Seven people sit around a circular table. Can anyone have an exact opposite seat?
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Exact opposite seats require an even number of positions.
Seven is odd, so none exists.
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Exact opposite seats require an even number of positions.
Seven is odd, so none exists.
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A half-turn maps adjacent seats to adjacent seats.
The opposite of B, E, is adjacent to D.
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For outward-facing people, right is counterclockwise.
B is counterclockwise from A.
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Opposite seats are four positions apart.
Three people lie between them along either path.
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The relationship is reciprocal.
Q is immediately counterclockwise from P.
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A and C form one opposite pair.
B and D form the other pair.
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The order is D-B-A-C-E.
A is in the middle.
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X cannot be second because W must be left of X.
The valid order starts Z-W-X-Y.
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The chain A-B-C-D fills positions 2 to 5.
D is far right.
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H is sixth from the left.
Seats 3, 4, and 5 lie between them.
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Q follows P and R follows Q.
P second makes R fourth.
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Three places right of position 2 is position 5.
F is fifth.