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Overview
What you will learn:
On completion of the Decision Theory for Professionals course provided by KTH Royal Institute of Technology, the student should be able to:
- give an account of the basic concepts that are used in decision theory,
- give an account of the basics of formalisation of decision problems, choices of decision-theoretical method and decision under risk and uncertainty,
- discuss and problematise the formalisation of decision problems and justify the choice of decision-theoretical method given a certain decision problem under risk and uncertainty,
- discuss decision-theoretical issues from a philosophical perspective,
- discuss and problematise decision theory and decision making methods in practical and professional contexts.
Programme Structure
The program focuses on:
- decision theory and concepts such as rationality, preferences, aims, uncertainty and utility
- presentation and application of decision-theoretical methods
- decision making under risk and uncertainty
- philosophical perspective on decision-theoretical questions
- exercise in formalisation and analysis of decision problems
Key information
Duration
- Part-time
- 3 months
Start dates & application deadlines
- StartingApplication deadline not specified.
Language
English
TOEFL® IBT 90
IELTS 6.5
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Credits
2 ECTS
2.5 credits
Delivered
Online
Campus Location
- Stockholm, Sweden
Disciplines
Risk Management View 4 other Short Courses in Risk Management in SwedenWhat students do after studying
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Academic requirements
We are not aware of any specific GRE, GMAT or GPA grading score requirements for this programme.
English requirements
TOEFL® IBT 90
IELTS 6.5
Prepare for Your English Test
Cathoven AI IELTS Preparation AI-powered IELTS feedback. Clear, actionable, and tailored to boost your writing & speaking score. No credit card or upfront payment required.
- Trusted by 300k learners
- 98 accuracy using real exam data
- 4.9/5 student rating
Other requirements
General requirements
- 120 credits higher education
Tuition Fees
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Applies to you
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Funding
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