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Investor behavior in the mutual fund industry: evidence from gross flows

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Abstract

Using a large sample of monthly gross flows from 1997 to 2003, we uncover several previously undocumented regularities in investor behavior. First, investor purchases and sales produce fund-level gross flows that are highly persistent. Persistence in fund flows dominates performance as a predictor of future fund flows. More importantly, failing to account for flow persistence leads to incorrect inferences with respect to the relation between performance and flows. Second, we document that investors react differently to performance depending on the type of fund, and that investor trading activity produces meaningful differences in the persistence of fund flows across mutual fund types. Third, at least some investors appear to evaluate and respond to mutual fund performance over much shorter time spans than previously assessed. Additionally, we document differences in the speed and magnitude of investors’ purchase and sales responses to performance.

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Notes

  1. Patel et al. (1994), Fant and O’Neal (2000), and Del Guercio and Tkac (2002) find autocorrelation in annual net flows. Johnson (2007) examines autocorrelation in daily flows. Warther (1995) examines the autocorrelation in annual aggregate net cash flows. However, none of these studies assesses the impact of flow persistence on the performance flow relation.

  2. Ivkovich and Weisbenner (2006) explicitly exclude multiple transactions (by a given investor) from their sample.

  3. A hybrid fund is a fund that invests in a mix of equity and debt.

  4. Del Guercio and Tkac (2007) examine the effect of changes in a fund’s Morningstar ranking to its monthly fund flows, and find that a decline (increase) in fund’s ranking is followed by a decline (increase) in flows the following months. Johnson (2007) provides some evidence on monthly performance flow relation, but Johnson’s sample is drawn from about ten funds within a single family, making it unclear if the results would hold generally. Johnson (2007) notes that “Only future research can definitively address this concern”. Warther (1995) analyzes the monthly and quarterly return-flow relation between sector/industry returns and aggregate flows into funds that follow that sector/industry. Edelen and Warner (2001) conduct a similar study at a semi-weekly and daily frequency. Goetzmann and Massa (2003) analyze the relation between S&P 500 spot return and the flows to three index funds, however it is hard to generalize their results, since their sample only comprises of index funds. Our study is different from that of Warther (1995), Edelen and Warner (2001), and Goetzmann and Massa (2003) in that it examines how individual fund performance affects flows into and out of the fund.

  5. As we discuss later, Johnson (2007) documents what appears to be a non-decaying lagged response in monthly net flows to prior performance (see his Table I). We suggest that the difference between our findings and Johnson’s arise because we explicitly control for persistence in flows whereas Johnson does not.

  6. We select this time period as electronic N-SAR filings were not mandatory until 1997.

  7. Specifically, we take the end-of-period total net assets and adjust this by the fund’s monthly return reported by CRSP in order to derive the next five fund size observations. Alternatively, we also scale our dollar flows by the size reported on the preceding N-SAR, as well as the average of the size reported on the preceding and current N-SAR. Our results are unchanged. Additionally, we calculate net flows following Sirri and Tufano (1998), where net flows are calculated as {TNAt – [TNAt-1 * (1 + Returnt)]} / TNAt-1. We again find qualitatively similar results.

  8. This is consistent with prior studies examining gross flows, such as O’Neal (1997).

  9. The calculation of these variables is presented in Section 2.2.

  10. We note that the CRSP reported returns are gross returns. We find qualitatively similar results using returns net of expenses.

  11. The Fama French three factors and the momentum factor were downloaded from Kenneth French’s website: http://mba.tuck.dartmouth.edu/pages/faculty/ken.french/data_library.html.

  12. The factors are excess returns from Morgan Stanley Capital International’s All Country Index, obtained from Datastream and the Broad Trade Weighted Exchange Index obtained from the St. Louis Fed Database (FRED).

  13. The factors represent the term structure of interest rates, credit and liquidity spreads, exchange rates, mortgage spread and two equity market benchmarks. These factors are from CRSP, FRED and The Chicago Board of Trades.

  14. Prior research suggests the relation between performance and flows is convex. To ensure that our findings are not distorted by the imposed linearity, we rerun our analysis allowing for a non-linear performance flow relationship. We included the square of all lagged abnormal returns, as well as follow Sirri and Tufano (1998), where we rank fund performance, and split the ranking into 20-60-20 fractile buckets. Controlling for potential non-linearities does not change any of our inferences.

  15. Our choice of 12 lags of flows and returns is ad hoc, but does allow us to capture potential seasonality in flows as well as a delayed response to fund performance.

  16. We note, however, that the coefficient on the nine-month lag of returns is statistically insignificant.

  17. Johnson (2007) examines the relation between net flows and the fund prior six months of returns (without controlling for lagged net flows). Consistent with our column 1, he finds relatively consistent return coefficients.

  18. We multiply the outflow dollar amounts by negative one. This turns outflows from positive numbers to negative numbers and, thus, makes outflows negative inflows.

  19. A natural conclusion is that observed relations between annual performance and subsequent annual flows could be a manifestation of persistent responses to monthly performance. We do not pursue that possibility in this paper.

  20. A detailed description of the econometric properties of ARDL models is given in Chapter 19 of Greene’s (2002) textbook.

  21. We focus on inflows because there is little relation between performance and outflows across the three fund types.

  22. To conserve space, we do not report in figures or tables the results of our robustness checks. They are available from the authors upon request.

  23. Specifically, we compute White standard errors adjusted to account for possible correlation across funds. Petersen (2006), among others, refers to these standard errors as clustered (or, Rogers) standard errors, where the clustering is across funds at a given point in time or, alternatively, across time for each fund.

  24. Comprehensive references to this problem and, more generally, to the econometrics of panel data are Greene (2002), Wooldridge (2002) and Baltagi (2001).

  25. Some prominent references in this area are Arellano and Bond (1991), Arellano and Bover (1995) or Ahn and Schmidt (1995).

  26. The number of moment conditions is proportional to both the number of exogenous regressors and to the number of time series observations. With a dataset like ours, one is quite likely to face a bias/efficiency trade-off when using dynamic panel methods. See Baltagi, Chapter 8.7 for a thorough discussion of this point.

  27. For International Equity funds and Hybrid funds, the significance patterns for net flows, inflows and outflows arrived at by clustering across funds did not change compared to those arrived at with White’s correction, although the magnitude of the clustered standard errors was much larger. For Domestic Equity funds, fewer performance lags were significant for inflows and net flows with the standard errors clustered across funds than with White’s.

  28. Serial correlation in the coefficient estimates may be induced by fund-specific constant fixed effects. Several authors acknowledge this potential source of biases. See, for instance, Pontiff (1996), Cochrane (2001), Fama and French (2002), Graham et al. (1998).

  29. By the end of 2010, these types of retirement accounts held 40 % of mutual fund assets (Investment Company Institute (2011)).

  30. This point is consistent with the historical evolution of studies on mutual fund advisors’ ability to consistently generate abnormal returns. That line of research almost always considers growth equity funds and largely ignores the possibility of managerial ability and performance persistence in fixed-income funds (An exception is Chen et al. (2008) who look at the timing ability of bond fund managers). There is no obvious reason why, if one is in search of evidence of consistent abnormal returns that you should focus so exclusively on growth equity funds. If we assume an equal distribution of ability across the whole mutual fund environment, consistent abnormal returns are just as likely in fixed-income funds as they are in equity funds. Thus, it appears that finance academics, like actual mutual fund investors, may believe that ability is unequally distributed across mutual fund types.

  31. Busse (2001) and Goriaev et al. (2005) are unable to find any evidence of risk-shifting within a year. Chen and Pennacchi (2009) find some evidence of changes in tracking error related to prior performance. Koski and Pontiff (1999) also find a negative relation between performance over the first part of a year and risk over the remainder of the year. Unlike Chevalier and Ellison (1997) and Brown et al. (1996), Koski and Pontiff attribute the risk to cash inflows resulting from good performance over the first part of the year.

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Correspondence to George D. Cashman.

Appendix A

Appendix A

We use Standard and Poor’s classification to group funds into four major categories. Listed below are the categories, and the Standard & Poor’s codes and their descriptions belonging to each category:

Table 6 Domestic equity funds
Table 7 International equity funds
Table 8 Hybrid funds

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Cashman, G.D., Nardari, F., Deli, D.N. et al. Investor behavior in the mutual fund industry: evidence from gross flows. J Econ Finan 38, 541–567 (2014). https://doi.org/10.1007/s12197-012-9231-1

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