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ANIMAL GENETICS |


* Department of Animal Science, Center for Integrated Animal Genomics, Iowa State University, Ames 50011; and
and
Department of Animal Science, University of Illinois, Champaign-Urbana 61801
| Abstract |
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Key Words: Imprinting Joint Analysis Quantitative Trait Loci Swine
| Introduction |
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| Materials and Methods |
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Among the traits that were measured on these two populations, 26 traits that were common to both populations were included in a joint analysis. These included traits related to preweaning growth (birth weight, weaning weight [at d 16 and d 21 in the ISU and UOI populations], and ADG from birth to weaning), post-weaning growth (ADG from weaning to slaughter and live weight at slaughter), body composition (carcass weight, carcass length, loin muscle area, and backfat at the 10th, lumbar, and last rib, and average backfat), fat content (lipid % in the loin and marbling score), glycogen (glycogen content, lactate content, glycolytic potential), color (color score, 24-h Hunter reflectance in the loin), 24-h loin pH, sensory measures (juiciness and tenderness score), and other taste-related measures (firmness, percent cooking loss, average star probe force, and average drip loss). Further descriptions of the trait measures and descriptive statistics are provided in Malek et al. (2001a
, b)
and Rodriguez-Zas et al. (2003)
.
Fifty-nine genetic markers, mainly microsatellites, in four chromosomes (2, 6, 13, and 18) that were genotyped in one or both populations, were used to generate linkage maps and to perform QTL analyses. The number of markers for each chromosome (ISU, UOI) was 18 (13, 9), 19 (11, 10), 15 (9, 9), and 7 (6, 4), respectively (Figure 1
). Numbers of markers that were common to both populations were limited because of differences in informativeness in the two populations, and were 4, 2, 3, and 3 for chromosomes 2, 6, 13, and 18. Linkage maps based on the ISU, UOI, and joint data were constructed using Crimap Version 2.4 (Green et al., 1994
) by using the flips and all options to get the best order. To perform QTL analyses, linkage maps generated from the joint data were used.
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Various QTL models that have been developed using the least squares regression framework for analysis of data from an F2 cross between two outbred breeds were applied, following Dekkers et al. (2003)
and Thomsen et al. (2004)
. All models were based on a one QTL single-trait model and fitted at each 1 cM position to data from each population separately and to the joint data. The most parsimonious Mendelian model fitted to the joint data combined QTL effects fitted in line-cross and half-sib models, following Dekkers et al. (2003)
, and allowed for interactions of QTL effects with population:
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where yijk is the standardized phenotype for F2 progeny j of F1 sire i in population k (ISU or UOI), Xijk and bijk are the design matrix and solution vector for fixed effects and covariates (same effects as fitted by Malek et al. [2000a,b] and Rodriguez et al. [2003]
, in addition to the effect of population), sik is the fixed effect of the ith F1 sire in population k, and eijk is a residual. Following the line-cross model of Haley et al. (1994)
, coefficients ak and dk are the additive and dominance effects of breed-origin alleles of a putative QTL at the fitted position for population k, and coefficients P(a)ijk and P(d)ijk are the corresponding breed-origin coefficients. Following the half-sib model of Knott et al. (1996)
,
ik represents the substitution effect for the two putative QTL alleles carried by the F1 sire ik and P(
)ijk the probability that the F2 offspring inherited the one vs. the other QTL allele from its F1 sire. Reduced Mendelian models were derived from Model CB-i by including only the line-cross components ak and dk (Model LC-i), only the half-sib components
ik (Model HS-i), and by dropping population interaction effects (Models CB, LC, and HS).
To identify parent-of-origin effects, models described by De Koning et al. (2001a)
and Thomsen et al. (2004)
were fitted to the data from each population and the joint data. The most parsimonious imprinting model fitted to the joint data was:
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where a(pat)k and a(mat)k are paternally and maternally inherited effects for population k, and coefficients P(pat)ijk and P(mat)ijk are as defined by De Koning et al. (2001a)
. Reduced imprinting models were derived from Model FULL-i by including only paternal effects a(pat)k (Model PAT-i), only maternal effects a(mat)k (Model MAT-i), and by dropping the population interaction effects (Models FULL, PAT, and MAT). All models, except PAT(-i) and MAT(-i) were used to detect QTL in the joint and individual data sets, based on tests against the no QTL model at a 5% chromosome-wise (ChW) level.
Tests to Determine the Nature of Detected QTL
A series of tests of alternate models was applied to characterize the QTL detected. In a first set of tests, QTL with parent-of-origin expression were differentiated from Mendelian QTL by testing the LC, FULL, PAT, and MAT models against each other, following the decision tree described in Thomsen et al. (2004)
. Then, for QTL regions detected using the LC, HS, or CB models and for which no imprinting was detected, a series of tests between the LC, HS, and CB models was applied, following Dekkers et al. (2003)
, to determine whether the F0 parents of the two parental breeds that contributed to the cross were fixed for alternate QTL alleles, which will be referred to as LC QTL, or whether the two parental breeds were segregating for the QTL at similar (HS QTL) or different frequencies (CB QTL). These tests are described in further detail below. In all cases, final estimates of QTL effects and QTL position were derived using the inferred mode of expression.
For the joint analyses, breed origin alleles were assumed to be unique a priori; thus, the population interaction models were used for QTL detection and for tests for parent-of-origin effects. Significance of population-specific QTL effects were then tested for the inferred mode of expression based on a lack of fit test between the interaction and single effect models. These tests were conducted at the 5% comparison-wise level at the best position for the inferred population-interaction model.
Significance Tests
Empirical significance thresholds against the null model at the 5 and 1% ChW level were derived for each QTL model based on 10,000 permutations for each trait and each data set. Threshold values at the 5 and 1% genome-wise (GW) level were then obtained based on size of the chromosome relative to the whole genome, following de Koning et al. (2001a)
. These thresholds were used to detect QTL as described above. Tests of alternate models for parent-of-origin expression were conducted at the 5% ChW level, following Thomsen et al. (2004)
. But, to decrease computing, tests were not conducted at every position in the QTL region, as in Thomsen et al. (2004)
, but at the best position of the full model in tests of the FULL against the LC model, and at the best position of the PAT or MAT models in tests against the FULL model. In addition, ChW thresholds for these tests were set equal to thresholds obtained for F-test statistics against the null hypothesis of no QTL with equivalent numerator degrees of freedom, as suggested by Thomsen et al. (2004)
. Thus, thresholds for tests of the PAT against the null model were used for tests of the FULL against the LC model because both have 1 df.
For QTL that were not determined to be imprinted based on tests described above, the following tests were conducted to identify segregation of QTL within the parental breeds and to declare a QTL to be a LC, HS, or CB QTL:
LC QTL = the QTL was detected under the LC model, but an F-test of the CB over the LC model at the most likely position under the LC model was not significant at the 5% comparison-wise level.HS QTL = the QTL was detected under the HS model, not significant under the LC model, and an F-test of the CB over the HS model at the most likely position under the HS model was not significant at the 5% comparison-wise level:
CB QTL = the QTL was detected with the CB model but could not be defined as a LC or HS QTL based on the previous tests.
Confidence Interval for QTL Position
Confidence intervals (CI) for position of QTL were obtained by applying an empirical non-parametric bootstrap method (Visscher et al., 1996
) to phenotypes that were pre-adjusted for fixed effects and covariates. For chromosome-trait combinations with significant QTL, 300 bootstrap samples were generated using the inferred QTL model. To decrease the effect of other QTL on the chromosome and of bias of estimates toward marker positions, the distribution of bootstrap estimates was evaluated for clear discontinuities along the chromosome and only estimates that fell within a continuous cluster of estimates around the QTL were used to determine the confidence interval for the QTL. Although this could lead to an underestimate of the confidence interval, this was preferred to having substantial overestimates because of presence of multiple QTL on the chromosome.
| Results |
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Marker Linkage Maps
Marker orders and relative locations obtained from each data set were in good agreement with the USDA-MARC swine genome map (http://www.marc.usda.gov/genome/genome.html). Marker orders were the same for all maps, except for some tightly linked markers (Supplemental Figure, available online). For most chromosomes, map lengths based on the joint and UOI data were larger than distances between corresponding external markers in the USDA and ISU maps.
Information contents across the four chromosomes to detect Mendelian QTL, computed following Knott et al. (1998)
, are in Figure 1
. Average information content was greatest for the ISU data, least for the UOI data, and intermediate for the joint data. Information contents for paternal and maternal expression models (not shown) were slightly higher but had similar patterns as in Figure 1
. No region on the four chromosomes showed segregation distortion for additive, dominance, or parent-of-origin effects.
QTL Results
Chromosome-wise significance thresholds for tests against the null model were similar across models, traits, and chromosomes when expressed in terms of the corresponding comparison-wise P-value for the F-statistic (results not shown). Thus, to allow comparison between models, the log10 of the comparison-wise P-value was used to present the level of significance of QTL results and was 2.2 ± 0.1 for 5% ChW thresholds and 3.5 ± 0.1 for 5% GW thresholds across models, traits, and chromosomes. Thresholds for SSC18 were slightly lower because of its smaller size.
Table 1
summarizes the number of QTL-trait combinations that were significant at the 5% ChW level in analyses of the individual and joint data. The total number of QTL detected was slightly greater for the joint (53) than for the UOI analyses (47), but the number significant at the 5% GW level or better was slightly lower for the joint analyses (16 vs. 18 QTL). The ISU analyses resulted in substantially fewer QTL detected (26 total and eight at the GW level), consistent with its smaller population size.
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Tables 2
, 3
, and 4
present detailed results of QTL that were detected at the 5% GW level in the joint or individual analyses. In these tables, which will be described further by chromosome in the following, results of the individual population analyses were included for all QTL that were significant in the joint analyses for comparison purposes.
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In the same region as the marbling QTL (at 42 cM), a QTL for tenderness was detected in the UOI and joint data (1% GW CB-i QTL). In contrast to the marbling QTL, which was declared to be a LC QTL, evidence of segregation was detected at this QTL (CB QTL), but on average, the Berkshire allele resulted in greater tenderness, consistent with the greater marbling score. There was no evidence for dominance at the tenderness QTL; however, in contrast to the marbling QTL. Also in this same region (at 48 cM), but now in the ISU data, a QTL for drip loss was detected (Table 2
).
Around 100 cM on the joint map, close to the second QTL for marbling in the UOI data, strong QTL were detected for lipid % (1% GW LC-i at 108 cM), juiciness (1% GW LC at 90 cM), tenderness (1% GW LC-i at 100 cM), and Star probe force (1% GW CB-i at 100 cM; Table 2
). All these QTL were detected at 1% GW level in the UOI data but not significant in the ISU data. For the QTL in this region, the Berkshire allele in the UOI population had greater lipid %, marbling, juiciness, and tenderness, and lower force required to puncture the meat compared with the Duroc allele (Table 2
).
QTL on SSC6.
Toward the end of chromosome 6 (at 167 cM), QTL associated with backfat at the last and 10th rib were detected in the joint analysis (Table 3
), but with evidence for the last rib QTL coming from the UOI data and for the 10th rib QTL from the ISU data. For both QTL, the Berkshire allele resulted in less back-fat but with evidence of paternal-only expression for the last-rib QTL in the UOI population, and with segregation and increased backfat for the heterozygote for the tenth-rib QTL in the ISU population. These could represent the same QTL but with their expression being dependent on developmental stage and population background. The same region also showed QTL significant at the 5% ChW level for lumbar and average backfat in the same region in the joint analyses (data not shown). The ISU data also showed a QTL for lipid % in the same region, with evidence for partial imprinting, with greater lipid % for the heterozygote and lower lipid % for the Berkshire allele when inherited through the maternal side (Table 3
). The ISU data also showed evidence for HS QTL for 10th-rib backfat (at 108 cM), whereas the UOI data showed evidence of a QTL for loin muscle area at 107 cM. Both these QTL also were significant in the joint analyses at the GW level but with segregating vs. fixed breed alleles, respectively (Table 3
).
QTL on SSC13.
One QTL affecting loin muscle area was detected in the interstitial region of SSC13 at the 5% GW level in the joint and UOI data (Table 4
). This QTL had significant evidence of segregation in the parental breeds. In the same region, QTL for lipid %, 10th-rib and average backfat, and carcass weight and length were detected at the 5% ChW level in the joint and UOI data (data not shown). One maternally expressed QTL for cooking loss was detected at the 5% GW level in the UOI data, but this QTL was not significant in the joint data.
QTL on SSC18.
Three QTL were detected at the 5% GW level in SSC18 (Table 4
); a LC QTL for lipid % at 72 cM in the UOI data; a paternally expressed QTL for glycogen content at 38 cM in the ISU data; and a maternally expressed QTL for 24-h loin pH at 10 cM in the UOI data. None of these QTL was significant in the other population and, as a result, they were detected with a lower level of statistical evidence (at the 1 and 5% ChW level) in the joint data, and had different allele effects in the two populations.
| Discussion |
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Separate analyses of the ISU and UOI populations resulted in substantial numbers of QTL detected, but there was generally limited overlap between QTL detected in the two populations (Table 1
). This lack of overlap may be due to the difference in the F0 parents that were used to create these two populations (i.e., Yorkshire vs. Duroc as the maternal breed). Although the Berkshire breed was common to both populations, only two Berkshire sires contributed to the ISU population and a different set of three sires to the UOI population. Thus, QTL alleles present in the F0 parents could have differed substantially between the two populations. The difference in the genetic basis of these two populations was further substantiated by the fact that of the 16 QTL that were significant at the GW level in the joint analysis, 12 had significant evidence of a QTL by population interaction (Tables 2
, 3
, 4
). Presence of a population interaction can be caused by different effects of the QTL in the two populations, but it is more likely caused by different QTL frequencies in the F0 parents between the two populations or that the QTL is segregating in the one population but not in the other.
Despite the lack of overlap between results from the two separate population analyses, joint analysis in general resulted in greater significance of QTL and greater mapping precision (i.e., smaller CI for QTL position). For example, joint analysis resulted in detection of nine QTL (at the 5% ChW level) that did not reach significance in either population (Table 1
) and in greater levels of significance for many QTL for which only one of the populations was significant (Tables 2
, 3
, 4
). Both these cases support increasing evidence of QTL from joint analysis. However, for six QTL, joint analysis resulted in lower significance of the detected QTL compared with the individual population analyses (Tables 2
, 3
, 4
), and 24 QTL were not detected in the joint data (Table 1
). These tended to be QTL for which one of the populations provided no indication of presence of a QTL. Some QTL had substantially different position estimates in the two populations and resulted in longer confidence intervals for the joint than for the individual analyses. Examples are the backfat and loin muscle area QTL on SSC2, for which position estimates were at the IGF2 gene for the ISU data, but 5 to 15 cM distal from IGF2 for the UOI data (Table 2
). It is possible that two QTL were segregating in the UOI population, one at IGF2 and one further into the chromosome, but this could not be confirmed by a two-QTL analysis (data not shown). In addition, it must be noted that, although the first marker was at IGF2 (position 0), the second marker that was genotyped in the UOI population was at 60 cM (Figure 1
). This large distance between markers and low information content in the region, may cause biased position estimates and CI, so position estimates from the UOI and joint data must be interpreted with care.
Data from the two populations were standardized by their respective residual SD before analysis to ensure homogeneous residual variance in the joint analyses. Residual SD can differ between populations because of differences in scale or accuracy of measurement or population differences in genetic or environmental variances. This adjustment assumes that differences in QTL effects between populations are multiplicative, which could introduce interactions between QTL and population if QTL effects are the same in both populations on the original scale. This could be tested by comparing population-specific QTL effect estimates after back-transformation to the original scale.
QTL Characterization
The QTL type declarations in the individual population analyses generally supported the QTL type designation in the joint analysis but with some exceptions. For example, the QTL for backfat and loin muscle area in the IGF2 region on SSC2 were detected as CB QTL in the ISU population but as paternally expressed QTL in the UOI and joint analyses. A previous analysis of the ISU data by Thomsen et al. (2004)
declared the backfat QTL in this region to be paternally expressed, but this was with a model that did not include F1 sire. In both their and the present analyses of the ISU data, the Mendelian (LC) model was significant in this region for all backfat traits, but in the present analysis, the subsequent test for presence of imprinting (i.e., the test of the FULL against the Mendelian model) only approached 5% ChW significance, implying no parent-of-origin effects. When characterizing these QTL further, all backfat QTL in this region were declared as CB QTL for the ISU data. It should be noted that this declaration may in fact be consistent with presence of paternal expression because the HS component in the CB model allows for differential allele effects, depending on parental origin, by fitting additional effects for one of the parental origin alleles. The CB model can, therefore, model parent-of-origin effects (paternal-only as well as maternal-only expression) and is confounded with the parent-specific expression models. Thus, although not significant, the present ISU results do not exclude paternal-only expression of these QTL. Indeed, paternal-only expression was confirmed in the joint analysis, but with different effects in the two populations (Table 2
). Thus, QTL type declarations must be interpreted with care because of the confounding between some models.
The small number of QTL with evidence of segregation within the parental breeds (HS or CB QTL) does not imply that most QTL will be fixed in alternate breeds. In a simulation study, Kim and Dekkers (2004)
demonstrated the greater power of F2 designs to detect LC QTL and the limited ability to determine that detected QTL that are declared to be HS or CB QTL are indeed segregating within the parental breeds. Nevertheless, the use of the CB and HS models aids in detecting more QTL than using the LC model alone (Dekkers et al., 2003
).
Six additional QTL with parent-of-origin effects were detected at the GW level in individual populations, but for all these, no QTL was detected in the other population and the joint analysis reached significance at the 5 or 1% ChW level for only three of these QTL (Tables 2
, 3
, and 4
). Parent-of-origin effects in these regions must be confirmed in other studies.
Comparison of QTL Results with Previous Studies
Previous results have extensively reported on QTL detected in the ISU population, including using line-cross (Malek et al., 2000a, b), parent-of-origin (Thomsen et al., 2004
), and QTL segregation models (Dekkers et al., 2003
). Further discussion will, therefore, focus primarily on QTL detected at the GW level in the joint and UOI analyses.
Our results for paternally expressed QTL in the proximal region of SSC2 (Table 3
; Figure 2
) confirm previous evidence of similar results in several populations (Jeon et al., 1999
; Nezer et al., 1999
; de Koning et al., 2001b
) and the recent identification of a causative SNP in the IGF2 gene (Nezer et al., 2003
; van Laere et al., 2003
). Bidanel et al. (2001)
detected a Mendelian QTL for back-fat thickness in this region in a Meishan and Large White cross but did not test for imprinting. Milan et al. (2002)
detected QTL for backfat weight and loin weight in the same population and region but did not find evidence of parent-of-origin effects.
The QTL identified on SSC6 partially confirm results from other populations. De Koning et al. (1999)
also found a QTL for backfat thickness in the distal region of the chromosome in a Meishan and Dutch White cross, where our study found conflicting parent-of-origin effects. However, further analyses by De Koning et al. (2001b)
did not identify parent-of-origin effects. De Koning et al. (2001b)
did detect a maternally expressed QTL for backfat in a similar region where the maternally expressed UOI QTL for average backfat resided (86 cM). Ovilo et al. (2000)
detected a Mendelian QTL for loin muscle area and backfat in an Iberian and Landrace cross between our two QTL regions for 10th rib backfat. Rohrer (2000)
and Bidanel et al. (2001)
also detected a Mendelian backfat QTL in Meishan and Large White crosses, whose locations were close to the average back QTL and the 10th rib QTL region in SSC6, respectively, in our study. Combined, these studies clearly demonstrate the presence of one or more QTL for carcass composition on the distal arm of SSC6, although the mode of expression of these QTL remains unclear.
Our finding of a QTL for 24-h loin pH on SSC18 con-firms a suggestive QTL for ham muscle pH at 24 h by De Koning et al. (2001a)
in a Meishan and Dutch commercial pig cross. De Koning et al. (2001a)
found no evidence of parent-of-origin effect for that QTL, in contrast to the evidence for maternal-only expression that was found here.
| Implications |
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| Footnotes |
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2 Present address: School of Biotechnology, Yeungnam University, Gyeongsan, Korea. ![]()
3 Correspondence: 239 Kildee Hall (phone: 515-294-7509; fax: 515-294-9150; e-mail: jdekkers{at}iastate.edu).
Received for publication November 21, 2004. Accepted for publication February 23, 2005.
| Literature Cited |
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