INTRODUCTION
Growth is a fundamental property of biological sys-
tems and it can be defined as an increase in body size
per time unit (Schulze et al., 2001; Lawrence and Fowl-
er, 2002). Growth of the fowl is similar to the growth
of other animals, and it consists of 3 or 4 cycles, with
2 occurring after hatching (Grossman, 1988). Modeling
growth curves of animals is necessary for optimizing the
management and efficiency of animal production (Köhn
et al., 2007). Many studies have modeled the growth
characteristics of cattle (Brown et al., 1976; López de
Torre et al., 1992; Menchaca et al., 1996), pigs (Whit-
temore, 1986; Krieter and Kalm, 1989; Bastianelli and
Sauvant, 1997; Knap et al., 2003; Schinckel et al., 2003;
Wellock et al., 2004), and poultry (Knízetová et al.,
1991a,b; Darmani Kuhi et al., 2003; Sengül and Kiraz,
2005; Nahashon et al., 2006; Roush et al., 2006).
Ross broiler parents exhibit the same inherent rapid
growth and feed efficiency as their offspring. Maintain-
ing the Ross broiler parent stock at its target BW leads
to optimum productivity. To achieve the objectives of
the rearing period, such as target BW for age and flock
uniformity, weekly weighing of sample chickens from
the flock and adjustment of feed allowances are neces-
sary. In addition to feed allowance, other factors may
influence BW, such as heat conditioning of broilers
from younger and older breeder flocks during incuba-
tion and the first week post-hatch (Yalçm et al., 2005).
Accurate control of growth improves flock uniformity.
Good growth models can help ensure that animal pro-
duction is efficient and cost-effective.
The literature on poultry and other animals tradi-
tionally defines the relationship between age and live
weight as a nonlinear, S-shaped function (Sengül and
Kiraz, 2005). Our preliminary work showed a good fit
of second- and third-order polynomial functions to ex-
Modeling the growth pattern of in-season and off-season
Ross 308 broiler breeder flocks
T. Tompić,* J. Dobša,† S. Legen,* N. Tompić,‡ and H. Medić§
1
*Bioinstitut d.o.o., 40000 Čakovec, Croatia; †Faculty of Organization and Informatics, 42000 Varaždin, Croatia;
‡Podravka d.d., 48000 Koprivnica, Croatia; and §Faculty of Food Technology and Biotechnology,
University of Zagreb, 10000 Zagreb, Croatia
ABSTRACT Growing the Ross broiler parent according
to the target growth curve ensures that males and fe-
males achieve optimum lifetime performance and well-
being. Accurate control of growth will lead to uniformi-
ty and sexual maturity, which are of crucial importance
for the production of hygienic, healthy, and fertile eggs
of high quality. This study examined the growth of Ross
308 broiler breeder flocks from hatch to 35 wk of age to
identify which growth model would describe the growth
of these animals most accurately. Growth was measured
and modeled using linear and nonlinear functions, and
the experimental growth curves were compared with
target curves from the Parent Stock Management Man-
ual for Ross 308 (Aviagen). Broiler breeder flock R6
(in-season from February until October) and flock R7
(off-season from August until April) were kept in an
environmentally controlled breeder house from hatch
until 35 wk of age. Three nonlinear growth functions
(logistic, Gompertz, and Richards) and 3 polynomial
functions (linear, second-order, and third-order) were
applied. Parameters of the models were estimated by
the least squares procedure. The fit of growth curves to
experimental data was assessed using R
2
. A t-test was
used to identify significant differences in the goodness
of fit of the model to the different data sets (breeder
manual, R6, and R7). The third-order polynomial gave
the best fit to the Ross 308 parent broiler BW data,
with R
2
ranging from 0.992 to 0.998. Among the non-
linear growth functions, the Richards model gave the
best fit to the data, with R
2
ranging from 0.992 to
0.995. The advantage of second- and higher-order poly-
nomial models is that they can be linearized and their
parameters estimated by linear regression.
Key words: body weight, growth model, nonlinear function, polynomial function, chicken
2011 Poultry Science 90:2879–2887
doi:10.3382/ps.2010-01301
PRODUCTION, MODELING, AND EDUCATION
2879
Received December 16, 2010.
Accepted August 30, 2011.
1
Corresponding author: hmedic@pbf.hr
©2011 Poultry Science Association Inc.
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