1971
DOI: 10.1111/j.1540-6261.1971.tb00585.x
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Portfolio Returns and the Random Walk Theory

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Cited by 31 publications
(18 citation statements)
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References 9 publications
(20 reference statements)
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“…The upward skew of this lognormal distribution gives E e σW t P u ] clearly tends to zero as the time horizon increases, and our simulations confirm that the average terminal value is higher for unrebalanced portfolios. Cheng and Deets (1971) demonstrate a similar result in discrete time, and we noted its antecedents in continuous time in the Introduction.…”
supporting
confidence: 71%
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“…The upward skew of this lognormal distribution gives E e σW t P u ] clearly tends to zero as the time horizon increases, and our simulations confirm that the average terminal value is higher for unrebalanced portfolios. Cheng and Deets (1971) demonstrate a similar result in discrete time, and we noted its antecedents in continuous time in the Introduction.…”
supporting
confidence: 71%
“…In the theoretical literature, Cheng and Deets (1971) compare the performance of B&H and rebalancing strategies, assuming that risky asset prices follow random walks and are IID except for their different mean returns μ i . The B&H strategy and the rebalancing strategy give the same expected terminal wealth when the mean returns of all risky assets are equal.…”
Section: Literature Reviewmentioning
confidence: 99%
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“…Anyone wishing to replicate this study will find the necessary information in these two articles. 9Cheng and Deets [5] have argued that the resulting survival bias is probably not significant since other studies that were not subject to this bias obtained results similar to their results. In a recent study, Sunder [17] tests his results for sensitivity to this bias.…”
supporting
confidence: 72%
“…This theory considers investors to be risk adverse: they are willing to accept more risk (volatility) for higher payoffs and will accept lower returns for less volatile investment (for further discussions see, inter alia, Nielsen, 1987;Cheng and Deets, 1971;Pogue, 1970). Markowitz (1991) explains that, to maximise the expected value of a portfolio, one need only invest in one security -the security with maximum expected returns.…”
Section: Theoretical Framework: Portfolio Theorymentioning
confidence: 99%