According to the definition of delaunay triangulation, each triangle has only one circumcenter of itself.
But what CDT triangulates seems wrong. The circumcenter(with color = RGB(0xFF, 0, 0xFF)) of triangle(2, 10, 20) locates in the triangle(10, 13, 20).
The algorithm of CDT didn't explain it.
According to the definition of delaunay triangulation, each triangle has only one circumcenter of itself. But what CDT triangulates seems wrong. The circumcenter(with color = RGB(0xFF, 0, 0xFF)) of triangle(2, 10, 20) locates in the triangle(10, 13, 20). The algorithm of CDT didn't explain it.
Those points are following: 195.161837,34.843706 130.032650,70.837227 239.184375,134.011025 20.007275,102.818517 165.609416,133.327198 107.316190,175.305884 279.682453,80.494892 9.044889,220.765781 54.535598,33.363571 103.076972,284.033114 225.705335,214.024568 204.949463,279.304081 317.158837,302.974040 310.393828,235.784961 378.266154,168.994838 379.576980,255.729917 155.482705,227.629750 312.859411,17.631993 392.947989,100.805577 412.960285,34.874497 313.437276,143.280369 39.790285,298.609137