Operations Management Decision-Making Tools Module A

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Presentation transcript:

Operations Management Decision-Making Tools Module A

Ways of Displaying a Decision Problem Decision trees Decision tables Decision Problem Alternatives States of Nature Out- comes It can be useful here to explain what decision trees and decision tables are, and then ask students to suggest some problems that lend themselves to the use of one or the other of these models.

Fundamentals of Decision Theory The three types of decision models: Decision making under uncertainty Decision making under risk Decision making under certainty It is usually worthwhile developing the difference between risk and uncertainty.

Fundamentals of Decision Theory - continued Terms: Alternative: course of action or choice State of nature: an occurrence over which the decision maker has no control Symbols used in decision tree: A decision node from which one of several alternatives may be selected A state of nature node out of which one state of nature will occur

Decision Table States of Nature Alternatives State 1 State 2 Outcome 1 Outcome 2 Alternative 2 Outcome 3 Outcome 4

Decision Making Under Uncertainty Maximax - Choose the alternative that maximizes the maximum outcome for every alternative (Optimistic criterion) Maximin - Choose the alternative that maximizes the minimum outcome for every alternative (Pessimistic criterion) Equally likely - chose the alternative with the highest average outcome.

Decision Making Under Uncertainty pp 720-21 “Goetz Products” example Maximax Maximin Equally likely

Decision Making Under Risk Probabilistic decision situation States of nature have probabilities of occurrence Select alternative with largest expected monetary value (EMV) EMV = Average return for alternative if decision were repeated many times

Example - Decision Making Under Uncertainty Best choice

Decision Making Under Certainty Expected Value of Perfect Information (EVPI) EVPI places an upper bound on what one would pay for additional information EVPI is the expected value with perfect information minus the maximum EMV

Expected Value of Perfect Information Construct a large plant Construct a small plant Do nothing 200,000 -$180,000 $0 Favorable Market ($) Unfavorable Market ($) 0.50 EMV $40,000 $100,000 -$20,000 $10,000

EVPI continued If we knew with certainty that a Favorable Market would exist, our alternative would always be Construct Large Plant. The outcome would be +$200,000 If we knew with certainty that an Unfavorable Market would exist, our alternative would always be Do Nothing. The outcome would be $0

EVPI continued The EV under Certainty would be: $200,000 x 0.5 + $0 x 0.5 = $100,000 The EVPI = EV under Certainty – Max EMV = $100,000 - $40,000 = $60,000 The most we would be willing to pay for “perfect information” is $60,000

Decision Trees Graphical display of decision process Used for solving problems With 1 set of alternatives and states of nature, decision tables can be used also With several sets of alternatives and states of nature (sequential decisions), decision tables cannot be used EMV is criterion most often used

Analyzing Problems with Decision Trees Define the problem Structure or draw the decision tree Assign probabilities to the states of nature Estimate payoffs for each possible combination of alternatives and states of nature Solve the problem by computing expected monetary values for each state-of-nature node

Decision Tree 1 2 State 1 State 2 Outcome 1 Outcome 2 Outcome 3 Alternative 1 Alternative 2 Decision Node Outcome 1 Outcome 2 Outcome 3 Outcome 4 State of Nature Node