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A Note on the Relationship Between Bank Holding
Company Risk and Nonbank Activity
Elijah Brewer III

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A Note on the Relationship Between Bank Holding
Company Risk and Nonbank Activity
ABSTRACT
It has been argued that permitting banking organizations to expand into
other lines of business will reduce their total risk through diversification.
This note, using a stock market measure of risk, examines the proposition
that diversification into nonbank activities decreases bank holding com­
pany (BHC) risk. In contrast to studies using accounting-based measures
of risk, we find that expansion into nonbank activities during the 1979-1985
period substantially decreased BH C total risk. This suggests that limiting
further expansion of nonbank activities of BHCs would reduce their ability
to engage in risk reducing diversification.

FRB CHICAGO Staff Memoranda




1

A Note on the Relationship Between Bank Holding
Company Risk and Nonbank Activity
Elijah Brewer III
Given the recent financial difficulties experienced by many banking organ­
izations and the large lending commitments made by money center insti­
tutions to heavily indebted African and Latin American nations, there is
widespread concern about the effects of bank holding company (BHC) ac­
tivity deregulation on bank riskiness. It is argued that further activity de­
regulation could compromise the safety and soundness of the banking
system and extend the safety net designed for depository institutions to
nondepository firms and commercial activities. Others have argued that
bank subsidiaries are strengthened when BH C operates nonbanks
profitably; yet, should those firms incur losses, bank subsidiaries are pro­
tected by the legal separateness of the B H C ’s corporate structure. In ad­
dition, going into nonbank activities diversifies the B H C ’s assets and
provides an opportunity to reduce BH C risk sensitivity. Has diversification
into nonbank activities by BHCs affected the safety of the banking system?
In particular, have banking organizations diversified into nonbank activ­
ities in ways that increased or decreased their overall exposure to risk? The
purpose of this note is to examine the proposition that diversification into
nonbank activities decreases BH C risk.
Previous studies, using accounting-based measures of risk, find no indi­
cation that increases in nonbank activities increase BH C exposure to risk
and weak, though quantitatively small, indications that such expansions in
nonbank activities decrease BH C risk. However, these studies employed
inappropriate measures of risk. When we employ BH C risk measures de­
rived from stock price data, we find, among other things, that expansion
into nonbank activities substantially decreases BH C risk. The new evidence
summarized here suggests that proposals to limit further expansion of
nonbank activities of BHCs would reduce their ability to engage in risk
reducing diversification.

I. B H C risk and nonbank activities
Boyd and Graham (1986) and Wall (1987) attempt to assess the effect of
nonbank activity on BH C risk. Unfortunately, both these studies rely pri­
marily on accounting data and not capital market data, the latter of which
provides a theoretically more satisfying basis for analysis in that investors’
assessments are reflected in market risk measures. Boyd and Graham
(1986) employ two measures of risk: (1) the standard deviation of the rate

FRB CHICAGO Staff Memoranda




?

o f return on assets and (2) the probability o f bankruptcy, i.e., the number
of standard deviations below the mean that B H C profits would have to fall
to make B H C book equity negative. This latter risk measure is similar to
the one used by Wall (1987). The primary difference is that Wall’s risk
measure is based on return on equity rather than return on assets. Empir­
ical analysis [e.g. Sinkey (1975)] has suggested that the standard deviation
of earnings is not a good measure o f risk. Bowman (1979) has shown that
there is no theoretical relationship between earnings variability and at least
one market-based risk measure, the systematic risk o f the firm. The quality
of accounting data for users attempting to measure risk is subject to ques­
tion. Ronen and Sorter (1972), for example, criticize accounting informa­
tion by suggesting that it does not explicitly deal with considerations of
risk. Accounting data may supply assistance for risk assessment in an im­
plicit, rather than an explicit, manner. The work of Beaver, Kettler and
Scholes (1970) suggests that this is in fact the case. They concluded that
accounting-determined measures of risk were indeed impounded in
market-based risk measures. Brewer and Lee (1986) find that there is a
significant but imperfect correlation between accounting-based measures
of equity risk and market-based measures of equity risk. In another study,
Brewer and Lee (1988) find that an accounting-based measure o f interest
rate risk exposure is significant in explaining the sensitivity of bank equity
returns with respect to unanticipated interest rate movements.
Modern finance theory then suggests that the riskiness o f BH Cs’ involve­
ment in nonbank activities can be measured by analyzing stock market re­
turns. B H C equity returns are sensitive to all the factors that affect the
overall stock market as well as to factors specific to the banking industry.
For example, banking organizations are sensitive to “earnings risk” through
possible defaults on their loans and investments, changes in loan demand,
and potential variability in growth and profitability of their non-portfolio
operations.
Banking organizations’ equity returns are also sensitive to
movements in interest rates because they typically fail to match the interest
sensitivity of their assets and their liabilities. As a result, movements in
interest rates affect the market value of each side of the banking
organization’s balance sheet and both its net worth and stock returns.
Changes in nonbank activities can affect banking organizations’ stock re­
turns because these activities could make them more or less exposed to
earning and interest rate risks. Using stock market data, we can test how
B H C ’s involvement in nonbank activities is related to a market-based risk
measure. Such cross-sectional tests will not let us draw strong inferences
about the riskiness of specific nonbank activities because we do not know
the type o f nonbank activity levels. However, the tests will at least let us
determine how, in a particular period, levels of B H C risk and nonbank ac­
tivity have been related— positively, negatively, or not at all.

FRB CHICAGO Staff Memoranda




3

II. Methodology and data
To investigate the relationship between nonbank activity and BH C risk,
we examine common stock daily returns of BHCs during the period
1979-1985. The methodology utilized to examine differences in risk is
similar to that used by Aharony, Jones and Swary (1980) in their study of
corporate failure and by Aharony and Swary (1981) in determining the
risk-return effects of the Bank Holding Company Act of 1970. Specifically,
we use the standard deviation of BH C equity returns as a measure of the
risk borne by the BHC.
The standard deviation of equity returns measures the risk of equity and
does not entirely capture risk of BH C assets, as measured by the variability
of the returns on BH C assets. We concentrate on the risk of equity because
B H C equity can be viewed as an option on the assets of the BHC. Using
option pricing theory, it can be shown that the variability of BH C equity
returns is proportional to the variability of the returns on B H C ’s underlying
assets. The proportionality factor measures the elasticity of the BH C stock
price with respect to the underlying assets of the BHC. Therefore, the
standard deviation of BH C equity returns must be assessed in order to
properly measure risk of BH C assets.
The data used in this note are for 40 bank holding companies whose stock
was traded on the New York Stock Exchange, American Stock Exchange,
or Over the Counter and which filed Reports of Condition and Reports of
Income and Bank Holding Company Annual Report Financial Supple­
ments (F R Y-9). Balance sheet data are from the Board of Governors of
the Federal Reserve System. Data for individual banks are grouped by
holding company. Stock market data are from Interactive Data Services,
Inc.
To obtain our measure of risk, we use daily data to estimate for each month
in the sample period the standard deviation of returns on a B H C ’s stock.
These monthly estimates were then averaged together to generate annual
estimates o f BH C stock price volatility for each year of the sample period.
We chose to test the proposition that diversification into nonbank activity
decreases BH C risk by identifying those factors which affect the standard
deviation of BH C stock returns. Boyd and Graham relate BH C risk to the
ratio of capital-to-asset (C A P IT A L ) and the log of total asset (TA), a
measure of BH C size. A recent study by Brewer and Lee (1986) relates
market-based measures of risk to BH C balance sheet data. They find that
three key variables were consistently related to BH C risk sensitivity:
C A P IT A L , loans-to-asset (LOANS), and purchased funds-to-asset

FRB CHICAGO Staff Memoranda




4

(F U N D S ) . 1 We relate these ratios to estimates of the standard deviation
of B H C stock returns.
Besides C A P IT A L , F U N D S , L O A N S , and T A , we use an additional vari­
able to measure bank holding company involvement in nonbank activities.
The measure of this variable is one minus the ratio o f estimated B H C ’s total
bank assets to its total consolidated assets (N O N B A N K ). An estimate o f
bank assets is obtained from Reports of Condition by summing deposits,
federal funds purchased, other borrowings, and other liabilities. These
dollar amounts were aggregated over all banks owned by each B H C to
generate estimates of B H C ’s total bank assets. These estimates are then
divided by BH C consolidated total assets to compute the proportion of
B H C consolidated total assets atributable to bank activities. Our measure
of BH C involvement in nonbank activities is one minus the proportion of
BH C consolidated total assets attributable to bank activities. Another
measure of nonbank activity is used to check the robustness of our results.
The measure of this variable is one minus the ratio o f the B H C ’s total bank
assets obtained from Reports of Condition to its total consolidated assets
(N O N B A N K 1 ) .2
The above discussion suggests the following models:
STD(R„) = Oo + ax C A P IT A L ,-, + a2 F U N D S ,-, + a3 LOANS,,
+ < T A ,-, + a5 NONBANK,-, + e,-,
24

STD(R„) = b0 + b x CAPITAL,-, + Z7 F U N D S
>
+ 64 TA,-, + b5 NONBANK1,-, + vjt

+

b3 L O A N S ,

where STD(R,,) is the standard deviation of stock return on B H C j in period
t; C A P I T A L ,- is the market value o f equity-to-total asset ratio o f B H C j in
,
period t; ejt and v are error terms; and the other variables are defined as
jt
before.3
The seven years of data beginning in 1979 and ending in 1985 are pooled,
yielding 280 observations. Using this pooled data, the relationship between
B H C nonbank activity and the standard deviation of BH C equity returns
was estimated using both ordinary least squares (OLS) regression and the
Fuller-Battese technique for estimating regression coefficients when dealing
with
cross-section time
series
data .4 Time
dummy
variables,
Dum79-Dum84, are included in the equations estimated by O LS to control
for the effects on the standard deviation of equity returns of changes in
time-specific factors that are not captured by C A P IT A L , F U N D S ,
L O A N S , T A , and N O N B A N K (N O N B A N K 1 ) . 5 In using Fuller-Battese,
rather than O LS with time dummies, the existence of other time as well as
cross-sectional effects can be determined by the sample.

FRB CHICAGO Staff Memoranda




5

III. Empirical Results
The results of estimating different versions of equations (1) and (2) using
both O LS and Fuller-Battese techniques are shown in Table l.6 The esti­
mated values o f the parameters represent their cross-sectional average val­
ues.7 Where an increase in a financial ratio would be expected to increase
risk, that ratio should have a positive coefficient. The first set of equations
using OLS, (la) and (2a), includes the market capital-to-asset ratio (C A P ­
ITAL), total assets (TA), and a measure of nonbank activity (N O N B A N K
or N O N B A N K 1). The coefficient on the capital ratio has a negative sign
and is significantly different from zero at the 0.01 level in both equations.
The coefficients of N O N B A N K and N O N B A N K 1 are also negative and
significantly different from zero at a high confidence level.8 Three of the
five time dummies are statistically significant. These results indicate that
relative to 1986, BH C riskiness was higher, on average, in 1983 and lower
in 1979 and 1981.
Equations (lb) and (2b) present coefficient estimates of taking other possi­
ble factors into account. The coefficients of these additional variables did
not prove to be significantly different from zero. The third set of O LS re­
sults, (lc) and (2c), excludes TA . These results were marginally better than
those in equations (lb) and (2b). The coefficient on the purchased funds
ratio has a positive sign and is significantly different from zero in both
equations (lc) and (2c). In the regression equations based on the FullerBattese estimator, the loans-to-asset ratio is statistically significant.9 In­
creases in L O A N S tend to raise BH C risk.
The sign o f the coefficient on nonbank activity indicates that increases in
nonbank activity tend to lower BH C total risk. This result is partially
corroborated by evidence presented in Boyd and Graham (1986) and Wall
(1987). Using accounting-based measures of risk, Boyd and Graham find
a negative but insignificant association between nonbank activity and BH C
risk during the 1978-1983 period. Wall (1987) has also used accounting
data to investigated the relationship between nonbank activity and BH C
risk of failure for a sample of 267 BHCs during the 1976-1984 period. He
finds insignificant evidence that nonbank activities reduce BH C risk. Our
conclusions are more substantial.1 We find that BHCs with above-average
0
nonbank activities will have below-average risk.
The next question is
whether or not the implied differences in risk are large. One way this can
be established is by looking at the impact of a one-standard-deviation
change in nonbank activity on the standard deviation of BH C equity re­
turns. Table 2 shows how a one-standard-deviation change in both meas­
ures of nonbank activity translates into a change in the standard deviation
of BH C equity returns. Using the results of Table L a one-standard-

FRB CHICAGO Staff Memoranda




6

deviation increase in nonbank activity causes the standard deviation of
BH C equity returns to fall 8 - 1 1 basis points, or about 5 - 7 percent.

IV .

Implications
The results presented here have two important public policy implications.
To begin with, they point out the risk-reducing benefits associated with
nonbank activities. Since nonbank activities appear to make BH Cs less
risky, then regulators might want to require BHCs with nonbank subsid­
iaries to hold lower levels of capital. However, it is not enough to show
that nonbank activities make BHCs less risky, we also need to evaluate
which types of nonbank activity reduce BH C riskiness.
What does all this say about recent proposals to substantially expand the
nonbank powers of BHCs into such areas as insurance underwriting, in­
vestment banking, and real estate? We see some evidence that aboveaverage nonbank activity has been associated with below-average risk. If
results of these cross-sectional test indicate how future cross sections might
look after major expansions of nonbank powers, there might be little reason
for concern about increases in BH C risk. However, to the extent that the
proposed activities are further removed from banking and much riskier
than those permitted during our sample period, the results reported in this
paper might provide little indication of the future relationship between
nonbank activity and BH C risk. Nonetheless, there appears to be some
potential for risk reduction via increases in the percentage of B H C assets
devoted to nonbank activities.

FRB CHICAGO Staff Memoranda




7

Footnotes
1 Purchased funds are defined as the sum of large time deposits of $100,000 or
more, deposits in foreign offices, federal funds purchased and securities sold under
agreements to repurchase, commercial paper, and other borrowings with an ori­
ginal maturity of one-year or less.
2 This variable was used by Boyd and Graham (1986).
3 The market value of equity was computed based on averages of outstanding
common shares and prices during each year of the sample period.
4 See Drummond and Gallant (1983) for a discussion of cross-sectional time-series
models.
5 For a discussion of the existence of “other effects” see Balestra and Nerlove
(1966).
6 The average values as a percent of total assets of the financial variables used in
Table 1 are:
1979
C A P IT A L
FUNDS
LOANS
NONBANK
NONBANK1

1980

1 98 1

1982

1983

1984

1985

0 .0 3 1 5
0 .4 1 8 6
0 .5 2 7 9
0 .1 1 4 0
0 .0 6 5 3

0 .0 2 9 3
0 .4 2 4 2
0 .5 2 6 4
0 .1 1 1 3
0 .0 6 2 8

0 .0 3 4 0
0 .4 4 3 1
0 .5 2 9 3
0 .1 0 5 0
0 .0 5 6 0

0 .0 3 0 7
0 .4 2 6 6
0 .5 3 4 7
0 .1 2 4 5
0 .0 7 5 0

0 .0 4 0 0
0 .3 9 4 5
0 .5 2 8 6
0 .1 2 0 8
0 .0 6 9 1

0 .0 3 8 7
0 .3 7 2 2
0 .5 6 8 7
0 .1 1 5 0
0 .0 6 2 9

0 .0 4 7 2
0 .3 6 3 7
0 .5 5 7 4
0 .1 4 9 5
0 .0 9 6 6

7 Specific tests were made to determine whether pooling across time was permis­
sible. The null hypothesis of homogeneity of slope coefficients across time cannot
be rejected for both equations (1) and (2), F(30,238) equals 0.74 and 0.83, re­
spectively.
8 Similar results were •obtained when equations (la) and (2a), excluding time
dummies, were estimated using the Fuller-Battese technique.
9 When equations (lb) and (2b), excluding time dummies, were estimated using
the Fuller-Battese technique, CAPITAL, LOANS, and the nonbank activity
measure (NONBANK or NONBANK1) were significantly different from zero.

FRB CHICAGO Staff Memoranda




8

1
0

We did some tests using the standard deviation of returns on assets over the
1979-1985 period as the dependent variable. The equations below are represen­
tative of these tests:"
(1)

STD(7?04) = 0.6335 - 2.7462 C A P IT A L j - 0.1477 F U N D S j
(1.342) (0.747)
(0.457)
+ 0.0209 LO AN Sj - 2.2269 N O N B A N K j
_
(0.034)
(1.942)**
R2 - 0.0818
F-Statistic = 1.869

(2)

STD(/?CM7) - 0.4909 - 3.2056 C A P IT A L j - 0.0910 FU ND Sj
(1.105) (0.894) _____
(0.286)________
+ 0.0608 LOAN Sj - 2.1908 N O N B A N K lj
_
(0.101)
(1.985)**
R2 = 0.0858
F-Statistic = 1.915

**Signigicantly different from zero at the 5% level.
"Numbers in parentheses beneath the regression coefficients are the correspond­
ing t-statistics.
Where a bar (-) over a variable denotes an average value over the 1979-1985 pe­
riod. The number of observation, in-each equation is 40. These results are much
less clear-cut than the ones presented in Table 1. While the standard deviation
of returns on assets exhibits a negative relationship with nonbank activity, the
significance levels are relatively lower than those reported in Table 1. In addition,
we Find no significant relationship between the standard deviation of returns on
assets and the other independent variables. As a result, we do not have much
confidence in these findings. We performed additional tests using accounting or
market data covering 1979 through 1983, a sample period not too different from
one of Boyd and Graham’s (1986) subperiods, and obtained results somewhat
weaker than those for the full sample period, 1979 through 1985.

IRB CHICAGO Staff Memoranda




9

References
Aharony, Joseph, Charles P. Jones, and Itzhak Swary, “An Analysis of Risk and
Return Characteristics of Corporate Bankruptcy Using Capital Market Data,”
Journal o f Finance, 35 (September 1980), 1001-1016.
Aharony, Joseph and Itzhak Swary, “Effects of the 1970 Bank Holding Company
Act: Evidence from Capital Markets,” Journal o f Finance, 36 (September 1981),
841-854.
Balestra, Pietro and Marc Nerlove, “Pooling Cross-Section and Time-Series Data
in the Estimation of a Dynamic Model: The Demand for Natural Gas,”
Econometrica, 34 (July 1966), 585-612.
Beaver, William H., Paul Kettler, and Myron Scholes, “The Association Between
Market Determined and Accounting Determined Risk Measures,” The Accounting
Review, 45 (October 1970), 654-682.
Bowman, Robert G., “The Theoretical Relationship Between Systematic Risk and
Financial (Accounting) Variables,” Journal o f Finance, 34 (June 1979), 617-644.
Boyd, John H. and Stanley L. Graham, “ Risk, Regulation, and Bank Holding
Company Expansion into Nonbanking,” Quarterly Review, Federal Reserve Bank
of Minneapolis, 10 (Spring 1986), 2-17.
Brewer III, Elijah and Cheng Few Lee, “How the Market Judges Bank Risk,”
Perspectives,
Federal
Reserve
Bank of Chicago,
10
(November/December 1986), 25-31.

Economic

Brewer III, Elijah and Cheng Few Lee, “The Sensitivity of Bank Stock Returns
to Interest Rate Risk Using Schedule J Data,” Unpublished Paper, (January
1988).
Ronen, Joshua and George H. Sorter, “ Relevant Accounting” Journal o f Business,
45 (April 1972), 258-282.
Sinkey, Joseph F., “A Multivariate Analysis of the Characteristics of Problem
Banks,” Journal o f Finance, 30 (March 1975), 21-36
Wall, Larry D. “Has Bank Holding Companies’ Diversification Affected Their
Risk of Failure?,” Journal o f Economics and Business, 39 (November 1987),
313-326

FRB CHICAGO Staff Memoranda




10

T b e1
al
The R l t o s i Between t e Standard D v a i n o BHC Stock Return
eainhp
h
eito f
and Nonbank A t v t
ciiy
( 9 9 -1 8 )
17 95
EQUATION

INTERCEPT

CAPITAL

(1a)

1.5389
( 3 .5 0 8 ) * "

-7 .6 9 6 0
( 3 .8 3 7 ) " '

--

(1b)

1.7483
( 3 .0 2 4 ) " *

-7.6 355
( 3 .7 9 8 ) " *

(1c)

1.6305
(5 .5 4 0 )***

(2a)

FUNDS

LOANS

TA

NONBANK

NONBANK1

D U M 79

D U M 80

DU M 81

D U M 82

DU M 83

D U M 84

/?2

F-Statistic

N

A. O rd in a ry Least S q u ares
--

0.0331
(1.3 85)

-2.0 406
( 4 .1 9 8 ) " *

--

-0.4427
( 3 .7 2 7 ) '"

-0 .1 3 4 4
(1 .1 2 4 )

-0 .2 1 8 9
(1 .8 6 7 )*

0.0960
(0.8 14)

0.1858
(1 .6 2 7 )*

-0 .0 5 7 0
(0 .4 9 7 )

0.2323

1 0 .3 8 2 " *

280

0.4007
(1.1 76)

0 5098
(1.352)

-0.0 1 0 0
(0.2 37)

-1 .6 3 1 0
( 2 .9 3 1 ) " *

--

-0.4587
(3 .7 2 7 )***

-0 .1 4 6 6
(1 .1 8 5 )

-0 .2 3 4 6
( 1 .9 2 3 ) "

0.0805
(0.6 64)

0.1906
(1 .6 5 0 )*

-0 .0 5 7 3
(0.5 0 0 )

0.2331

8 .7 1 0 " *

280

-7.5 3 1 3
(3 .8 4 6 )***

0.3342
(1 .7 3 0 )*

0.4746
(1.372)

--

-1.6751
( 3 .1 9 9 ) " *

--

-0.4503
( 3 .8 2 6 ) * "

-0 .1 3 8 7
(1 .1 6 6 )

-0 .2 2 6 9
(1 .9 3 3 )**

0.0875
(0.7 47)

0.1933
(1 .6 8 5 )'

-0 .0 5 5 6
(0 .4 8 7 )

0.2358

9 .6 0 9 '* '

280

1.3302
( 3 .0 1 7 ) " *

-8.2 306
( 4 .1 1 9 ) " *

--

--

0.0395
(1 .6 3 5 )'

~

-1.8 179
( 3 .7 2 8 ) " '

-0.4 318
( 3 .6 1 5 ) * "

-0 .1 2 4 5
(1 .0 3 5 )

-0 .2 0 6 4
( 1 .7 5 2 )'

0.1009
(0.8 50)

0.1919
(1 .6 7 0 )*

-0.0 5 1 7
(0 .4 4 8 )

0.2223

9 .8 5 9 * "

280

(2b)

1.6289
( 2 .7 7 5 ) " *

-8.0 8 8 6
( 4 .0 4 2 ) " '

0.4708
(1.379)

0.5962
(1.576)

-0.0 129
C .299)

--

-1.3 449
( 2 .4 2 0 ) "

-0.4 529
( 3 .6 6 1 ) '"

-0 .1 4 0 9
(1 .1 3 4 )

-0 .2 2 6 9
(1 .8 5 2 )*

0.0814
(0.6 68)

0.1968
(1 .6 9 6 )*

-0 .0 5 2 2
(0 .4 5 4 )

0.2255

8 .3 8 4 " *

280

(2c)

1.4750
( 5 .2 4 3 ) "

-7.9 6 0 5
( 4 .0 8 0 ) "

0.3866
(2 .0 1 0 )**

0.5503
(1.594)

--

-1.4 063
( 2 .7 2 9 ) "

-0.4 422
(3 .7 4 1 )'*

-0 .1 3 0 9
(1.0 9 5 )

-0 .2 1 7 2
(1 .8 4 2 )*

0.0903
(0.7 67)

0.2002
(1 .7 3 7 )*

-0 .0 5 0 3
(0 .4 3 8 )

0.2281

9 .2 4 4 * "

280

(1c)

1.2490
( 3 .6 0 6 ) '"

-7 .9 1 9 4
( 3 .3 8 0 ) " *

0.1304
(0.4 28)

1.1630
(2 .6 9 5 ) * "

--

-1.4 8 6 6
( 2 .8 9 8 ) " *

--

--

280

(2c)

1.1046
(3 .6 0 6 )* '*

-8.0 248
( 3 .4 1 3 ) " *

0.1680
(0.551)

1.2430
( 2 .8 5 4 ) * "

--

--

-1.2 696
( 2 .4 7 1 ) " *

--

280

B. F u lle r-B a tte s e

Note: The numbers in parentheses below the regression coefficients are the absolute values of the corresponding t-ratios.
'Significant at the 10 percent level.
"S ig n ifica n t at the 5 percent level.
'"S ig n ific a n t at the 1 percent level.







Table 2
The Impact of Nonbank Activity on the Standard Deviation of Common
Stock Returns

Sample
Average
NONBANKt
N0NBANK1 ™
STD(fy)

Sample
Sta d r
nad
Dvain
eito

0.1200
0.0697
0.0147

007
.61
006
.61
0.0057

tBased on E u t o ( c
q a i n 1)
nBased on E u t o ( c
q a i n 2)

Change i s a d r d v a i n o Common
n t n a d eito f
Stock R t r s due t a one s a d r
eun
o
tnad
d v a i n i c e s i nonbank at v t
eito nrae n
ci i y
Fle-ats
ulrBtee
OLS
001
.01
0.0009

0.0010
0.0008