February 25, 2020 - Splitting Contour Via Nearby Points Part 2
Today, I continued to try and split the contour seen in this image (the green contour to the left):
in order to measure each egg in the contour separately.
Yesterday, I think I took a step in the right direction in finding a way to split the contour by taking into consideration the points nearby the convexity defect points (seen in this post).
I tried to continue using a variation of this method today to see if I could make any more progress on the separation of the contour. This time, I tried to find nearby points at varying distances from the central point (seen in the image below):
(varying distances are represented through the black points)
I found the slopes of the points of different distances (slope of black and blue point), and subsequently found lines that correlated to these points in order to find an intersection point in between these two lines (seen in the image below) :
(intersection point represented by black dot and lines represented as white lines connected to the black dot)
From there, I found the line between the intersection point and the original convexity defect point in order to create a line segment that goes through the segment of interest. I tried a number of different distances, which lead to different results (seen below):
first attempt (n = 21)
second attempt (n = 20)
third attempt (n = 19)
This result seems promising, so I will continue to try and use this method to try and separate the contour.
Sources I used:
Sources that I think will be useful for next step:
Try and actually split the contour into individual eggs given the line information generated