Showing posts with label Fallacy: Undistributed Middle. Show all posts
Showing posts with label Fallacy: Undistributed Middle. Show all posts

Thursday, October 2, 2008

Undistributed Middle

In syllogistic logic, failing to distribute the middle term over at least one of the other terms is the fallacy of undistributed middle. Also called the fallacy of maldistributed middle.

Example:

All collies are animals.
All dogs are animals.
Therefore, all collies are dogs.
The middle term ("animals") is in the predicate of both universal affirmative premises and therefore is undistributed. This formal fallacy has the logical form: All C are A. All D are A. Therefore, all C are D.

Syllogistic

Syllogistic fallacies are kinds of invalid categorical syllogisms. This list contains the fallacy of undistributed middle and the fallacy of four terms, and a few others though there are a great many such formal fallacies.

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