A, B, D, J, O, T and Z are sitting around a circular table facing the center. Exactly three people sit between Z and T when counted from the right of Z. B sits second to the left of T. A sits immediately to the left of J. D is not an immediate neighbor of T. How many people sit between B and A when counted from the left of A?
Two
Exactly three people between Z and T (from the right of Z) places T four seats clockwise from Z: T=Z+4.
B sits second to the left of T, giving B=T-2.
A sits immediately to the left of J: testing the remaining positions gives A and J adjacent with A=J-1.
D is not an immediate neighbor of T, which fixes D's position among what remains.
Resolving all constraints places the full circle as Z, D, B, O, T, A, J in order.
Counting from the left of A(position 5) to B(position 2): two people (O and T) sit between them.
Hence, two people sit between B and A.
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