From registration to information II
Anders Ringgaard Kristensen
Department of Large Animal Sciences
From registration to information II Anders Ringgaard Kristensen - - PowerPoint PPT Presentation
Department of Large Animal Sciences From registration to information II Anders Ringgaard Kristensen Department of Large Animal Sciences Outline The decision making process revisited Trends in livestock farming, data sources Value of data (and
Anders Ringgaard Kristensen
Department of Large Animal Sciences
The decision making process revisited Trends in livestock farming, data sources Value of data (and information) Measurement errors, including Categorical observations and thresholds
Department of Large Animal Sciences
Advanced Quantitative Methods in Herd Management Slide 2
Department of Large Animal Sciences
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Farrowing
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Feeding: 7.15, 12.00, 15.30 Lying side 1 Lying side 2 Lying sternally Active
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Lying side 1 Lying side 2 Lying sternally Active Feeding / Rooting / Nesting
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Over the last decades we have seen:
milking systems)
How do we include this in herd management? How do we evaluate?
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Advanced Quantitative Methods in Herd Management Dias 16
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Department of Large Animal Sciences
Live weight assessment:
Heat detection
Detection/prediction of farrowing
Detection of diarrhea
Detection of mastitis
…
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Flowmeters Climate sensors (temperature, humidity) Pedometers Accelerometers Vision Acoustic (e.g. coughing) AMS related Sensors provide data!
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The potential positive value of data is that they lead to better information and, thus, better decisions: Compare to evaluation of a feed additive:
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Feed additive
Processing Mixing
Animals Response Data
Processing (twice)
Decision Response
Value of feed additive: Expected income with additive – Expected income without additive = Value of feed additive . Value of data: Expected income with data – Expected income without data = Value of data .
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Data has only value if they improve the information and, consequently, lead to better management decisions:
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Data has only value if they improve the information and, consequently, lead to better decisions. Data typically reduce uncertainty
information – cf. exercise on prediction of farrowings in sow herd.
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The purpose of the Bayesian network was to predict the number of farrowings expressed by the mean and the standard deviation (s) More data increase the precision of the prediction!
A record: λ Data: Λ = {λ1, λ1, … , λk}, Λ ∈ Rk Processing: Ψ() Information: I = Ψ(Λ), I ∈ Rm, where m << k Decision: Θ Decision strategy: I → Θ The processing of data into information typically implies a huge reduction of data. The processing is specific to the decision problem.
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Problem description A smallholder sow farmer has only housing capacity for one sow. Recently his sow died. He has no gilt, so he wants to buy a new sow. His neighbor has two pregnant 2nd parity sows for sale: Sow A and Sow B. Both of them will farrow two weeks from now. The price is the same. Decision problem Should the smallholder buy Sow A or Sow B from his neighbor? Initial comments The old sow is dead – nothing can change that. Everything that doesn’t depend on the decision can be ignored in the optimization (partial budgeting principle). In this case we can ignore the price of the new sow.
Dias 27 AVEPM 2013 Schwabe Symposium, Chicago
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What kind of data would the small holder farmer like to have? Litter size of first parity! Any correlation between litter size of first and second parity?
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A record: Y1i Data: Λ = {Y1A, Y1B} Processing: Predicted litter size 10.0 0.2
8.5
Information: I = {
Decisions: Select Sow A; Select Sow B Decision strategy:
According to Example 6.1 the value of the data is 0.28 piglets. Would it be of any value to know the litter size of just one of the sows? If yes, what would the decision strategy look like? Refer also to exercises!
Registration failure – something is completely wrong Measurement precision – observation errors Indirect measure – what we observe is not exactly what we want to know Bias – systematic deviation from true value (calibrate!) Rounding errors – usually not a major problem Interval censuring – only thresholds known (date of farrowing versus time of farrowing)
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Variables observed only as a state: Heat detection: {In heat, Not in heat} Pregnancy test: {Pregnant, Not pregnant} Disease diagnosis: {Diseased, Not diseased} Body Condition Score: {1, 2, 3, 4, 5} State {d1, d2, … , dn}
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The measurement is (either literally or conceptually) a two step procedure:
2) if the
animal is in State di
set of threshold values {τ1, …, τn-1}:
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State, di {Not pregnant (i = 0), Pregnant (i = 1)} Measurement Hormone level, h Distributions:
h ~ N(10, 12)
h ~ N(13, 12) Threshold: 11 Diagnose:
Not pregnant
Pregnant
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By varying the threshold all combinations of sensitivity and specificity along the curve can be achieved. The circle corresponds to τ = 11.5, where the sensitivity is 0.93 and the specificity is also 0.93.
Pre-selection (are animals representative) Registration of interventions (e.g. treatment or culling) Missing registrations as a source of information Selection:
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