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General information |
Course unit name: Decision Making
Course unit code: 363674
Academic year: 2025-2026
Coordinator: Mercedes Boncompte Pons
Department: Department of Economic, Financial and Actuarial Mathematics
Credits: 6
Single program: S
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Estimated learning time |
Total number of hours 150 |
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Face-to-face and/or online activities |
60 |
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- Lecture with practical component |
Face-to-face |
30 |
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- Problem-solving class |
Face-to-face |
30 |
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Supervised project |
30 |
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(Activities to be submitted and assessed.) |
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Independent learning |
60 |
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Recommendations |
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This subject does not have pre-requirements. |
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Competences / Learning outcomes to be gained during study |
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To be able to make financial and business decisions, taking into account the current economic situation. (Capacity to identify the essential elements of a decision-making problem: agents, available actions, information available to the agents, uncertainty factors, as well as the results and consequences of the different potential actions. |
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To identify the economic agents that make up an economy and to understand how they interrelate so as to take economic decisions with full awareness of their effects. |
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Learning objectives |
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Referring to knowledge Decision making can be understood in an individual framework, in a framework of interaction with other individuals or as a collective agreed decision. The objective of the course is to offer a systemic approach to the different types of decision-making problems, so that the most conscious and weighed up decisions can be made (best decisions) and that they can be effective and applied in a real context.
Referring to abilities, skills In relation to individual decisions, students must be able to:
As for interactive decisions, students are expected to:
As for collective decision-making, students are expected to:
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Teaching blocks |
1. A decision-maker with preferences among alternatives
1.1. How do we make decisions?
1.2. Elements in a decision-making problem
1.3. Multi-attribute alternatives
1.4. Optimal decisions with infinite alternatives
2. A decision-maker in front of risk
2.1. Decision tables
2.2. Choosing between lotteries
2.3. Attitudes facing risk
2.4. Sequential decisions; decision trees
3. Two decision-makers: decisions and games
3.1. Simultaneous decisions; bimatrix games
3.2. Decision rationalisation: domination
3.3. Nash equilibrium
3.4. Sequential decisions; backward induction
4. Collective decisions
4.1. Two-alternative voting systems; power indices
4.2. Multiple alternatives; social election rules
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Teaching methods and general organization |
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The learning objectives are achieved through a combination of theory lectures with a series of practical activities to be completed throughout the course. |
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Official assessment of learning outcomes |
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As a general rule, continuous assessment is the standard procedure. Students who submit the last continuous assessment test are evaluated under this procedure. Students who do not submit the last continuous assessment test are entered for single assessment. Students are entitled to an official examination period and a repeat assessment one both for the continuous and single assessment procedures.
Examination-based assessment In both the first examination period and the repeat assessment period, students sit a single examination on the theoretical and practical aspects of the course on the date established in the calendar. |
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Reading and study resources |
Check availability in Cercabib
Book
BIERMAN Harold; BONINI Charles P; HAUSMAN Warren. Análisis cuantitativo para la toma de decisiones. Madrid : Elsevier España, 1994
GARDNER, Roy. Juegos para empresarios y economistas. Barcelona : Antoni Bosch, 2009
GILBOA, Itzhak. Making Better Decisions : Decision Theory In Practice. Chichester : Willey-Blackwell, 2011
HAMMOND, John S. Decisiones inteligentes : guía práctica para tomar mejores decisiones. Barcelona : Gestión 2000, 2008
PETERSON, Martin. An introduction to Decision Theory. Cambridge: Cambridge University Press, 2009
TAYLOR, Alan D. Mathematics and politics : strategy, voting, power and proof. New York: Springer-Verlag, 2008