SOLVE
LATER
You will be given a $$N\times M$$ matrix $$A$$ of integers and $$K$$ add operations to execute. An add operation adds a constant to all of the entries in a square sub-matrix of $$A$$ and it is specified by $$4$$ integers $$R, C, S$$ and $$D$$ where $$R$$ is the row number, $$C$$ is the column number, $$S$$ is the size of the sub-matrix and $$D$$ is the constant to add to the entries. The entry at row $$R$$ and column $$C$$ is denoted by $$A[R][C]$$. The row and column numbers in a query correspond to the upper-left corner of the square sub-matrix to update.
Your task it to print the matrix after applying all of the $$K$$ add operations.
Input:
The first line of input contains three numbers $$N, M, K$$ representing the number of rows, the number of columns and the number of add operations respectively. $$N$$ lines follow each containing $$M$$ space-separated integers. $$K$$ lines follow each containing four numbers $$R, C, S$$ and $$D$$ as described above.
Output:
Print the matrix after applying all of the $$K$$ add operations. The matrix should be printed on $$N$$ lines each containing $$M$$ space-separated integers.
Constraints:
Take the entry $$A[3][3]=11$$. This entry is affected by both updates: we first add $$5$$ to it and then we subtract $$3$$ from it so the entry becomes $$A[3][3]=13$$ at the end.