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(1)

Value at Risk (VaR)

Value at Risk (VaR)

(2)

Definition of VaR

VaR is an attempt to provide a single

number that summarizes the total portfolio

risk.

When using VaR, we are interested in

making a statement of the following form:

(3)

Definition of VaR

The variable

V

is the VaR of the portfolio. It is a

function of two parameters: the time horizon,

T

,

and the confidence level,

X

percent.

It is the loss level during a time period of length

T

that we are

X

% certain will not be exceeded.

(4)

Definition of VaR

When the distribution of gains is used,

VaR is equal to minus the gain at the (100

X

)th percentile of the distribution.

When the distribution of losses is used,

VaR is equal to the loss at the

X

th

(5)

Calculation of VaR

Suppose the gain from a portfolio during six

months is normally distributed with a mean of $2

million and a standard deviation of $10 million.

From the properties of normal distribution, the

one-percentile point of this distribution is 2 -

2.33*10, or -$21.3 million. The VaR of the

portfolio with horizon of six months and

(6)

Calculation of VaR

• Suppose that for one year project all outcomes between a loss of $50 million and a gain of $50

million are considered equally likely. In this case the loss from the project has a uniform distribution

extending from -$50 million to +$50 million. There is a 1% chance there will be a loss greater than $49

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