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(Solved): Problem 3: Cutset Expansion of 3n-cube Consider a graph whose vertices are all 3n words over {a,b, ...



Problem 3: Cutset Expansion of \( 3^{n} \)-cube
Consider a graph whose vertices are all \( 3^{n} \) words over \( \{a, b, c\}

Problem 3: Cutset Expansion of -cube Consider a graph whose vertices are all words over . Moreover, there is an edge between two vertices if and only if the two corresponding vectors differ in exactly one position. Prove that the above graph has coutset expansion at least 1 (if you can't prove it for 1 , any constant is also fine.)


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To prove that the graph has cutset expansion at least 1, we will use the definition of cutset expansion, which is the ratio of the number of edges bet
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