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Write the following procedure using C++ language.

procedure base_b_expansion(n, b: positive integers) q := n

k := 0 while q  0 begin     ak := q mod b     q := q/b     k := k + 1 end  {the base b expansion of n is (ak-1 … a1a0)b } 

Write the following procedure using C++ language.

procedure gcd(a, b: positive integers) x := a y := b while y  0 begin     r := x mod y     x := y     y := r end {x is gcd(a, b)}  

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Writing the Lagrangian and the dual of this primal problem

We have the following primal problem

$ $ \min_{ \mathbb W_{i,j} \in \mathbb R, \, \xi_{i,j} \in \mathbb R, \, b \in \mathbb R^m} – \sum\limits_{i=1}^{n} \sum\limits_{j=1}^{m} \xi_{i,j} + \frac{1}{2} \sum\limits_{i=1}^{l} \mathbb W_{i}^2$ $

such that

$ $ \mathbb W_i x_i + b_{y_i} – \mathbb W_j x_i – b_j \geq 1 – \xi_{i,j}$ $

$ $ \xi_{i,j} \geq 0$ $

$ $ \xi_{i:y_i=j,j} = 1$ $

for $ i=1, \dots, n$ , $ j=1, \dots, m $

$ \mathbb W_i$ denotes the i-th row of the matrix $ \mathbb W$ , $ x_i$ is a vector of length compatible with $ \mathbb W$ and $ \xi_{i:y_i=j,j} = 1$ means that we fix this $ \xi_{i,j}$ to 1 if $ y_i=j$

Any idea how to write the Lagrangian and then the dual this problem ?