8. The number 197719771977 is represented as

$$
a_{0}+a_{1} \cdot 10^{1}+a_{2} \cdot 10^{2}+\ldots+a_{11} \cdot 10^{11}
$$

where $a_{0}, a_{1}, \ldots, a_{11}$ are non-negative integers, the sum of which does not exceed 72. Find these numbers.
77.8. Consider the record of the number 197719771977, for which the sum of the numbers $a_{i}$ is minimal. If one of the numbers $a_{i}$ is greater than 10, then it can be replaced by $a_{i}-10$, while adding one to $a_{i+1}$ (for $i<11$). From this, it follows that in this case we will have the decimal representation of the number 197719771977 with the sum of the digits being 72. Therefore, the answer is: these are the numbers $1,9,7,7,1,9$, $7,7,1,9,7,7$.