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<title>PREDICTING REGIME CHANGES IN NIGERIAN STOCK MARKET  RETURN SERIES</title>
<link>http://hdl.handle.net/123456789/1634</link>
<description/>
<pubDate>Sat, 04 Apr 2026 22:51:54 GMT</pubDate>
<dc:date>2026-04-04T22:51:54Z</dc:date>
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<title>PREDICTING REGIME CHANGES IN NIGERIAN STOCK MARKET  RETURN SERIES</title>
<link>http://hdl.handle.net/123456789/1635</link>
<description>PREDICTING REGIME CHANGES IN NIGERIAN STOCK MARKET  RETURN SERIES
ADESIYAN, AMOS OLUFEMI
Regime change is the tendency of the Stock Market Returns (SMRs) for global market to change &#13;
their behaviour abruptly due to changes in financial regulations and policies. This behaviour has &#13;
no exemption to emerging markets like Nigeria. In literature, Markov Chain Models (MCMs) &#13;
have been used to capture the stylised behaviour in 2-state regime; namely low and high return &#13;
states, which limit the forecasting ability of the stock returns. The aim of this work was to extend &#13;
the 2-state MCMs to 3- and 4-states for an improved forecast performance. &#13;
The MCM was employed to specify the state transition probability, P , limiting distribution,  , &#13;
the expected returns,  and the occupancy times, M n( ) . The behaviour of the SMRs was &#13;
classified into five scenarios comprising 2-state regime defined as low and high return regimes &#13;
(scenario 1), 3-state regime based on Mean  1SD (Standard Deviation) classification (scenario &#13;
2), 3-state regime based on Quartiles (Q) classification (scenario 3), 4-state regime based on &#13;
Mean  1SD classification (scenario 4) and 4-state regime based on Quartiles (Q) classification &#13;
(scenario 5). Following the classification, scenario 2 and 3 were defined as low, medium and &#13;
high returns while scenario 4 and 5 similarly were defined as strong-low, low, high and strong high returns. Index and Price data from All Share Index Return (ASIR), Dangote Cement Return &#13;
(DANGCEMR) and Guaranty Trust Bank Return (GTBR) covering the period, 3 January 2006 to &#13;
29 June 2018, were used. &#13;
The limiting distribution, lim n&#13;
n&#13;
P  &#13;
 , the expected return time, 1&#13;
&#13;
&#13;
 and the occupancy time &#13;
0&#13;
( ) (for n 0)&#13;
n&#13;
r&#13;
r&#13;
M n P&#13;
&#13;
   were obtained. The limiting distribution in days obtained for ASIR, &#13;
DANGCEMR and GTBR, for each scenario were 4, 4, 4 for scenario 1; 15, 7, 8 for scenario 2; 8, &#13;
6, 7 for scenario 3; 15, 6, 9 for scenario 4 and 15, 6, 9 for scenario 5, respectively. The identified &#13;
expected return time for the transition in days were also obtained for ASIR, DANGCEMR and &#13;
GTBR, for each scenario as: 2, 2; 3, 1; 2, 2 for scenario 1; 716, 1, 716; 10, 1, 10; 11, 1, 9 for &#13;
scenario 2; 4, 2, 4; 4, 2, 4; 4,2,4 for scenario 3; 778, 2, 2, 778; 10, 2, 5, 10; 11, 2. 3, 9 for scenario &#13;
4 and 4, 4, 4, 4; 4, 2, 2, 4; 4, 5, 3, 4 for scenario 5. The limiting distribution of the MCM &#13;
iv &#13;
obtained for scenario 1 was lower to that of scenarios 2 to 5 as the returns will transit into steady state at days above 6 as against 4 for scenario 1. Occupancy times obtained for scenarios 3 to 5 &#13;
gave a lower time period, an indication of short occupancy time. The transition probabilities &#13;
obtained for scenarios 2 to 5 identified the persistence in state returns. &#13;
The 2-state regime was successfully extended to 3- and 4- state regimes respectively. The &#13;
increase in the limiting and expected return times in days for scenario 3 and scenario 4 is good &#13;
for an investor as it allows more room for investment before return to equilibrium.
</description>
<pubDate>Fri, 01 Jan 2021 00:00:00 GMT</pubDate>
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<dc:date>2021-01-01T00:00:00Z</dc:date>
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