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Scaling Properties of Financial Time Series: A Way to Look at Markets Naturally - Softcover

 
9783836487146: Scaling Properties of Financial Time Series: A Way to Look at Markets Naturally
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This book first critisizes standard financial theory. The focus will be on return distributions, the efficient market hypothesis and the independence of returns. Part two gives the intuition to look at markets in a different way. Namely the one proposed by Benoit Mandelbrot who has shown that nature itself can often be described with fractals. In the folowing, the relationship between fractal power laws und scaling will be explained. The main part focuses on the estimation of the tail index as a scaling parameter with the help of three different techniques: 1. OLS regression on a log-log plot, 2. Hill estimator and 3. the alpha exponent within the stable distribution. The next section shows a different power law exponent and will be used to test for long-memory effects (i.e. nonperiodical cycles) in return distributions. This exponent is the well known Hurst exponenent and will be compared to Andrew Lo's test statistic. The last section concludes and emphasizes that we are far from return predictabilty and should not try to explain marktet movements with fundamental"causes". However, power laws provide a way to describe financial markets.

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About the Author:
09/1994-06/1996 Internat, Klosterschule Roßleben, Abitur 09/1996-07/1998 Ausbildung zum Steuerfachangelten 10/1998-11/1999 Betriebswirtschaftlehre HTWK Leipzig 12/1999-07/2001 BA Economics, London Metropolitan University (Quantitative Finance) 04/2002-11/2007 Dipl.-Kfm., HU Berlin (Steuerlehre, Börsenwesen, Statistik, Wirtschaftsprüfung)

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  • PublisherVDM Verlag Dr. Müller
  • Publication date2008
  • ISBN 10 3836487144
  • ISBN 13 9783836487146
  • BindingPaperback
  • Number of pages84

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Book Description Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This book first critisizes standard financial theory.The focus will be on return distributions, the efficient market hypothesis and the independence of returns. Part two gives the intuition to look at markets in a different way. Namely the one proposed by Benoit Mandelbrot who has shown that nature itself can often be described with fractals. In the folowing, the relationship between fractal power laws und scaling will be explained. The main part focuses on the estimation of the tail index as a scaling parameter with the help of three different techniques: 1. OLS regression on a log-log plot, 2. Hill estimator and 3. the alpha exponent within the stable distribution.The next section shows a different power law exponent and will be used to test for long-memory effects (i.e. nonperiodical cycles) in return distributions. This exponent is the well known Hurst exponenent and will be compared to Andrew Lo's test statistic. The last section concludes and emphasizes that we are far fromreturn predictabilty and should not try to explain marktet movements with fundamental'causes'. However, power laws provide a way to describe financial markets. 84 pp. Englisch. Seller Inventory # 9783836487146

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Book Description Taschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - This book first critisizes standard financial theory.The focus will be on return distributions, the efficient market hypothesis and the independence of returns. Part two gives the intuition to look at markets in a different way. Namely the one proposed by Benoit Mandelbrot who has shown that nature itself can often be described with fractals. In the folowing, the relationship between fractal power laws und scaling will be explained. The main part focuses on the estimation of the tail index as a scaling parameter with the help of three different techniques: 1. OLS regression on a log-log plot, 2. Hill estimator and 3. the alpha exponent within the stable distribution.The next section shows a different power law exponent and will be used to test for long-memory effects (i.e. nonperiodical cycles) in return distributions. This exponent is the well known Hurst exponenent and will be compared to Andrew Lo's test statistic. The last section concludes and emphasizes that we are far fromreturn predictabilty and should not try to explain marktet movements with fundamental'causes'. However, power laws provide a way to describe financial markets. Seller Inventory # 9783836487146

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