Abstract
In order to study dynamic macrosystems like the biosphere, appropriate models are needed. Usually the mathematical models are most appreciated because of their unambiguous logic, relative structural simplicity and their well developed deductive verifiability. Nevertheless these elegant tools have some inherent drawbacks. They are not flexible enough, usually not suitable to describe really complex phenomena and they are not creative in a broader sense. Therefore the first step in model building is always to construct an intuitive model which, by its nature, is able to embody ambiguities, contradictions and descriptions on different levels. The intuitive model therefore might be appropriate to reflect a satisfactorily complex part of reality, securing the possibility of a further, more rigorous mathematical treatment. Theories of enormous influence such as behaviorism and the theory of evolution were nonmathematical and their impact far exceeded those occasional mathematical constructions which appeared later in their development and covered only particular aspects. It is also well known that logico-mathematical theories are tautological in the sense that they are derived analytically from a set of axioms and therefore they are unsuitable to prove the validity of an intuitive theory. In many cases the bright armor of mathematics only helps to delay the recognition of the inherent weakness of the intuitive theory. This does not mean at all that mathematical models are useless in biology, we only want to emphasize the basic primacy of the models of intuitive kinds in relation to mathematical ones which are only auxiliary tools and are not able to exceed the former.
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References
Bunge, M. (1963). The myth of simplicity Prentice-Hall, Inc. Englewood Cliffs, N.J. 52
Crick, F. (1967). Of molecules and Men Univ. of Washington Press, Seattle, Washington
Csânyi, V. (1978). Az evolució âltalânos elmélete Fizikai Szemle 28: 401, 441
Csânyi, V. (1980). The general theory of evolution Acta Biol. Hung. Acad. Sci. 31: 409
Csânyi, V. (1981). General theory of evolution Soc. Gen. Syst. Res. 6: 73
Csânyi, V. (1982). General Theory of Evolution Publ. House of the Hung. Acad. Sci. Budpest
Csânyi, V. and Kampis, Gy. (1984). Autogenesis: The evolution of replicative systems J. theor. Biol. (submitted)
Eigen, M. (1971). Selforganization of matter and the evolution of biological macromolecules Naturwissenschaften 58: 465
Eldredge, N. (1979). Alternative approaches to evolutionary theory Bull. Carnegie Mus. Nat. Hist.: 7
Gatlin, Lila, L. (1972). Information theory and the living system Columbia University Press, New York
Gould, S.J. (1980). Is a new and general theory of evolution emerging? Paleobiology 6: 119
Gould, S.J. and Eldridge, N. (1977). Punctuated equilibria: the tempo and mode of evolution reconsidered Paleobiology 3: 115
Ho, M.W. and Sounders, P.T.(1979).. Beyond neo-Darwinism: an epigenetic approach to evolution J. theor. Biol. 78: 573
Hutchinson, G. Evelyn(1978). An introduction to population ecology Yale Univ. Press, New Haven & London
Iberall, A.S. (1983). What is “language” that can facilitate the flow of information? A contribution to a fundamental theory of language and communication J. theor. Biol. 102: 347
Kampis, Gy. (1984). Problems of Descriptions of Systems: Information Int. J. Gen. Sys. (submitted)
Libermann, E.A. (1979). Analog-digital molecular cell computer Biosystems 11: 111
Maynard-Smith, J. (1982). Evolution now. A century after Darwin Nature, London: 239
Morowitz, H.J. (1968). Energy flow in biology Academic Press, New York
Quastler, H. (1964). The emergence of biological organization Yale Univ. Press. New Haven, Conn.
Pattee, H.H. (1967). Quantum mechanics, heredity and the origin life J. theor. Biol. 17: 410
Polânyi, M. (1968). Life’s irreducible structure Science 160: 1308
Primas, H. (1977). Theory reduction and non-Boolean theories J. Math. Biol. 4: 281
Rosen, R. (1973). On the generation of metabolic novelties in evolution in: Locker, A. (ed.). Biogenesis, Evolution, Homeostasis Springer, Berlin: 113
Rosen, R. (1977). Observation and biological systems Bull. Math. Biol. 39: 663
Rowe, G.W. and Trainor, L.E.H. (1983). On the informational content of viral DNA J. theor. Biol. 101: 151
Stanley, S.M. (1975). A theory of evolution above the species level Proc. Natl. Acad. Sci. 72: 646
Stanley, S.M. (1979). Macroevolution: Pattern and Processes W.H.Freeman and Co., San Francisco
Williamson, P.G. (1981). Paleontological documentation of speciation in cenozoic molluscs from Turkana Basin Nature 293: 437
Willis, J.C. (1940). The course of evolution by divergence of mutation Cambridge Univ. Press, Cambridge
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© 1985 International Institute for Applied Systems Analysis, Laxenburg/Austria
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Csányi, V. (1985). Autogenesis: The Evolution of Self-Organizing Systems. In: Aubin, JP., Saari, D., Sigmund, K. (eds) Dynamics of Macrosystems. Lecture Notes in Economics and Mathematical Systems, vol 257. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-662-00545-3_21
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DOI: https://doi.org/10.1007/978-3-662-00545-3_21
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