Mathematical and Statistical Methods for Actuarial Sciences and Finance 2010
DOI: 10.1007/978-88-470-1481-7_10
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Checking financial markets via Benford’s law: the S&P 500 case

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Cited by 20 publications
(15 citation statements)
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“…In both cases, [24] and [26], Benford's law is claimed to be valid. Closely connected to our research, [25] checked whether financial markets like the S&P 500 case, from August 14, 1995, to October 17, 2007, thus 3067 data points, obeyed BL1 [25]. The authors also found some reasonable agreement, except that they claim the presence of anomalous times, like market crashes or special events.…”
Section: State Of the Artsupporting
confidence: 72%
“…In both cases, [24] and [26], Benford's law is claimed to be valid. Closely connected to our research, [25] checked whether financial markets like the S&P 500 case, from August 14, 1995, to October 17, 2007, thus 3067 data points, obeyed BL1 [25]. The authors also found some reasonable agreement, except that they claim the presence of anomalous times, like market crashes or special events.…”
Section: State Of the Artsupporting
confidence: 72%
“…Among previous studies on fraud detection, Corazza et al (2010) examined the frequency distribution of the first digit of the price and daily returns of the index. The results of the Chi-square test at two significant levels of 1% and 5% indicated that the research data did not follow Benford's law.…”
Section: Research Backgroundmentioning
confidence: 99%
“…Benford's Law was also applied in finance literature by De Ceuster, Dhaene, and Schatteman (), Dorfleitner and Klein () and Shawn and Kalaichelvan (), which explored stock index data. Corazza et al () studied the stock prices of and returns on assets in the S&P 500 Index. Perhaps not surprisingly, they found that the first digits of the prices and returns followed the expectations of Benford's Law, providing evidence that markets, at least in the short term, are truly unbiased and that their data are distributed randomly (Ley, ).…”
Section: Studying Ceo Pay Using Benford's Lawmentioning
confidence: 99%
“…Counterintuitively, however, Benford ()—and before him Newcomb ()—found that first digit values are not as equally distributed as one might expect. In a randomly distributed unbiased dataset of stock prices, for example, “1” is the first digit almost 30.1 percent of the time, whereas “9” occurs only 5 percent of the time (Corazza, Ellero, & Zorzi, ; Ley, ). This statistical phenomenon has been found in all unbiased datasets; studies have confirmed its existence on the basis of data from disparate fields (Abrantes‐Metz, Kraten, Metz, & Seow, ; Benford, ; Leemann & Bochsler, ; Mir, ; Nigrini, ; Nigrini & Mittermaier, ).…”
Section: Introductionmentioning
confidence: 99%