Production of the summands requires a simple AND gate for each summand. Since a divisible group is an injective module, Tor("G") is a direct summand of "G". The torsion subgroup of an abelian group may not be a direct summand of it. This proves that every submodule is a direct summand, that is, "K"["G"] is semisimple. Thus every module direct summand of "R" is generated by an idempotent. One case occurs when each summand formula 57 is conditionally symmetric. Then the distribution of each summand is a shifted Poisson's distribution. Set with the trivial action of on the second summand. T is also described as attaching a "handle" to the other summand "M". Here, the order of the summand matters. The test is inconclusive if the limit of the summand is zero. We will prove that "V" is a direct summand. Again, the summand can be reexpanded. A summand in a partition is also called a part. Each "A" is called a direct summand of "A".