Abstract
STUDY OBJECTIVE: A statistical test that allows for adjustment of confounding can be helpful for the study of seasonal patterns. The aim of this article is to supply a detailed description of such a method. An example of its application is given. DESIGN: A statistical test is presented that retains the information on the connection of time periods by describing the seasonal pattern as one sine and one cosine function. Such functions can be included into a regression model. The resulting form of the seasonal pattern follows a cosine function with variable amplitude and shift. MAIN RESULTS: The test is shown to be applicable to test for seasonality. Not only one cosine function per time period, but also a mixture of cosine functions can be used to describe the seasonal pattern. Adjustment for confounding effects is possible. CONCLUSIONS: This method for studying seasonal patterns can be applied easily in a regression model. Adjusted prevalences and odds ratios can be calculated.
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Selected References
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- Bound J. P., Harvey P. W., Francis B. J. Seasonal prevalence of major congenital malformations in the Fylde of Lancashire 1957-1981. J Epidemiol Community Health. 1989 Dec;43(4):330–342. doi: 10.1136/jech.43.4.330. [DOI] [PMC free article] [PubMed] [Google Scholar]
- EDWARDS J. H. The recognition and estimation of cyclic trends. Ann Hum Genet. 1961 May;25:83–87. doi: 10.1111/j.1469-1809.1961.tb01501.x. [DOI] [PubMed] [Google Scholar]
- Freedman L. S. The use of a Kolmogorov--Smirnov type statistic in testing hypotheses about seasonal variation. J Epidemiol Community Health. 1979 Sep;33(3):223–228. doi: 10.1136/jech.33.3.223. [DOI] [PMC free article] [PubMed] [Google Scholar]
- Hewitt D., Milner J., Csima A., Pakula A. On Edwards' criterion of seasonality and a non-parametric alternative. Br J Prev Soc Med. 1971 Aug;25(3):174–176. doi: 10.1136/jech.25.3.174. [DOI] [PMC free article] [PubMed] [Google Scholar]
- Jones R. H., Ford P. M., Hamman R. F. Seasonality comparisons among groups using incidence data. Biometrics. 1988 Dec;44(4):1131–1144. [PubMed] [Google Scholar]
- Matsuda S., Kahyo H. Geographical differences and time trends in the seasonality of birth in Japan. Int J Epidemiol. 1994 Feb;23(1):107–118. doi: 10.1093/ije/23.1.107. [DOI] [PubMed] [Google Scholar]
- Rogerson P. A. A generalization of Hewitt's test for seasonality. Int J Epidemiol. 1996 Jun;25(3):644–648. doi: 10.1093/ije/25.3.644. [DOI] [PubMed] [Google Scholar]
- Walter S. D., Elwood J. M. A test for seasonality of events with a variable population at risk. Br J Prev Soc Med. 1975 Mar;29(1):18–21. doi: 10.1136/jech.29.1.18. [DOI] [PMC free article] [PubMed] [Google Scholar]
- Weinberg C. R., Moledor E., Baird D. D., Wilcox A. J. Is there a seasonal pattern in risk of early pregnancy loss? Epidemiology. 1994 Sep;5(5):484–489. [PubMed] [Google Scholar]
- Woodhouse P. R., Khaw K. T., Plummer M., Foley A., Meade T. W. Seasonal variations of plasma fibrinogen and factor VII activity in the elderly: winter infections and death from cardiovascular disease. Lancet. 1994 Feb 19;343(8895):435–439. doi: 10.1016/s0140-6736(94)92689-1. [DOI] [PubMed] [Google Scholar]
