decision analysis and risk management: introduction to course jouni tuomisto, thl
TRANSCRIPT
Outline for session 1 (28.2.)
• Some basic concepts of decision analysis
• Introduction and objectives of the Darm course
• Practicalities: schedule, website– http://en.opasnet.org/w/Darm
• Group work: decision analysis on swine flu
• Individual work: risk management analysis on swine flu and narcolepsy
• Evaluation and credits
• Intro to the swine flu case in Finland
Outline for session 1 (28.2.)
Introduction and objectives of the DARM course
Practicalities: schedule, websitehttp://en.opasnet.org/w/Darm
Lectures and classroom exercises
Case study exerciseGroup work: decision analysis on swine flu case
Individual work: risk management analysis on swine flu
Evaluation and credits
Guidance, help, and communication
What are DA and RM?
Introduction to the swine flu case in Finland
Probability
• In this course, we take the subjective interpretation of probability:
• Probability is an individual's degree of belief in a statement, given the evidence.
• → Everyone has his/own probability.
• → A person's probability about something may change in time and when the evidence changes.
Probability: a standard
• There are N balls in an urn. They are otherwise similar except that R are red and the rest are white.
• One ball is picked at random (random = in a way you believe that each ball is equally likely to be picked).
• What is the probability that a red ball is picked?
Probability of a red ball
• p(x|K) = R/N, – x=event that a red ball is picked– K=your knowledge about the situation
Probability of an event
• What is your probability that a bus arriving at Kuopio marketplace will be at time (=late less than 5 minutes)?
• We could try to get bus statistics, but there is no time for that. We need the probability now.
• How to proceed?
Probability of an event x
• If you are indifferent between decisions 1 and 2, then your probability of x is p=R/N.
p
1-p
Red
x does not happen
x happens
White ballDecision 1
Red ball
Decision 2
Prize
100 €
0 €
100 €
0 €
Decisions under uncertainty: Trip mode
• You are going from point A to a meeting near the Kuopio market place. Should you take your car or the bus?
• You have a monthly ticket for the bus, so there is no extra cost there.
• However, the bus may be late and the meeting may start without you.
• What are the possible outcomes?
What are the possible outcomes?
• Take the bus, be in time.
• Take your car, be in time.
• Take the bus, be late.
• This is the order of preference, but how much better or worse are they in comparison?
• How to quantify preferences?
Utility as a measure of preference
• Take the bus, be in time. u=1
• Take your car, be in time. u=?
• Take the bus, be late. u=0
• The u(best outcome)=1, u(worst outcome)= 0.
• How to assess those in between?
Utility of an event x (Car, in time)
• Adjust p in such a way that you are indifferent between decisions 1 and 2.
• Then, your utility u(x)=pt.
pt
1-pt
Bus, late
Bus, in time
Decision 1Car, in time
Decision 2
Utility
?
0
1
Decision analysis of trip mode choice
• Calculate your expected utility for each decision and choose the highest.
• E(u(D1,x))=u*1; E(u(D2,x))=1*pt+0*(1-pt)=pt
pt
1-pt
Bus, late
Bus, in time
Decision 1Car, in time
Decision 2
Utility E(u)
u u
0
1
pt
Decisions by an individual vs. in a society
• In theory, decision analysis is straightforward with a single decision-maker: she just has to assess her subjective probabilities and utilities and maximize expected utility.
• In practice, there are severe problems: assessing probabilities and utilities is difficult.
• However, in a society things become even more complicated:– There are several participants in decision-making.– There is disagreement about probabilities and utilities.– The decision models used are different.– The knowledge bases are different. NOTE! In this course,
"knowledge" means both scientific (what is?) and ethical (what should be?) knowledge.
Societal decision example: bus transport in Kuopio
• Buses are often late, thus many inhabitants in Kuopio prefer cars.
• Should the city subsidise to improve bus service and thus increase bus trips?
– Increase in living conditions.
– Less pollutants.
– More attractive city.
– BUT: It costs money.
– Actions may be ineffective etc.
Bus transport subsidies in Kuopio?
• Who defines the problem? Whose utilities?
p(improve)
Decision: BAU
pt 0 € ? ?
? 100 k€ ?? 100 k€ ?? 100 k€ ?
? 100 k€?Decision: subsidise with 100 k€
p(in time), cost #trips E(u)
?
p(# trips increase)
Theoretical solution: everyone can participate
• Risk management and decision analysis methods should allow for this.
Objectives of the course.The student should:
• Get a good overview of modern assessment methods.
• Learn basic concepts of decision analysis.
• Learn to use decision analysis in practice.
• Understand the connections between societal decision-making and decision analysis.
• Be able to apply the scientific method and falsification in the context of decision analysis.
• Know how to build a decision analysis based on the requirements of risk management.
• Be able to utilize modern web workspaces for decision analysis.
Lectures and classroom exercises
Theory of DA & RM
Swine flu story discussionsConsidering the theory in a practical context
ExercisesCalculation exercisesUsing Opasnet
Case study exercise
Analyze the swine flu case and consider yourself as giving advice to the Ministry of Social and Health affairs of FinlandWhat could be learned from the swine flu case for
improving public health risk management in Finland?
Exercise consists of two parts:Decision analysis study plan (group work)Risk management analysis (individual work)
Case study exercise description and instructions: http://en.opasnet.org/w/Category:DARM_exercise
Decision analysis study plan
Plan a decision analysis study on the swine flu caseBackground description
Purpose and scope of the study
Analysis plan
(Expected) resultsIf possible, the plans can try to be realized, at least
partially
Write the plan in Opasnet
Group work 3-4 people/group
Recommended: at least one fluent in Finnish in each groupSome swine flu case material only available in
Finnish
Risk management analysis
Analyze risk management in the swine flu case and consider alternative ways to making itBackground (cf. DA study plan background)RM in the swine flu caseAlternative approach to (a part of) RM in the swine fluAlternative vs. actualConclusions and recommendation (for the Ministry)Write your report in Opasnet
Individual workNot limited by the scope of the DA study plan of the
group one attended
Hints to making case study exercise
Build on: theory lectures and classroom exercises on this course
classroom discussions on the swine flu case as a DA and RM problem
materials listed and linked to on the course web-page
the demonstrator DA model
assessments in Opasnet
descriptions of assessment and variable objects in Opasnet
other related information e.g. on the web and libraries
your own expertise and opinions
other groups'/individuals' exercise works
Clear and focused scoping is important!
Using Opasnet
Basics: 4.3. 9-12, MC9
Possible problems can be discussed in classroom as they occur
Discussion and argumentation exercise 1.4. 9-12, MC9
Evaluation and credits
DARM: 6 ECTSWhole course obligatory for ToxEn studentsFor others partial accomplishments are also possible
Lectures and classroom exercises: 3 ECTSCase study exercises: 3 ECTS
Decision analysis study plan 2 ECTSRisk management analysis 1 ECTS
Lectures are voluntary, but highly recommendedActive participation practically necessary for successful
accomplishment of exercises
Evaluation and credits
Classroom exercise evaluationScoring of some calculation exercises
Marko will explain details at the exercises
Bonus for active participation in classroom
Evaluation and credits
Exercise evaluationDA study plan = 2/3 of the exercise gradeRM analysis = 1/3 of the exercise gradeBonus for active commenting and discussion in
OpasnetClarity and reasoning (not length)
Basis for evaluation (to be) explained in more detail on the case study exercise page
Guidance, help and communication during the course
General arrangements
Case study exercise
Technical help
Commenting and discussion in Opasnet
What is probability?– 1. Frequentists talk about probabilities only when
dealing with experiments that are random and well-defined. The probability of a random event denotes the relative frequency of occurrence of an experiment's outcome, when repeating the experiment. Frequentists consider probability to be the relative frequency "in the long run" of outcomes.[1]
– 2. Bayesians, however, assign probabilities to any statement whatsoever, even when no random process is involved. Probability, for a Bayesian, is a way to represent an individual's degree of belief in a statement, or an objective degree of rational belief, given the evidence.
– Source: Wikipedia