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Not all weak models meet the fully explanatory condition.
When doing exploratory analysis, one could use the above indexes to assess the necessity and sufficiency of one explanatory condition.
In Aristotle's sense, a 'cause' or 'aiton' is an explanatory condition of an object an answer to a "why" question about the object.
Although a protest's levels of social influence might shape protest success, we have chosen not to include it as an explanatory condition for two reasons.
A couple of examples: (i) the condition that p is a cause of the belief that p is too strong, as it rules out knowledge of the future; (ii) as the naturalist-platonist sees it, that abstract mathematical reality is thus-and-so is in fact part of the best explanation for the belief that p; hence an explanatory condition of this kind turns out to be compatible with platonism.
If an explanatory condition (or combination of conditions) X is a sufficient condition of result Y, then the fuzzy-set score of X is consistently lower than or equal to the fuzzy-set score of Y; and the corresponding consistency is measured as follows: mathrm{Consistency} left({X}_ile {Y}_iright) = {displaystyle sum}left[ min left({X}_i, {Y}_iright)right]/{displaystyle sum }{X}_i.
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This result undermines the usual understanding that if A is a sufficient condition of B, it will typically be the case that B is a necessary condition for A, and the falsity of B a sufficient condition for the falsity of A. To reduce the threat posed by the gap between inferential and explanatory conditions, can at least some conditionals be understood in terms of both roles?
This article first investigates the relationship between single explanatory conditions and protest success.
Next, we assessed the explanatory power of each theory by treating the corresponding variables as a group of explanatory conditions.
This method uses a set-theoretic approach to establish the necessary and sufficient relationship between explanatory conditions and outcome variables.
This approach uses fuzzy-set scores to present the degree of membership in explanatory conditions and results.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com