Which one of the following statements is correct ?

• Let S, M, and R represent the weights of Sohan, Mohan, and Rohan respectively.

• Statement S1 states that 2S < M or 2S < R, implying S is less than half of M or half of R.

• Statement S2 states that 2R > M or 2R > S, implying R is greater than half of M or half of S.

• Combining these, if 2S < M, then S < M/2. If 2R > S, then R > S/2. This does not immediately rank all three.

• However, consider the case where 2S < R. Then S < R/2. From S2, if 2R > M, then R > M/2. This still leaves ambiguity between M and R relative to S.

• Let's test specific values: If S=10, M=25 (2S=20 < 25), R=15 (2R=30 > 25). Here S(10) < R(15) < M(25). S is least.

• If S=10, M=15 (2S=20 > 15, so this part of S1 fails, but S1 says 'or', so we need 2S < R). Let R=25 (2S=20 < 25). S2: 2R=50 > M(15) or S(10). True. Here S(10) < M(15) < R(25). S is least.

• In all valid scenarios satisfying the 'or' conditions, Sohan's weight is consistently the smallest because his weight is bounded by being less than half of another person's weight, while the others are bounded by being greater than half of another's, allowing them to be larger.