1984
DOI: 10.2307/2490718
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A Time-Series Analysis of Nonseasonal Quarterly Earnings Data

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Cited by 17 publications
(27 citation statements)
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“…3 We agree with the findings of previous works that have shown that a majority of firms exhibit seasonal quarterly earnings properties (e.g., Brown and Rozeff 1979;Foster 1977; Lorek and Willinger 2007, among others), however, our results indicate that a sizable and growing percentage of firms exhibit quarterly earnings patterns that are clearly nonseasonal in nature. The percentage and number of nonseasonal firms identified in extant work have been relatively small but increasing [i.e., 12.1% (n = 29) in Lorek and Bathke (1984); 16-18% (n = 155) in Brown and Han (2000), and 28.2% (n = 167) in Bathke et al (2006)]. In contrast, we identify 35.6% (n = 296) of our sample as nonseasonal firms using Lorek and Bathke's (1984) nonseasonality screening filter.…”
Section: Introductionmentioning
confidence: 56%
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“…3 We agree with the findings of previous works that have shown that a majority of firms exhibit seasonal quarterly earnings properties (e.g., Brown and Rozeff 1979;Foster 1977; Lorek and Willinger 2007, among others), however, our results indicate that a sizable and growing percentage of firms exhibit quarterly earnings patterns that are clearly nonseasonal in nature. The percentage and number of nonseasonal firms identified in extant work have been relatively small but increasing [i.e., 12.1% (n = 29) in Lorek and Bathke (1984); 16-18% (n = 155) in Brown and Han (2000), and 28.2% (n = 167) in Bathke et al (2006)]. In contrast, we identify 35.6% (n = 296) of our sample as nonseasonal firms using Lorek and Bathke's (1984) nonseasonality screening filter.…”
Section: Introductionmentioning
confidence: 56%
“…Lorek and Bathke (1984) developed a filtering mechanism that has been used to screen nonseasonal from seasonal firms to facilitate empirical analysis. They identified a parsimonious autoregressiveintegrated-moving-average (ARIMA) quarterly earnings expectation model for nonseasonal firms, a first-order stationary autoregressive process (i.e., AR1).…”
Section: Introductionmentioning
confidence: 99%
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