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The dissemination of divination in roman republican times

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Summary<br />

To summarize the conclusion, we have a list <strong>of</strong> factors that all seem to contribute to <strong>div<strong>in</strong>ation</strong><br />

pervad<strong>in</strong>g Roman culture for centuries. First, we found that the motivation is constant across<br />

different practices and across the period considered. Second, the credibility <strong>of</strong> a practice<br />

depended, <strong>in</strong> descend<strong>in</strong>g order <strong>of</strong> importance, on ritualization, the direct prestige and the <strong>in</strong>direct<br />

prestige. Third, the spread <strong>of</strong> a practice is <strong>in</strong>versely proportional to its credibility value. Fourth, it<br />

is possible that historical developments can expla<strong>in</strong> why some practices have been adopted by<br />

reference to their utility, because it made them useful <strong>in</strong> a new context. Fifth, <strong>div<strong>in</strong>ation</strong> is <strong>in</strong> all<br />

cases, where we have sources to determ<strong>in</strong>e it, conceptualized as a communication with a<br />

counter<strong>in</strong>tuitive agent.<br />

We can sketch these observations <strong>in</strong> a more formal way. <strong>The</strong> key relations between the<br />

factors can be expressed as a series <strong>of</strong> equations. First a note on these equations: they are not<br />

<strong>in</strong>tended to signify laws <strong>in</strong> a universal sense, but are meant to highlight regularities that hold<br />

for the period and culture under <strong>in</strong>vestigation here. Whether they hold more generally cannot<br />

be decided on the basis <strong>of</strong> this s<strong>in</strong>gular example, but requires more research. It should also be<br />

noticed that they are not determ<strong>in</strong>istic but probabilistic. This means that one counter example<br />

does not falsify the regularity, but if the proportion <strong>of</strong> counter examples to predicted examples<br />

exceeds the normal limits for statistical significance it would <strong>in</strong>validate the equation. Another<br />

problem is whether different factors can even be compared aga<strong>in</strong>st each other, that is, do they<br />

even have the same currency? In economy similar equations <strong>of</strong> <strong>in</strong>commensurable factors are<br />

frequently employed. S<strong>in</strong>ce this does not pose a problem <strong>in</strong> economy, it should not either be a<br />

problem <strong>in</strong> religion (cf. Alles 2006).<br />

1) C = aR + bDP + cIP, a>b>c<br />

2) P(D) = 1 – C, 0

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