private long GetCount()
{
int num = 1;
List <int> list = new List <int>();
List <int> list2 = new List <int>();
for (int i = 1; i < this.myLexicographicOrders.Length; i++)
{
list2.AddRange(SmallPrimeUtility.Factor(i + 1));
if (this.myLexicographicOrders[i] == this.myLexicographicOrders[i - 1])
{
num++;
}
else
{
for (int j = 2; j <= num; j++)
{
list.AddRange(SmallPrimeUtility.Factor(j));
}
num = 1;
}
}
for (int k = 2; k <= num; k++)
{
list.AddRange(SmallPrimeUtility.Factor(k));
}
return(SmallPrimeUtility.EvaluatePrimeFactors(SmallPrimeUtility.DividePrimeFactors(list2, list)));
}
/// <summary>
/// Calculates the total number of permutations that will be returned.
/// As this can grow very large, extra effort is taken to avoid overflowing the accumulator.
/// While the algorithm looks complex, it really is just collecting numerator and denominator terms
/// and cancelling out all of the denominator terms before taking the product of the numerator terms.
/// </summary>
/// <returns>The number of permutations.</returns>
private long GetCount()
{
int runCount = 1;
List <int> divisors = new List <int>();
List <int> numerators = new List <int>();
for (int i = 1; i < myLexicographicOrders.Length; ++i)
{
numerators.AddRange(SmallPrimeUtility.Factor(i + 1));
if (myLexicographicOrders[i] == myLexicographicOrders[i - 1])
{
++runCount;
}
else
{
for (int f = 2; f <= runCount; ++f)
{
divisors.AddRange(SmallPrimeUtility.Factor(f));
}
runCount = 1;
}
}
for (int f = 2; f <= runCount; ++f)
{
divisors.AddRange(SmallPrimeUtility.Factor(f));
}
return(SmallPrimeUtility.EvaluatePrimeFactors(SmallPrimeUtility.DividePrimeFactors(numerators, divisors)));
}
static SmallPrimeUtility()
{
SmallPrimeUtility.myPrimes = new List <int>();
SmallPrimeUtility.CalculatePrimes();
}
