Organizational Development: A Manual for Managers and ... - FPDL
Organizational Development: A Manual for Managers and ... - FPDL
Organizational Development: A Manual for Managers and ... - FPDL
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L<strong>and</strong>scape<br />
If the factors that create a <strong>for</strong>ce field are permanent in their strength <strong>and</strong> direction – the sum vector<br />
will always be the same. That means the drift will go in the same direction, along a straight line,<br />
<strong>and</strong> with the same speed. But this assumption is an abstract exercise only. Real <strong>for</strong>ces that<br />
influence real organisms are always changing: weather, currency rates, the price of oil, legislation,<br />
political circumstances, <strong>and</strong> so on. Everything is changing - in a regular or irregular manner,<br />
predictably or not, to the good or to the bad. There<strong>for</strong>e, the actual line that would determine the<br />
direction of change will instead be a curve (see Picture 17).<br />
Picture 17. Changing direction of drift<br />
In fact, we just added a coordinate of time along the curve to demonstrate how <strong>for</strong>ces are<br />
changing. This changing <strong>for</strong>ce field, revealed over time, represents the idea of a l<strong>and</strong>scape (from<br />
Dutch ‘l<strong>and</strong>schap’). The term is widely used in management literature to illustrate the influence of<br />
different factors to the actual direction of development (see, <strong>for</strong> example, a great book by Richard<br />
Norman, ‘Reframing Business: How the Map Changes L<strong>and</strong>scape’).<br />
In general, l<strong>and</strong>scape is a surface in the multi-dimensional space of all external <strong>and</strong> internal<br />
parameters. The shape of the surface determines a ravine. The shape of a ravine determines the<br />
direction of drift. The actual drift, unpredictable in small detail, will not deviate too far from the line<br />
along the bed of the ravine that somehow attracts any real trajectory or drift. This basin of<br />
attraction was called creod. It determines the path of development. This concept was first<br />
introduced by K. Uoddington <strong>and</strong> R. Tom, at the First Congress on Theoretical Biology, 1969, in<br />
connection with the development of embryos.<br />
One could say – ‘who knows the creod, knows the future’ – but one would be wrong. Numeric<br />
<strong>for</strong>ces that create l<strong>and</strong>scape are always in change, <strong>and</strong> some changes depend on unpredictable<br />
<strong>and</strong> uncontrollable factors. So, no creod can be really predictable in the long run. At some points,<br />
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