Things are pleasant if, and only if, they are not too crowded. Everything too crowded is noisy. So if something isn't noisy, then something is pleasant.
-Which of the following propositions is a good assumption for conditional proof for the above argument?
A) (∃x) ∼Nx
B) ∼(∃x) Nx
C) ∼(∃x) ∼Nx
D) ∼Nx
E) Nx
Correct Answer:
Verified
Q127: (∃x)(Px • Qx) ⊃ [(∃x)Px • (∃x)Qx]
-Consider
Q128: (∃x)(Px • Qx) ⊃ [(∃x)Px • (∃x)Qx]
-Which
Q129: ∼(∃x)(Px • Qx) ≡ (∀x)(Px ⊃ ∼Qx)
-Consider
Q130: ∼(∃x)(Px • Qx) ≡ (∀x)(Px ⊃
Q131: Things are pleasant if, and only if,
Q133: Things are pleasant if, and only
Q134: Everything is material, or ideal or
Q135: Everything is material, or ideal or transcendental.
Q136: Everything is material, or ideal or
Q137: consider the following domain, assignment of objects
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