How exactly would I be able to paraphrase this pseudo-code so that it can make a bit more sense? 1.Initialtzation: generate a random solution X ← RandomSolution() 2. Solve the traffic assignment problem at equilibrium for each link: (flow, cost) ← NonLinearComplementary(X) 3. Evaluate the objective value for the current solution: f (X) ← EvaluateObj Val (f low, cost) 4. T ← Tmax 5 while (T > Tmin) do 6 I ← 1 7 while (t < ltermax)do 8 X' ← FindNeighborSolution(X) 9 (flow,cost) ← NonLinearComplementary(X') 10 f(X') ← EvaluateObf Val (f low, Cost) 11 Δ ←(f(x) - f(x')) 12 if(Δ<0)then 13 BoltzmannValue ← exp(-Δ/T) 14 if (BoltzmannValue < Random (0,1)) then 15 Accept the new solution: X ← X' 16 end If 17 Else I8 Accept the new solution: X ← X' 19 end if 20 i ← i+1 21 end while 22 T ←T ∞ 23 end while ________
How exactly would I be able to paraphrase this pseudo-code so that it can make a bit more sense?
1.Initialtzation: generate a random solution
X ← RandomSolution()
2. Solve the traffic assignment problem at equilibrium for each link:
(flow, cost) ← NonLinearComplementary(X)
3. Evaluate the objective value for the current solution:
f (X) ← EvaluateObj Val (f low, cost)
4. T ← Tmax
5 while (T > Tmin) do
6 I ← 1
7 while (t < ltermax)do
8 X' ← FindNeighborSolution(X)
9 (flow,cost) ← NonLinearComplementary(X')
10 f(X') ← EvaluateObf Val (f low, Cost)
11 Δ ←(f(x) - f(x'))
12 if(Δ<0)then
13 BoltzmannValue ← exp(-Δ/T)
14 if (BoltzmannValue < Random (0,1)) then
15 Accept the new solution: X ← X'
16 end If
17 Else
I8 Accept the new solution: X ← X'
19 end if
20 i ← i+1
21 end while
22 T ←T ∞
23 end while ________
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