Abstract
It is easy to assume that we all know what systems are and how they work, as first-year students continually point out. In practice there are usually three ideas which new university students bring with them from the sixth form:
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1.
Things of interest are usually interconnected, and the key to understanding is to simplify this web of relationships (a system), and to distinguish it from things which are not of direct interest or importance.
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A system can be understood by looking at the parts and the relationships between them, either intuitively (as a set of boxes and arrows) or statistically (as a set of correlations between the attributes of the parts of the system) or as an input—throughput—output cascade of energy, mass, money, information, etc.
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3.
A knowledge of the structure and operation (in a budgetary sense) provides some basis for improved understanding of past and present environmental conditions and future environmental management. Viewed in the perspective of twenty years, this is in a very real sense a great achievement, indicating that students are able to deal with geographical problems at a level of generality and abstraction which was not even dreamed of by their teachers in the mid-sixties. Coupled with the realisation of the need to attach reliable numerical quantities to rates, masses, correlations and other measures of systems under investigation, this period represents a real scientific revolution in geography, both human and physical. The progress achieved so far must not be lost.
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Further Reading
Perhaps the first priority is to venture beyond the geography book list to find specialist but understandable references. A delightful and easy-to-read introduction to dynamical systems and catastrophe theory, and in particular to the idea of mathematical landscapes, is provided by
Waddington C. H. (1977) Tools for Thought (London: Paladin).
For a coherent and easily followed treatment of mathematical landscapes applied to ecological problems (not dissimilar to many geographical problems), the following is suitable, with chapters 1, 2 and 5 being particuarly useful
Maynard Smith J. (1974) Models in Ecology (Cambridge: Cambridge University Press).
Two less conventional sources which describe the important ideas relating to chaos derived from simple models are
Anon. (1974) ‘The mathematics of mahem’, The Economist, 8 September, pp. 83–5.
Hofstadter D. R. (1981)’ strange attractors: mathematical patterns delicately poised between order and chaos’, Scientific American, November, pp. 16–29.
There are a few other rather more overtly geographical sources available, the first of which provides the best introduction to a range of geographical applications based on a mathematical treatment
Wilson A. (1981) Catastrophe Theory and Bifurcation (London: Croom Helm).
For a non-mathematical discussion of some ideas from dynamical systems theory to change in geomorphology, particularly ideas of relaxation after change, see the following references — the last of which discusses in detail a case study of erosion and vegetation cover
Brunsden D. and Thornes J. B. (1980) ‘Landscape sensitivity and change’, Transactions of the Institute of British Geographers, New Series 4, pp. 463–84.
Thornes J. B. (1983) ‘Evolutionary geomorphology’, Geography, vol. 68, pp. 225–35.
Thornes J. B. (1985) ‘The ecology of erosion’, Geography, vol. 70, pp. 222–35.
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© 1987 John B. Thornes
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Thornes, J.B. (1987). Environmental Systems — Patterns, Processes and Evolution. In: Clark, M.J., Gregory, K.J., Gurnell, A.M. (eds) Horizons in Physical Geography. Horizons in Geography. Palgrave, London. https://doi.org/10.1007/978-1-349-18944-1_3
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