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Gene Decay I. Stochastic Model of Gene Decay*

Published online by Cambridge University Press:  01 August 2014

Carla Rossi
Carla Rossi*
Affiliation:
Istituto di Matematica Guido Castelnuovo, University of Rome, Italy
*
Istituto di Calcolo delle Probabilità, Facoltà di Scienze Statistiche dell'Università, Rome, Italy

Summary

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On the basis of the parameters of gene stability suggested by Gedda-Brenci's model on the Ergon/Chronon System, a mathematical and a stochastic model of gene decay are worked out.

Type
Research Article
Information
Acta geneticae medicae et gemellologiae: twin research , Volume 21 , Issue 3 , July 1972 , pp. 191 - 196
Copyright
Copyright © The International Society for Twin Studies 1972

Footnotes

*

The present work is essentially an abridged version of the thesis in mathematics discussed by the author with Professor B. de Finetti (University of Rome: 12 July 1971).

References

REFERENCES

Burch, P.R.S. 1968. Growth, Disease and Aging. Oliver & Boyd, Edinburgh.Google Scholar
De Finetti, B. 1970. Teoria della Probabilità. Einaudi, Torino.Google Scholar
Feller, W. 1957. An Introduction to Probability Theory and Its Application. Wiley & Sons, New York.Google Scholar
Gedda, L., Brenci, G. 1969. Biology of the gene: the Ergon/Chronon System. Acta Genet. Med. Gemellol., 18: 329–379.Google Scholar
Marrott Sinex, F. 1961. Biochemistry of aging. Science, 134: 1402–1405.Google Scholar
Streheler, B: 1960. General theory of mortality and aging. Science, 132: 14–21.Google Scholar
Szilard, L. 1959. On the nature of the aging process. Proc. Natl. Acad. Sci. USA., 45: 34–45.CrossRefGoogle ScholarPubMed