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The book of abstracts is available. - Poznań

The book of abstracts is available. - Poznań

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14 th QTL-MAS Workshop, Poznań University <strong>of</strong> Life Sciences, Poland 2010<strong>The</strong> estimation <strong>of</strong> SNP effects on a binary and a quantitative traitKacper Żukowski 1,∗ , Joanna Szyda 1,21Department <strong>of</strong> Genetics and Animal Breeding, Wrocław University <strong>of</strong> Environmental and Life Sciences,Kożuchowska 7, 51-631 Wrocław, Poland2Institute <strong>of</strong> Natural Sciences, Wrocław University <strong>of</strong> Environmental and Life Sciences, Norwida 25, 50-375Wrocław, Poland∗ Presenting author: Kacper Żukowski, email: kacper.zukowski@up.wroc.plBackground . <strong>The</strong> analys<strong>is</strong> concerns on estimating the effects <strong>of</strong> Single NucleotidePolymorph<strong>is</strong>ms (SNP) on a binary and a quantitative trait, based on the simulated QTL-MASworkshop data. Moreover, the association between the two traits <strong>is</strong> considered.Methods. For a quantitative trait a gBLUP model was appliedy = µ + Za + ε , where: y <strong>is</strong>a quantitative trait, Z <strong>is</strong> an incidence matrix for SNP effects, a <strong>is</strong> a vector <strong>of</strong> random SNPeffects assuminga2⎛ σ⎟ ⎞N⎜0,I with n representing the number <strong>of</strong> SNPs, ε <strong>is</strong> a vector <strong>of</strong>⎝ n ⎠~α2random errors assuming e N( 0, Iσ )~ε. Th<strong>is</strong> model was applied for all animals, for affectedanimals only, and for unaffected animals only. Further on, a modification <strong>of</strong> the gBLUPmodel with SNP effects estimated separately for affected and unaffected animals (CgBLUP)was used: y = µ + Za unaff+ Zaaff+ ε , where aunaffand aaffare random vectors for unaffectedand affected animal respectively, both effects were assumed to be uncorrelated. For a binarytrait a log<strong>is</strong>tic regression model (LOGIT) was used:probability <strong>of</strong> being affected, β0<strong>is</strong> an intercept andwith a corresponding column in incidence matrix⎛ p ⎞log ⎜ ⎟ = β0+ β⎝1−p ⎠Z i i, where p <strong>is</strong> aβirepresents an additive effect <strong>of</strong> SNP iResults. <strong>The</strong> most significant SNPs for both traits were found on chromosome 1 andchromosome 3. Two most significant SNPs influencing both, a binary and a quantitative trait:#4480 (22 030 629 bp) and #4491 (22 520 568 bp) were located on chromosome 3.Generally, similar locations were significant for both traits, but no significant SNPs effectswere reported by CgBLUP model.Conclusions. <strong>The</strong> analys<strong>is</strong> showed many significant SNPs, one gene located on 22,0-22,5 Mbon chromosome 3 could have influence on a quantitative and a binary trait simultaneously.Zi.38

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