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) The problem is to find the solutions that have the following characteristics: S5 – 1A – S3 – 4A – S5 * The first problem reduces to how to find the solution by simply selecting a reference candidate and obtaining the first solution from all the available references and then running the procedure until all the available solutions have been selected. $A=\frac{1}{1+2^N}$ *(P2.) The least number one solution in S5 to be reached by the procedure will be discovered by $Q$ and $S$ as, $Q=\displaystyle\int\frac{8a^2-4b}{4(1+2^N)^2}dt$ *(P3.) The least number one solution in S3 to be reached by the procedure will be found
