public void Test_Polygonal()
{
/*
*/
List <int> polygonalValues = E061CyclicalFigurateNumbers.Polygonal(E061CyclicalFigurateNumbers.TriangleFunc).ToList();
Assert.Equal(96, polygonalValues.Count);
Assert.Equal(96, polygonalValues.Where(e => e >= 1000 && e < 10000).Count());
polygonalValues = E061CyclicalFigurateNumbers.Polygonal(E061CyclicalFigurateNumbers.SquareFunc).ToList();
Assert.Equal(68, polygonalValues.Count);
Assert.Equal(68, polygonalValues.Where(e => e >= 1000 && e < 10000).Count());
polygonalValues = E061CyclicalFigurateNumbers.Polygonal(E061CyclicalFigurateNumbers.PentagonalFunc).ToList();
Assert.Equal(56, polygonalValues.Count);
Assert.Equal(56, polygonalValues.Where(e => e >= 1000 && e < 10000).Count());
polygonalValues = E061CyclicalFigurateNumbers.Polygonal(E061CyclicalFigurateNumbers.HexagonalFunc).ToList();
Assert.Equal(48, polygonalValues.Count);
Assert.Equal(48, polygonalValues.Where(e => e >= 1000 && e < 10000).Count());
polygonalValues = E061CyclicalFigurateNumbers.Polygonal(E061CyclicalFigurateNumbers.HeptagonalFunc).ToList();
Assert.Equal(43, polygonalValues.Count);
Assert.Equal(43, polygonalValues.Where(e => e >= 1000 && e < 10000).Count());
polygonalValues = E061CyclicalFigurateNumbers.Polygonal(E061CyclicalFigurateNumbers.OctagonalFunc).ToList();
Assert.Equal(40, polygonalValues.Count);
Assert.Equal(40, polygonalValues.Where(e => e >= 1000 && e < 10000).Count());
}
public void Test_3cyclicPolygonal()
{
/*
* The ordered set of three 4-digit numbers: 8128, 2882, 8281, has three interesting properties.
*
* The set is cyclic, in that the last two digits of each number is the first two digits of the next number (including the last number with the first).
* Each polygonal type: triangle (P3,127=8128), square (P4,91=8281), and pentagonal (P5,44=2882),
* is represented by a different number in the set.
* This is the only set of 4-digit numbers with this property.
*
*
*/
var sut = new E061CyclicalFigurateNumbers();
int sum = 8128 + 2882 + 8281;
Assert.Equal(sum, sut.GetSumCyclic4DigitsNumber3());
}
public void Solution()
{
/*
* Find the sum of the only ordered set of six cyclic 4-digit numbers for which each polygonal
* type: triangle, square, pentagonal, hexagonal, heptagonal, and octagonal,
* is represented by a different number in the set.
*/
var sut = new E061CyclicalFigurateNumbers();
Assert.Equal(28684, sut.GetSumCyclic4DigitsNumber());
/*
* Congratulations, the answer you gave to problem 61 is correct.
*
* You are the 21999th person to have solved this problem.
*/
}
