Syllabus

Title
1686 Principles of Finance
Instructors
Univ.Prof. Dr. Christian Wagner
Contact details
Type
PI
Weekly hours
2
Language of instruction
Englisch
Registration
09/02/24 to 09/20/24
Registration via LPIS
Notes to the course
Subject(s) Master Programs
Dates
Day Date Time Room
Monday 11/25/24 02:00 PM - 04:00 PM TC.2.01
Wednesday 11/27/24 05:30 PM - 07:30 PM TC.2.01
Monday 12/02/24 02:00 PM - 04:00 PM TC.2.01
Monday 12/09/24 01:00 PM - 02:00 PM TC.0.02
Wednesday 12/11/24 02:00 PM - 04:00 PM TC.2.02
Monday 12/16/24 02:00 PM - 04:00 PM TC.2.01
Wednesday 12/18/24 02:00 PM - 04:00 PM TC.2.02
Wednesday 01/08/25 03:00 PM - 04:00 PM TC.0.04
Monday 01/13/25 02:00 PM - 04:00 PM TC.2.01
Wednesday 01/15/25 02:00 PM - 04:00 PM TC.2.02
Monday 01/20/25 02:00 PM - 04:00 PM TC.2.01
Monday 01/27/25 08:00 PM - 09:00 PM TC.0.02
Contents

This course is designed to serve as a transition between the method-oriented courses in the early phase of the QFin-program to the core finance courses that will follow. In this sense, the goal of the course is to introduce students to some of the main concepts in finance in order to prepare them for the specialized courses, such as asset and risk management and corporate finance. En route to this goal, we build on the skills and tools that students have acquired in preceding QFin-courses, in particular microeconomics, mathematics, and statistics.

The sections of the course are organized based on the following topics:   

  • Preferences, financial decisions, and prices. This section shows how we can derive asset prices in simple equilibrium models under certainty as well as under uncertainty. 
  • Capital Asset Pricing Model (CAPM). In the second section, we derive the CAPM (i) as a special case of the general pricing formula derived in the first section and (ii) from mean-variance preferences using portfolio theory. Additionally, we discuss empirical evidence on the validity and failure of the CAPM.    
  • Arbitrage Pricing Theory (APT). With arbitrage pricing theory, we sacrifice some of the economic appeal provided by equilibrium models for the benefit of weaker assumptions and flexibility of empirical models inspired by APT. Additionally, we discuss some prominent factor models that appear to work quite well empirically, e.g. those proposed by Fama and French.
  • Multiperiod economies: Interest rates and derivatives. In this section, we extend arbitrage pricing to a multiperiod setup. In this setup, we discuss the pricing of default-free bonds using no-arbitrage buy-and-hold strategies and derivatives using no-arbitrage dynamic strategies. The discussion will be complemented by material on recent developments around derivatives and practical applications.
Learning outcomes

After completing this course students will have the ability to:

  • Understand the principles of decision making under certainty and uncertainty. 
  • Understand the basics of and differences between equilibrium pricing and arbitrage pricing.
  • Understand the role of diversification and optimal portfolio choice for asset pricing. 
Attendance requirements

Full attendance is compulsory. This means that students should attend at least 80% of all lectures, at most one lecture can be missed.

Teaching/learning method(s)

Lectures, with examples and applications.

Assessment

Two midterm exams (each worth 30% of the grade) and one final exam (40% of the grade).

Prerequisites for participation and waiting lists

Students in the MAQFIN-22 curriculum who have not obtained a positive grade for Principles of Finance, can re-register for this respective course and attend it once again.

Readings

Please log in with your WU account to use all functionalities of read!t. For off-campus access to our licensed electronic resources, remember to activate your VPN connection connection. In case you encounter any technical problems or have questions regarding read!t, please feel free to contact the library at readinglists@wu.ac.at.

Availability of lecturer(s)

Communication via course platform with lecturer and teaching assistants.

Other

See lecture notes

Last edited: 2024-08-26



Back