Release 58
(Dec 29, 2025)

Whole genome analysis for QTL/association enrichment

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Version: Enrich S: beta v0.8
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Data:

Number of fatness traits:36
Number of QTL / associations found:5,746
Number of chromosomes where QTL / associations are found:20

Chi-squared (χ2) test: are fatness traits over-represented on some chromosomes?

Chromosomes Total χ2 df p-values FDR * Size of χ2
Chromosome Y10056.80484199e-411.000000e-40
Chromosome X1311.34860191.303659e-2662.607318e-265
Chromosome 114037.12936199e-411.000000e-40
Chromosome 27626.14712199e-411.000000e-40
Chromosome 31186.29468197.959946e-2405.306631e-239
Chromosome 46383.07576199e-411.000000e-40
Chromosome 51076.77836192.114238e-2161.057119e-215
Chromosome 67320.15324199e-411.000000e-40
Chromosome 723136.49584199e-411.000000e-40
Chromosome 8187.66728199.50051e-301.000054e-29
Chromosome 9976.98600194.329882e-1951.731953e-194
Chromosome 103894.67764199e-411.000000e-40
Chromosome 111843.69248199e-411.000000e-40
Chromosome 1280.20620191.713455e-091.713455e-09
Chromosome 13534.30984193.474995e-1019.928557e-101
Chromosome 14933.22944199.317562e-1863.105854e-185
Chromosome 151186.29468197.959946e-2405.306631e-239
Chromosome 162362.15260199e-411.000000e-40
Chromosome 174118.72220199e-411.000000e-40
Chromosome 182755.80936199e-411.000000e-40

Chi-squared (χ2) test: Which of the 36 fatness traits are over-represented in the QTLdb

Traits Total χ2 df p-values FDR * Size of χ2
Abdominal fat percentage 20.41858 35 0.976477 1.000000e+00
Abdominal fat weight 8.63694 35 0.9999985 1.000000e+00
Adipocyte area 6.48422 35 1 1.000000e+00
Adipocyte diameter 91.72353 35 5.622679e-07 2.249072e-06
Adipocyte number 27.87439 35 0.798496 1.000000e+00
Adipocyte perimeter 6.48422 35 1 1.000000e+00
Adipocyte volume 6.48422 35 1 1.000000e+00
Backfat linear at last rib 23.75119 35 0.9252646 1.000000e+00
Backfat linear at tenth rib 24.10007 35 0.91736 1.000000e+00
Backfat percentage 7.99912 35 0.9999995 1.000000e+00
Backfat weight 30.87392 35 0.6676367 1.000000e+00
Belly fat area 39.08594 35 0.2912964 8.738892e-01
External fat on ham 29.43149 35 0.7335733 1.000000e+00
External fat on loin 174.66517 35 1.812435e-20 1.304953e-19
Fat area percentage in carcass 149.31227 35 4.535500e-16 2.721300e-15
Fat percentage in carcass 29.70193 35 0.7215702 1.000000e+00
Fat weight (total) 27.42618 35 0.8156601 1.000000e+00
Ham fat percentage 8.23796 35 0.9999992 1.000000e+00
Ham fat thickness 329.88911 35 1.159762e-49 1.391714e-48
Ham fat weight 21.18502 35 0.968237 1.000000e+00
Intermuscular fat content 335.59138 35 8.87433e-51 1.597379e-49
Intestinal fat percentage 11.30594 35 0.9999512 1.000000e+00
Intestinal fat weight 18.96693 35 0.9875363 1.000000e+00
Intramuscular fat content 206.51332 35 3.372008e-26 3.034807e-25
Leaf fat weight 50.22635 35 0.04600169 1.656061e-01
Loin fat percentage 27.39278 35 0.8169091 1.000000e+00
Marbling 402.80009 35 4.511478e-64 1.624132e-62
Neck fat weight 9.76032 35 0.9999924 1.000000e+00
Obesity index 101.5504 35 2.109983e-08 9.494923e-08
Percentage of backfat and leaf fat in carcass 14.9945 35 0.9987528 1.000000e+00
Shoulder external fat weight 25.49126 35 0.8805795 1.000000e+00
Subcutaneous fat thickness 101.8947 35 1.875497e-08 9.494923e-08
Subcutaneous fat weight 40.37425 35 0.2447979 8.011568e-01
Subcutanous fat area 32.94022 35 0.5678917 1.000000e+00
Total body fat tissue linear 25.96621 35 0.866094 1.000000e+00
leaf fat percentage 7.38713 35 0.9999998 1.000000e+00

Correlations found between some of these traits for your reference

No correlation data found on these traits

Overall Test

Data Chi'Square Test Fisher's Exact Test
Number of chrom.:20 χ2=91007.975520
Number of traits:36 df=665
Number of QTLs:5,746 p-value=0

FOOT NOTE: * : FDR is short for "false discovery rate", representing the expected proportion of type I errors. A type I error is where you incorrectly reject the null hypothesis, i.e. you get a false positive. It's statistical definition is FDR = E(V/R | R > 0) P(R > 0), where V = Number of Type I errors (false positives); R = Number of rejected hypotheses. Benjamini–Hochberg procedure is a practical way to estimate FDR.

 

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