6.33 8 people participate in a chess round-robin tournament, where the winner gets 1 point, a draw gets 0.5 points, and the loser gets 0 points. It is known that the 8 people's scores are all different, and the second-place player's score is the sum of the scores of the last 4 players. What was the result of the match between the third-place player and the seventh-place player?
[Solution] Since the last 4 chess players play a total of 6 games among themselves, their total score is no less than 6 points, so the second place must score no less than 6 points. On the other hand, if the first place scores 7 points, then he defeated the second place, so the second place can only score 6 points; if the first place scores 6.5 points, then due to the scores being distinct, the second place can also only score 6 points, thus the total score of the last 4 players is also 6 points, which means they lost all their games against the top 4. In particular, the seventh place lost to the third place.