Indirektset

Indirektset is a term used in various sources to denote a concept whose exact meaning depends on context. In general, it is not a standard term in major disciplines, and there is no single agreed-upon definition. The word appears chiefly in informal writings and niche publications, where it is either borrowed from Germanic languages or coined in English-language discussions.

In mathematical contexts, indirektset is sometimes described as a set defined indirectly, for example by a rule that references elements outside the set, or by a property that determines membership without explicit enumeration. A typical schematic example is a set S consisting of all objects x such that R(x, y) holds for some y in S, producing a potentially self-referential or recursive construction.

In computer science and data organization, the term may be used to describe collections accessed via indirect references, such as indices, pointers, or handles, rather than by direct enumeration. In linguistics or philosophy, it could refer to a hypothetical class of indirect speech acts or indirect attribution.

Due to the lack of standardization, readers encountering indirektset should examine the surrounding text for how the term is defined. Some authors may treat it as a general placeholder for an indirectly determined collection, while others may assign a more precise technical meaning in a given framework.

See also: indirect set, set theory, indirect addressing, references. References: there are few published sources that provide a widely accepted definition; term usage requires clarification in each specific context.