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Examples
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Bayesian Core: A Practical Approach to Computational Bayesian Statistics Image analysis Computer Vision and Classi fi cation A probabilistic version of the knn methodology (4) β grades the in fl uence of the prevalent neighborhood class; the probabilistic knn model is conditional on the covariate matrix X; the frequencies n1/n, ..., nG/n of the classes within the training set are representative of the marginal probabilities p1 = P (yi = C1), ..., pG =
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Past Clans - nG (5th), cM | z (12th), iM (17th) 2nd color: white
GameBattles News 2009
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K | nG wrote: Im trying this and ill tell you when that will be sucessful
phpBB.com 2009
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The first application assumed the loci affecting a disease trait are known and thus rgĝ demonstrates an upper bound on the accuracy; for example, consider nG = 1000 loci with effects greater than 0,, then the predicted accuracy is obtained with λ = 10, and will be 0.71.
PLoS ONE Alerts: New Articles Hans D. Daetwyler et al. 2008
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Now consider if those 1000 loci are contained with a set of nG = 100,000 marker loci, with 99\% having zero effect so that now the accuracy is obtained with
PLoS ONE Alerts: New Articles Hans D. Daetwyler et al. 2008
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The value of nG used in most scenarios was 1000 and n
PLoS ONE Alerts: New Articles Hans D. Daetwyler et al. 2008
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We will assume that there are nG potential loci affecting a trait which are independent, biallelic and acting additively, where nG may be large.
PLoS ONE Alerts: New Articles Hans D. Daetwyler et al. 2008
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One could apply our formulae by interpreting nG as the number of independent chromosome segments (i.e. haplotype blocks).
PLoS ONE Alerts: New Articles Hans D. Daetwyler et al. 2008
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Literature estimates informing priors on nG and the distributions of the effects will become more widely available as GWA studies become more powerful
PLoS ONE Alerts: New Articles Hans D. Daetwyler et al. 2008
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“G (n) ’ G (n + 1)”) and the expression “ nG (n)” are not mathematical propositions because we have no algorithmic means of looking for an induction (PG 367).
Wittgenstein's Philosophy of Mathematics Rodych, Victor 2007
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