public void Play()
{
homeLineup = HomeTeam.ChooseLineupHungarian();
awayLineup = AwayTeam.ChooseLineupHungarian();
Stats = new MatchFSM(HomeLineup, AwayLineup).Start();
hasPlayed = true;
}
public Lineup ChooseLineupHungarian()
{
if (Squad.Count() < 11)
{
return(null);
}
Lineup eleven = new Lineup();
double minSum = double.MaxValue;
List <Position> bestFormation = new List <Position>();
int[] bestLineup = new int[11];
foreach (var formation in Formations)
{
double[,] m = new double[Squad.Count(), Squad.Count()];
//Creating the matrix
int i = 0;
foreach (Player p in Squad)
{
for (int j = 0; j < 11; j++)
{
m[i, j] = 20 - p.OVRByPosition(formation[j]);
}
for (int j = 11; j < Math.Max(formation.Count, Squad.Count()); j++)
{
m[i, j] = 20;
}
i++;
}
//Solving the system
int[] answer = new HungarianAlgorithm(m).Solve().Take(11).ToArray();
double sum = 0;
for (int j = 0; j < 11; j++)
{
sum += m[answer[j], j];
}
var newsum = sum;
//If team has more skilled attacking players, offensive formations are in priority and vice versa
if (Style() < 1 &&
formation.Count(x => x == Pos.CB || x == Pos.DM) > 3 &&
formation.Count(x => x == Pos.CF || x == Pos.AM) < 3)
{
sum *= 1.005;
}
if (Style() > 1 &&
formation.Count(x => x == Pos.CF || x == Pos.AM) > 2)
{
sum *= 1.005;
}
//Updating the best formation if necessary
if (sum < minSum)
{
minSum = sum;
bestFormation = new List <Position>(formation);
bestLineup = answer;
}
}
for (int i = 0; i < 11; i++)
{
eleven.Add(Squad[bestLineup[i]], bestFormation[i]);
}
return(eleven);
}
public MatchStats(Lineup h, Lineup a)
{
homeGoals = 0;
awayGoals = 0;
goals = new List <Goal>();
}