3x3 magic square: Displaying diagonal magic sum total numbers for odd numbers 3 to 15

See more:

C++

Below is a 3x3 magic square C code for odd numbers 3 to 15 and displaying the magic sum total number 15 for rows, columns, and diagonals for odd number 3 in Example1 Output. If we scroll down to the comment //Sum up and down diagonals - display at the end on diagonals and the C code below it which display the diagonal magic sum total number 15 for 8, 5, and 2 for odd number 3 in the lower right corner of Example1 Output.

Question: How will I display diagonal magic sum total number 15 for 6, 5, and 4 for odd number 3 in the lower left corner or upper right corner in Example1 Output to look like Example2 or Example3 Outputs?

*Note the C code under the comment //Sum up and down diagonals - display at the end on diagonals works for all odd numbers 3 to 15.

#include <stdio.h>
#define Mag 15

int main(void)
{
   int n, col, row, i, j, k, r, c, diag=0;
   int magic[Mag][Mag];  /* Declare a two-dimensional array of size x size */

   printf("\nThis program creates a \"magic square\" of specified odd numbers.");
   printf("\nThe size must be an odd number.");
   printf("\nEnter odd number from 3 to 15: ");
   scanf(" %d", &n);
	 
   for (j = 0; j < n+1; j++)          
        for (k = 0; k < n+1; k++)  
	     magic[j][k] = 0;     

   row = 0;               
   col = n / 2;        
   magic[row][col] = 1;  

   for (i=2; i <= n * n; i++)
     {
     if (--row < 0)             
	 row = (n-1);

     if (++col > (n-1))
	 col = 0;           

      if (magic[row][col] != 0)  
       {
	if (++row > (n-1))    
	    row = 0;
           
	 if (--col < 0)
             col = (n-1);  

	  while (magic[row][col] != 0)    
		 if (++row > (n-1))  
		      row = 0;         
          }                                        

	  magic[row][col] = i;  
	 }


         //End of the logic loop to fill in the magic square 

         //Sum the row - display at right side
         for(r=0; r<n; r++){
	     for(c=0; c<n; c++){
	         magic[r][n]+=magic[r][c];}
        }

        //Sum the columns - display at the bottom 
        for(c=0; c<n; c++){
	    for(r=0; r<n; r++){
	        magic[n][c]+=magic[r][c];}
       }

       // Sum up and down diagonals - display at the end on diagonals 
       for(r=0; r<n; r++){
           magic[n][n]+=magic[r][r];}

       for(r=1; r<(n-1); r++){
           c = n - r + 1;
              diag+=magic[r][c];}


      //Print out matrix with row, column, and diagonal sums 
      printf("\n\n");
      for(r=0; r<(n+1) ; r++){
          printf("\n");
      for(c=0; c<(n+1) ; c++)
          printf("%4d", magic[r][c]);
     printf("\n");
   }
    return 0;
}

           Example1 Output

           8    1    6   15
           3    5    7   15
   4    9    2   15
           15   15  15   15


             Example2 Output

          8    1    6    15
  3    5    7    15
  4    9    2    15
       15 15   15   15   15


             Example3 Output

                        15
        8    1    6     15
3    5    7     15
4    9    2     15
        15   15   15    15