Categorical Proposition Quiz

What is the study of arguments using categorical statements called?

• Deductive reasoning

• Inductive reasoning

• Abductive reasoning

• Analogical reasoning

Which of the following is not one of the four standard forms of categorical proposition identified by the Ancient Greeks?

• Some S are all P

• Some S are P

• No S are P

• All S are P

What is the hypothetical viewpoint in modern understanding of categorical propositions?

• A viewpoint that requires the subject category to have at least one member

• A viewpoint that removes some of the relations present in the traditional square of opposition

• A viewpoint that allows one to deduce more results than the existential viewpoint

• A viewpoint that considers if the subject category may be empty

Which type of categorical proposition is described as universal and affirmative?

• No S is P

• All S is P

• Some S is P

• Some S is not P

What does the statement 'Some S is P' refer to in logic?

• None of the above

• At least some, and perhaps all, P are S

• At least some, and perhaps all, S are not P

• At least some, and perhaps all, S are P

Which of the following is true about the distribution of terms in an A-proposition?

• The subject is distributed to the predicate, but not the reverse

• The predicate is distributed to the subject, but not the reverse

• Both the subject and predicate are distributed bidirectionally

• Neither the subject nor the predicate is distributed

What does an E-proposition distribute bidirectionally between?

• The subject and the predicate

• The predicate and the subject

• Neither the subject nor the predicate

• Both the subject and predicate

What are the two possible qualities of a categorical proposition?

• Distributed and undistributed

• Affirmative and negative

• Subject and predicate

• Universal and particular

What is the primary distinct type of categorical proposition identified by the Ancient Greeks?

• E form

• O form

• A form

• I form

What is the number of members of the subject class in a universal proposition?

• Cannot be determined

• No members

• Some members

• All members