3-nets with maximal family of two-dimensional subnets by Nagy P. T.

By Nagy P. T.

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37-43. Murphy, M. (1986), Modellinghouseholds: A synthesis. Paper presented at the Conference on 'Population Research in Britain', University of East Anglia, 10-12 September 1986. Published in M. Murphy, and J. ) Population Research in Britain, Supplement to Population Studies 45, 1991. Murphy, M. (1991), Household modelling and forecasting: Dynamic approaches with use of linked census data. Environment and Planning A 23, pp. 885-902. , O. Sullivan, and A. Brown (1988), Sources of data for modelling household ehange with special reference to the OPCS 1 per eent Longitudinal Study.

Unless otherwise stated we shall not discuss these characteristics of the data source. Instead, we distinguish between continuous registration, a panel study, a retrospective survey, a system of repeated cross-sectional surveys, and finally the situation of one cross-sectional snapshot only. Hence, these situations range from the most to the least ideal, and from the least to the most defective. 2. Continuous registration data In a continuous registration system, individuals are followed over time and the events theyexperience are recorded.

890). Such a model is capable of simulating events which result in changes in living arrangements (in addition to those in age structures). This contrasts with static living arrangements models in which the living arrangement dimension is based solelyon headship rates, or on a breakdown by living arrangement type, or approaches starting from a reference person. Static models usually rely on descriptions of the situation with respect to living arrangements at specific points in time. 1 The value of the headship rate is the result of dynamic processes in the past, these processes themselves remaining a black box.

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