LEGEND:
Given data
Value calculated
See comment
In 10/11, investor withdraws all of
security S2 from the account at the
current price.
2
1
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
A
B
D
C
E
F
G
H
I
J
eXcel APPLICATIONS: Simple Investment Account
A
n investment account starts with an initial contribution
of $10,000 dollars. Over a time period of 2 years, the
account experiences both inflows and outflows of cash in
the form of additional contributions, withdrawals, and
dividends (not reinvested). Using Excel’s XIRR function, this
spreadsheet shows the dollar-weighted average return of
the account.
Excel Questions
1. What would happen to the rate of return if, instead of with-
drawing security S2 in October, the investor holds onto it?
Explain the difference in returns.
2. How much would the investor need to contribute to the
account in 03/12 to bring the dollar-weighted average
return up to a value of zero?
3
In previous chapters (particularly in Chapter 11 on the efficient market hypothesis), we have examined whether
actively managed portfolios can outperform a passive index. For this purpose we looked at the distribution of
alpha values for samples of mutual funds. We noted that any conclusion from such samples was subject to error
due to survivorship bias if funds that failed during the sample period were excluded from the sample. In this
chapter, we are interested in how to assess the performance of individual funds (or other portfolios) of interest.
When a particular portfolio is chosen today for inspection of its returns going forward, survivorship bias is not
an issue. However, comparison groups must be free of survivorship bias. A sample comprised only of surviving
funds will bias the return of the benchmark group upward and the relative performance of any particular fund
downward.
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portfolio characteristics are not truly compa-
rable. For example, within the equity universe,
one manager may concentrate on high-beta or
aggressive growth stocks. Similarly, within
fixed-income universes, durations can vary
across managers. These considerations suggest
that a more precise means for risk adjustment
is desirable.
Methods of risk-adjusted performance evalu-
ation using mean-variance criteria came on
stage simultaneously with the capital asset
pricing model. Jack Treynor,
4
William Sharpe,
5
and Michael Jensen
6
recognized immediately
the implications of the CAPM for rating the
performance of managers. Within a short time,
academicians were in command of a battery of
performance measures, and a bounty of schol-
arly investigation of mutual fund performance
was pouring from ivory towers. Shortly thereaf-
ter, agents emerged who were willing to supply
rating services to portfolio managers and their
clients.
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