Question

In: Computer Science

arms64 assembly language Write a function to read a Sudoku board from an input string. The...

arms64 assembly language

Write a function to read a Sudoku board from an input string.

The input string must be exactly 81 characters long (plus the

terminating null that marks the end of the string) and contains

digits and dots (the `.` character represents an unmarked position).

The input contains all 9 rows packed together. For example, a Sudoku

board that looks like this:

```

..7 ... ...

6.4 ... ..3

... .54 ..2

... .4. ...

9.. ... ..5

385 ..2 ...

... ..3 78.

49. 71. ...

1.. ..8 9..

```

would be input as the string

```

"..7......6.4.....3....54..2....4....9.......5385..2........378.49.71....1....89.."

```

The function must read the board into an array of 81 bytes, with the

value 0 (*not* the digit `'0'`) for unfilled positions (represented

by dots in the input) and the values 1 through 9 (*not* the digits

`'1'` through `'9'`) for filled positions.

As it reads, the function should validate the input. If it is too

short, it should return 1. If it encounters an invalid character

(not a dot or a digit) then it should return 2. If the string is too

long it should return 3.

The following pseudocode should form the basis of your function:

```

def read_board(input, board):

for i = 0; i < 81; i++

ch = input[i]

// was the input too short?

if ch == 0:

return 1

// was it an unfilled square?

else if ch == '.':

board[i] = 0

// was it a filled square?

else if ch >= '1' and ch <= '9':

board[i] = ch - '0'

// anything else is invalid

else:

return 2

// was the input too long?

if input[i] != 0:

return 3

// success

return 0

```

Note that `input` and `board` are both memory addresses. We

interpret `input` as a string (the address is where the string

begins in memory, and it ends with the first zero byte found in the

string) and we interpret `board` as an array of bytes with 81

entries, where each byte is used as a small integer.

Solutions

Expert Solution

# HERE We USES partially filled 9×9 2D array ‘grid[9][9]’, the goal is to assign digits (from 1 to 9) 
#to the empty cells so that every row, column, and subgrid
# of size 3×3 contains exactly one instance of the digits from 1 to 9. 
# A Backtracking program  in Python to solve Sudoku problem 
  
# A Utility Function to print the Grid 
def print_grid(arr): 
    for i in range(9): 
        for j in range(9): 
            print arr[i][j], 
        print ('n') 
  
          
# Function to Find the entry in the Grid that is still  not used 
# Searches the grid to find an entry that is still unassigned. If 
# found, the reference parameters row, col will be set the location 
# that is unassigned, and true is returned. If no unassigned entries 
# remains, false is returned. 
# 'l' is a list  variable that has been passed from the solve_sudoku function 
# to keep track of incrementation of Rows and Columns 
def find_empty_location(arr, l): 
    for row in range(9): 
        for col in range(9): 
            if(arr[row][col]== 0): 
                l[0]= row 
                l[1]= col 
                return True
    return False
  
# Returns a boolean which indicates whether any assigned entry 
# in the specified row matches the given number. 
def used_in_row(arr, row, num): 
    for i in range(9): 
        if(arr[row][i] == num): 
            return True
    return False
  
# Returns a boolean which indicates whether any assigned entry 
# in the specified column matches the given number. 
def used_in_col(arr, col, num): 
    for i in range(9): 
        if(arr[i][col] == num): 
            return True
    return False
  
# Returns a boolean which indicates whether any assigned entry 
# within the specified 3x3 box matches the given number 
def used_in_box(arr, row, col, num): 
    for i in range(3): 
        for j in range(3): 
            if(arr[i + row][j + col] == num): 
                return True
    return False
  
# Checks whether it will be legal to assign num to the given row, col 
# Returns a boolean which indicates whether it will be legal to assign 
# num to the given row, col location. 
def check_location_is_safe(arr, row, col, num): 
      
    # Check if 'num' is not already placed in current row, 
    # current column and current 3x3 box 
    return not used_in_row(arr, row, num) and not used_in_col(arr, col, num) and not used_in_box(arr, row - row % 3, col - col % 3, num) 
  
# Takes a partially filled-in grid and attempts to assign values to 
# all unassigned locations in such a way to meet the requirements 
# for Sudoku solution (non-duplication across rows, columns, and boxes) 
def solve_sudoku(arr): 
      
    # 'l' is a list variable that keeps the record of row and col in find_empty_location Function     
    l =[0, 0] 
      
    # If there is no unassigned location, we are done     
    if(not find_empty_location(arr, l)): 
        return True
      
    # Assigning list values to row and col that we got from the above Function  
    row = l[0] 
    col = l[1] 
      
    # consider digits 1 to 9 
    for num in range(1, 10): 
          
        # if looks promising 
        if(check_location_is_safe(arr, row, col, num)): 
              
            # make tentative assignment 
            arr[row][col]= num 
  
            # return, if success, ya ! if(solve_sudoku(arr)): 
                return True
  
            # failure, unmake & try again 
            arr[row][col] = 0
              
    # this triggers backtracking         
    return False 
  
# Driver main function to test above functions 
if __name__=="__main__": 
      
    # creating a 2D array for the grid 
    grid =[[0 for x in range(9)]for y in range(9)] 
      
    # assigning values to the grid 
    grid =[[3, 0, 6, 5, 0, 8, 4, 0, 0], 
          [5, 2, 0, 0, 0, 0, 0, 0, 0], 
          [0, 8, 7, 0, 0, 0, 0, 3, 1], 
          [0, 0, 3, 0, 1, 0, 0, 8, 0], 
          [9, 0, 0, 8, 6, 3, 0, 0, 5], 
          [0, 5, 0, 0, 9, 0, 6, 0, 0], 
          [1, 3, 0, 0, 0, 0, 2, 5, 0], 
          [0, 0, 0, 0, 0, 0, 0, 7, 4], 
          [0, 0, 5, 2, 0, 6, 3, 0, 0]] 
      
    # if success print the grid 
    if(solve_sudoku(grid)): 
        print_grid(grid) 
    else: 
        print "No solution exists"
  
#END OF CODE---
#------I HOPE THIS WILL HELP YOU----
#-------PLEASE GIVE ME POSITIVE RATING IT WILL HELP ME A LOT------
#-------THANK YOU-------

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