From Statement I. Only a few Novels are Writers → All Writers can be Novels (A). Hence conclusion I follows. Some Magazines are Journals (I) + All Journals are Novels (A) → Some Magazines are Novels (I). Hence conclusion II does not follow. From Statement II. All Writers are Journals (A) + No Journal is a Novel (E) → No Writers is a Novel (E) → Probable conclusion → No conclusion. Hence conclusion I does not follow. No Journal is a Novel (E) → Conversion → No Novel is a Journal (E) + All Journals are Magazines (A) → Some Magazine are not Novels (O*). Hence conclusion II does not follow. From Statement III. No Writer is a Novel (E) → Conversion → No Novel is a Writer (E). Hence conclusion I does not follow. Some Novels are Journals (I) + Some Journals are not Magazines (I) → No conclusion. Hence conclusion II does not follow. From Statement IV. Only a few Novels are Magazines (I) + No Magazines is a Writers (E) → Some Novels are not Writers (O) → Probable conclusion → All Writers can be Novels (A). Hence conclusion I follows. Only a few Novels are Magazines → Some Novels are not Magazines (O). Hence conclusion II follows.
Statements: P = J = W; W ≥ Y < Q; Q < Z = L
Conclusions:
I. W ≥ Z
II. W < Z
Statements : I < B < C = D ≤ E < G > F < H < J
Conclusions :
I. I < E
II. D > J
Which of the following does not make J @ K and R # K definitely not true?
Statements: A > B ≤ D; G < C ≤ B; F < C ≤ E
Conclusions:
I. F < D
II. E ≤ B
III. A > G
Statements : I @ L © R * A $ M
Conclusions :
I. R * M
II. A % L
III. A % I
Statement: W > V; T > S > U; T < V
Conclusion:
I.W > U
II. W > S
Statements: V ≤R = W ≥ Q, U = T ≥ S < X, U < Q
Conclusions: I. V < Q II. Q > X
Statement: A > B = E < F > H; I ≤ D < C; H > G > C
Conclusions:
I. F > I
II. I < G
III. B < G
Statements: Q = R; S ≥ T; P ≤ Q; R > V; R > S; T ≥ U
Conclusions:
(i) R > U
(ii) ...
In a certain code CHARM is written as 715$# and AVOID is written as 56@%8. How is CHORD written in that code?