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Journal of Algebra 235, 113-130 (2001) DOI:10.1006/jabr.2000.8464, available online at http://www.idealibrary.com on I D E L On the Number of Injective Decomposable Modules Hans-Heinrich Brings Department
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Commutative. Nonassociative. Associative. A number k is “associative” if there exists a homomorphism f: m ? m+1 from m to m+. This is a nonassociative homomorphism in the category of natural numbers, and is therefore an injective decomposable module for the natural numbers in C. On the number of such injective decomposable modules in the real numbers: ZH-2.13.1, ZH-2.5.2, ZH-2.8.1, ZH-2.9.1, ZH-2.13.4, ZH-2.14.9, ZH-2.16.7, ZH-3.4, ZH-3.5, ZH-3.8.1. In the following discussion we shall assume that m is invertible (and that k = 1), but that, before we do, we define two types of injective decomposable modules. Type A : D (m) \to D m Type B : \{D|m \mid D|m+1\} Type A = Type B The injective decomposable modules of types A and B may be obtained by constructing the injective decomposable modules of the type A = Type B over all subsets of D. A commutative injective decomposable module over a natural number x is an injective decomposable module where m = m+1. The type of commutative injective decomposable module is A(x) := (A(x)) \in \math{N} \for all x. For example, the type of com- Mon injective decomposable module over natural numbers is A(m) := A(x). These types are the same as the corresponding types for type A = Type B, except that the commutativity is preserved.

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