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      <dc:title>Alternation bias and sums of identically distributed monetary lotteries.</dc:title>
      <dc:creator>Robles-Zurita, José Antonio</dc:creator>
      <dc:subject>Economía - Aspectos psicológicos</dc:subject>
      <dc:description>https://openpolicyfinder.jisc.ac.uk/id/publication/32277</dc:description>
      <dc:description>The alternation bias is the tendency of people to believe that random events alternate more often than statistical&#xd;
laws imply. This paper examines the theoretical effect of this psychological bias on preferences over repeated&#xd;
investments by using a model of the belief in the law of small numbers. An alternation bias agent (ABA) has a&#xd;
different perception to a rational agent (RA) about the outcome distribution of the sum of n realisations of a&#xd;
lottery. The results show that an ABA, that maximises expected utility, could reject a single realisation of a&#xd;
lottery while accepting several repetitions in accordance with Paul Samuelson's fallacy of large numbers.&#xd;
Furthermore, the explanation of this type of preference, based on the alternation bias, is compatible with previous&#xd;
behavioural accounts. A more general result shows that the alternation bias increases (decreases) the&#xd;
expected utility of the perceived sum of identically distributed lotteries if individuals are risk averse (risk seekers).</dc:description>
      <dc:date>2025-01-27T12:59:08Z</dc:date>
      <dc:date>2025-01-27T12:59:08Z</dc:date>
      <dc:date>2017-12-06</dc:date>
      <dc:type>journal article</dc:type>
      <dc:identifier>Robles-Zurita, J. (2018). Alternation bias and sums of identically distributed monetary lotteries. Journal of behavioral and experimental economics, 72, 78-85.</dc:identifier>
      <dc:identifier>https://hdl.handle.net/10630/37098</dc:identifier>
      <dc:identifier>10.1016/j.socec.2017.12.001</dc:identifier>
      <dc:language>eng</dc:language>
      <dc:rights>open access</dc:rights>
      <dc:publisher>Elsevier</dc:publisher>
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