| |
Production tool
|
Peer reviewed
|
A decision-making framework
for evaluating interventions used at weaning to reduce mortality in lightweight
pigs
and improve weight gains in the nursery
Un modelo de
toma de decisiones para evaluar diferentes intervenciones utilizadas en
el destete para reducir la mortalidad en cerdos de bajo peso y para mejorar
la ganancia de peso en el destete
Une structure
de la prise de décision pour évaluer des interventions qui
ont été utilisées à sevrage pour
réduire la mortalité dans les cochons de
poids léger et pour améliorer le gain du
poids dans la croissance
A. J. Larriestra,
DVM, MSc, PhD; R. B. Morrison, DVM, MBA, PhD; J. Deen, DVM, MSc, PhD, Diplomate
ABVP
College of Veterinary
Medicine, Department of Clinical and Population Sciences, University of Minnesota,
St Paul, MN 55108; Corresponding author: Dr A. J. Larriestra, Departamento
de Patología Animal, Facultad
de Agronomía y Veterinaria, Universidad Nacional de Rio Cuarto, Enlace
ruta 8 y 36, Rio
Cuarto, 5800, Córdoba, Argentina; Tel: 54 358 4676213; Fax: 54 358 4680280;
E-mail: alarriestra@ayv.unrc.edu.ar
Cite as: Larriestra
AJ, Morrison RB, Deen J. A decision-making framework for evaluating interventions
used at weaning to reduce mortality in lightweight pigs and improve weight
gains in the nursery. J Swine Health Prod. 2005;13(3):143-149.
Also
available as a PDF.
Summary
A decision model to aid in selecting treatments for weaned pigs was developed
and tested, with the purpose of reducing nursery mortality and improving weight
gain. Interventions evaluated were to not treat pigs, to treat the whole population,
or to treat only a subgroup of pigs below a certain weaning weight (target
treatment). Outcome was characterized as death or survival. Losses were set
at zero for
survivors weighing > 14.5 kg at the end of the nursery phase. Survivors weighing <=
14.5 were defined as lightweight pigs (LWP). Losses due to LWP and death were
modeled as 30% and 60%, respectively, of the feeder pig market price (1974 to
2002 average, United States Department of Agriculture). Treatment effect, mortality,
proportion of LWP, and treatment cost were subjected to sensitivity analysis.
Losses were minimal
for mortality < 7% and LWP < 18% when target treatment was used with different
weaning weight cutoffs. Treating the whole population was economically efficient
(mortality and LWP were at least 40% lower) if performance was poor. Each course
of action evaluated may minimize losses. However, target treatment minimizes
losses for a wide range of mortality, proportion of LWP, and treatment-cost
situations.
| Resumen
Un modelo de decisión para ayudar a decidir el tratamiento para cerdos
destetados fue desarrollado y probado con el propósito de reducir la
mortalidad en
el destete para mejorar la ganancia de peso.
Las intervenciones evaluadas fueron: no dar tratamiento a los cerdos, dar
tratamiento a la población completa o dar tratamiento sólo a
un subgrupo de cerdos por abajo de un cierto peso en el destete (tratamiento
táctico). El resultado se determinó como muerte o supervivencia.
Las pérdidas se establecieron en cero para los sobrevivientes con peso > 14.5
Kg. al final de la fase de destete. Los supervivientes con peso <= 14.5
se definieron como cerdos de bajo peso (LWP por sus siglas en inglés).
Las pérdidas debidas a LWP y la mortalidad se manejaron como el 30%
y 60%, respectivamente, del precio de mercado de cerdos para engorda (promedio
de 1974 a 2002, Departamento de Agricultura de los Estados Unidos). El efecto
del tratamiento, la mortalidad, la proporción de LWP y el costo del
tratamiento fueron sujetos a un análisis de sensibilidad. Las pérdidas
fueron mínimas para la mortalidad < al 7% y la de LWP < al 18%,
cuando el tratamiento táctico se utilizó con diferentes pesos
límite en el destete. El tratamiento de la población completa
fue económicamente eficiente (mortalidad y LWP fueron, por lo menos,
40% menores) si el desempeño era malo.
Cada tratamiento evaluado puede minimizar las pérdidas. Sin embargo,
el tratamiento táctico minimiza las pérdidas para un amplio rango
de mortalidad, proporción de LWP, y situaciones de tratamiento-costo. | Resumé
Un modèle de décision pour aider sélectionner le traitement
dans
la pouponnière a été développé et testé avec
le but de réduire la mortalité et améliorer
le gain du poids.
Des interventions qu'ont été évaluées ont été ne
traiter pas de cochons, traiter la population entière, ou traiter seulement
un sous-groupe de cochons au-dessous d'un certain poids du sevrage (Intervention
tactique). Le résultat a été caractérisé comme
mort ou survie. Les pertes ont été mises à zéro
pour survivants qui pèsent > de 14.5 kg à la fin de la phase
de la croissance. Les survivants qui pèsent <= 14.5 kg ont été définis
comme cochons de poids léger (LWP par ses initiales en anglais). Les
pertes dû à LWP et à la mort ont été modelés
comme 30% et 60%, respectivement, du prix du marché du cochon pour engraissement
(Département d'Agriculture des États-Unis, la moyenne de 1974
a 2004). L'effet du traitement, la mortalité, la proportion de LWP,
et le coût du traitement ont été soumis à l'analyse
de sensibilité. Les pertes ont été minimes pour la mortalité < 7%
et LWP < 18% quand le traitement tactique a été utilisé avec
des limites différents du poids du sevrage.Traiter la population entière
a été économiquement effectif (la mortalité et
LWP inférieure a 40%) si la performance était pauvre. Chaque
cours d'action qui a été évalué a la possibilité de
minimiser des pertes. Cependant, le traitement tactique minimise des pertes
pour une grande gamme de mortalité, proportion de LWP, et situations
du traitement coût. |
Keywords: swine, decision
analysis, lightweight pigs, nursery mortality, weight gain
Search the AASV web site
for pages with similar keywords.
Received: September
10, 2003
Accepted: March
1, 2004
In order to promote health and
good performance in the nursery, managers try to improve the condition of
weaned pigs (eg, immune status or weaning weight)
and to develop strategies focusing on pigs that may not perform well during the
nursery phase. If resources are scarce (for
example, labor to examine or treat all pigs
entering the nursery), interventions applied to
the whole population may not always be financially efficient, because the cost
of the
measures may outweigh the benefits.1
Therefore, limiting treatment to subgroups of pigs at higher risk of dying or
failing
to grow satisfactorily is a strategy that should be examined in detail.
Low weaning weight is a risk indicator for poor growth performance and death in
pigs during the nursery phase.2-4 It is also
a commonly used criterion for sorting weaned pigs. Hence, low weaning
weight may be a good criterion for identifying and targeting the subgroup of a cohort that
is expected to have lower ending nursery weight and poor survival compared
to heavier weaned pigs. Herd data on the relationship between weaning weight and
mortality or low ending nursery weight may help to devise interventions for
targeting weaned pigs with greater potential for
poor performance, and may constitute the basis for developing an ad hoc
decision-making framework for financial evaluation of
management decisions.
Decision analysis is an appropriate tool for evaluating interventions that target
individuals animals, for example, treatment
assignments.5 This technique has been widely used in veterinary medicine
and swine production,6-9 because it can help
to outline the most critical financial and technical aspects of the decision process.
Examples of decision-tree applications are evaluation of benefits of
vaccination against reproductive failure induced
by swine parvovirus,7 evaluation of
pregnancy detection systems using ultrasound
compared to heat checking of bred sows using a boar 3 weeks after
breeding,8 and assessment of the cost associated
with misclassification when diagnostic tests are
applied.10
Decision analysis is suitable when interventions face uncertainty (eg, the lack
of precise figures for a decision parameter such as treatment effect) and a
meaningful trade-off, in terms of costs and
benefits, exists among competing courses of
action.6,7 When the model is built, quantitative
information is necessary to estimate probabilities, costs, and
benefits.11 Herd data are more valuable than data from
published reports. The more quantitative
information available, the lower will be the
uncertainty in the decision. However, no matter
how good the data are, a sensitivity analysis must be performed to test the way
changes in the probabilities, costs, and benefits influence the decision prescribed by
the model.11 Sensitivity analysis is also
required to test the performance of the tree
against common sense and prior beliefs.12
The purpose of this study was to develop and test a decision model that could
be used as a management tool to aid in the treatment of weaned pigs in order to
reduce mortality and improve weight gain in the nursery phase.
Materials and methods
Decision process and interventions
The nursery outcome was characterized as death or survival, and within
survivors, pigs were classified as lightweight
(weighing <= 14.5 kg) or heavyweight pigs at
exit (Figure 1). The decision to treat weaned pigs is
made in the nursery facility, where, upon arrival, an antibiotic may be
administered to reduce nursery mortality and the proportion of lightweight pigs (LWP)
at end of the nursery phase. Three
alternatives were considered: do not treat pigs
(Option One); treat the whole population (Option Two); or treat a subgroup of pigs
(targeted group; Option Three), including only
pigs under a certain weaning weight (weight cutoff). The treatment modeled was a
hypothetical example.
Decision tree data sources, probabilities, and trade-offs
Data concerning the relationship between weaning weight and survival and the
pig's weight at the end of nursery phase are reported findings from a study
conducted during 2002 in a nursery facility in
Iowa.15 Data extracted from the pig cohort
evaluated in that study (n= 1435) were classified
in binary categories of weaning weights, ie, weight
<= the cutoff (kg) or weight > the cutoff, in order to perform a
sequential estimation of the sensitivity and
specificity of weaning weight for detecting
survivors and LWP at nursery exit (Table 1). The outcomes included survival (among
the 1435 original pigs) and weight at the end of the nursery period (among the
1330 surviving pigs). Pigs that weighed <= 14.5 kg at week 10 after birth were defined
as LWP, a criterion which included pigs in
the lowest third of the weight distribution at the end of the nursery phase in the
population studied.15
Sensitivity (Sei) was defined as the
proportion of dead or LWP with weaning weight less than or equal to the cutoff
(i). For instance, when pigs were stratified using
a 3.18-kg cutoff, the sensitivity of
detecting dead pigs was Se <= 3.18 = 48.6% [(51
105) x 100] (Table 1). Specificity
(Spi) was defined as the proportion of survivor
or heavyweight pigs with weaning weight greater than the
cutoff. The Spi using a 3.18-kg cutoff was Sp
> 3.18 = 73.8% [(1-(348 1330) x 100] (Table 1).
Sensitivity increased as weaning weight cutoff increased, because more cases
(dead or LWP) were captured in the target group. Conversely, specificity decreased as
weaning weight cutoff increased, because more survivors and heavy weight pigs were
captured in the target group.
The Sei and Spi estimates were used to
calculate the conditional probability of dying
or being an LWP for each weaning weight cutoff, which was calculated as
follows: P(dying or being LWP weaning weight cutoff
i) = (Pr x Sei) [(Pr x
Sei) + (1 - Pr) x (1 -
Spi)],10 where Pr is the proportion of dead
pigs (mortality) or the proportion of LWP at the end of the nursery phase, depending
of which outcome probability is being calculated. The equation estimates mortality
and the percentage of LWP for both targeted and nontargeted groups when a
specific weaning weight cutoff is applied. Performance estimates for the targeted
groups before the treatment effect was deduced are reported in Table 2.
Treatment effect
For Option One, pigs were not treated, and therefore mortality and percentage
of LWP were equal to the estimates for the whole population. When all pigs
were treated (Option Two), the whole population estimates were adjusted according
the treatment effect. When the target treatment was applied (Option Three),
mortality and percentage of LWP in the targeted group (Table 2) were adjusted according
to the assumed treatment effect (Table 3).
The effect of the hypothetical treatment was modeled using relative risk
(RR),16 calculated as the proportion of dead
or lightweight pigs in the treated group divided by mortality or LWP in the
untreated group. Therefore, the treatment effect (Table 3) was calculated as 1 - RR
(ie, when RR = 0.9, then the reduction effect is 0.1). It was assumed that treatment effect
is not affected by weaning weight; therefore, the reduction effect was the same for
Options Two and Three, except that in Option Two, the
values were adjusted when pigs belonged to the targeted group.
Financial outcome and decision tree optimization function
Mortality or LWP at exit from the nursery
represent monetary loss, because neither survival nor the desired exit weight is
being achieved. When pigs survived and achieved a desired exit weight, losses were set at
$0 (Figure 1; all currency in $US). Default values for LWP
losses were set at 30%, and mortality losses at 60%, of the feeder
pig market price. The feeder pig price used in the analysis was the market average
between the years 1974 and 2002 ($40.13 per
head).13
The 30% assigned to LWP was calculated by dividing the median nursery exit
weight for LWP (12.3 kg) by the median weight for heavyweight pigs (18.2 kg), which
represented approximately a 30% (1 - 0.68) difference in final nursery
weight.15 Mortality loss was assumed to be the
early-weaned pig market price, because mortality was concentrated around weaning
time.15 Mortality losses were expressed in
the model as 60% of feeder pig price. This value (60%) was inferred from the ratio
of early-weaned pig price to feeder pig price, using two sources, the weekly swine
marketing report17 and a study describing
the relative value of early-weaned pigs and feeder
pigs.18
The expected monetary loss (EML) associated with each alternative (Options
One, Two, and Three) was calculated as EML =
[Sigma] (Pi x Ci), where
Pi is the probability of loss and
Ci is the financial
consequence.14 The decision tree objective
was to minimize expected monetary loss due to mortality or LWP (Figure 1).
Sensitivity analysis
Sensitivity analysis was conducted by varying four variables: treatment effect,
treatment cost, mortality (%) and LWP (%). A range of values was used to evaluate
the potential impact of each parameter. In order to assess the effect of the three
options under different nursery performance scenarios, a wide range of potential
combinations of mortality and proportion of LWP was used, which are referred to as
scenarios of nursery performance.
Production context
The data gathered to construct the decision tree came from a population in
which mean weaning age was 16.6 days (SD, 1.6) and mean weaning weight was 3.95
kg (SD, 1.03), and there was a 7-week nursery phase. Pigs from two different sources
were commingled upon arrival at the nursery site and sorted into pens by
weaning weight and gender. Nurseries were double-curtain barns with 36 pens per barn
and approximately 28 pigs per pen. Pens had partially slatted floors and were
provided with wet-dry feeders. Pigs were fed ad
libitum, with soybean-corn meal offered in four different phases (crude protein
22%, 20%, 18%, and 16%, respectively).
The breeding herds were infected with porcine reproductive and respiratory syndrome
(PRRS) virus and Mycoplasma hyopneumoniae.
Pigs were vaccinated against M
hyopneumoniae at 8 weeks of age. The relationship
between weight and performance (survival and LWP status) in individual pigs may have
been influenced by disease status for M
hyopneu-moniae and PRRS. Nevertheless, the
treatment effect was never modeled as greater than 40%, indicating that its
hypothetical effect cannot control all causes
associated with mortality and LWP. The decision
tree was modeled using Precision Tree software (Palisade Corporation, New York, New York).
Results
As weaning weight cutoff increased, more pigs were included in the targeted
group (Table 2). However, the relative risk of
dying or being lightweight for a given cutoff was always higher among pigs in the
targeted group because of the higher rate of cases
(deaths or LWP) in the that group compared to the nontargeted group (Table
2). Changes in relative risk according to the weight cutoffs applied reflected the
values of Se and Sp of weaning weight predicting dead and lightweight status.
Sensitivity analysis showed that all courses of action may minimize losses (Table
3) and that the best choice is influenced by all parameters included in the
sensitivity analysis. The most influential factors in
the decisions were treatment effect and the different scenarios of group
performance (mortality and the proportion of LWP) (Table 3). The decision was more
sensitive to changes in the treatment effect on
LWP than the effect on mortality. When treatment effect on LWP was decreased from
40% (0.1 - 0.4) to 10% (0.1 - 0.1), treatment was not feasible (LWP = 24%). The
lower financial loss attributed to LWP, compared to mortality, is compensated by the
consistently higher proportion of LWP in the population (at least three times higher).
Treating the whole population was the best choice when treatment effect on LWP
was approximately 40% and LWP was approximately 24% (Table 3). Conversely,
not treating pigs was best when the treatment effect on LWP was 10% (0.1 - 0.1 or 0.4
- 0.1) and the proportion of LWP was approximately 24%, with treatment cost >
$1 per head (Table 3).
When nursery mortality was < 7% and the proportion of LWP was < 18%,
target treatment using a differential cutoff was the best decision (Table 3). The cutoff
used to define the targeted group was sensitive to treatment costs, especially when
the treatment effect on LWP was at least 40% (0.1 - 0.4 or 0.4 - 0.4; Table 3).
Lower treatment costs allowed higher weaning weight cutoffs (Table 3).
Discussion
Weaning weight was used as a vital piece of information to predict future pigs'
performance. As mortality or the percentage of LWP in the targeted group at the end
of the nursery period increased, it became more likely that treatment of pigs that
were lightweight at weaning would be beneficial. Therefore, targeting the high-risk
group would be increasingly effective.
If it were predicted that treatment would reduce both mortality and the
proportion of lightweight pigs in at least 40% of
the population, treating all or a large segment of the population at weaning (cutoff > 5
kg) would be prescribed, since the benefit of the intervention would outweigh
treatment costs, and target intervention would not
be recommended.
Target treatment using different cutoffs minimized losses when nursery
mortality was < 7% and the proportion of LWP
was < 18%. Treatment costs influenced the selection of a particular weaning weight
cutoff: the less expensive the intervention, the higher the cutoff that can be applied,
because the incremental costs of including in the targeted group pigs that are going
to perform well anyway are less penalized.
The decision-tree model was developed using a hypothetical antibiotic
treatment, and may be a suitable example for
antibiotics administered by injection or in feed
or water. Data on treatment effect collected by other means, for instance, by
conducting a farm trial or using data from published reports such as meta-analyses
(quantitative reviews), may also be used in this model. Estimates derived from single
trials conducted under conditions mimicking specific farm conditions may be a valid
alternative.
This decision tree is a flexible management tool that can be customized using
herd data. It can be used to evaluate the advantages of feeding programs, for
example, including milk substitutes or plasma in nursery rations, using herd data for
the treatment effect on growth and mortality outcomes. Other possible uses of the
decision tree include determining the relationship between weight and
performance, definition of "lightweight" at nursery
exit (the lower third of the weight distribution at the end of the nursery), the
presumed effect of interventions, and losses
ascribed to LWP and dead pigs. Weight used to deduce the losses in the model, ie, 30%
and 60% of the feeder price for LWP and mortality, respectively, can be estimated using
a procurement-cost calculation when feed costs during the nursery phase are
available. These percentages can also be subject to sensitivity analysis along with the
treatment cost and efficacy values specified in the model. Further expansion of the
model can be made if data about the grower-finisher phase
are available.
Implications
- In this model, weaning weight was the criterion to decide whether to treat
all weaned pigs or just a subgroup, for the purpose of reducing nursery
mortality and improving weight gain.
- In this model, higher mortality and higher proportion of pigs with
low nursery exit weight in the targeted group would make it more
cost- effective to treat the target population than to apply the same treatment
to the whole population.
- Using this model, if mortality or proportion of pigs with low
nursery exit weight are reduced by at least 40% when treatment is
applied, treating all weaned pigs is more cost-effective than target treatment.
References
1. Krahn M, Naglie G, Naimark D, Redelmeier DA, Detsky AS. Primer on medical decision
analysis: Part 4 - Analyzing the model and
interpreting the results. JAMA. 1997;17:142-151.
*2. Kavanagh S, Lynch PB, Caffrey PJ, Henry WD. The effect of pig weaning weight on
post-weaning performance and carcass traits. Proc VI Biennal
Conf Australasian Pig Sci Assoc. Attwood, Victoria,
Australia. 1997:174-176.
3. Mahan DC. Effect of weight, split-weaning,
and nursery feeding programs on performance
response of pigs to 105 kilograms body weight and
subsequent effects on sow rebreeding interval. J Anim
Sci. 1993;71:1991-1995.
*4. Moore C. Using high-health technology in a modern production system.
Proc AD Leman Swine Conf. St Paul, Minnesota. 1995:18-25.
5. Dijkhuizen A, Huirne R, Jalcingh A. Economic analysis of animal diseases and their control.
Prev Vet Med. 1995;25:135-149.
6. Fetrow J, Madison JB, Galligan D. Economic decision in veterinary practice: A method for
field use. JAVMA. 1985;186:792-797.
7. Gardner IA, Hird DW, Franti CE. Financial evaluation of vaccination and testing alternatives
for control of parvovirus-induced reproductive failure
in swine. JAVMA. 1996;208:863-869.
8. Marsh WE. Decision tree analysis: Drawing
some of the uncertainty out of decision making. J
Swine Health Prod. 1993;1(4):17-23.
9. Slenning BD, Gardner IA. Economic evaluation of risks to producers who use milk residue
testing programs. JAVMA. 1997;211:420-427.
10. Smith RD, Slenning BD. Decision analysis: Dealing with uncertainty in diagnostic testing.
Prev Vet Med. 2000;45:139-162.
11. Clemen T, Reilly T. Making Hard Decisions
with Decision Tools. 3rd ed. Pacific Grove,
California: Duxburry Press. 2001:733.
12. Detsky AS, Naglie G, Krahn MD, Naimark D, Redelmeier DA. Primer on medical decision
analysis: Part 1 - Getting started. JAMA.
1997;17:123-141.
13. Livestock Market News, AMS-USDA, Omaha, Nebraska (1972-1991) and Sioux
Falls, South Dakota (1998-2002). Available at
http://www.agecon.unl.edu/mark/Agprices/Feederpigs.pdf. Accessed December 30,
2004.
14. Mohammed HO, Loefler S, Shearer J.
Financial comparison of three testing strategies for
detection of estrus in dairy cattle. JAVMA. 1990;196:865-869.
*15. Larriestra A, Wattanaphansak S, Morrison
RB, Deen J. Host factors as predictors of mortality
and slow growth in nursery pigs. Proc IPVS
Cong. Ames, Iowa. 2002:338.
16. Thrusfield M. Veterinary
Epidemiology. 2nd ed. Oxford, England: Blackwell Publishing. 1995:479.
17. Market Price comparisons. Available at
http://www.extension.iastate.edu/notes/display.aspx?catID=100. Accessed February
13, 2005.
18. Dhuyvetter KC. Estimating the Value of
Segregated Early Weaned Pigs. Kansas State
University, Cooperative Extension Service. 1996.
Publication
MF-2221.
* Non-refereed references
|
|