2009, Social Science Research Network
This study examines the calendar effects in 55 Stock market exchange indices around the globe. The effects which are examined are the turn-of-the-Month effect, day-of-the-Week effect, Month-of the-Year effect and semi-Month effect. The methodology followed is the test hypothesis with bootstrap simulated t-statistics. A seasonality test is to investigate if there is more certain seasonality on expected returns or in volatility. The conclusion is that we reject all calendar effects in a global level, except from the turn-of-the-Month effect, which is presented in 36 stock indices. Moreover there is higher seasonality in volatility rather on expected returns, concerning the day of the week and the month of the year effects. I. Introduction One of the first studies about the turn-of-the month effect was the paper by Ariel (1987), who daily data for Center for Research in Security Prices (CRSP) value-weighted and equallyweighted stock index returns from 1963 through 1981 and he found that there are significant differences between the first and second half of the month stock average returns, where the average returns of the last-half of month are not different from zero, while in the first half are significant. Cadsby and Ratner (1992) obtain daily data of eleven indices from ten countries and they define the last and the first three trading days of each month as the turn-of-the month effect. Cadsby and Ratner (1992) found that there is the turn-of-the month effect is six countries. Jaffe and Westerfield (1989) obtain daily returns of stock market indices for four countries. They examined if there is significant difference between intervals [-9,-2] and [-1, +9]. The authors found that there are higher returns of the first half of the month than the returns of the last half of the month in three countries. Ziemba (1991) examines daily returns for NSA Japan during 1949-1988 for the intervals [-5, +2] and [-5, +7] and applying descriptive and t-statistics finds that in these intervals returns are higher than any other period. McConnell and Xu (2008) define the turn-of-the month interval as [-1, +3] and they found that the specific calendar effect exists for USA and for other 30 out of 34 countries except Argentina, Colombia, Italy, and Malaysia. Martikainen et al. (1995) examine the interval [-1, +4] as the turn-of-the month and they apply t-statistics to test if the mean returns of this interval are positive and significant greater different from zero. Martikainen et al. (1995) found that these positive and significant returns are observed in the interval [-5, +5]. Kunkel et al. (2003) found that there are positive mean returns in every country in the [-1, +3] interval than any other interval. Aggarwal and Tandon (1994) tested the turn-of-the month ,who found that there are significantly higher returns in the interval previous, [-1, +3] interval in ten out of eighteen countries. Marquering, et al. (2006) examined if each calendar effect and anomaly is still present and valid after the publication of papers about them. Holiday, day-of-the week, January, time-of-the month, turn-of-the month and size effect are the calendar anomalies that authors examine in their paper. The authors found that only the turn-of-the-month effect is not disappeared. Tan and Tat (1998) conclude that all effects exist , but are diminishing through time. Aggarwal and Tandon (1994) test the day-of-the week found that Monday returns are negative in thirteen countries, but are significant only in seven countries. Also they found that Friday returns are significantly positive in almost all countries. Agathee (2008) examined the day of the week effect, who finds positive and significant ordinary least squares regression coefficients on Mondays, Wednesdays, Thursdays and Fridays, but however Fridays returns are the highest. Mills et al. (2000) haven"t found Monday effect , but a Tuesday effect similar to other papers is presented. Aggarwal and Rivoli (1989) find that Monday and Tuesday returns are lower than the overall average, while the Friday returns are higher, as also the volatility measured by the standard deviation is highest on Mondays. So in addition to the Monday effect, Aggarwal and Rivoli (1989) find a Tuesday effect in four Asian markets, which examined. Draper and Paudyal (2002) FT-All Share index and FTSE 100 Index from the beginning of 1988 until December 1997, and they found that Monday returns are negative and generally the returns of the other four days of the week are significantly higher Arsad and Coutts (1997) study the day-of-the week , the month of the year and the holiday effect using daily returns of FT 30 Index in UK from 1 July 1935 through 31 December 1994, splitting the whole sample in 12 sub-samples. Arsad and Coutts (1997) use OLS estimation and the regress daily returns on dummies corresponding on the trading days of the week. Marquering, et al. (2006) found that Monday effect doesn"t exist , but a Tuesday effect similar to other papers is presented. Holden et al. (2005) found some significant calendar anomalies , among them the Monday effect with negative returns. Tonchev and Kim (2004) find a weak evidence for the day of the week effect in Slovenia, and specifically Monday, but in the opposite direction. Floros (2008) rejects January effect for all the three indices which examined and he finds higher returns over other months rather January, but estimating coefficients are statistically insignificant, except significant negative returns in June for all indices. Mills et al. (2000) examine the month effect and found significant higher average returns on January and February. Choudhry (2001) reports significant negative returns in March and July for UK, while significant positive returns in February, August, September and December and significant negative returns in June and October were found for Germany. Aggarwal and Rivoli (1989) investigate the month-of-the-year effect and they find that January effects exists. Arsad and Coutts (1997) use OLS estimation with dummy independent variables representing the day belonging in a specific month, who found January displays significant positive average returns for FTSE-100 after the introduction of capital gains tax in 1965. Marquering, et al. (2006) report in their results significant higher average returns in January and February. Alagidede and Panagiotidis (2006) examine the month of the year effect and they found mean monthly significant returns in February, March, April and July, with the highest returns reported in April. Floros (2008) used the General ASE index, FTSE/ASE-20 and FTSE/ASE Mid 40 indices to test the semi-month effect and he finds that there are higher returns over the first fortnight for the General ASE index. The opposite happens for the other two indices FTSE/ASE-20 and FTSE/ASE Mid 40. Mills et al. (2000) investigate the trading month effect and they report that the average returns on days prior the stock market vacations for General index and the 90% of its constituent stocks as average returns in the first fortnight of each trading month for the General index and the 70% of its constituent stocks are significant higher. Marquering et al. (2006) found that significant higher average returns are presented during the first fortnight of the month. Balaban and Bulu (1996)