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:image/png;base64,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-1070item
-50,20
-10,120
10,120
50,20
30,20
20,50
-20,50
-30,20
0,100
10,70
-10,70
0,100
-50,20
-50,120
-30,120
-30,80
10,80
10,120
30,120
30,20
10,20
10,60
-30,60
-30,20
-50,20
-50,20
-50,40
-30,40
-30,100
-50,100
-50,120
10,120
10,100
-10,100
-10,40
10,40
10,20
-50,20
2200