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1987
In 1957, Hill, Katz, and Simpson published a prospectus for an inventory of marriage and family research from 1900 to 1956. A goal of this inventory was “the theoretical organization, where possible, of research findings into a set of interrelated hypotheses and propositions” (p. 89).
Darwin L. Thomas, Jean Edmondson Wilcox
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In 1957, Hill, Katz, and Simpson published a prospectus for an inventory of marriage and family research from 1900 to 1956. A goal of this inventory was “the theoretical organization, where possible, of research findings into a set of interrelated hypotheses and propositions” (p. 89).
Darwin L. Thomas, Jean Edmondson Wilcox
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Theories as Families of Models
2020Abstract The alternative to the ‘Syntactic Approach’ is the Semantic Approach, according to which theories should be characterized in terms of families of models. The issue of the linguistic independence of this framework is discussed and it is suggested that this approach offers a ‘toolbox’ of resources that can be deployed to capture ...
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FAMILY TREE OF THEORIES, METHODOLOGIES AND STRATEGIES IN DEVELOPMENT COMMUNICATION
, 2003S. Waisbord
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Family Theories: Foundations and Applications
Journal of Family Theory & Review, 2018Megan L. Haselschwerdt
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Family Theory: Economics of Childbearing
2001Economic theories of childbearing relate decisionsabout family size and the timing of births over people’slives to elements of the constraints on choice thatpeople face, particularly prices and incomes. Thisarticle presents the basic concepts and approachesused in these theories, discusses their main lines ofargument and summarizes some of their ...
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Journal of Applied Psychology, 2014
Russell A. Matthews, J. Wayne, M. Ford
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Russell A. Matthews, J. Wayne, M. Ford
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Montel’s Theory of Normal Families
1994The key to understanding the behavior under iteration of an arbitrary point in the complex plane lies in understanding the set of points whose orbits do not converge to an attracting or neutral orbit. Fatou’s note [1906a] described this set, often denoted J, in detail for a class of complex rational functions possessing a unique attracting fixed point.
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