Hi,

This is the continuation of the article :

So we start implementing here.

Below is the image I used to work with.

So, first we import necessary libraries.

Then we load the image, and convert to grayscale.

I have done just noise removal and thresholding. And it is working. So I haven't done anything extra.

Below is the result :

Now two questions may arise :

1) What is the need of smoothing here?

2) Why Adaptive Thresholding ? Why not normal Thresholding using cv2.threshold() ?

Find the answers here :

We start by finding contours in the thresholded image:

Now we find the biggest blob, ie blob with max. area.

Until then, I would like to know your feedback, doubts etc.

With Regards

ARK

This is the continuation of the article :

**Sudoku Solver - Part 1**So we start implementing here.

__Load the image :__Below is the image I used to work with.

Original Image |

import cv2

import numpy as np

Then we load the image, and convert to grayscale.

img = cv2.imread('sudoku.jpg')

gray = cv2.cvtColor(img,cv2.COLOR_BGR2GRAY)

__Image Pre-processing :__I have done just noise removal and thresholding. And it is working. So I haven't done anything extra.

gray = cv2.GaussianBlur(gray,(5,5),0)

thresh = cv2.adaptiveThreshold(gray,255,1,1,11,2)

Below is the result :

Result of adaptive thresholding |

1) What is the need of smoothing here?

2) Why Adaptive Thresholding ? Why not normal Thresholding using cv2.threshold() ?

Find the answers here :

**Some Common Questions**__Find Sudoku Square and Corners :__Now we find the sudoku border. For that, we are taking a practical assumption :

**The biggest square in the image should be Sudoku Square. In short, image should be taken close to Sudoku, as you can see in the input image of demo.**So a lot of things are clear from this : Image should have only one square, Sudoku Square, or not, Sudoku Square must be the biggest. If this condition is not true, method fails.

It is because, we find the sudoku square by finding the biggest blob ( an independant particle) in the image. So if biggest blob is something other than Sudoku, that blob is processed. So, I think you will keep an eye on it.

contours, hierarchy = cv2.findContours(thresh, cv2.RETR_TREE, cv2.CHAIN_APPROX_SIMPLE)

Now we find the biggest blob, ie blob with max. area.

For this, first we find area of each blob. Then we filter them by area. We consider a blob for next processing only if its area is greater than a particular value (here, it is 100). If so, we approximate the contours. It removes unwanted coordinate values in the contour and keep only the corners. So if number of corners equal to four, that is a square (actually, a rectangle). If it has the maximum area among all detected squares, it is out Sudoku square.

biggest = None

max_area = 0

for i in contours:

area = cv2.contourArea(i)

if area > 100:

peri = cv2.arcLength(i,True)

approx = cv2.approxPolyDP(i,0.02*peri,True)

if area > max_area and len(approx)==4:

biggest = approx

max_area = area

For you to understand between original contour and approximated contour, I have drawn it on the image (using cv2.drawContours() function). Red line is the original contour, Green line is the approximated contour and corners marked in blue color circles.

Border and corners detected |

Look at the top edge of sudoku. Original contour ( Red line) grazes on the edge of square and it is curved. Approximated contour ( Green line) just made it into a straight line.

Now, a simple question may arise.

**What is the benefit of filtering contours with respect to area?**What is the need of removing them ? In simple words, it is done for speed up of the program. Although it may give you a little performance ( in the range of few milliseconds), even that will be good for those who want to implement it in real time. For more explanation, visit :**Some Common Questions****Summary :**So, in this section, we have found the boundary of sudoku. Next part is the image transformation. I will explain it in next post.

Until then, I would like to know your feedback, doubts etc.

With Regards

ARK