data:image/png;base64,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:image/png;base64,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
-50,20
-10,120
10,120
50,20
30,20
20,50
-20,50
-30,20
-10,70
0,100
10,70
-10,70
-10,20
-30,20
-30,120
-10,120
-10,80
10,80
10,120
30,120
30,20
10,20
10,60
-10,60
-10,20
60,20
60,40
80,40
80,100
60,100
60,120
120,120
120,100
100,100
100,40
120,40
120,20
60,20