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Definition of light edge in graph? - Answers
"An edge is light edge crossing the cut if its weight is minimum of any edge crossing the cut"So lets say you have a graph G = (V, E), and you partition the vertices in V into to sets A and B= V-A (neither A or B are empty sets). Then the light edges (u, v) in E where either u or v is in A and the other is in B, and where none of the other edges in E that fill this criteria have a shorter weight.
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Definition of light edge in graph? - Answers
"An edge is light edge crossing the cut if its weight is minimum of any edge crossing the cut"So lets say you have a graph G = (V, E), and you partition the vertices in V into to sets A and B= V-A (neither A or B are empty sets). Then the light edges (u, v) in E where either u or v is in A and the other is in B, and where none of the other edges in E that fill this criteria have a shorter weight.
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Definition of light edge in graph? - Answers
"An edge is light edge crossing the cut if its weight is minimum of any edge crossing the cut"So lets say you have a graph G = (V, E), and you partition the vertices in V into to sets A and B= V-A (neither A or B are empty sets). Then the light edges (u, v) in E where either u or v is in A and the other is in B, and where none of the other edges in E that fill this criteria have a shorter weight.
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