Difficulty: Easy
Correct Answer: Neither I nor II follows
Explanation:
Introduction / Context:This question tests understanding of the fallacy of affirming the consequent / property-sharing. Two categories share a common attribute (four legs), but that alone does not license identity or inclusion conclusions.
Given Data / Assumptions:
Concept / Approach:Having a common property does not imply class identity. Sets can overlap, be disjoint, or relate in many ways despite sharing attributes. Syllogistic conclusions require explicit subset/equality statements.
Step-by-Step Solution:
Step 1: Identify structure: From A has property L and B has property L, one cannot infer A = B nor A ⊆ B nor B ⊆ A.Step 2: Since no categorical link exists between Dogs and Tables, neither conclusion is forced.Verification / Alternative check:Counterexample: there exist tables without any relation to dogs besides leg count; likewise dogs are living beings, not furniture. Premises are satisfied; conclusions fail.
Why Other Options Are Wrong:Options A, B: assert unjustified identity/inclusion. Option C: suggests one of them must hold, which is false.
Common Pitfalls:Confusing shared attributes with class equivalence; ignoring the need for subset/equality premises.
Final Answer:Neither I nor II follows.
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