public static ParyX[] Intervals(ExpansionBase expBase, int k)
{
ParyXBuilder xBuilder = new ParyXBuilder(expBase, 13);
int N = expBase.Mk(k + 1);
ParyX[] xs = new ParyX[N];
decimal dN = new decimal(N);
int[] exp = new int[k + 1];
int current = k;
xs[0] = xBuilder.Build(exp, new decimal(0) / dN);
for (int j = 1; j < N; j++)
{
exp[current]++;
while (exp[current] == expBase.Pk(current))
{
exp[current--] = 0;
exp[current]++;
}
current = k;
xs[j] = xBuilder.Build(exp, new decimal(j) / dN);
}
return(xs);
}
public Complex Value(ParyX x)
{
Complex value = new Complex(0, 0);
for (int i = 0; i < coeffs.Count; i++)
{
value += coeffs.ElementAt(i) * vilenkinFunctions[i].Value(x);
}
return(value);
}
public Complex Value(ParyX x)
{
Complex value = new Complex(1, 0);
for (int j = 0; j < Rj.Count; j++)
{
value *= (Rj[j].Value(x, n.Ak(Rj[j].GetK())));
}
return(value);
}
public Complex Value(ParyX x, int pow)
{
int Xk = x.ElementAt(k);
Dictionary <int, Complex> pows;
if (values.ContainsKey(Xk))
{
pows = values[Xk];
if (values[Xk].ContainsKey(pow))
{
return(values[Xk][pow]);
}
}
else
{
pows = new Dictionary <int, Complex>();
values.Add(Xk, pows);
}
double phi = 2 * Math.PI * Xk * pow / Pk;
Complex value = new Complex(Math.Cos(phi), Math.Sin(phi));
pows.Add(pow, value);
return(value);
}
public Complex Value(ParyX x)
{
return(Value(x, 1));
}
