VaR Training Video: Calculating VaR (Value at Risk) using VCV and Historical Simulation – Finance Training Videos – Free Training Course Samplers
Some say it is basic statistics. Other’s are in awe of it. And for groups outside of risk management and treasury, it is simply an alien language. Value at Risk or VaR for short is all that and more for anyone that deals with market, credit or operations risk.
While we have had a pdf based course and worksheet for Value at Risk available for sale on the Finance Training Course platform, there have been quite a few requests from our users and customers about a video based course that helps customers build their own VaR sheet.
Broadly speaking within the Value at Risk crash course this is exactly what we have done. In a handful of short sessions we start off with a quick theoretical review, cover the Nassim Taleb qualifications and then get into building the Value at Risk spreadsheet. Topics covered in the session include
a) Calculating volatility and training volatility for a single position or security
b) Calculating volatility for a portfolio using the standard variance co-variance (VCV) approach as well as a portfolio shortcut approach that does not require the construction of the VCV matrix
c) Calculate Value at Risk using Variance Co Variance (VCV) and Historical Simulation approach and compare the results
d) Calculate Value at Risk (VaR) for fixed income instruments introducing the concept of Rate VaR, Price VaR, Full Valuation VaR and Delta Neutral VaR.
In addition to the two theoretical review sessions, the course also includes a hands on excel model building walk through exercise.
Value at Risk: Model Building Walk through
We start will a simple data sheet comprising of 4 currencies. Step by step we construct an excel sheet that handles the calculation of value at risk for each currency under the variance covariance (VCV) and historical simulation approaches. In addition to this we:
- Calculate 11- day Trailing volatility (minimum and maximum volatility) and its graphical representation which are useful for interpreting VAR results
- Calculate Daily, annualized and holding period volatility
- Calculate a crude check of the worst case loss and VAR result using the maximum trailing volatility figure and the holding period and present an interpretation of the disconnect between this crude measure and the VCV VAR.
- Show how to install and use the in-built Histogram (Data Analysis) function of EXCEL to determine the worst case loss for the historical simulation approach.
- Compare the VAR results under both approaches.
Value at Risk: Portfolio VaR Model Building Walk through
In this session we extend the earlier discussion regarding VaR calculation for currencies to commodities. We then demonstrate how to calculate Value at Risk for a portfolio of securities using both the Variance Covariance (VCV) approach as well as the Historical Simulation Approach. We use a short cut method for the VCV approach that bypasses the need to construct a VCV matrix. However we also cross check the results from this short cut method with those obtained from the matrix method. During this course we demonstrate the use of EXCEL’s in-built TRANSPOSE and MMULT functions.
We hope that the free samples will help you better evaluate the fit of our content with your training needs and will help you make a more informed purchase decision. If you need any additional purchase assistance, pre-register for the course or to avail the pre-registration discount please drop us a line at [email protected] or [email protected]
Calculating VaR (Value at Risk) – Part 1a – Theoretical Overview
Calculating VaR (Value at Risk) – Part 1b – VaR Qualifications
Calculating VaR (Value at Risk) – Part 1c – Calculating VaR for a single security using VCV & Historical Simulation approaches
Calculating VaR (Value at Risk) – Part 1d – Extending the VaR model to a portfolio. Calculating portfolio VaR without a VCV matrix
Calculating VaR (Value at Risk) – Part 1e – Value at risk for Fixed income securities – Rate and Price VaR; Delta and Full Valuation approaches
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