Problem G
Easy Arithmetic
Harry is now a thirdyear student at Hogwarts School of Witchcraft and Wizardry. Contrary to popular belief, arithmetic (known as Arithmancy in the wizard world) is crucial to becoming a powerful wizard.
For today’s Arithmancy homework, Harry is given a super long expression $s$ of length $n$, containing digits, the + and  operators. The $i$th $(1 \le i \le n)$ character of $s$ is denoted by $s_ i$.
Harry must answer $q$ queries of the following two types:

$? \; \ell \; r$: Compute the value of the expression from the $\ell $th character to the $r$th character, inclusive. As the value of this expression can be very large, Harry must calculate it modulo $998\, 244\, 353$.

$! \; i \; c$: Change $s_ i$ to the character $c$.
Please help Harry!
Input

The first line contains $n$ characters representing the expression $s$ $(1 \le n \le 10^5)$. It is guaranteed that all characters are either digits or the + and  operators, and no two consecutive characters in $s$ are operators.

The second line contains $q$ $(1 \le q \le 10^5)$.

In the next $q$ lines, each line contains one query:

$? \; \ell \; r$ $(1 \le \ell \le r \le n)$: representing a query of the first type. It is guaranteed that $s_ r$ is a digit.

$! \; i \; c$ $(1 \le i \le n)$, $c$ is either a digit or + or : representing a query of the second type. It is guaranteed that after this query, no two consecutive characters are operators.

Output
For each query of the first type, print the value of the expression, modulo $998\, 244\, 353$.
Sample Input 1  Sample Output 1 

123456+789 10 ? 2 5 ? 7 9 ? 4 6 ! 1 + ! 4 0 ? 1 7 ! 1  ? 1 3 ? 4 7 ? 4 5 
19 13 998244308 230456 998244330 456 4 