True. A categorical proposition is one that connects two categories or classes. This type of proposition asserts that all or some of the subject term's class is included or excluded from the predicate term's class.
A categorical proposition is a proposition or statement in syllogistic or traditional logic in which the predicate affirms or denies all or part of the subject without qualification. As a result, categorical propositions can be divided into four types: "Every S is P," "No S is P," "Some S is P," and "Some S is not P."
The letters A, E, I, and O represent these forms, so "Every man is mortal," for example, is an A-proposition. Categorical propositions differ from compound and complex propositions, into which they enter as integral terms; in particular, because they are assertions of fact rather than logical connections, they contrast with hypothetical propositions such as "If every man is mortal, then Socrates is mortal."
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