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The second main approach is to propose assumptions that are problematic, and then show that they result in a contradiction. Initially this was done by implicitly or explicitly assuming what one wants to prove. The problem is that this kind of reasoning can go either way. For example, suppose that one assumes that all the members of an ordered class (e.g. fruits) are needed for some justification of the term “apple.” This assumption can be turned around and used to justify a definition by arguing that no apple is an apple unless it is a fruit and is in some way “apple-ish.” This kind of circular reasoning is typical of the baby-switching fallacy.
Another approach is to try to apply a definition to a class of objects and then attempt to show that it does not apply to other objects that might belong to that class. For example, a good definition of “war” might be “a situation in which people fight each other.” That definition clearly does not apply to a situation in which people just talk about it and do not actually fight.
The third main approach is to propose a definition of something and then show that it cannot be applied to any object of your own choosing. For example, the conventional definition of “exactitude” is “the degree to which the object of your reference coincides with the object of the reference.” If this definition is correct, then every mathematician defines
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