS, the PC matrix and identity-by-descent indices were used as covariates to reduce the confounding effects of population substructure and kinship. Manhattan plots for associated SNPs were visualized in GenomeBrowse v1.0 (Golden Helix, Inc). Associated SNP p-values from GWAS were analyzed by false discovery rate (FDR). A total of 12,996 SNPs for C. maxima were used in GWAS to identify alleles that affect various fruit traits.
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3

Sheep Genome-Wide SNP Quality Control

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In this study, the Illumina OvineSNP 50K BeadChip genotypes (as reported by Nxumalo et al. (2018 ); Dzomba et al. (2020 (link)); and ISGC, http://www.sheephapmap.org) were subjected to quality control using PLINK v1.07 (Purcell et al., 2007 (link)) and Golden Helix SVS v8.1 (Golden Helix, Inc., Bozeman, MT, www.goldenhelix.com) to ensure all SNPs had less than 5% missing genotypes, a call rate more than 95%, a minor allele frequency (MAF) less than 5%, and in Hardy–Weinberg equilibrium (p < 0.0001). Additional quality control measures ensured that individual animals had an IBD <0.025. High levels of pairwise linkage disequilibrium (LD) between SNPs may affect both the performance and efficiency of genomic prediction models. Therefore, in order to minimise bias for SNPs in strong linkage disequilibrium (r2 > 0.2), the second SNP was removed, leaving a dataset with SNP pairs whose r2 < 0.2 (Purcell et al., 2007 (link)).
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4

Genetic Diversity Analysis of Genetic Data

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Genetic diversity values were calculated by a neighbor-joining algorithm using TASSEL 5 (www.maizegenetics.net). The EIGENSTRAT algorithm [40 (link)] with the SNP and Variation Suite (SVS v8.8.5; Golden Helix, Bozeman, MT, USA, www.goldenhelix.com) was used for Principal Component Analysis (PCA). Observed nucleotide diversity (π) for various chromosomes was estimated with sliding-window analysis by using TASSEL v5.0 [41 (link)]. The fixation index (FST) was calculated by using Wright’s F statistic [42 ] with SVS v8.8.5 (Golden Helix, Bozeman, MT, USA, www.goldenhelix.com).
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5

Linkage Disequilibrium Analysis of GBS Data

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For GBS data, we considered only SNPs successfully mapped to the whole-genome sequence draft, because knowing the physical location of SNPs helps prevent spurious LD and, thereby, calling unreliable haplotype blocks. Mapped SNPs were further filtered by call rate >90%. Before studying LD decay, haplotype blocks were calculated for all markers by using the default settings in SVS v8.8.5. (Golden Helix, Inc., Bozeman, MT, USA, www.goldenhelix.com). Adjacent and pairwise measurements of LD for GBS data were calculated separately for SNPs in each scaffold. All LD plots and LD measurements and haplotype frequency calculations involved using SVS v8.8.5 (Golden Helix, Inc., Bozeman, MT, USA, www.goldenhelix.com).
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6

Estimating Genetic Diversity and Differentiation

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Expected nucleotide diversity (π) for various chromosomes were estimated with sliding-window analysis by using TASSEL v5.0 as described [49 (link)]. Estimation of fixation index (FST) was based on Wright’s F statistic [50 (link)] with use of SVS v8.8.5 (Golden Helix, Inc., Bozeman, MT, USA, www.goldenhelix.com).
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7

Genomic Homozygosity Analysis in Crop Cultivars

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ROH detection analysis was carried out with a subset of SNPs, selected for having MAF > 0.15. The algorithm implemented in SVS v.8.8.3 (Golden Helix Inc.) was used to identify completely homozygous genomic stretches on chromosomes 1–8 with at least 15 SNP loci and with a minimal length of 100 Kb. As a measure of inbreeding, the ROH count and the ROH total length were computed for each individual. The ggplot2 R package58 was used to visualize the distribution of the percentage of missing data per ROH and to perform a regression analysis between mean read depth per cultivar and ROH count per cultivar.
Individual inbreeding was also estimated using the FPLINK inbreeding coefficient, which was computed using the LD-pruned marker dataset as input. Regression analysis between ROH count, or ROH total length, and FPLINK coefficient, was performed using the ggplot2 R package58 .
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8

Genetic Structure Analysis of Crop Cultivars

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Genetic structure was studied using SNPs in approximate linkage equilibrium, which were obtained using the LD pruning algorithm in PLINK v.1.90p17 (link). This calculates pairwise R2 for all marker pairs in sliding windows with a size of 50 markers and an increment of 5 markers and removes the first marker of pairs, in which R2 < 0.5.
Analysis with the ADMIXTURE parametric model35 (link) was performed with a number of ancestral populations (K) ranging from 1 to 15. One thousand bootstrap replicates were run to estimate parameter standard errors. The most suitable number of K was selected in correspondence with the lowest cross‐validation (CV) error. Cultivars were assigned to one specific ancestral population when the membership coefficient qi for that cluster was >0.6. If not, they were considered admixed.
PCA on SNP data was performed using SVS v.8.8.3 (Golden Helix Inc.), and a three-dimensional plot was obtained using the top three components identified with default parameters of the additive model.
TreeMix (v1.12)36 (link) was used to infer splits and mixtures among Italian, French, Spanish, and U.S. germplasm, testing a model with no migration, and models with all the three possible migration events among the four populations. The “get_f()” R function was used to obtain the variance explained by each model.
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9

Genome-Wide Homozygosity Mapping for Trait Association

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HM was carried out using options available in SVS v.8.8.3 (Golden Helix Inc.). Clusters of ROHs, defined as genomic regions of at least 100 Kb whose loci occur in ROHs of at least ten cultivars characterized at the phenotypic level, were identified. Repeated binary spectral clustering62 (link) was used to trim boundaries of clusters of ROHs, in order to define homozygous regions highly overlapping among cultivars. Finally, a linear regression model was fit between clusters of ROHs and BLUPs, using the top five principal components as covariates to correct for population structure. The FDR correction was used to account for multiple testing and suggest an association for P < 0.1. BLUP means of cultivars either contributing or not contributing to clusters of ROHs associated with phenotypic traits were computed and compared using a two-tail Student’s t test. Genes included in clusters of ROHs identified by HM were retrieved by the Prunus dulcis (cv. Lauranne) v1.0 genome annotation available at the genomic database of Rosaceae28 (link),63 (link).
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