Which of the statements below are correct?

• A. All of the above
• B. None of the above
• C. Some of the above
• D. A and B

Answer: (B)

Self-referential options create a consistency puzzle: the truth of each statement depends on the others.

If “None of the above are correct” were true, then none would be correct, including itself, which is a contradiction. So that option can’t be true.

If “All of the above are correct” were true, it would force the same kind of contradiction because it would require the false option “None of the above” to be true as well. So that can’t be true either.

If the statement that combines both “All of the above” and “None of the above” were true, you’d be claiming two mutually exclusive things at once, which is impossible. So that one is out.

The only way to have a consistent assignment is that the statement “Some of the above are correct” is true. It is satisfied by itself being true while the others remain false, giving at least one true statement without causing a paradox.

Therefore, the correct choice is that some of the above are correct.