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Which one of Aristotelian logic used simple subject-predicate stentences?

The type of Aristotelian logic that used simple subject-predicate sentences is called Categorical Logic.

Here's why:

* Categorical propositions: Categorical logic deals with propositions (statements) that assert or deny a relationship between two categories (or classes). These propositions are typically in the form of subject-predicate sentences.

* Examples:

* "All humans are mortal." (Subject: humans, Predicate: mortal)

* "No dogs are cats." (Subject: dogs, Predicate: cats)

* "Some students are athletes." (Subject: students, Predicate: athletes)

Key features of Categorical Logic:

* Simple structure: The sentences are typically simple, with a subject and a predicate.

* Quantifiers: These sentences often use quantifiers like "all", "no", or "some" to indicate the scope of the statement.

* Four standard forms: Categorical logic has four basic forms of propositions:

* A (Universal affirmative): All S are P.

* E (Universal negative): No S are P.

* I (Particular affirmative): Some S are P.

* O (Particular negative): Some S are not P.

While Aristotelian logic encompasses other areas like syllogistic reasoning, categorical logic forms the foundation and uses this simple subject-predicate structure as its core element.

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