On the Optimality of Behavioral Portfolio Construction Methods

Murat Mazibas (Lead / Corresponding author), Richard D. F. Harris

    Research output: Contribution to conferencePaperpeer-review

    Abstract

    In this article, we explore whether optimization methods proposed for the construction of CPT portfolios increase the chance of a representative investor to survive on his portfolio decisions and whether constructed behavioral portfolios are optimal for a rational investor. We evaluate the estimation methods that have been proposed in the literature for the estimation of CPT models and test their out-of-sample performance. We also establish the location of each estimation method on the efficient frontier of a rational and a behavioral investor. We report four main findings. First, CPT strategies generally exhibit both lower return and higher risk than the mean-variance investor. Second, while CPT strategies underperform the mean-variance strategy from a rational risk-adjusted return perspective, the CPT investors generally ‘believe’ that they outperform mean-variance investors due to their subjective evaluations. Third, the CPT strategies are not ‘optimal’ from a fully rational investor’s perspective with the exception of the HFR strategy. Similarly, the CPT strategies are not ‘optimal’ from a fully behavioral investor’s perspective with the exception of the QE strategy.
    Original languageEnglish
    Publication statusPublished - Aug 2020
    Event22nd International Conference on Economics, Management, Finance and the Social Sciences: organized by World Academy of Science, Engineering and Technology - London, London, United Kingdom
    Duration: 20 Aug 202021 Aug 2020
    https://waset.org/

    Conference

    Conference22nd International Conference on Economics, Management, Finance and the Social Sciences
    Abbreviated titleICEMFSS 2020
    Country/TerritoryUnited Kingdom
    CityLondon
    Period20/08/2021/08/20
    Internet address

    Keywords

    • Portfolio optimization
    • behavioral finance
    • cumulative prospect theory
    • portfolio construction
    • behavioral efficient frontier
    • mean-variance efficient frontier
    • mean-variance optimization

    ASJC Scopus subject areas

    • Finance

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    • The Best Presentation Award

      Mazibas, M. (Recipient), 21 Aug 2020

      Prize: Prize (including medals and awards)

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