\begin{aligned} & {[\text { Theory of algorithms (miscellaneous). }]} \\ & {[\text { Tournaments and tournament tables] }]}\end{aligned}

The jury of the olympiad decided to assign each participant a natural number based on the results in such a way that this number can uniquely determine the scores received by the participant for each problem, and so that out of any two participants, the higher number is assigned to the one who scored a higher total. Help the jury solve this problem!
Let the olympiad consist of six problems. Then we will evaluate each problem on a six-point scale (the number of points ranges from 0 to 5). We will assign an eight-digit number to each participant, the first two digits of which represent the sum of the points scored by the student, and each of the remaining six digits is equal to the number of points for the corresponding problem.

If there are more problems, the construction is analogous.