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Which type of categorical proposition affirms the overlap of classes for the entire subject class?
  • a)
    Universal Affirmative
  • b)
    Universal Negative
  • c)
    Particular Affirmative
  • d)
    Particular Negative
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
Which type of categorical proposition affirms the overlap of classes f...
Universal Affirmative
Universal affirmative categorical propositions affirm the overlap of classes for the entire subject class. This means that the proposition asserts that all members of one class are included in another class.

Explanation:
- In a universal affirmative proposition, the subject class is distributed, meaning that it refers to all members of the subject class.
- The proposition affirms that the entire subject class is included in the predicate class.
- For example, the proposition "All dogs are mammals" is a universal affirmative proposition because it affirms that every member of the subject class (dogs) is also a member of the predicate class (mammals).

Significance:
- Universal affirmative propositions play a crucial role in categorical syllogisms and logical reasoning.
- They help establish relationships between different classes and aid in drawing valid conclusions based on these relationships.
In conclusion, universal affirmative propositions are essential in logic as they affirm the overlap of classes for the entire subject class, providing a foundation for logical reasoning and deduction.
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Which type of categorical proposition affirms the overlap of classes f...
A Universal Affirmative categorical proposition affirms the overlap of classes for the entire subject class. This type of proposition asserts that every element of the subject class is also a member of the predicate class, indicating a universal relationship between the two categories as described in the statement "All S is P."
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Which type of categorical proposition affirms the overlap of classes for the entire subject class?a) Universal Affirmativeb) Universal Negativec) Particular Affirmatived) Particular NegativeCorrect answer is option 'A'. Can you explain this answer?
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