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Qualitative_data_analysis

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Figure 11.7 An explanatory link between two <strong>data</strong>bits<br />

we are dealing with fictional letters rather than real documentary evidence, and can<br />

therefore concentrate on the internal characteristics of the <strong>data</strong> rather than their<br />

veracity.<br />

Suppose we now try to categorize both parts of the statement. First we have to<br />

think about appropriate categories. The second part of the statement is no problem,<br />

for in making the bridge ‘as he felt it’ Vincent works as an artist rather than a<br />

dentist. We can assign this the categories ‘transposing’ and ‘task’. What of the first<br />

part? If we take this as evidence of ‘patient suffering’, indicated by the decision to sue,<br />

we can see the results of our <strong>analysis</strong> in Figure 11.8.<br />

Figure 11.8 Linking and categorizing two <strong>data</strong>bits<br />

LINKING DATA 169<br />

The same information is displayed in a different format in Table 11.1, where I<br />

have added a reciprocal element to the link between the two <strong>data</strong>bits. This allows us<br />

to identify a direction in the relationship, though obviously this does not apply to<br />

all links (e.g. contradiction).<br />

The link we have established between these two <strong>data</strong>bits suggests there may<br />

indeed be a connection between incongruity and cathartic humour. First we have a<br />

hint at cathartic humour, in the reference to Vincent being sued by a patient—<br />

implying that something has gone badly wrong. Then we have Vincent’s<br />

explanation, which reveals his incongruous conception of what is required of a<br />

dentist. This example should therefore encourage us to look for any further evidence<br />

of connections between the two types of humour.<br />

The link we have just made was very straightforward. Conjunctions such as<br />

‘because’ make explicit reference to links within the <strong>data</strong>. Can we also reasonably<br />

infer such links even where they are not explicitly stated? For example, can we

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