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Qualitative_data_analysis

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Figure. 13.4 The history of the universe through time<br />

Source: adapted from Hawking 1988:138<br />

OF MAPS AND MATRICES 213<br />

directly to concepts B and C, but not directly related to concept D; and that concept<br />

A is indirectly related to concept C through concept B, and to concept D through<br />

concept C and through concepts B and C. Concept B is related directly…and so<br />

on! By mapping, we can express in a few symbols what would otherwise take many<br />

words.<br />

As well as symbols representing points and relationships, we also have to provide<br />

the information needed to interpret our maps. Take the diagrams in Figure 13.4 for<br />

example. The diagram on the left might be taken for a rounded egg, or a slightly<br />

flattened ball; perhaps a geographer might take it as globe. Without the interpretive<br />

labels, no one (I presume) would take this as a map symbolizing the whole history<br />

of the universe through time!<br />

Incidentally, Hawking’s argument is that the universe can be both finite and<br />

without boundaries; and that the origin and end of the universe can be singularities<br />

(i.e. unique events) which nevertheless obey the laws of science. These ideas are<br />

neatly conveyed in a diagram of a finite space without edges; and although twodimensional<br />

or three-dimensional representations of four-dimensional space-time<br />

may be inadequate in some respects, they do help to make intelligible concepts<br />

which it might otherwise be difficult if not impossible to grasp.<br />

If the whole history and future of the universe through time can be reduced to a<br />

single ellipse, then we can certainly use simple graphic tools to express complex<br />

ideas, especially as we can also add to our toolbox in useful ways.<br />

We can introduce a variety of shapes to represent different types of concept. For<br />

example, we can use squares to represent events, circles to represent people, ovals to<br />

represent conditions. We can also use various thicknesses of line around boundaries<br />

and use different patterns within them (Figure 13.5). The computer’s graphic<br />

facilities make it easy to devise a range of symbols to represent various elements in

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