Literature DB >> 30894494

Communities and regularities in the behavior of investment fund managers.

Andrea Flori1, Fabio Pammolli1,2, Sergey V Buldyrev3,4, Luca Regis5, H Eugene Stanley6,7.   

Abstract

We analyze a large microlevel dataset on the full daily portfolio holdings and exposures of 22 complex investment funds to shed light on the behavior of professional investment fund managers. We introduce a set of quantitative attributes that capture essential distinctive features of manager allocation strategies and behaviors. These characteristics include turnover, attitude toward hedging, portfolio concentration, and reaction to external events, such as changes in market conditions and flows of funds. We find the existence and stability of three main investment attitude profiles: conservative, reactive, and proactive. The conservative profile shows low turnover and resilience against external shocks; the reactive one is more prone to respond to market condition changes; and members of the proactive profile frequently adjust their portfolio allocations, but their behavior is less affected by market conditions. We find that exogenous shocks temporarily alter this configuration, but communities return to their original state once these external shocks have been absorbed and their effects vanish.

Entities:  

Keywords:  behavioral decision making; bounded rationality; clustering; communities of experts; mutual funds

Year:  2019        PMID: 30894494      PMCID: PMC6452657          DOI: 10.1073/pnas.1802976116

Source DB:  PubMed          Journal:  Proc Natl Acad Sci U S A        ISSN: 0027-8424            Impact factor:   11.205


Investment managers have many options when constructing and rebalancing their portfolios. Although portfolio compositions obviously matter, fund managers’ attitude toward the market and how they perform trades, pick stocks, use derivative instruments, adjust their positions, and react to changes in market conditions all contribute to characterize their investment behavior. Traditionally, investment funds have been described in terms of portfolio composition, e.g., “equity” vs. “bonds,” “value” vs. “growth” investments, “small” vs. “large” cap firms (1), and a vast literature has characterized fund performance by examining how excess returns relative to benchmarks are obtained and then relating them to dynamic asset allocation and stock-picking decisions (2–6). The theme of this paper is the detection of behavioral patterns when professional investors allocate their portfolios. Agents rely on mental models of the relations among events, where premises, personal views, and behavioral routines (7–9) shape the set of possibilities compatible with their perception and representation of the world (10–12). Our goal is to identify and describe some fundamental attitudes that affect expert behavior in investment management. A well-established stream of literature in behavioral economics and finance has unraveled systematic departures from the rational-agent assumption, by focusing on subjective factors such as (13) “belief perseverance” (refusal to modify opinions despite evidence to the contrary), overconfidence when making judgments, optimism concerning abilities and prospects, anchoring on arbitrary values when forming estimates, and use of “representativeness” or “conservatism” heuristics when evaluating data-generating processes or information gathered from a sample. More in general, attitudes toward risk and uncertainty differ among investors (14–20). Against that background, we examine a microlevel dataset of complex portfolios, use metrics overlooked in previous studies, and construct a vector of behavioral attributes to describe manager investment decisions. These attributes are synthetic measures derived from portfolio holdings and their dynamic adjustments. Differently from the literature that focuses on performance determinants (21–24), this paper studies the co-occurrences of behavioral traits to determine whether professional investors differ/are similar, in terms of trading intensity, derivative exposures, response to changes in market conditions, and position concentration, as well as sectoral, asset-type–based, geographical, and market-based portfolio compositions. We focus on managers’ attitudes toward risk and uncertainty by examining the role of derivatives when hedging, the use of liquidity as a buffer when calibrating asset allocation, the response to market instability, and the net variation of assets under management due to the issuance or redemption of fund shares. Our detailed microlevel dataset constitutes an ideal setting to unravel how professional investors behave and react to macroevents. To identify communities with homogeneous behavioral features, we apply a hierarchical clustering algorithm and find that community membership is stable. Our analysis detects the existence of four persistent communities shaped by three main behavioral profiles. The analysis of performances across and within communities reveals no particular pattern and does show an orthogonality between different investment attitudes and performances. We also find that community formation is not related to the size distribution of funds. Our analysis of community stability uncovers two aspects that confirm that mental models, beliefs, and routines shape expert investors’ decision making. First, the composition of the communities tends to be stable, thus indicating that community membership is characterized by distinctive and persistent traits. Second, although communities temporarily dissolve when facing an exogenous shock, they then return to their original configuration.

Data and Methodology

Portfolio composition indicators used by prior literature on investment strategies (25–27) include standard fund classification characteristics constructed from publicly available data. Here, we use additional information on fund manager behavior, usually not publicly available on a daily basis. Our dataset provides the portfolio allocations of 22 flexible open-ended funds from an asset management company, for which we were able to gather rich and reliable daily data. Fund identities are kept anonymous and denoted as idxx, where xx ranges from 1 to 22. Data are from 2015. The funds have different sizes, with assets under management ranging from a few million to more than 2 billion Euros. Portfolios include over 4,000 constituents with issuers belonging to ∼70 geographical regions. Because these data are available at a daily frequency, they allow a closer scrutiny of management actions relative to publicly disclosed data sources. For each day, data include the full list of end-of-day portfolio constituents, their market values, prices, quantities, exposures, and registry information. The constituents are stocks, bonds, and derivatives. Each position is classified according to asset class, market, sector, and geographical location of the issuer. Data also include daily fund returns and the total values of the assets under management. Funds invest in a wide range of instruments, geographical areas, and sectors and are flexible in their allocation strategies. Thus, the dataset allows us to investigate a comprehensive set of different investment choices. For each fund , we construct a daily vector of synthetic indicators that characterize the investment choices of a fund manager. We use these attributes to map trading intensity, exposure to derivative positions, approach to stock selection and asset diversification, and response to exogenous factors such as market instability and liquidity injections. For each fund, the vector is thus formed by measures of both portfolio composition and manager response to external signals, as follows: 10 attributes related to portfolio composition (we obtain these 10 indicators by applying a principal component analysis to 33 categories that indicate market, geographical, sectoral, and asset class); the turnover index (TI), which is the ratio of the market value of trades in one day to the value of fund assets under management (it measures therefore the manager’s intensity of trading); the hedging coefficient (HC), which indicates whether equity derivatives are used for hedging purposes or not; the Herfindahl–Hirschman index (HHI), which quantifies the investment concentration or diversification among equity, corporate bond, and government bond markets; the correlation between the TI and the (lagged) Chicago Board Options Exchange volatility index (VIX), which measures the manager response to changes in the market volatility level through variations in the trading intensity; and the correlation between the TI and (lagged) net flows, which measures manager reaction to changes in liquidity when retail investors decide to invest in or redeem fund shares. We estimate correlations using 6-mo rolling windows. Thus, we use the last 6 mo of our dataset to detect communities and analyze their stability. To smooth the estimates and limit potential noise in daily observations, all measures at time are averages of their values across the preceding 10 d. Results are robust across different averaging window levels, ranging from 5 d to 15 d. ( summarize the descriptive statistics of the indicators for the funds in our sample.) For each date, from July 1, 2015 to December 30, 2015, we construct a network, whose nodes are the funds. Our objective is to detect the partition of the nodes that best represents the network structure, i.e., to properly identify funds that behave similarly in a given day. In total, we have 128 dates, corresponding to 128 network configurations. An alternative approach would be to treat our network as a multilayer network, as in ref. 28. The vectors provide information that allows us to identify commonalities in fund managers’ behaviors and to cluster the funds accordingly. To measure the degree of similarity between funds, we compute the cosine similarities between their vectors of attributes. Although clustering methods for signed networks have been extensively used (for instance, refs. 29 and 30), we decided to apply a preserving transformation that turns the cosine similarity into a metric, which both assigns more weight to more similar nodes and avoids negative edges. We denote the similarity matrix as , whose elements arewhere indicates the cosine similarity between the vectors and at time . measures, indeed, the degree of similarity between the two funds. Then, we apply the Louvain clustering algorithm (31) to the daily matrices and obtain, for each of the 128 dates, the clusters of similar funds. The detection of the partitions is thus performed by maximizing the modularity, a measure that quantifies the strength of a partition in a system (32). The higher the modularity, the denser are the connections between members belonging to the same community, and the sparser are the links between members of different communities. We follow ref. 33 to remove redundant links; we refer the interested reader to for further details. Each date constitutes a different network, since the nodes, i.e., the funds, are always the same, while weights change. Daily configurations embed high-frequency information and are thus informative, but they can be affected by market noise that influences investment behavior. It would have been possible to aggregate some information and compute the similarity matrix at a lower frequency or averaging the weights connecting each node over some dates to reduce the number of network configurations. However, longer time windows would have generated an over-smoothing effect. As a consequence, we decided to focus on daily networks. Given our choice, the stability of the different daily communities detected across the entire period of observation is an issue. We therefore identify communities that can be considered as persistent across the 128 d and that identify the groups of funds that behave similarly throughout the whole sample period. In practice, we examine the daily configurations, find co-occurrences in time among funds’ community members, and select communities that (i) have a higher number of persistent memberships over the sample period and (ii) are stable. Other papers dealt with the problem of identifying persistent (robust) communities and analyze their stability and properties through time. Ref. 34, for instance, identifies clusters of exchange rates and discusses their persistence across time from 1991 to 2008. More precisely, we adopt the following procedure. We calculate the matrix of intersections , which quantifies the number of funds in daily community present in persistent community . We next arrange the elements in descending order and identify with . When , we skip element in the list until we find and and we identify them with each other. We continue to scan the list, ignoring communities that have been already identified, until we find list ; ; … , which identifies persistent communities with daily communities that exist on day . For each day we define the size of persistent community to be the number of funds in the daily community identified with it. We define the daily core of persistent community to be the number of funds held by the persistent community that are also present in the daily community identified with it.

Results

Identification of Communities of Experts.

We introduce an indicator that measures how often funds are assigned to the same community in time. The level of cohesiveness of a certain community , i.e., , is where is the frequency co-occurrence percentage of funds and in the same fund community, and is the number of funds in that community. Thus, a homogeneous community will have a cohesiveness indicator that approaches 1. Fig. 1 shows co-occurrences among fund pairs in the second half of 2015. The dark green cells are fund pairs more frequently belonging to the same community, and lighter green cells are fund pairs less frequently belonging to the same community. Using the analysis of the more frequent co-occurrences, we identify four persistent communities. The largest () consists of seven funds, community consists of six funds, community consists of five funds, and community consists of three funds. One fund is a separate singleton community () for the entire period. Note that these four communities collapse into two larger aggregates when our observation of the system is less granular. The identified persistent communities are consistent across time windows, and our daily network snapshots allow us to capture behavioral signals otherwise over-smoothed in wider intervals. Communities and are stable in time and extremely cohesive (with values above 0.85). Communities and are slightly more volatile, with cohesiveness values of ∼0.60 and 0.70, respectively, although, on average, their core members are stable. ( reports the cohesiveness values for each community averaged over the entire sample period. Discarding id13 and/or id15 in or id2 and/or id10 in significantly increases their cohesiveness levels.)
Fig. 1.

Behavioral communities. The plot shows the pairwise co-occurrences of funds over the period July–December 2015. Dark green values represent pairs of funds more frequently assigned to the same community (high values for ), while lighter green cells refer to combinations less frequently assigned to the same group (low values for ). The first community () refers to funds id6, id8, and id9; the second community () is composed of funds id5, id13, id14, id15, id16, id17, and id20; the third community () refers to funds id2, id7, id10, id11, and id21; and the fourth community () is composed of funds id1, id4, id12, id18, id19, and id22. Funds id2 and id10 are only slightly recurrent in (about of the cases), they belong to other communities very few times, and often they form a subgroup together, and similarly for funds id13 and id15 in . Singleton id3’s highest co-occurrence is less than (namely, ).

Behavioral communities. The plot shows the pairwise co-occurrences of funds over the period July–December 2015. Dark green values represent pairs of funds more frequently assigned to the same community (high values for ), while lighter green cells refer to combinations less frequently assigned to the same group (low values for ). The first community () refers to funds id6, id8, and id9; the second community () is composed of funds id5, id13, id14, id15, id16, id17, and id20; the third community () refers to funds id2, id7, id10, id11, and id21; and the fourth community () is composed of funds id1, id4, id12, id18, id19, and id22. Funds id2 and id10 are only slightly recurrent in (about of the cases), they belong to other communities very few times, and often they form a subgroup together, and similarly for funds id13 and id15 in . Singleton id3’s highest co-occurrence is less than (namely, ).

Stability Analysis.

Fig. 2 shows the evolution of the size and core of each community as a function of time. In the first 75 d the communities remain relatively stable. At day 75 (corresponding to September 8, 2015) their sizes and cores begin to fluctuate, indicating a change in manager behavior. On days 90 and 91 (November 3, 2015 and November 4, 2015) community merges with and community merges with . In , we connect these substantial changes in communities’ configuration to exogenous shocks, caused by major financial and political events that occurred in the second half of 2015. While these exogenous shocks in the autumn of 2015 may have pushed some managers to temporarily adopt a different behavior, the original set of communities returns at the end of 2015.
Fig. 2.

Sizes and cores of the persistent communities. Thick lines show the daily sizes (number of funds) of the daily communities identified with one of the persistent communities. Thin lines show the daily cores of the persistent communities, i.e., the number of their constituent funds present in the daily communities with which they are identified. One can see that around day 80 communities and disappear, with their constituent funds joining persistent communities and , which significantly increase their sizes. The detailed analysis shows that on days 90 and 91 all funds from community join community , while all funds from community join .

Sizes and cores of the persistent communities. Thick lines show the daily sizes (number of funds) of the daily communities identified with one of the persistent communities. Thin lines show the daily cores of the persistent communities, i.e., the number of their constituent funds present in the daily communities with which they are identified. One can see that around day 80 communities and disappear, with their constituent funds joining persistent communities and , which significantly increase their sizes. The detailed analysis shows that on days 90 and 91 all funds from community join community , while all funds from community join . Over time, some funds never change their persistent community, while others switch from one community to another. We define the loyalty of a fund to a persistent community as the percentage of observations in which the fund belongs to the community. Note that the sum of the loyalties of a fund is not always 1 because on some days it may be assigned to a daily community not identified with any persistent community. The loyalty of funds to their persistent communities is always greater than 0.5, while the average stability of a persistent community, defined as the average loyalties of its constituent funds (), is greater than 0.7. The only exception is id15, which is 0.44. Fund id5 switches from to , spending 30% of its time in and 54% of its time in .

Behavioral Communities’ Features.

We summarize the characteristics of the four persistent communities we have identified by examining the average daily values of the vector components. lists these averages and their SDs. Often, the attributes linked to portfolio composition alone, although important, do not clearly characterize a community. Marked differences between communities emerge instead when we consider the whole set of indicators. Funds in communities and adjust their allocations less frequently and display lower TI values, but those in and display a more volatile portfolio allocation behavior. Funds in and are less sensitive to net flow dynamics and rely less on liquidity as a buffer to stabilize portfolios. In contrast, funds in and trade more frequently when faced with additional liquidity. Other indicators point to marked differences among the members of pairs and . The HC is relatively high in , although its members have on average a low equity exposure, but funds in with a similar level of equity exposure have a very low average HC. Funds in have minimal HC despite a consistent equity position. In contrast, has an average portfolio composition similar to but very high HC. This is due more to manager investment attitude than to sector type or geographical market. Similarly, the HHIs indicate diversified or concentrated investments in similar portfolio compositions, dependent on the asset class composition. Finally, funds in respond to changes in market volatility by adjusting their positions, while investments in the other communities seem less sensitive to market dynamics. Note that funds belonging to different behavioral classes differ in some ways and not in others. This confirms the importance of our identification strategy, which builds upon granular, multidimensional, data. Although portfolio composition is an important feature that characterizes funds, our analysis highlights that more weight should be given to fund manager behavior. To find whether the communities we identified are distinct, we apply nonparametric tests to the distributions of behavioral indicators. The results are presented in . We use the Kruskal–Wallis nonparametric equality-of-medians test to verify whether at least two communities have differing median values for each feature. Results indicate that this is the case for the majority of the medians. The Dunn posthoc multiple-pairwise comparison test also supports the presence of distinct communities.

Discussion

Fig. 3 shows the normalized average values of the attributes of each community. While portfolio composition values display few notable differences among the four communities, the other attributes indicate peculiar patterns among them. This confirms that our approach is able to better capture heterogeneity in investment manager behavior and provide richer information about the allocation decision process.
Fig. 3.

Mapping of communities’ features. The heatmap exhibits the distributions of the attributes for the members of each community. We consider average values computed over the daily observations along the interval July–December 2015. Negative and low values are shown in red–yellow colors, while positive and high ones are in gray–blue. The list of behavioral attributes not related to portfolio compositions is highlighted in the box on the right.

Mapping of communities’ features. The heatmap exhibits the distributions of the attributes for the members of each community. We consider average values computed over the daily observations along the interval July–December 2015. Negative and low values are shown in red–yellow colors, while positive and high ones are in gray–blue. The list of behavioral attributes not related to portfolio compositions is highlighted in the box on the right. We do not find statistically relevant differences in the performances of our communities, which emerge independently of market results. Our technique departs from previous analyses that identify similarities by examining the relation between funds’ extra returns and the performance of specific portfolios. We propose a taxonomy for the communities we detect. Community has low values for portfolio TI and high levels of resilience against external signals. Thus, its fund members are assigned a “conservative” profile. In contrast, funds in are more prone to respond against changes to market conditions, thus have high values of correlation between TI and VIX, more often use derivatives for hedging purposes, thus have high HC values, and therefore are assigned a “reactive” profile. Finally, communities and often change their portfolio allocations, showing high TI values and positive correlation between trading intensity and net flows. We assign a “proactive” profile to both of them, even if their concentration/diversification strategies differ. shows that all communities, apart from the reactive one, have an inelastic relation between daily stock trades and returns. In other words, on average, they do not react differently to positive or negative price swings. This suggests that they are playing a somewhat “stabilizing” role for the stocks they hold. shows instead a slightly negative relation between stock returns and holding changes, highlighting that members of this community tend to buy (sell) when prices go down (up), behaving as negative feedback traders in this particular period. Interestingly enough, our analysis enables us to show that behavioral attitudes are influenced by exogenous shocks. Fig. 2 shows that around October 13 communities became less stable, and some funds suddenly changed community membership. Turbulence became more intense on November 3 and November 4, when community merged with and community merged with . Afterward, the original configuration of communities emerged again. Note that this transitory shift happened in correspondence with a series of relevant macroevents that occurred during the second part of our sample period. The Greek legislative election took place on September 20 and Syriza won by 7.5 points over New Democracy. The new austerity package was enacted on November 19 by the Greek government. Monetary policy actions by both the European Central Bank (ECB) and the Federal Reserve (FED) took place at the end of this sample period and hit markets that had been experiencing a long period of stability. Then on December 9, the ECB reduced the deposit facility rate to (the previous modification occurred in September 2014 when it was fixed at ), and the FED raised the target range for the federal funds rate to on December 17 (the previous modification occurred in December 2008 when it was fixed at ). The Eurozone debt crisis and the Greek instability resulted in high credit spreads on government bonds throughout 2015, and during the summer and autumn the effect was especially severe. All these events heavily affected the decisions of managers and may have concurred with the reduced heterogeneity in manager behaviors we observe when the communities merge. When the effects of the exogenous shocks vanished, the original configuration returned. This finding, apart from supporting the presence of persistent commonalities in the way fund managers allocate their portfolios, opens a perspective in the analysis of the interdependence between observed behaviors and the emergence and resolution of phases of systemic instability.

Conclusions

Agents tend to apply complex decision-making mechanisms, but formal rules of rational choice can be overturned by subjective views, beliefs, and habits, which generate personal mental models that affect their decision processes. Expert fund managers are a unique sample that we can use to investigate how investment decisions are affected by behavioral heuristics. Professional market participants are expert decision makers whose decision processes are affected by competing preferences, are conditioned by a limited set of opportunities, suffer from bounded rationality, and rely on routines, all of which we understand to be investment behavioral features. Behavioral attitudes contribute to induce manager allocation strategies that go beyond traditional classifications based on portfolio compositions. The goal of our approach is to quantify financial indicators that may be related to well-known patterns detected in behavioral finance, e.g., anchoring, belief perseverance, overconfidence, and conservatism, that influence how portfolios are allocated and managed. By looking at the attitudes shown by fund managers toward trading intensity, the use of the derivatives, position concentration, the reaction to liquidity injections, and market condition changes, we managed to identify behavioral patterns and shed light on the emergence of commonalities in fund managers’ behaviors. Further complementary research may couple our financial attributes with survey-based, self-reported fund managers’ attitudes or characteristics (complementing previous analysis on the effect of managers’ characteristics and behaviors, for instance refs. 35 and 36) to specifically assess which behavioral biases may drive community formation the most. We believe that the behavioral commonalities we have detected in our analysis of professional fund managers’ allocation strategies are relevant for several reasons. First, our evidence suggests that mental models, personal preferences, and routines play an important role in expert decision making. Although our analysis highlights their importance, further research is needed to disentangle the effects of behavioral traits and other fund characteristics that we could not observe, such as management fees, the structure of transaction costs, or business constraints, on the adoption of specific strategies. Also, similar analysis on higher-frequency, intraday data may contribute to shed further light on managers’ behavior. Second, we show that exogenous shocks temporarily alter the configurations of communities. During the out-of-equilibrium phase, expert investors seem to converge toward more similar strategies, and then the system returns to its precrisis configuration. If confirmed by future investigations on other datasets, this pattern might contribute to our understanding of the emergence and evolution of market instabilities. Finally, at the microlevel, our approach allows us to characterize investment manager behavior and may pave the way to (i) better understand how beliefs, managers’ personal preferences, and mental models affect the risk profile of a fund and (ii) distinguish between the contributions of standard and nonstandard behavioral drivers to performance.
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