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. 2007 Jul 3;81(2):304–320. doi: 10.1086/519495

Table 2. .

Bayesian Estimates of Joint Mapping and Single-Trait Mapping from the First Simulation Experiment[Note]

Analysis Methoda
and Interval
(∼cM)
Sum of the
QTL Intensity
QTL Location
(cM)
σ2qj,1 σ2qj,2 σqj,12 σ2a,1 σ2a,2 σa,12 σ2e,1 σ2e,2 σe,12 μ
J-12: .5512 (.0146) .3669 (.0180) .1793 (.0101) .9946 (.0095) 1.0704 (.0163) .0590 (.0058)
 20–28 .9940 24.3411 (2.2529) .2138 (.0103) .3170 (.0123) −.0135 (.0019) .0376μ1 (.0019)
 72–81 .9976 75.5649 (2.0745) .2288 (.0146) .2947 (.0132) .2360 (.0071) .0251μ2 (.0016)
S-1: .8307 (.1394) .8992 (.0270) .0401μ1 (.0044)
 18–33 .8924 25.0136 (14.7105) .1438 (.0304)
 71–84 .9260 77.1874 (14.3854) .1869 (.0322)
S-2: .5325 (.0624) .9813 (.0276) .0286μ2 (.0030)
 21–32 .9168 25.7168 (6.5950) .2492 (.0336)
 68–81 .9364 73.9050 (9.5818) .2660 (.0296)

Note.— Both traits y1 and y2 are continuous. Posterior mean squared errors of the estimates are given in parentheses. σ2qj,1, σ2qj,2, and σqj,12 are the jth (j=1,2) QTL (co)variances of the two traits; σ2a,1, σ2a,2, and σa,12 are the polygenic (co)variances of the two traits; and σ2e,1, σ2e,2, and σe,12 are the residual (co)variances of the two traits.

a

J-12 = joint mapping for traits y1 and y2; S-1 = separate mapping for trait y1; S-2 = separate mapping for trait y2.