Abstract
Social mobility is the movement of individuals, families, households, or other categories of people within or between social strata in a society. Societies organized by social class, rather than caste, usually allow greater social mobility; in such societies, one’s ability to achieve a higher social status can depend on factors such as social connections, wealth, effort, and education. In order to study the dynamics of social processes, it is natural to start by looking at the movement of people between social classes. Since such moves are largely unpredictable at the individual level, it is necessary for a model to describe mechanism of movement in probabilistic terms. A distinction has to be made between intergenerational mobility and intra-generational mobility. The former refers to social mobility which reflects changes of social class from one generation to another. Intra-generational mobility refers to changes of classes which take place during an individual’s life span. This type of movement is called occupational or labor mobility since it is usually more directly concerned with occupations. Many deterministic and stochastic models have been developed to study social and occupational mobility situations in the different parts of the world.
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References and Suggested Readings
Bartholomew, D. J. (1982). Stochastic models for social processes (3rd ed.). New York: Wiley.
Chattopadhay, A. K., & Baidya, K. (2001). Study of career pattern and promotion of Individuals in an open system. Calcutta Statistical Association Bulletin, 51(1), 201–202.
Chattopadhyay, A. K., & Gupta, A. (2003). A model based study on the career prospects of individuals in an Indian university. Journal of Statistical Research, 37(2), 231–239.
Chattopadhyay, A. K., & Khan, S. (2004). A statistical model of occupational mobility- A salary based measure (with Shahjahan Khan). Hacettepe Journal of Mathematics and Statistics, Turkey, 33, 77–90.
Evans, M., Hastings, N., & Peacock, B. (1993). Statistical distributions. New York: Wiley.
Ginsberg, R. B. (1971). Semi-Markov processes and mobility. The Journal of Mathematical Sociology, 1, 233–262.
Ginsberg, R. B. (1972). Critique of probabilistic models: Application of the semi-Markov model to migration. The Journal of Mathematical Sociology, 2, 63–82.
Kendall, M. G. (1973). Entropy, probability and information. International Statistical Review, 1.
Khan, S., & Chattopadhay, A. K. (2003). Predictive analysis of occupational mobility based on number of job offers. Journal of Applied Statistical Science, 12(1), 11–22.
Matras, J. (1960). Comparison of intergenerational occupational mobility patterns. An Application to the Formal Theory of Social Mobility, Population Studies, 14, 163–169.
Mukherjee, S. P., & Basu R. (1979). Measures of social and occupational mobility. Demography India, VIII(1–2), 236–246.
Mukherjee, S. P., & Chattopadhay, A. K. (1986). Measures of mobility and some associated inference problems. Demography India, 15(2), 269–280.
Prais, S. J. (1955a). Measuring social mobility. Journal of the Royal Statistical Society Series A, 118, 56–66.
Prais, S. J. (1955b). The formal theory of social mobility. Population Studies, 9, 72–81.
Shorrocks, A. F. (1978). The measurement of mobility. Econometrics, 46, 1013–1024.
Sommers, P. M., & Conlisk, J. (1979). Eigenvalue immobility measures for Markov Chains. The Journal of Mathematical Sociology, 6, 169–234.
Young, A., & Almond, G. (1961). Prediction distribution of staff. Computer Journal, 3, 246–250.
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Mukherjee, S.P., Sinha, B.K., Chattopadhyay , A. (2018). Social and Occupational Mobility. In: Statistical Methods in Social Science Research. Springer, Singapore. https://doi.org/10.1007/978-981-13-2146-7_12
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DOI: https://doi.org/10.1007/978-981-13-2146-7_12
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