Chi Guangqing
Department of Sociology and Social Science Research Center, Mississippi State University, Mississippi State, MS 39762, USA.
Demography. 2009 May;46(2):405-27. doi: 10.1353/dem.0.0059.
Recent developments in urban and regional planning require more accurate population forecasts at subcounty levels, as well as a consideration of interactions among population growth, traffic flow, land use, and environmental impacts. However, the extrapolation methods, currently the most often used demographic forecasting techniques for subcounty areas, cannot meet the demand. This study tests a knowledge-based regression approach, which has been successfully used for forecasts at the national level, for subcounty population forecasting. In particular, this study applies four regression models that incorporate demographic characteristics, socioeconomic conditions, transportation accessibility, natural amenities, and land development to examine the population change since 1970 and to prepare the 1990-based forecast of year 2000 population at the minor civil division level in Wisconsin. The findings indicate that this approach does not outperform the extrapolation projections. Although the regression methods produce more precise projections, the least biased projections are often generated by one of the extrapolation techniques. The performance of the knowledge-based regression methods is discounted at subcounty levels by temporal instability and the scale effect. The regression coefficients exhibit a statistically significant level of temporal instability across the estimation and projection periods and tend to change more rapidly at finer geographic scales.
城市和区域规划的最新发展要求在县级以下层面做出更准确的人口预测,同时需要考虑人口增长、交通流量、土地利用和环境影响之间的相互作用。然而,目前用于县级以下地区人口预测的最常用方法——外推法,无法满足这一需求。本研究测试了一种基于知识的回归方法,该方法已成功用于国家层面的预测,以进行县级以下人口预测。具体而言,本研究应用了四个回归模型,这些模型纳入了人口特征、社会经济状况、交通可达性、自然便利设施和土地开发情况,以考察自1970年以来的人口变化,并对威斯康星州小行政区层面基于1990年数据的2000年人口进行预测。研究结果表明,这种方法并不比外推预测表现更好。尽管回归方法能产生更精确的预测,但偏差最小的预测往往是由一种外推技术生成的。基于知识的回归方法在县级以下层面的表现因时间不稳定性和规模效应而大打折扣。在整个估计期和预测期内,回归系数呈现出具有统计学意义的时间不稳定性水平,并且在更精细的地理尺度上变化往往更快。