<mods:mods version="3.3" xsi:schemaLocation="http://www.loc.gov/mods/v3 http://www.loc.gov/standards/mods/v3/mods-3-3.xsd" xmlns:mods="http://www.loc.gov/mods/v3" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance"><mods:titleInfo><mods:title>Introduction to multistate mathematical demography</mods:title></mods:titleInfo><mods:name type="personal"><mods:namePart type="given">A.</mods:namePart><mods:namePart type="family">Rogers</mods:namePart><mods:role><mods:roleTerm type="text">author</mods:roleTerm></mods:role></mods:name><mods:abstract>The study of the transitions that individuals experience over time, in the course of passing from one state of existence to another, is a fundamental dimension in much of mathematical demography. Recent work in multistate demographic analysis has led to a generalization of traditional demographic techniques for analyzing such problems. The papers in this issue are representative examples of work currently being carried out on this subject. A unifying thread is the use of matrix algebra to express multidimensional demographic processes in a compact and notationally elegant form which often leads to analytical insights that otherwise may be hidden in the more complicated nonmatrix formulations.</mods:abstract><mods:originInfo><mods:dateIssued encoding="iso8601">1980-05</mods:dateIssued></mods:originInfo><mods:genre>Article</mods:genre></mods:mods>