Пример #1
0
        static protected void DoTest(JoinResolver solver)
        {
            // loop through all graph class
            for (int n = 2; n <= 9; n++)
            {
                JoinGraph  graph;
                BigInteger expectC1;

                // expected nubmer are from section 6.9
                expectC1 = (BigInteger.Pow(n, 3) - n) / 6;
                graph    = new ClassChain().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                expectC1 = (BigInteger.Pow(n, 3) - (2 * BigInteger.Pow(n, 2)) + n) / 2;
                graph    = new ClassCycle().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                expectC1 = BigInteger.Pow(2, n - 2) * (n - 1);
                graph    = new ClassStar().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                expectC1 = (BigInteger.Pow(3, n) - BigInteger.Pow(2, n + 1) + 1) / 2;
                graph    = new ClassClique().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                // no theoretic number
                graph = new ClassTree().RandomGenerate(n);
                solver.Reset().Run(graph);
                graph = new ClassRandom().RandomGenerate(n);
                solver.Reset().Run(graph);
            }
        }
Пример #2
0
        static public void Test()
        {
            var solver = new TDBasic();

            // loop through all graph class - can't use DPAlgorithm's DoTest() since the
            // expected numbers are not the same
            //
            for (int n = 2; n <= 10; n++)
            {
                JoinGraph  graph;
                BigInteger expectC1;

                // expected nubmer are from Phd 2.2.4 - shall be the same as DPSub
                expectC1 = BigInteger.Pow(2, n + 2) - (n * n) - (3 * n) - 4;
                graph    = new ClassChain().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                expectC1 = (1 + n) * BigInteger.Pow(2, n) - (2 * n * n) - 2;
                graph    = new ClassCycle().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                expectC1 = (2 * BigInteger.Pow(3, n - 1)) - BigInteger.Pow(2, n);
                graph    = new ClassStar().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                expectC1 = BigInteger.Pow(3, n) - BigInteger.Pow(2, n + 1) + 1;
                graph    = new ClassClique().RandomGenerate(n);
                solver.Reset().Run(graph, expectC1);

                // no theoretic number
                graph = new ClassTree().RandomGenerate(n);
                solver.Reset().Run(graph);
                graph = new ClassRandom().RandomGenerate(n);
                solver.Reset().Run(graph);
            }
        }