Spot Market Effects Surrounding Compositional Changes to the FTSE 100: Transitory or Permanent?

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Spot Market Effects Surrounding Compositional Changes to the FTSE 100:
                        Transitory or Permanent?

                        KWAKU K. OPONG AND PHILIP A. HAMILL*

*The authors are respectively: Kwaku K. Opong, Reader in Accounting and Finance, Department of Accounting
and Finance, University of Glasgow, 65-73 Southpark Avenue, Glasgow G12 8LE, UK. Philip A. Hamill, Lecturer
in Finance, Queen’s University Belfast.

Address for correspondence: Philip A. Hamill, Lecturer in Finance, School of Management & Economics, 22
University Square, Queen’s University, Belfast BT7 1NN, UK. Tel: UK-02890 273278: E-mail:
p.a.hamill@qub.ac.uk
ABSTRACT

Spot Market Effects Surrounding Compositional Changes to the FTSE-100:

                               Transitory or Permanent?

This paper examines the effect on share’s price and volumes traded when it is included in, or

deleted from, the FTSE 100 from 1984 to 1999. An Event Study Methodology approach, in

conjunction with the ZD test, was adopted. A priori, we developed a number of competing

hypotheses from the extant literature. These included The Imperfect-Substitutes-Hypothesis,

Price-Pressure-Hypothesis, Liquidity-Hypothesis, Price-Volatility-Hypothesis and explanations

based on Agency-Costs. Our empirical analysis reports a significant price increase prior to

additions to the FTSE 100, which is followed by a price reversal, which appears to persist over

the long-term. The results for deletions are virtually symmetric. The only difference being that

the magnitude of the post-event price decrease for additions is much greater than the magnitude

of the increase experienced by deletions. The findings reported for additions are consistent with

the predictions from the Price-Volatility-Hypothesis. At present there is no adequate model to

explain the price and volume patterns experienced by firms deleted from the FTSE 100. Also,

these findings appear to be an anomalous violation of semi-strong-form market efficiency. In

conclusion, spot market effects surrounding compositional changes to the FTSE 100 appear to

be permanent, at least over the period we study.

Keywords: FTSE 100, Event study methodology, ZD test, additions, deletions, semi-strong-

            form market efficiency

                                                                                               2
1.      INTRODUCTION

This paper examines the impact on prices and the volumes traded for stocks which were either

included in, or deleted from, the FTSE 100. The majority of the extant literature has focused on

spot market effects for firms entering or exiting the S&P 500. This literature provides empirical

findings which have been explained by a number of competing hypotheses. The initial focus of

the US literature was to disentangle the effect of alternative listing rules. Initially, from 1976

to 1989, changes in the composition of the S&P 500 were announced after the close of trading.

The change became effective the following morning’s open. In October 1989 S&P’s

regulations changed. Under the new regime the announcement of a change to the index was

made after the market close, however, the change did not become effective until five days later.

Papers which examined this issue conclude that under the initial regime there was a temporary

effect, whereas, in the latter period it was permanent (Shleifer, 1986; Dhillion and Johnson,

1991; Beneish and Whaley, 1996; Lynch and Mendenhall, 1997). The temporary effect was

explained in relation to the Price-Pressure-Hypothesis whereas the Imperfect-Substitutes-

Hypothesis accounted for a permanent effect. Recent papers, which extend the post-event

analysis, propose the Price-Volatility-Hypothesis to explain a price reversal for longer horizons

(Malkiel and Radisich, 2001; Cooper and Woglom, 2003).

The extant literature allows us to develop a strategy, based on the average behaviour of

cumulative abnormal returns, to help disentangle the competing hypotheses. We adopt an Event

Study Methodology in conjunction with the robust ZD-test to analyze mean, and cumulative,

abnormal returns and trading volumes. Our sample of firms consists of 162 additions to, and

160 deletions from, the FTSE 100 from 1984 to 1999 for abnormal returns calculations. For

                                                                                                3
trading volume we have 132 additions with 123 deletions. We examine the effects on prices

and trading volume from twenty-one days before the composition of the index changes to sixty

days after.

A number of significant findings are reported for both additions to, and deletions from, the

FTSE 100. Firms being included in the FTSE 100 experience a significant price increase during

the twenty-one day period prior to inclusion. Theoretically, index-funds, wishing to minimize

tracker error, would purchase the stock at the price it enters the index; which would be the day

before entry. This finding suggests that risk-arbitrageurs enter the market to purchase the stock

in anticipation of selling it to tracker funds at a profit. On the day the stock enters the FTSE

100 its stock prices experiences a reversal. This finding is at odds with all the US literature. In

the period immediately following entry into the S&P 500 all US literature reports persistence.

The price reversal experienced by UK firms persists, a finding which is consistent with recent

US evidence. In terms of the hypotheses developed, a priori, the Price-Volatility-Hypothesis

most closely resembles the empirical findings for UK data. Deletions from the FTSE 100

experience similar, but reverse, price and volume patterns. In the twenty-one day prior to

exiting the FTSE 100 deletion experience a significant price decline which is followed by a

price reversal. In the subsequent period the positive price effect persists and is significant. At

present there is no adequate model to explain this reported result. In the period surrounding

deletion from the FTSE 100 there is an obvious Price-Pressure effect. The evidence provided in

this paper for additions and deletions appear to be an anomalous violation of semi-strong-form

market efficiency. While we document this apparent anomaly, we do not test whether investors

could have earned significant economic returns from a strategy based on this public

information. We feel that the existing theoretical and empirical evidence for the UK is

                                                                                                 4
inadequate and our understanding of these findings could benefit from additional contributions

to the literature.

The remainder of this paper is organised as follows. Section 2 discusses the relevant literature

while section 3 develops testable hypothesis. Section 4 describes the dataset while section 5

provides a methodological overview. Sections 6 and 7 discuss the empirical analysis and

summarise the main findings reported in the paper.

                              2.      LITERATURE REVIEW

The majority of literature examining the effect of stock inclusion (deletion) to (from) an index

has centred on the Standard and Poor’s 500 Stock Index (S&P 500). The extant literature

provides conflicting evidence for the S&P 500, which to a large extent, was accounted for by

changes in the regulatory environment. Initially, from 1976 to 1989, changes in the

composition of the S&P 500 were announced after the close of trading with the change

becoming effective the following morning’s open. In October 1989 S&P’s regulations changed.

Under the new regime the announcement of a change to the index is made after the market

close, but, the change does not become effective until five days later. During the initial period

the observed price effects appears to be temporary. Harris & Gurel (1986) report that prices

increase by more than 3% immediately following an addition announcement but that the price

increase is gradually, but completely, reversed nearly two weeks after addition. They attribute

this price behaviour to the Price-Pressure-Hypothesis. Alternatively, Shleifer (1986), Dhillion

and Johnson (1991), Beneish and Whaley (1996) and Lynch and Mendenhall (1997) provide

evidence of a permanent effect; consistent with Imperfect-Substitutes-Hypothesis. Under this

hypothesis firm’s long-run demand curves are downward sloping, as opposed to being perfectly
                                                                                               5
elastic, demand curves. The results reported by Beneish and Whaley and Mendenhall and

Lynch for the Cumulative Abnormal Returns (CARs) from the announcement day to the

effective change day are mathematically similar, but, the explanations they provide diverge

considerably. Mendenhall and Lynch conclude that this significant CAR is an anomalous

violation of semi-strong-form market efficiency, arguing that investors could have earned

economically significant abnormal returns from a strategy based on publicly available

information. This similar result reported by Beneish and Whaley is attributed to a market

learning mechanism, which they predict should diminish over time, and, in the limit case a

price effect will be limited to the announcement day as index funds rebalance earlier. Empirical

evidence is provided to this effect.

Malkiel and Radisich (2001) question the veracity of the documented permanent effect. Instead,

they extend their analysis beyond that of previous studies, providing evidence of a price

reversal for longer horizons. While a price reversal is reported, no explanation is given for it.

Cooper and Woglom (2003) propose the Price-Volatility-Hypothesis, which they test

empirically, to explain this observed price effect. They argue that trading effects should lead to

a permanent effect on stock price volatility. The initial price increase prior to inclusion in the

S&P 500 is a function of both short run excess demand, which, is associated with a permanent

reduction in the supply of the stock as index funds incorporate the stock into their non-traded

portfolio. As a consequence the stock experiences increased volatility post-addition from the

shock to the Downward Sloping Demand Curve. Also, a significant reduction in the supply of

the stock should lead to higher trading volume which could also affect volatility. In these

circumstances the value of the stock would be expected to decline due to increased price

volatility leading to higher post-addition risk premium, even though a firm’s future cash-flows

                                                                                                6
are unaffected, they are now discounted at a higher rate. Consistent with Malkiel and Radisich

(2001), Cooper and Woglom (2003) also report a price reversal for longer horizons.

The Liquidity-Hypothesis is also consistent with a permanent price and volume effect. Amihud

and Mendelson (1986) argue that the required rate of return on a stock varies with expected

trading costs. If the excess demand from index funds for an addition to the index results in

decreased trading costs, the present value of all future trading costs will fall and the stock price

will experience a permanent rise.

The arguments surrounding the Price Pressure Hypothesis, Imperfect-Substitutes-Hypothesis,

Price-Volatility-Hypothesis and the Liquidity-Hypothesis try to explain observed price and

volume patterns in relation to trading effects. Alternatively, changed fundamentals could

possibly explain a permanent price increase. Fundamental effects include the Information-

Content-Hypothesis and the Agency-Costs Hypothesis. Under the Information-Content-

Hypothesis inclusion signal ‘good news’ about the firm’s long-term future performance, and

vice versa. Whereas the Agency-Hypothesis rests on the notion that increased investor scrutiny

reduces Agency Costs and raises future profits. For the Information-Content-Hypothesis to

hold, changes in the composition of the index must be motivated by a decision criteria which is

based on non-public information. In the UK it is unlikely that this hypothesis could explain

price and volume effects for changes in the composition of the FTSE 100 as the decision to

include (exclude) a stock is mechanical in nature and in the public domain1. Also, Cooper and

Woglom (2003) point out that while hypothesis based on changed fundamentals make a

permanent prices increase consistent with the Efficient Markets Hypothesis, they don’t explain

an initial price increase followed by a subsequent reversal.

                                                                                                  7
McIlkenny, Opong and Watson (1996) provide an empirical analysis of price and volume

effects for compositional changes to the FTSE 100 from March 1984 to December 1992.

McIlkenny et al report significant negative price and volume effects for deleted firms in the

three days prior to the Steering Committee Meeting (SCM) meeting. For additions they report

significant positive price activity on the day of the SCM.        In their subsequent analysis

McIlkenny et al failed to offer any convincing arguments for, or against, any of the competing

hypothesis. Therefore, the aim of this paper is to contribute to the literature by drawing firmer

conclusions with respect to the economics associated with changes in the composition of the

FTSE 100.

                         3.      HYPOTHESES DEVELOPMENT

Our previous discussion allows us to develop a strategy, based on the average behaviour of

CARs, to help disentangle the competing hypotheses. These include:

            1. Pre-Change Day CAR: running from twenty-one days before the change day

               (CD) to the day before the Change Day (CD-1).

            2. Release CAR: runs from the CD to the Release Ending (RE) Day.

            3. Post Release CAR: runs from RE+1 to CD+60.

            4. Combined CAR: runs from running from twenty-one days before the CD to the

               Release Ending (RE) Day.

            5. Permanent CAR: running from the CD-21 to CD+60.

Table 1 provides a summary of the prediction for the CARs for each of the hypothesis around

the CD and for five CAR windows. The predictions with respect to deletions are the exact

opposite.
                                                                                               8
INSERT TABLE 1 HERE

These hypothesized effects for the Price-Pressure-Hypothesis and Imperfect-Substitutes-

Hypothesis assume that most funds rebalance their portfolios the day before the stock is

included (deleted) in (from) the index. This price pattern would be anticipated if there is no

speculative trading. A pure price pressure effect does not affect the fundamental determinants

of firm value and should dissipate when index funds have satisfied their demand for the added

(deleted) stock. Lynch and Mendenhall (1997) refer to the day when index funds have

completed their trades as the release ending day. The theoretical model for determining this day

is provided by Keim and Madhavan (1996). The release ending day has been reached when

trading volume has returned to its normal post-change level2. For additions to the FTSE 100 the

release ending day was estimated to be three days after the stock was added to the index while

for deletions the release ending day was estimated to be four days after the stock was deleted

from the index. Keim and Madhavan also predict that most index funds rebalance their

portfolios on the day before stocks are added (deleted) to (from) the tracked index (Change

Day, CD-1) in a bid to minimise tracking error3. Consequently, the price pressure implies that

the largest temporary price effect occurs the day prior to the composition of the index changing

(CD-1), followed by a price reversal on the change day. This analysis assumes no speculative

trading. In practice, price effects will also depend on the extent to which speculators attempt to

profit on index fund’s unavoidable need to purchase (sell) stock additions (deletions) to (from)

the FTSE 100 and the degree to which index funds trade in the run-up to the change day. This

possibility is captured in the pre-change day CAR. However, regardless of the extent of pre-

change day trading, price release starts on the change day as index-fund trading dissipates. The

                                                                                                9
Imperfect-Substitutes-Hypothesis predicts a zero CAR over the Release CAR, if this holding

period is negative, a price reversal, this would be indicative of the Price-Pressure-Hypothesis.

If the price reversal is only partial, then this implies a permanent effect associated with

inclusion (exclusion) to (from) the FTSE 100. As the firms enters the index, index fund buying

leads to a permanent reduction in the supply of the company’s stock, as it is amalgamated into

non-traded portfolios causing the market clearing price to increase. For deletions the exact

opposite is the case. A price effect could occur in the period prior to the change day.

Speculators, anticipating the up-coming price change, and possibly index funds, to trade in

stocks prior to the change day. In table 1 we refer to this as the Price-Pressure-Hypothesis with

interaction. A partial price reversal, or alternatively a permanent price effect, would be

anticipated if long-term demand curves slope downward. In order to investigate potential

permanent effects longer CAR holding periods need to be examined4. The predictions for the

Liquidity Hypothesis assume that firms added to (deleted from) the index experience increase

(decreased) liquidity. This is based on the assumption of an informationally efficient market. In

terms of trading volume, if index-fund trading is concentrated on the day before the change

day, then, for both additions and deletions, we should observe the largest mean abnormal

volume over during the Pre-Change Day CAR on the day before change day. The Liquidity

Hypothesis implies that the mean abnormal volume is positive (negative) after the change day

for additions (deletions). The distinguishing feature of the Price-Volatility-Hypothesis is the

prediction of a price reversal over the Post-Release CAR, whereas the competing hypotheses

predict a zero CAR. The prediction of a zero Release CAR implies that any pre-event price

hike persists for a period.

                                                                                               10
4.      DATA DESCRIPTION

The Steering Committee of the FTSE 100 meets every quarter to review those firms that

constitute the FTSE 100 Index. Prior to June 1992, the meetings took place on the third

Wednesday of the quarter. Thus there were meetings on the third Wednesday in March, June,

September and December.        Therefore, a firm is either deleted or added on the first working

day of the following month. Beginning June 1992, the meetings took place on the second

Wednesday of the quarter and a firm is deleted or added after seven working days excluding

the day of the meeting. For a firm already in the FTSE 100 to be deleted, it must fall below the

110th in terms of market value of all the U.K firms listed on the London Stock Exchange.

Conversely, for a firm to be included in the FTSE 100, it must rise above being the UK's 90th

largest company. The Steering Committee selects those companies to be added or deleted

based on their closing market values on the day preceding the meeting.      There are times when

firms are deleted from the FTSE 100 due to events like mergers and takeover. Such firms were

deleted from the study. The process of including firms into the and deleting firms from the

FTSE 100 by Steering Committee started in 1984. The sample therefore consists of all those

firms that have been deleted from or included in the FTSE-100 from March 1984 to September

2000. The initial sample of firms coming in and out of the FTSE-100 since 1984 totalled 439.

The final sample of firms chosen for the study had to satisfy the following criteria: of

(1)    The deletion or inclusion of a firm from (in) the FTSE-100 must be the result of a firm

       satisfying the market value criteria.

(2)    There must not be any interim or final earnings announcements during the test period.

(3)    Daily share price data must be available for both the estimation and test period.

The rationale for criteria (1) and (2) is to exclude other variables that could have confounding

effects on the study and criteria (3) is to enable the estimation of the parameters for the models

                                                                                               11
used in the study and to standardise data across firms. The final sample comprised 162

additions to the FTSE 100 and 160 deletions. The addition (deletions) dates were obtained from

the Primark/Datastream. Share price, dividend and trading volume data were also obtained

from Primark/Datastream.

                                                 5.      METHODOLOGY

(i) Shareholder Wealth Effects – ZD test

Following the recommendations of Hamill, Opong & McGregor (2002) we conduct an

information content analysis using the ZD test. It is capable of accounting for multiple mis-

specification of the market, providing robust variance estimates when calculating the

significance of Cumulative Abnormal Returns (CARs). Daily logarithmic returns were

calculated using:

      y   i ,t
                  = ln [( Pi ,t + Di ,t ) ( Pi ,t −1)]

      x   i ,t
                  = ln( Pm ,t ) − ln( Pm,t −1)

     where:

       P         i ,t
                           is the price of security i on day t,

       D          i,t
                           is the dividends paid during period t,

       P         i ,t −1
                           is the price of security i at the end of period t-1, and

       P         m, t
                           is the price of the market index on day t.

     Figure 1 outlines the notation used for the estimation and test period. We have the single-

                                                                                             12
index market model written in vector form as5:

                                INSERT FIGURE 1 ABOUT HERE

                                                                            y it = xit β i + u it                                                               (1)

In this study, T=150 trading days, while e= 161 (event day) and the last day in the event

period (T+m) is T=60.

where   xit
              = (1, xit ) and   β′   i
                                         = (α i , β ) or, in matrix form as
                                                              i

                                                                                   y i = Xi β i + ui                                                           (2)

                   where   y′ = (y
                                i        i1
                                              ,...........,   y   iT
                                                                       ),          u′ = (u  i          i1
                                                                                                            ,......,   u ),
                                                                                                                         iT
                                                                                                                              and

                                                                                           1,.......,1 
                                    X′ = (x′
                                         i            i1
                                                           ,......,    x′ ) =  x
                                                                            iT
                                                                                           i1          x
                                                                                                          
                                                                                              ,....., iT 

The estimated model is used to forecast m future observations                                                            yi *′   =(   y   i ,T +1,...,
                                                                                                                                                         y   i ,T + m
                                                                                                                                                                        )

using the matrix of future observations;

                                    *′                *′               1,......,1             
                      X     *′ =  x        ,......,       x  =
                                                                                              
                          i        i , T +1          i,T + m  
                                                                  i , T + 1,......, ix, T + m                  x

and the OLS estimator        β̂ i = (X′i Xi ) −1 X′i yi .
The vector of prediction errors is then                       u * ′ = ( û
                                                                  i              i ,T +1
                                                                                           ,......,   û   i ,T + m
                                                                                                                      ), obtained from:

                                                                                                                                                                  13
ui * = y i*− X i * β̂ i                                                                        (3)

where   y*
         i
             is the return on the firm over the test period,                             X i * is a typical m × 2 OLS

matrix of market returns over the test period and                             β̂   i
                                                                                       is the vector of OLS estimated

parameters. The cumulative sum of forecast errors over the event window (T+m1, T+m2)

is:

                                                            m2
                                                            T+

                                                            ∑ uˆ iτ = Cui*                                                                      ( 4)
                                                        τ =T + m
                                                                1

where 'C' is an appropriately designed 1 × n selection vector which has the elements

taking the value unity if   uˆ τ
                              i
                                   is contained in the event window and zero if it is not. The

covariance matrix is given by:

                                                     Di = (X′i Xi T           )        Qi (X′i Xi T       )
                                                                                  −1                          −1
                                                                                                                                                (5)

where   Qi   is an estimate of E (X′i ui u′i Xi T                ) which can be approximated by:

                                                                                   ∑ (x′it xi ,t − s + xi ,t − s xit )uˆ it uˆ i ,t − s (6)
                                          T                               p        T
                            ˆi =T
                            Q
                                     −1
                                          ∑ x ′it xit uˆ it2 + T
                                                                    −1
                                                                         ∑
                                          t =1                           s =1 t = s +1

                                                     1/ 3
for p chosen to be approximately                 T          ; p should be increased until the truncations

become trivial.   ˆ is thus an estimate of the average of the variances of x′ u
                  Q                                                                                                            it      it
                                                                                                                                            plus a
                   i

term that takes into account the covariances between                                     x′ uit   it
                                                                                                       and         x′ u
                                                                                                                    i ,t − s        i ,t − s
                                                                                                                                               , the
                                                                                                                                                 14
number of covariances being truncated at s=p through the assumption of mixing (see,

         Mills, 1993, Chapter 5). In these circumstances we have:

                                 (             )
                              E Cui * ui *′ C′ = σ i CC′ + CXi * Di Xi *′ C′ / T = V D
                                                   2
                                                                                          i
                                                                                              (7 )

where:

          u ′i ui
σ i2 =
         (T − 2)

         The Cumulative Abnormal Return (CAR) over the event window is:

                                                                    N
                                                        CARm1,m2 = N ∑Cui                     (8)
                                                                    −1  *
                                                                    i=1

and using the expression in equations 7 and 8 we have:

                                              Z D = N ×CAR m1,m 2×V D         ~ N (0,1)       (9)
                                                                     −1 / 2

         where:

         V D =∑i=1 V D i
                    N

         The statistic ZD can be used to test the hypothesis:

                                              H0 : CARm1,m2 = 0

         versus

                                              H1: CARm1,m2 ≠ 0

(ii) Trading Volume Effects

                                                                                               15
The number of firms used in the volume analysis were 123 for firms coming out of FTSE-100

and 132 for firms joining the FTSE 100. The methodology adopted for the analysis of trading

volume in the period when firms either come into the FTSE 100 or out of it assumes that the

volume of shares traded on a particular day equals to the average of shares traded in the

estimation period. The expected volume of shares traded in a particular day is given by:

                                                                −

                                       V         i ,t
                                                        =   Vτ                                               (10)

where
                                                                                        −
Vi,,t is the percentage of firm i's shares traded in day t and V τ is the average of firm i’s shares

traded based on 129 daily observations in the estimation period from day -150 to -22.

Abnormal trading volume is therefore given by
                                                                                 −

                                      ε   i ,t
                                                    =       V   i ,t
                                                                        =   Vτ                               (11)

 Abnormal volume is estimated over test period days -21 to +150.                            Significance tests are

conducted using the following equation:

                                                                                 εt
                                                                    tε i , t =                               (12)
                                                                                 Sε τ

where Seϑ = [var (ARϑ)]1/2 with var estimated over the 129 days, -150 to -22. In addition,

equation (8) is used to compute cumulative excess trading volume for the test period.

                                                                                                               16
6.    RESULTS

The results for mean and cumulative abnormal returns and trading volume, for stocks added to

the FTSE 100, are reported in table 2. Mean abnormal returns for five days prior to inclusion

and five days after inclusion are reported both for returns and trading volume. In the pre-event

period, from day -5 to -1, the mean abnormal returns in four out of the five days running up to

the event day are positive. The day immediately before the composition of the FTSE 100

changes experiences the highest mean abnormal, approximately 1.5 per cent with an associated

t-statistic of 9.13. Figure 2 depicts this fact graphically. It is obvious the plot of mean

abnormal returns that day -1 experienced the greatest price hike in the pre-event period, and all

subsequent periods.

                      INSERT TABLE 2 AND FIGURE 2 ABOUT HERE

On the day the stock becomes a constituent of the FTSE 100 the mean abnormal return is

negative and significant at the 5 per cent level with a t-statistic of -2.5. This is also illustrated

graphically in figure 2 which highlights the sharp decline on day 0. This price reversal persists

over the next five days, all of which experience negative mean abnormal returns, with days 1 to

4 experiencing a significant decline at the 5 per cent level, or less6. In relation to trading

volume, day -1 experiences the highest mean abnormal trading volume of 1.50, approximately,

while the event day experiences the second highest level of trading volume at 0.19. Both are

significant at the 1 per cent level, or less.

                               INSERT FIGURE 3 ABOUT HERE

                                                                                                  17
Figure 3 highlights changes in mean abnormal trading volume for additions.

The CARs. in panel B of table 2 provide additional insights. The Pre-change-day CAR is

positive at approximately 3.3 per cent and significant at the 1 per cent level. Trading volume

for the Pre-change day CAR was 1.97 with an associated t-statistic of 3.86. Over the Release

CAR holding period we observe a decline of approximately 2.24 per cent which is significant.

This reverses a large proportion of the 3.3 percent increase reported for the Pre-Change-Day

CAR. This cancelling out effect over the -21 to 3 day period is evidenced by the Combined

CAR which indicates a net positive effect over this period which is insignificant. In order to

extend our analysis further we a examine the Post-Release CAR and the Permanent CAR. We

observe a significant decline of approximately 4.6 per cent. For the Permanent CAR we

observe a significant decline in the region of 18 per cent. The result for the Combined trading

volume CAR indicates and the Permanent trading volume CAR suggest that there was

significant increase in trading volume in period spanning the pre-event period and the Release

period. The Permanent CAR is insignificant.

                          INSERT FIGURE 4 & 5 ABOUT HERE

Figure 4 provides a graphical illustration of the preceding discussion. It is obvious from the

CAR plot that initially share prices experience an initial price hike which is quickly reversed

after the stock is included in the FTSE 100. What is strikingly evident from this graph is the

persistent price decline of these stocks. Even though we don’t report statistics for CARs beyond

sixty days a casual analysis of this graph suggests that this price pattern doesn’t dissipate.

Overall the price and volume results reported in table 2 would suggest that in the run-up to the

inclusion of a stock in the FTSE 100 the price and volume activity is concentrated on the day
                                                                                             18
immediately before inclusion, but, that there is also significant price and volume activity over

the pre-event period. From the day the stock is included in the FTSE 100 the price experiences

a reversal, which appears to be persistent.

In terms of our prior hypotheses this result doesn’t fit perfectly with any one hypothesis. The

patterns which emerged from day -21 to 3 suggest a temporary price pressure effect, which

with intervention of speculators, inflates prices. The apparent persistent price decline in the

post-release period is consistent with the predictions from the Price-Volatility-Hypothesis. The

UK pattern contrasts with the US literature. The permanent effects reported by Beneish and

Whaley (1996) and Lynch and Mendenhall (1997) were driven by price effects from the

announcement day to the change day, with abrupt increase in prices beginning the day after

announcement. The gradual price increase in the run-up to the day the composition of the FTSE

100 changes can be accounted for by information symmetry between the FTSE Steering

committee and market participants. The decision criteria is mechanical and is not based on an

assessment of the firms’s future performance by the Steering committee. This full information

decision criteria appears to have the effect of leading to a price increase much earlier, in

relation to the change day, for firms added to the FTSE 100. In this study we reported a

significant pre-change day CAR for a twenty-one day holding period of 3.3 per cent whereas

for US literature the ‘price pop’, as it is referred to, is confined to the five days between the

announcement day and the change day. Also, where as in the US the positive price effect

persists for a short horizon after the change day, in the UK the release period experiences a

swift price reversal. In terms of the post-release period the persistent price decline is consistent

with the predictions from the Price-Volatility-Hypothesis and the empirical findings of Malkiel

and Radisich (2001) and Cooper and Woglom (2003). One striking feature of the data is the

extent of the decline for the UK. It must be stressed that even though the price decline reported
                                                                                                 19
here is consistent with the Price-Volatility Hypothesis, it may not explain precisely the UK

experience. While some of the assumptions which underpin the model are reasonable for the

UK we would argue that there are significant institutional differences which may need to be

taken account of when developing predictions for the UK, for example the mechanical listing

rule which applies in the UK.

Figure 4 suggests an almost a mirror image for additions and deletion. The only apparent

different between the two events is that the magnitude of the price decline for additions is

greater than the magnitude of the price increase for deletions.

                   INSERT TABLE 3 FIGURE 6, 7 & 8 ABOUT HERE

The results reported in table 3 for deletions from the FTSE 100 exhibit a similar, but reverse

pattern, to additions. Again we experience significant mean and cumulative abnormal returns

and trading volume. The mean abnormal returns for days -2, -1, 0, 1 and 5 are significant at the

5 per cent level, or less. Mean abnormal trading volume is significant on days -5, -4, -2, and -1.

It is obvious from figure 6 that the harp decline on CD-1 is reversed on CD. The highest mean

abnormal trading volume occurred on day -1. It was 0.72, which is approximately half the

highest mean abnormal trading volume for additions on the same day. Also, whereas the level

of trading volume is highly significant for additions on day 0 it isn’t for deletions on the same

day. Figure 7 highlights changes in mean abnormal trading volume. The pre-event period

experiences two distinct hikes immediately prior to the day firms are deleted from the FTSE

100. Firms deleted from the FTSE 100 experience a significant price decline in the run up to

being removed from the index. The pre-Change CAR if -0.0515 per cent and significant. The

release CAR exhibits a price reversal at 0.0148 per cent, which again is significant. This
                                                                                               20
positive price reversal persists; the Post-Release CAR is 0.0324 per cent and significant. The

Combined-CAR suggests that the net effect is negative whereas the Permanent-CAR suggests

that overall there is a net positive effect which is statistically insignificant. Figure 8 provides a

plot of cumulative abnormal trading volume for deletions. This suggests a permanent increase

in trading volume. While the results from analyzing volume indicate a significant increase in

trading volume over the Pre-change day CAR period, even though the Release CAR was

insignificant, the Combined CAR was significant whereas the permanent CAR was

insignificant.

Trying to explain the price and volume patterns associated with firms being deleted from the

FTSE 100 is more challenging than for additions. If we were to focus on the short-term it

appears that pre-event price decline, followed by a price reversal on the day the stock exits the

FTSE 100, is consistent with a temporary liquidity effect with speculators entering the market.

What is then experienced is a significant price increase over the long-term. However we don’t

have any prior theories which try to explain long-term effects. The model proposed by Cooper

and Woglom (2003) was developed for additions to the S&P 500. If we were to assume

symmetry, with respect to the Price-Volatility-Hypothesis, it may help explain the UK

experience for deletions8. This is a tentative conjecture. An obvious issue regarding these

findings is what appears to be an anomalous violation of semi-strong-form market efficiency.

In order to determine if this is the case investors would need to be able to earn economically

significant abnormal from a trading strategy base on this public information. In this paper we

document this apparent anomaly, but don’t test it.

This paper only begins to examine the effect upon stocks when they are either included to, or

deleted from, the FTSE 100. In the US considerable efforts have been made, and are being
                                                                                                  21
made, to better understand ‘S&P’ effects, as they are referred to in the literature. There is an

obvious dearth of both theoretical and empirical literature for the UK environment. Both this

paper and recent US contribution have extended the post event analysis to unearth previously

ignored price patterns. In the context of Event Study Methodologies, it is unlikely that further

significant contribution can be made due to associated econometric weakness with extending

the post event period any further. Therefore, an obvious extension of this paper would be to

conduct a long-run performance approach. Also, we document a significant liquidity effect. A

market microstructure analysis has the potential to yield insights into the effect inclusion in

(deletion from) the FTSE 100 has on both the direct and indirect costs of trading. Finally, we

appear to have unearthed an anomalous violation of semi-strong-form market efficiency.

Whether this is economically significant remains to be determined.

                                    7.    CONCLUSION

This paper we examines the price and volume effects when stocks were included in the FTSE

100 or deleted from it. The bulk of the theoretical and empirical literature has focused on

examining the S&P 500 index and trying to explain the underlying economic relationships. The

literature provides a number of competing hypotheses. These include the Price-Pressure-

Hypothesis,    Imperfect-Substitutes-Hypothesis,     Price-Volatility-Hypothesis,    Liquidity-

Hypothesis, Information-Hypothesis and arguments in relation to Agency-Costs.

We examine a sample of stock additions and deletions to and from the FTSE 100 from 1984 to

1999. Our empirical analysis provides evidence of significant price and volume effects, both

for stock which were added to the FTSE 100 and for stocks which were deleted from it. Our

analysis suggests that over the short-run, from twenty-one days before addition (deletion) to
                                                                                             22
twenty-one days after, both additions and deletions experienced virtually the same price and

volume patterns. In a world with no arbitrage index-funds would purchase the stock at the price

it goes into the index just prior to the stock’s inclusion to minimise tracking error. The

significant cumulative abnormal returns in the twenty-one day pre-event period suggest the

intervention of risk-arbitrage traders in the market.

In the release period additions to the FTSE 100 experienced a price reversal, and vice versa for

deletions. For a similar holding period a number of contributions to the US literature report a

permanent effect (Beneish and Whaley, 1996; Mendenhall and Lynch, 1997).             When we

examine the longer-term we report a significant price decline for additions and a significant

price increase for deletions. This finding for additions is consistent with more recent

contributions to the US literature (Malkiel and Radisich, 2001; Cooper and Woglom, 2003).

The only asymmetric result was that the magnitude of the price decline for additions was much

greater than the magnitude of the price increase for deletions. The only hypothesis which is

consistent with the hypotheses we developed, was the Price-Volatility-Hypothesis. Returning to

our original proposition, does inclusion in (deletion from) the FTSE 100 have a transitory of

permanent effect? It would appear from our analysis that, at least over the period we studied,

the effects are permanent. Probably the most important findings from this paper is the

significant gaps in the UK literature. We feel that significant contribution could be made in

relation to theoretical modelling, empirical analysis focusing on market microstructure and

reconciling apparently anomalous violations of semi-strong-form market efficiency.

                                                                                             23
NOTES

1 In this study we centre our analysis on the change day, which is the day the stock is
  added (deleted) to (from) the FTSE-100. Typically, US studies examine two key days,
  the Announcement Day, which is equivalent to the steering committee meeting for the
  FTSE-100, and the change day. In the US the market becomes aware of stocks selected
  for inclusion (deletion) to (from) the S&P-500 after close of business on the
  announcement day. In the context of the FTSE-100 the inclusion (deletion) criteria is
  mechanical and known to market participants. Consequently, market participants
  trading behaviour around this time is not conditional upon the Steering Committee
  Meeting.

2   The volume is estimated to have returned to its normal post-change level on the earliest
    day after the change day with mean abnormal trading volume (MATV) that is lower
    than the average MATV for all later days through to +21 days. We also computed the
    release ending day on the basis of 10 days after the change day and which was the
    same.

3 Tracking error is the difference between the fund’s return and the return on the tracked
  index over a given period

4 Cooper and Woglom (2003) point out that the standard error of the CAR is proportional
  to the square root of the length of the event window. According to the efficient markets
  hypothesis the expected value of the CAR does not change with the length of the event
  window. Therefore, statistical tests about the implications of the CARs lose their power
  as the length of the event window increases. Consequently, it is not practical to infer
  results from CARs cumulated for periods greater than sixty days.

5 The single index market model was used returns generating model for both the
  conventional event study methodology and the ZD test. No adjustment for
  asynchronous trading is made as Hillier and Yadav (1997) demonstrate that this
  adjustment can at worst lead to a serious misspecification and bias in the market model
  prediction errors and at best reduce the efficiency of the methodology. Also, as the
  sample consists of the largest stock on the London Stock Exchange it would be
  expected that they would least be expected to be affected by thin trading.

6 The results for additions from Corrado’s (1989) non-parametric rank test are consistent
  with those reported for the market model. Days -2, -1, 0, 1, 3 and 4 were significant at
  the 5 per cent level or less.

7 The results for deletions from Corrado’s (1989) non-parametric rank test are consistent
  with those reported for the market model. Days -1, 0, 1 and 5 were significant at the 5
  per cent level or less.

                                                                                         24
8 Cooper and Woglom (2003) don’t study deletions from the S&P 500 as they regard
  deletion as being largely irrelevant due to the fact that most companies are removed
  from the S&P 500 due to mergers, bankruptcies or other corporate transformations.

                                                                                   25
REFERENCES

Amihud, Y. and H. Mendelson (1986),’Asset Pricing and the Bid-Ask Spread’, Journal of
    Financial Economics, Vol. 1, pp. 223-249.

Beneish, M. D. and R. E. Whaley (1996),’An Anatomy of the “S&P Game”: The Effects of
     Changing the Rules’, Journal of Finance, Vol. LI, No. 5. pp. 1909-1930.

Cooper, D. and G. Woglom (2003),’The S&P 500 Effect: Not Such Good News in the Long-
    Run, Federal Reserve Board, Research and Statistics, Washington DC, FEDS Working
    Paper No. 2002-48.

Corrado, C. (1989),’A Non-Parametric Test for Abnormal Security Price Performance in Event
     Studies’, Journal of Financial Economics, Vol. 23, pp. 385-395.

Dhillon, J. and H. Johnson (1991), ‘Changes in the Standard and Poor's List’, Journal of
     Business, Vol. 64, No. 1, pp. 75-85.

Hamill, P. A. Opong, K. K. and McGregor, P. (2002), ‘Equity Option listing in the UK: a
     Comparison of Market-Based Research Methodologies’, Journal of Empirical Finance,
     Vol. 9, pp. 91-108.

Harris, L. and E. Gurel (1986), ‘Price and Volume Effects Associated with Changes in the
     S&P 500 List: New Evidence for the Existence of Price Pressures’, Journal of Finance,
     Vol. XLI, No. 4, September, pp.815-829.

Hillier, D. and P. K. Yadav (1997),’The Effect of Price Adjustment Delays on the Specification
      of Event Studies’, Working Paper (University of Strathclyde).

Keim, D. B. and A. Madhavan (1996),’The Upstairs Market for Large-Block Transactions:
    Analysis and Measurement of Price Effects, The Review of Financial Studies, Spring,
    Vol. 9, Vo. 1, pp. 1-36.

Lynch, A. W. and R. R. Mendenhall (1997),’New Evidence on Stock Price Effects Associated
    with Changes in the S&P 500’, Journal of Business, Vol. 70. No. 3. pp. 351-382.

McIlkenny, P., K.K. Opong and I. Watson (1996), ‘Changes in FTSE-100 Index and
     Shareholders’ Returns’, Irish Accounting Review, Vol. 3 No. 1, Spring, pp. 91-110.

Malkiel, B. G. and A. Radisich (2001),’The Growth of Index Funds and the Pricing of Wquity
    Securities’, The Journal of Portfolio Management, Winter, pp. 9-21.

Mills, T. C. (1993),’The Econometric Modelling of Financial Time Series’, Cambridge
      University Press, Cambridge.

Shleifer, A. (1986),’Do Demand Curves for Stocks Slope Down?’,Journal of Finance, July, pp.
        579-590.

                                                                                           26
Table 1

                                                       Hypotheses Development

                                                       CD-1           Pre-Change      Permanent    Combined       Release      Post-
 Hypotheses                                                            Day CAR           CAR         CAR           CAR        release
                                                                                                                               CAR

 Price-Pressure/no interaction                   Largest MAR in            Zero          Zero       Negative      Negative     Zero
                                                      run-up
 Price-Pressure/ with interaction               Largest MAR prior         Positive       Zero         Zero        Negative     Zero
                                                     to CD-1
 Imperfect-Substitutes-Hypothesis/no             Largest MAR in            Zero        Positive      Positive       Zero       Zero
 interaction                                          run-up
 Imperfect-Substitutes-Hypothesis /with         Largest MAR prior         Positive     Positive      Positive       Zero       Zero
 interaction                                         to CD-1
 Price-Volatility Hypothesis/no interaction      Largest MAR in            Zero       Negative       Positive       Zero     Negative
                                                      run-up
 Price-Volatility Hypothesis/with interaction   Largest MAR prior         Positive    Negative       Positive       Zero     Negative
                                                     to CD-1
  Liquidity                                            Zero               Zero          Positive        Zero        Zero        Zero
Notes:
The hypotheses developed in this table are for firms added to the FTSE-100. These predictions are symmetric, the reverse is the case for firms
deleted from the FTSE-100. CD is the change day, which is the day the stock is added to (delete from) the FTSE-100. CD-1 is the day before the
stock is added to (delete from) the FTSE-100. The Pre-Change CAR covers the period from CD-21 to CD-1. The Release CAR runs from the CD
to CD+3 for additions and CD+4 for deletions. The Post-Release CAR cover the period from CD+4 to CD+60 for additions and CD+5 to CD+60
for deletions. The combined CAR is a composite of the Release CAR and Pre-Change Day CAR for both additions and deletions. The Permanent
CAR extends over the period from CD-21 to CD+60 for additions and deletions.
Table 2

     Abnormal Returns and Trading Volume Surrounding Stock Additions to the FTSE 100

                         Abnormal Returns             test-                 Abnormal           test-
                                                  statistic                   Volume       statistic

Panel A: Mean Abnormal Returns and Trading Volume

 Days relative to compositional
             change
                            [-5]      -0.0025        -1.55                      -0.0730      -1.12
                            [-4]       0.0009         0.56                      -0.0333      -0.51
                            [-3]       0.0010         0.63                      -0.0420      -0.64
                            [-2]       0.0031         1.97                       0.1013       1.55
                            [-1]       0.0145      9.13**                        1.4449   22.10**
Index compositional change [0]        -0.0040      -2.50*                        0.1917    2.93**
                             [1]      -0.0079     -4.98**                        0.0942       1.44
                             [2]      -0.0037      -2.34*                        0.0557       0.85
                             [3]      -0.0063     -3.97**                       -0.0014      -0.02
                             [4]      -0.0032      -1.99*                        0.1859    2.84**
                             [5]      -0.0018        -1.10                      -0.0676      -1.03

Panel B: Cumulative Abnormal Returns and Trading Volume

Pre-change day CAR           [-21,-1]    0.0332    3.63**     [-21,-1]        1.9722        3.86**
Release CAR                      [0, 3] -0.0224   -7.12**        [0, 3]       0.3402           1.65
Post-release CAR                [4, 60] -0.0463   -3.22**      [4, 60]       -0.3481          -0.41
Combined CAR                   [-21,3]   0.0109       1.04    [-21, 4]        2.3124        4.14**
Permanent CAR               [-21, 60] -0.1821     -3.10** [-21, 60]           0.2130           0.21
 Notes:
 The sample consists of 162 additions to the FTSE-100 from 30th March 1984 to 20th December
 1999 for abnormal returns calculations. The trading volume sample consists of 132
 announcements of firms added to the FTSE 100. Mean abnormal returns are estimated using the
 standard market model procedure. The cumulative abnormal returns were tested for significance
 using the robust variance estimate from the ZD test. Day ‘0’ is the day the stock is added to the
 FTSE 100. * represents significance at the 5% level, ** represents significance at the 1% level or
 less, using a two-tailed test.
Table 3

    Abnormal Returns and Trading Volume Surrounding Stock Deletions from the FTSE 100

                         Abnormal Returns             test-                Abnormal           test-
                                                  statistic                  Volume       statistic

Panel A: Mean Abnormal Returns and Trading Volume

 Days relative to compositional
             change
                            [-5]      -0.0001        -0.04                 0.4354         7.85**
                            [-4]      -0.0031        -1.83                 0.1581         2.85**
                            [-3]       0.0017         0.99                 0.1022          1.84
                            [-2]      -0.0039      -2.32*                  0.1396         2.52**
                            [-1]      -0.0111     -6.55**                  0.7205        12.98**
Index compositional change [0]         0.0072      4.28**                  0.0841          1.52
                             [1]       0.0061      3.60**                  0.0487          0.88
                             [2]      -0.0014        -0.85                 0.0568          1.02
                             [3]       0.0009         0.53                 0.0249          0.45
                             [4]       0.0021         1.22                 0.0006          0.01
                             [5]       0.0040       2.39*                  0.0187          0.34

Panel B: Cumulative Abnormal Returns and Trading Volume

Pre-change day CAR           [-21,-1] -0.0515      -5.41**   [-21,-1]       2.3002         5.31**
Release CAR                     [0, 4]   0.0148     3.88**      [0, 4]      0.2144            1.22
Post-release CAR              [5, 60]    0.0324      2.28*     [5, 60]      0.0502            0.07
Combined CAR                  [-21,4] -0.0367      -3.30**    [-21, 4]      2.5147         5.30**
Permanent CAR               [-21, 60]    0.0216        0.38 [-21, 60]       0.0245            0.03
 Notes:
 The sample consists of 160 deletions from the FTSE-100 from 30th March 1984 to 20th
 December 1999 for abnormal returns calculations. The trading volume sample consists of 123
 announcements of firms deleted from the FTSE 100. Mean abnormal returns are estimated using
 the standard market model procedure. The cumulative abnormal returns were tested for
 significance using the robust variance estimate from the ZD test. Day ‘0’ is the day the stock is
 added to the FTSE 100. * represents significance at the 5% level, ** represents significance at
 the 1% level or less, using a two-tailed test.

                                                                                                29
Figure 1

           Estimation and event periods

Time = 1          T T+1                   e   T+m

                                               30
Figure 2

                                 Mean Abnormal Returns for Firms Added to the FTSE-100

                        0.015

                        0.010
Mean abnormal returns

                        0.005

                        0.000

                        -0.005

                        -0.010
                                   -21   0              50             100      150

                                             Days relative to additions date

                                                                                         31
Figure 3

                 Mean Abnormal Trading Volume for Firms Added to the FTSE 100

                               1.5
Mean abnormal trading volume

                               1.0

                               0.5

                               0.0

                                     0              50           100       150
                                         Days relative to additions date

                                                                                 32
Figure 4

                              Cumulative Abnormal Returns for Changes in FTSE 100 Constituents
Cumulative abnormal returns

                              0.00

                                                                              Deletions
                              -0.05

                                                        Additions
                              -0.10

                              -0.15

                                      -21   -7 0   20     40        60   80     100       120   140
                                      Days Relative to Announcement of FTSE-100 Changes

                                                                                                      33
Figure 5

Cumulative Abnormal Trading Volume for Firms Added to the FTSE 100
 Cumulative abnormal trading volume

                                      3

                                      2

                                      1

                                      0

                                          -21   0      20       50             100    150

                                                    Days relative to additions date

                                                                                            34
Figure 6

                                 Mean Abnormal Returns for Firms Deleted from the FTSE-100

                        0.005
Mean abnormal returns

                        0.000

                        -0.005

                        -0.010

                                   -21    0              50              100    150
                                              Days relative to deletions date

                                                                                             35
Figure 7

Mean Abnormal Trading Volume for Firms Deleted from the FTSE 100

                                    0.8
                                    0.7
    M ean abnormal trading volume

                                    0.6
                                    0.5
                                    0.4
                                    0.3
                                    0.2
                                    0.1
                                    0.0
                                    -0.1

                                           -21   0    20       50             100      150
                                                     Days relative to deletions date

                                                                                             36
Figure 8

Cumulative Abnormal Trading Volume for Firms Deleted from the FTSE 100

                                      3
 Cumulative abnormal trading volume

                                      2

                                      1

                                      0

                                          -21   0   20        50             100     150

                                                    Days relative to deletion date

                                                                                           37
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