The Outcomes of Selection in a Closed Herd on a Farm in Operation

Article information

Asian-Australas J Anim Sci.. 2015;28(9):1244-1251
1National Institute of Animal Science, Rural Development Administration, Cheonan 31000, Korea.
2Gyeongnam Research Center of Livestock Development, Sancheong 52263, Korea.
*Corresponding Author: ChangHee Do. Tel: +82-42-821-5784, Fax: +82-42-823-2766, E-mail: ivando@cnu.ac.kr

Division of Animal and Dairy Science, College of Agriculture and Life Science, Chungnam National University, Daejeon 34134, Korea

Received 2014 December 26; Revised 2015 March 17; Accepted 2015 April 24.

Abstract

A herd of Berkshire pigs was established in 2003 and subjected to selection without introduction of any genetic resources until 2007. The complete pedigree, including 410 boars and 916 sows, as well as the records from 5,845 pigs and 822 litters were used to investigate the results obtained from the selections. The index of selection for breeding values included days to 90 kg (D90kg), backfat thickness (BF) and number of piglets born alive (NBA). The average inbreeding coefficients of pigs were found to be 0.023, 0.008, 0.013, 0.025, 0.026, and 0.005 from 2003 to 2007, respectively. The genetic gains per year were 12.1 g, −0.04 mm, −3.13 days, and 0.181 head for average daily gain (ADG), BF, D90kg, and NBA, respectively. Breeding values of ADG, BF and D90kg were not significantly correlated with inbreeding coefficients of individuals, except for NBA (−0.21). The response per additional 1% of inbreeding was 0.0278 head reduction in NBA. The annual increase of inbreeding was 0.23% and the annual decrease in NBA due to inbreeding was 0.0064 head. This magnitude could be disregarded when compared with the annual gain in NBA (0.181 head). These results suggest that inbreeding and inbreeding depression on ordinary farms can be controlled with a proper breeding scheme and that breeding programs are economical and safe relative to the risks associated with importation of pigs.

INTRODUCTION

Responses to directional selection and inbreeding in populations of species usually follow the regular patterns predicted by quantitative genetics theory (Falcorner, 1981). The heritabilities of most economical traits in pigs were considerable ratios (Hermesch et al., 2000; Hanenberg et al., 2001; Chen et al., 2003) for seed stock companies and farms to improve genetically their stocks through selection. However, many farmers with relatively small herds in Korea often hesitate to invest in genetic selection and instead import pigs from other countries. There are also fears of decreased performance in selection programs due to inbreeding depression and poor selection. Nevertheless, a number of adverse effects in response to the reckless import of pigs from various countries have been reported. For example, imports lead to introduction of pathogens to herds and decreased uniformity, which results in economic losses that greatly offset the benefits of any new genetic sources (NIAS, 2013). However, continuous genetic progress within a herd without importation of genes requires a proper method for evaluation and selection of pigs. Therefore, the present study was conducted to investigate factors related to selection in a closed population of a farm in full operation.

MATERIALS AND METHODS

Closed herd and records

In 2003, an experimental herd of Berkshire pigs was established in Sancheong (Korea) by the Swine Research Institute of Gyeongnam. The starting group of animals, which was imported from the United States, consisted of 20 boars and 83 sows with pedigree information. After its inception, the herd was kept closed. Breeding plans were developed with overlapping generations, and the entire animals were put on-farm testing. The records from 5,845 pigs and 822 litters, including pedigree information of 49 sires and 214 dams, were used for analysis. The sires and dams were mated with the aid of a software (Do, 2003; C-don Manager: A program for recording and managing seed stocks) that computes the selection index and inbreeding coefficient of hypothetical offspring. The index for selection on breeding values included days to 90 kg (D90kg), backfat thickness (BF), and number of piglets born alive (NBA). Most mating was practiced using offspring with an inbreeding coefficient of less than 3%. The pigs had ad libitum access to water and feed (standard scheme), in keeping with the practice in most farms in Korea. The traits measured in age cohorts were BF (mm), D90kg (day), and average daily gain (ADG) (g), which were used to estimate genetic progress. BFs were measured at 5-cm from the edge of the split back at the levels of the third, fourteenth, and fourth last ribs using a Piglog 105 device (Carometec A/S, Copenhagen, Denmark) and adjusted for a body weight of 90 kg. ADGs were measured from birth to the end of the performance test (about 145 age days). Details regarding the structure and selection of the herd are presented in Figure 1 and Table 1.

Figure 1

Distribution of animals according to birth year in the population and trace of herd size excluding sires and dams.

Means and standard deviations of traits according to pig birth year

Population

The barns and facilities were newly built for the herd. The effects of the new building and facility might disappear in few years, mask selection response, and be confounded with annual effects in general. Selection was practiced for a relatively short period when compared with the previous studies (Rodrigáñez et al., 1998; Silió et al., 2013). Figure 1 shows the structure of the population according to birth year and month. Approximately 100 sows and 20 boars were maintained in the herd at all times, which produced about 1,600 pigs annually. A beginning herd requires time to fill the pens with newly born piglets, and it took a little over a year to reach normal herd size. The average herd size was approximately 800 pigs, excluding sires and dams, with a peak size of about 1,200 heads being attained in 2005. The newly built barns and short period of selection may not be suitable for selection experiments, but could help identify problems associated with ordinary seed stock farms.

Statistical analysis

Simple statistics and figures were obtained using a statistical package (SAS, Cary, NC, USA) and a database tool (Sybase PowerBuilder Enterprise, Sybase Inc., Dublin, CA, USA). Genetic parameters and breeding values were analyzed with the restricted maximum likelihood (REML) procedure based on an animal model using the Wombat program (Meyer, 2010). The statistical model for the traits was as follows.

yi=Xbi+Zai+ei,

Where yi is the vector of observations for the ith trait, and bi is the vector of fixed effects, including contemporary groups, such as birth year-month, sex and dam parity or farrowing year month and sow parity. For random effects, ai is the vector of random animal effects and ei is the vector of random residual effects. X and Z are incidence matrices relating records of a trait to fixed effects and random effects.

If a represents the vectors of animal genetic effects for traits, and e represents the vector of residual effects, then the random effects can be assumed to follow a normal distribution with a mean of zero and the following distribution parameters:

var [ae]=[AG00IR]

where, A is the numerator relationship matrix and G is a matrix with an order of 4, the covariance matrix of the genetic effect between traits. Matrix I is the identity matrix of appropriate dimension in each case, and R is the covariance matrix of residual effect. ⊗ denotes Kronecker product of matrices.

RESULTS AND DISCUSSION

Selection

Selection criteria were based on the rank of the selection index of hypothetical progeny of available sires for a dam. The selection index was calculated with breeding values and economical weights of traits. New breeding values were obtained from routine genetic evaluation of the traits for each performance test of an age cohort. Index weights on breeding values of ADG (g), BF (mm), and NBA (head) were 0.22, −2.58, and 58.70, respectively.

Selection at operational swine farms differs from selection of plants (Shaw and Sacks, 1995) and fruit flies (Bubliy and Loeschcke, 2005) in the laboratory, in which the results of selection including inbreeding coefficients and selection response are consistent with quantitative genetics. Selection of pigs for replacement or sale at farms in operation is practiced using both performance tests and genetic evaluation, if possible. The number of pigs to be selected is determined by the need for new breeding stocks and the superiority of candidates. Hence, selection intensity is continuously changing.

The sows with low rank of selection index comparing with candidates were culled after weaning their piglets. And the new young candidates for replacement waited for about two months to be mated after selection. That is, 5 month old gilts competed with the existing sows, which had mated two months previously and were pregnant. This selection scheme allowed a stable flow in production of pigs, but selection criteria changed continuously with selection intensity. Selection response and inbreeding coefficients were calculated from the average of individuals in the herd. Some of the pigs were selected and sold to multiplication farms (Table 1). In 2003, 5.7% and 14.6% of pigs were selected for the replacement of sires and dams, respectively. These rates gradually decreased every year, and thus sires and dams were selected upper 1.4%, 1.3%, and 1.0%, and 6.4%, 4.4%, and 2.8% of pigs with birth year 2004 through 2006, respectively. However, the percentile of dams did not mean absolute top ranking as previously mentioned about selection of gilts.

Changes in phenotypic values of the traits are shown in Table 1, and the selection differentials in the observed scales were provided. The selection differentials on BF in birth year 2003 through 2006 were −0.9, −2.4, −1.4, and −1.3 mm, respectively, for sires and −0.2, −1.3, −0.1, and 0.8 mm, respectively, for dams. However, the means phenotypic values of parents were about equal or even larger than the means of the population born in previous year. It indicated that breeding values of BF and the economical weight for BF did not give progress in phenotypic values. Further Figure 2 showed the results of no improvement in breeding values of BF. The observed means of ADG in 2003 indicated fast growth of pigs, and low means in 2005 and 2006 were recovered in 2007. The selection differentials (difference in parents from population) on ADG in birth year 2003 through 2006 were 19.5, 32.8, 76.1, and 58.4 g, respectively for sires and 1.5, 6.4, 58.7, and 32.4, respectively, for dams. The newly built pens were clean and spacious; thus, pigs were raised under low levels of pathogen infection and low density. Gonyou and Stricklin (1988) pointed out that individual pig productivity decreases as crowding increases, but productivity in farms may increase, improving the economics (Edwards et al., 1988; Powell and Brumm, 1992). It was assumed that the new building effects greatly influenced performance of animals in 2003 and 2004, during which time herd size increased gradually (Figure 1). Further, the influences masked continuous genetic progress and typical selection response. The phenotypic values of BF were increased for sires, dams and population.

Figure 2

Average breeding values of the four traits according to birth year-month.

Bulmer (1971) showed that the contribution to linkage disequilibrium in additive genetic variance decreased under selection. It could be evidence of selection effect that could reduce additive variation and subsequently could reduce phenotypic variation. However, phenotypic variations in the traits shown in Table 1 were not reduced by selection during the study period, possibly due to the short period and selection of three traits. Significant reductions in variance under selection requires many generations of selection or directional selection of a trait expressed by few loci (Jacquard, 1974).

Genetic progress

The heritabilities of BF, D90kg, ADG, and NBA estimated in the previous study (Do, 2007) were 0.29, 0.43, 0.45, and 0.23, respectively (Table 2). Cassady and Robison (2002) showed that heritabilities of backfat thickness, days to 230lb and ADG were 0.50, 0.25, and 0.30, respectively. The estimated growth traits obtained by Cassady and Robison (2002) (days to 230lb and ADG) and Do (2007) (D90kg and ADG) were similar, but the estimates in Table 2 were different (0.15 or more) and low, especially for BF (Cassady and Robison, 2002; Imboonta et al., 2007). Most reproductive traits are lowly heritable since environmental and other factors have significant effects on the traits (Imboonta et al., 2007). However, the heritability of NBA was high relative to previous studies (Chen et al., 2003; Johnson and Nugent, 2008; Savić et al., 2011). These findings indicated that the records from the same herd reduced environmental and erroneous effects, which resulted in high heritability in reproductive traits in the present study.

Heritabilities and genetic correlations of traits (Do, 2007)

A genetic correlation between traits results in a correlated response to selection (Falconer, 1981). The trait of D90kg had values of opposite direction with ADG and a genetic correlation of −0.98. Body weight and BF tend to increase or decrease together. The genetic correlation of ADG and BF showed a positive value of 0.13, which differed from a study conducted by Imboonta et al. (2007), in which the value was −0.03. The genetic correlations of NBA with production traits were unfavorable and low, which differed from the favorable genetic correlations reported by Imboonta et al. (2007). The genetic parameters in Table 2 were estimated in the early stage of the population and used to develop the selection index as previously described. The genetic correlations in the present study did not appear to be extraordinary, even under selection.

The breeding values of pigs were estimated using an animal model that took selection and non random mating into account (Kennedy et al., 1988). The numbers of pigs according to birth year month are shown in Figure 1. The average breeding values of the pigs with the same birth year month varied to some extent, as shown in Figure 2. Since breeding values were obtained by removing environmental and residual effects, average breeding values of the traits showed actual responses by selection over years. Consequently, the average breeding values of the traits over birth years could be traces of genetic progress reflecting aggregate breeding values in the herd.

The average breeding values of dams instead of the entire herd are shown for NBA in Figure 2. The average breeding values obtained for ADG for 2004 and 2005 were lower than those obtained in other years. The reason for this was not apparent, but these low values followed by continuous increases caused curves reflecting the average changes to have a bent shape. With the exception of ADG, the trends of other traits were linear. The traces in population under selection ran toward the breeding goals, as intended with the selection index. The equations describing the linear trends for BF, ADG, D90kg, and NBA in Figure 2 are shown for the herd in Table 3.

Regression of calendar month on breeding values of each trait and genetic gain per year

Gradients in breeding values during the period of selection were obtained for sires, dams and the herd, with regressions (Table 3). Annual changes were calculated by multiplying 12 months by monthly changes (regression coefficients). The changes of breeding values per year in parents (the averages for sires and dams) were 14.6 g, −0.13 mm, and −3.84 days for ADG, BF, and D90kg, respectively. Since Mendelian sampling contributions by heredity are summed as zero, the expected genetic response in the offspring is simply obtained by substituting the average of the parental breeding values in theory (Hill and Weir, 2011). However, as shown in Table 3, the changes in parents and the response of the herd were not the same. The gradients in parents were the intended selection differential by the breeder, whereas the gradients in the herd were due to selection. The percentages in Table 3 showed the portion of actual gain in the population from intended gain by selection of parents, and obviously represented selection efficiency in a sense. The proportions of ADG, BF, and D90kg in the herd were 82.6%, 31.7%, and 82.9%, respectively. The realized portion in NBA could not be obtained because litter records were only available for selected dams. The values were higher for growth (D90kg and ADG) than for leanness (BF). Unlike other traits, the average breeding values of BF fluctuated for a relatively long period (Figure 2). This may have been due to the low economic weight on BF relative to other traits. The large variations in breeding values of BF in 2003 and 2004 may have caused the low R-square of the regression and played a role in generation of the low selection efficiency.

The increases due to selection in parents were consistently larger toward the directionality of selection than those of the herd including offspring and parents. Accuracy is a measure of the standard error (SE) of prediction of an individual breeding value (Henderson, 1975) rather than the correlation between true and estimated breeding values in selected populations (Bijma, 2012). In general, additive genetic values of parents are more accurate than those of offspring, possibly due to differences in the changes. As shown in Table 1, the selection intensity for replacements increased rapidly. Selection differentials in parents to be selected also increased, but could be realized in offspring after a period of time, which might be a source of the differences. The gradients in breeding values of parents were always favorably large relative to those of the herd. If enough generations passed, the changes (gradients) of both parents and the herd could be very similar.

The changes in the breeding values per year in the herd were 12.1 g, −0.04 mm, and −3.13 days. The ADG was much higher than compared to previous studies (McKay, 1990; Hofer et al., 1992; Ferraz and Johnson, 1993). Genetic reductions in BF were similar to those reported by Kaplon et al. (1991), but much lower than that of −0.18 mm/yr reported by Hudson and Kennedy (1985). The low selection response in BF could be characteristic of the Berkshire breed, which generally has thicker backfat than white pig breeds (Do, 2007). Interestingly, the selection differential of the sires was greater than dams for NBA. The genetic gain of NBA in dams was 0.181, which was higher than 0.118 in Landrace and Large White pigs (Ferraz and Johnson, 1993). Even though economic weights on the traits, selection intensity, and genetic correlations among ADG, BF, and NBA primarily determined the results of selection, it is believed that the high responses for ADG and NBA in the present study were partly due to the low average genetic ability of the Berkshire breed (high margin for improvement).

Inbreeding

Inbreeding is defined as the probability of two alleles within an individual being identical by descent (Curie-Cohen, 1981). This phenomenon is unavoidable in small populations without introduction of new pigs (Falcorner, 1981), and is therefore a major concern to pig producers during selection. In the present study, mating plans were made with the aid of computer software, which limited inbreeding coefficients to below 0.03 whenever possible. Securing a sufficient number of sires relative to sows enabled maintenance of relatively low average inbreeding throughout the experiment. The ratio of sires to dams (1 to 5) was relatively low when compared with the ordinary seed stock farms in Korea. All pedigree information was used for computation of inbreeding coefficients, even though the ancestries beyond the grandparents of the founders were not available. As shown in Table 4, the average inbreeding coefficients from 2003 to 2007 were 0.023, 0.008, 0.013, 0.025, 0.026, and 0.005, respectively. The proportion of animals inbred increased rapidly, but the average inbreeding coefficients did not. The annual increase of inbreeding coefficients in the herd was 0.23% when 2007 was excluded from the calculation. Inbreeding itself was completely controlled by computer aided mating and inbreeding in 2007, during which time it decreased to 0.5%.

Average inbreeding coefficients and number of inbred animals in the herd

Increased homozygosity leads to inbreeding depression if the recessive alleles are detrimental. Increased homozygosity can also affect the breeding values through the average effects of gene substitution (Falconer, 1981), which consist of both dominance and additive effects. The records of inbred pigs were used to investigate the relationship between inbreeding and breeding values of the traits (Table 5). No breeding values of the traits were significantly correlated with inbreeding coefficients, except for NBA (correlation = −0.21). Inbreeding rarely affected breeding values of growth traits, and regression of the breeding values of NBA against the inbreeding coefficients was significant. The response per additional 1% of inbreeding was 0.0278 head reduction of breeding value in NBA. Rodrigáñez et al. (1998) also found a significant mean reduction of 0.27 piglets born and 0.39 live born for each 10% of litter inbreeding. Falconer (1981) stated that inbreeding depression exists to some degree in all populations, and it has often been observed in reproductive and fitness traits.

Correlation and regression equation of inbreeding coefficients (%) with the breeding values of economical traits

The results of the present study indicated that the number of boars was sufficient to keep inbreeding under control, even though the herd was closed. As shown in Table 3 and 4, the gain per year in NBA and inbreeding were 0.181% and 0.23%, respectively. If the inbreeding coefficient was converted to NBA, then a reduction of 0.0064 head occurred in the herd. This reduction due to inbreeding depression could be disregarded relative to the gain of year (0.181) in NBA, suggesting that inbreeding and inbreeding depression could be controlled with proper breeding schemes and were economical and safe relative to the risks associated with importation of pigs from various countries.

IMPLICATIONS

The results of this study indicate that inbreeding can be controlled and significant genetic progress in both production and reproduction traits can be obtained by a proper selection scheme, even in a small closed population. Therefore, import of seed stocks into farms should be prevented to avoid undesired pathogens and achieve uniform pig populations.

ACKNOWLEDGMENTS

This work was carried out with the support of the Development of Farm Monitoring System for the National Based Improvement Goal of Swine and Poultry (Project No PJ009274) project of the National Institute of Animal Science, RDA, Korea.

Notes

CONFLICT OF INTEREST

We certify that there is no conflict of interest with any financial organization regarding the material discussed in the manuscript.

References

Bijma P. 2012;Accuracies of estimated breeding values from ordinary genetic evaluations do not reflect the correlation between true and estimated breeding values in selected populations. J Anim Breed Genet 129:345–358.
Bubliy OA, Loeschcke V. 2005;Correlated responses to selection for stress resistance and longevity in a laboratory population of Drosophila melanogaster. J Evol Biol 18:789–803.
Bulmer MG. 1971;The effect of selection on genetic variability. Am Nat 105:201–211.
Cassady J, Robison OW. 2002. Genetic parameters and their use in swine breeding. NSIF-FS3 http://www.nsif.com/factsheets/nsif3.pdf. Accessed June 20, 2015.
Chen P, Baas TJ, Mabry JW, Koehler KJ, Dekkers JC. 2003;Genetic parameters and trends for litter traits in U.S. Yorkshire, Duroc, Hampshire, and Landrace pigs. J Anim Sci 81:46–53.
Curie-Cohen M. 1982;Estimates of inbreeding in a natural population: a comparison of sampling properties. Genetics 100:339–358.
Do CH. 2007;Relation of production traits and reproduction traits in swine. J Anim Sci Technol 49:303–308.
Edwards SA, Armsby AW, Spechter HH. 1988;Effects of floor area allowance on performance of growing pigs kept on fully slatted floors. Anim Prod 46:453–459.
Falcorner DS. 1981. Introduction to Quantitative Genetics 2nd Edth ed. Longman. London, UK:
Ferraz JB, Johnson RK. 1993;Animal model estimation of genetic parameters and response to selection for litter size and weight, growth, and backfat in closed seedstock populations of large white and Landrace swine. J Anim Sci 71:850–858.
Gonyou HW, Stricklin WR. 1998;Effects of floor area allowance and group size on the productivity of growing/finishing pigs. J Anim Sci 76:1326–1330.
Hanenberg EHA, Knol E, Merks JW. 2001;Estimates of genetic parameters for reproduction traits at different parities in Dutch Landrace pigs. Livest Prod Sci 69:179–186.
Henderson CR. 1975;Best linear unbiased estimation and prediction under a selection model. Biometrics 31:423–447.
Hermesch S, Luxford BG, Graser HU. 2000;Genetic parameters for lean meat yield, meat quality, reproduction and feed efficiency traits for Australian pigs. Livest Prod Sci 65:239–248.
Hill WG, Weir BS. 2011;Variation in actual relationship as a consequence of Mendelian sampling and linkage. Genet Res (Camb) 93:47–64.
Hofer A, Hagger C, Künzi N. 1992;Genetic evaluation of on-farm tested pigs using an animal model II. Prediction of breeding values with a multiple trait model. Livest Prod Sci 30:83–98.
Hudson GFS, Kennedy BW. 1985;Genetic evaluation of swine for growth rate and backfat thickness. J Anim Sci 61:83–91.
Imboonta N, Rydhmer L, Tumwasorn S. 2007;Genetic parameters for reproduction and production traits of Landrace sows in Thailand. J Anim Sci 85:53–59.
Jacquard A. 1974. The Genetic Structure of Populations Springer-Verlag. New York, NY, USA:
Johnson ZB, Nugent RA III. 2008. Estimates of heritability for lifetime productivity traits and longevity in four breeds of swine. Arkansas Animal Science Department Report 2008 In : Johnson ZB, Kellogg DW, eds. Division of Agriculture, University of Arkansas System. Fayetteville, AR, USA: p. 119–121.
Kaplon MJ, Rothschild MF, Berger PJ, Healey M. 1991;Genetic and phenotypic trends in Polish Large White nucleus herds. J Anim Sci 69:551–558.
Kennedy BW, Schaeffer LR, Sorensen DA. 1988;Genetic properties of animal models. J Dairy Sci 71(Suppl 2):17–26.
McKay RM. 1990;Responses to index selection for reduced backfat thickness and increased growth rate in swine. Can J Anim Sci 70:973–977.
Meyer K. 2010. WOMBAT http://didgeridoo.une.edu.au/km/homepage.php. Accessed June 20, 2015.
NIAS (National Institute of Animal Science). 2003. Animal Genetic Improvement White Paper National Institute of Animal Science. Colorado Springs, CO, USA:
Powell TA, Brumm MC. 1992;Economics of space allocation for grower-finisher pigs: A simulation approach. J Am Soc Farm Mgrs 56:67–72.
Rodrigáñez J, Toro MA, Rodriguez MC, Silió L. 1998;Effect of founder allele survival and inbreeding depression on litter size in a closed line of Large White pigs. Anim Sci 67:573–582.
Savic R, Petrovic M, Radovic C. 2011;Estimation of heritability coefficients of number of born alive piglets in the first three farrowings Swedish landrace sows. Bio Anim Husb 27:85–92.
Shaw DV, Sacks EJ. 1995;Response in genotypic and breeding value to a single generation of divergent selection for fresh fruit color in strawberry. J Am Soc Hort Sci 120:270–273.
Silió L, Rodríguez MC, Fernández A, Barragán C, Benítez R, Óvilo C, Fernández AI. 2013;Measuring inbreeding and inbreeding depression on pig growth from pedigree or SNP-derived metrics. J Anim Breed Genet 130:349–360.

Article information Continued

Figure 1

Distribution of animals according to birth year in the population and trace of herd size excluding sires and dams.

Figure 2

Average breeding values of the four traits according to birth year-month.

Table 1

Means and standard deviations of traits according to pig birth year

Traits Birth year 2003 2004 2005 2006 2007
Head Sire 23 (5.7) 10 (1.4) 11 (1.3) 6 (1.0)
Boar1 2 (6.2) 9 (2.7) 5 (1.9) 20 (4.3)
Dam 59 (14.6) 45 (6.4) 37 (4.4) 17 (2.8)
Sow1 20 (19.5) 206 (35.5) 199 (28.3) 209 (37.6)
Population 809 1,416 1,670 1,201 646
Days to 90 kg Sire 144.9 145.8 144.0 144.5
Boar1 145.0 138.4 142.8 138.7
Dam 148.0 151.6 147.9 149.6
Sow1 147.2 154.9 157.0 155.1
Population 149.0 152.8 161.5 157.1 152.3
STD 13.2 14.2 16.5 13.6 15.5
Daily gain (g) Sire 630.0 626.6 631.6 630.2
Boar1 629.0 673.0 640.4 662.6
Dam 612.0 600.2 614.2 604.1
Sow1 616.4 583.8 572.1 578.2
Population 610.5 593.8 555.5 571.7 594.8
STD 61.9 63.3 63.4 57.5 65.3
Backfat thickness (mm) Sire 13.0 13.7 16.9 18.7
Boar1 12.9 12.8 17.6 18.0
Dam 13.7 14.8 18.2 20.8
Sow1 14.0 16.7 18.6 20.2
Population 13.9 16.1 18.3 20.0 19.1
STD 3.0 3.3 2.2 2.9 3.3

STDs, standard deviations of traits in the population.

1

Seed stocks selected for sale, numbers in parenthesis are the percentiles of the selected animals.

Table 2

Heritabilities and genetic correlations of traits (Do, 2007)

Days to 90 kg Daily gain Backfat thickness Number born alive
Days to 90 kg 0.43
Daily gain −0.98 0.45
Backfat thickness −0.17 0.13 0.29
Number born alive 0.17 −0.08 0.24 0.23

Table 3

Regression of calendar month on breeding values of each trait and genetic gain per year

Traits Equations R2 Gain/year Ratio1(%)
Daily gain (g) Sire y = 1.31190x–0.4544 0.4976 15.743
Dam y = 1.1217x– 10.162 0.4822 13.460
Population y = 1.0056x–15.67 0.7028 12.067 82.6
Backfat thickness (mm) Sire y = −0.0158x+0.2524 0.2072 −0.190
Dam y = −0.0063x+0.0585 0.0336 −0.076
Population y = −0.0035x+0.0457 0.0572 −0.042 31.7
Days to 90 kg Sire y = −0.3425x–0.0514 0.4977 −4.110
Dam y = −0.2974x+2.7546 0.5039 −3.569
Population y = −0.2652x+4.2214 0.7116 −3.182 82.9
No. of piglets born alive Sire y = 0.0222x–0.0374 0.4456 0.266
Dam y = 0.0151x–0.0186 0.5665 0.181
1

Represents the proportions of gains of the herd from the average gains of parents in breeding values.

Table 4

Average inbreeding coefficients and number of inbred animals in the herd

Birth year Herd total %1 Inbred animal


No Average No Average
Foundation 103 0.023 21.6 22 0.105
2003 809 0.008 36.7 297 0.022
2004 1,416 0.013 48.4 685 0.027
2005 1,670 0.025 80.0 1,336 0.032
2006 1,201 0.026 95.6 1,148 0.028
2007 646 0.005 26.5 171 0.020
Overall 5,845 0.018 63.7 3,659 0.029
1

Represents the proportion of inbred animals from the population.

Table 5

Correlation and regression equation of inbreeding coefficients (%) with the breeding values of economical traits

Corr Pr>|r| Intercept Pr>|t| Reg Pr>|t| R-square
D90kg 0.003 0.8236 −3.6209 <0.0001 0.0049 0.8236 0.0000
ADG −0.009 0.5614 13.9649 <0.0001 −0.0478 0.5614 0.0001
BFAT −0.012 0.4364 −0.0598 <0.0001 −0.0009 0.4364 0.0001
NBA −0.219 <0.0001 0.0613 <0.0001 −0.0278 <0.0001 0.0480

D90kg, ADG, BF, and NBA represent days to 90 kg, average daily gain (g), back fat thickness (mm), and number of piglets born alive, respectively.

Corr and Reg indicate regression coefficient and correlation, respectively.