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INFORMATION ABOUT THE COURSE
COURSE TITLE: EQUITY AND FOREIGN EXCHANGE DERIVATIVES
COURSE CODE: M3.1 CREDIT POINTS (ECTS): 2
COURSE LEADER: Tadeusz Czernik PhD
TEACHING STAFF: Tadeusz Czernik PhD
DIRECT CONTACT HOURS: 15
DURATION: ONE semester
SEMESTER OF DELIVERY: Winter
FACULTY: Finance & Insurance
LEVEL OF THE MODULE: Master: Quantitative Asset and Risk Management ARIMA
PREREQUISITIES
Obligatory: Students should have a basic working knowledge of Mathematics and
Statistics
Recommended: Fundamentals of Finance
OBJECTIVES:
- to give intensive practice in derivative pricing methodologies
- to develop analytical skills in stochastic modeling of financial derivatives
TEACHING AND LEARNING METHOD:
No Teaching method Description Hours (45’) 1 formal teaching formal lecture with formulae description 6
2 practice exercises solving exercises with personal calculator 6
3 work in groups discussion of some practical issues 2
4 progress check revision session 1
SUM 15
No Learning method Description Hours (45’)
1 individual literature
studies researching and reading 20
2 individual work solving exercises 10
3 case studies solving received case studies 5
SUM 35
CONTENTS:
1. Binomial tree: calibration, vanilla and exotic options pricing, European and
American options pricing, replication portfolios, hedging, risk-neutral measure
2. Introduction to stochastic calculus: Wiener process, stochastic differential
equations, Ito’s theorem, expected value of a stochastic processes
3. Geometric Brownian motion: motivation, SDE, expected value and variance
4. Black – Scholes model: derivation of pricing PDE, solution methods, relation to
binomial tree, risk-neutral measure and Feynman-Kac theorem
5. Greeks and sensitivity analysis: hedging, portfolios
6. Introduction to FX derivatives
LEARNING OUTCOMES:
After completing the course a student might be able:
- to find a price of equity and foreign derivative instruments
- to construct hedging portfolios
- to calibrate binomial and Black – Scholes models
ASSESSMENT METHOD:
No Assessment method Description Weighting (%)
1 case study solving problems 90%
2 test multiple choice test 10%
CORE READING
K.Cuthbertson, D.Nitzsche: Quantitative Financial Economics, Wiley 2004
Wilmott P. Paul Wilmott on Quantitative Finance, Wiley 2006
Hull J.C., Options, Futures and other Derivatives, Pearson Prentice Hall 2009
INDICATIVE LITERATURE
Shreve S.E., Stochastic calculus for finance, vol. 1,2, Springer 2008
Haug E.G., The Complete Guide to Option Pricing Formulas, McGraw_Hill 2007
LANGUAGE: English