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. 2014 Jan 29;9(1):e87330. doi: 10.1371/journal.pone.0087330

Table 1. Estimated QTL effects from the full model for the number of panicles per plant.

Loci(i, j)a Inline graphic b p-valuec Inline graphic d Loci(i, j) Inline graphic p-value Inline graphic
(757_add, 757_add) −0.12(0.04) 2.16×10−3 0.0030 (104_dom, 732_add) −0.11(0.05) 9.54×10−3 0.0012
7_add, 220_dom) 0.20(0.06) 2.39×10−4 0.0032 (186_dom, 735_add) −0.20(0.06) 1.72×10−4 0.0039
(10_add, 887_dom) −0.25(0.05) 3.78×10−6 0.0061 (518_dom, 759_add) −0.27(0.06) 1.64×10−6 0.0075
(18_add, 1407_dom) 0.28(0.06) 1.45×10−6 0.0080 (220_dom, 784_add) 0.23(0.06) 2.38×10−5 0.0045
(20_add, 1026_dom) 0.27(0.06) 1.82×10−6 0.0060 (561_dom, 828_add) −0.36(0.05) 4.88×10−12 0.0140
(44_add, 532_dom) −0.27(0.05) 1.16×10−7 0.0071 (861_add, 918_add) 0.41(0.05) 1.11×10−15 0.0182
(69_add, 913_dom) 0.21(0.05) 2.39×10−5 0.0040 (904_add, 1113_dom) 0.33(0.05) 3.50×10−10 0.0098
(123_add, 1132_add) 0.23(0.05) 7.78×10−7 0.0053 (213_dom, 929_add) 0.27(0.05) 4.85×10−8 0.0076
(166_add, (684_add) 0.46(0.04) <10−15 0.0279 (967_add, 1515_add) 0.20(0.05) 2.91×10−5 0.0040
(186_add, 1372_add) −0.11(0.04) 2.86×10−3 0.0013 (908_dom, 994_add) 0.90(0.05) <10−15 0.0782
(192_add, 580_add) −0.11(0.04) 8.35×10−3 0.0013 (1026_add, 1173_add) 0.21(0.05) 9.05×10−6 0.0044
(199_add, 782_dom) −0.08(0.03) 2.53×10−3 0.0006 (1037_add, 1510_add) 0.14(0.05) 1.13×10−3 0.0018
(208_add, 309_add) −0.31(0.05) 1.50×10−9 0.0092 (1089_dom, 1096_add) 0.34(0.12) 2.17×10−3 0.0016
(227_add, 364_dom) −0.36(0.05) 3.18×10−12 0.0145 (1119_add, 1471_add) −0.19(0.04) 1.29×10−5 0.0045
(244_add, 1303_dom) −0.11(0.04) 5.10×10−3 0.0012 (229_dom, 1160_add) −0.11(0.04) 5.70×10−3 0.0012
(249_add, 417_dom) 0.12(0.04) 3.14×10−3 0.0015 (1208_add, 1583_dom) −0.14(0.05) 3.20×10−3 0.0015
(333_add, 991_add) 0.24(0.05) 3.92×10−7 0.0057 (64_dom, 1223_add) −0.43(0.05) 2.22×10−15 0.0191
(335_add, 372_add) 0.20(0.05) 2.05×10−5 0.0041 (1237_add, 1370_add) 0.54(0.05) <10−15 0.0279
(349_add, 1425_dom) −0.23(0.05) 3.20×10−6 0.0060 (1334_add, 1576_add) 0.22(0.05) 2.94×10−6 0.0049
(354_add, 358_dom) −0.50(0.05) <10−15 0.0233 (408_dom, 1356_add) −0.73(0.05) <10−15 0.0488
(371_dom, 381_add) 0.37(0.05) 6.01×10−11 0.0113 (1065_dom, 1394_add) −0.17(0.05) 1.55×10−4 0.0026
(421_add, 1079_add) −0.15(0.04) 1.04×10−4 0.0023 (981_dom, 1558_add) −0.79(0.05) <10−15 0.0735
(456_add, 1282_add) 0.38(0.05) 9.99×10−15 0.0167 (1094_dom, 1558_add) 0.21(0.05) 4.05×10−5 0.0046
(517_add, 1346_add) −0.10(0.04) 8.46×10−3 0.0009 (1217_dom,1615_add) 0.37(0.05) 5.88×10−13 0.0144
(520_add,595_dom) −0.37(0.05) 4.03×10−11 0.0109 (54_dom, 1117_dom) 0.27(0.05) 3.96×10−7 0.0052
(15_dom, 534_add) 0.47(0.05) <10−15 0.0246 (627_dom, 681_dom) −0.25(0.05) 1.05×10−6 0.0048
(649_add, 1364_add) −0.20(0.04) 3.80×10−6 0.0045 (786_dom, 810_dom) 0.15(0.05) 1.11×10−3 0.0021
Parameter(s) a = 0.5, b = 0.5
μ 0.0035
Inline graphic 0.1444
Inline graphic 0.9405

aadd: additive effect; dom: dominance effect. If i equals j, then it is a main effect, otherwise, it is an interaction between locus i and locus j. Total number of effects is 112, only 54 effects with a p-value ≤0.01 are listed in this table.

bThe estimated marker effect is denoted by Inline graphic and the standard deviation is denoted by Inline graphic.

c P-value is obtained via t-test.

dPhenotypic variation explained.