16798Reihe

16798Reihe is a term used in some German-language mathematics literature to denote a particular numerical sequence (Reihe). There is no single, universally accepted definition for the 16798Reihe; the exact generating rule depends on the text, assignment, or problem in which the label appears.

Definition and construction: A 16798Reihe is typically specified by an initial value or a set of initial values and a rule that generates subsequent terms. The rule may be a recurrence relation a_n = f(a_{n-1}, a_{n-2}, ..., n) of finite order, or an explicit formula a_n = g(n). In many educational contexts it is introduced as an example to illustrate methods of solving recurrences, computing closed forms, or analyzing growth and modular behavior.

Properties: Depending on the chosen rule, the sequence may show linear or non-linear growth, periodic behavior modulo integers, or convergence of certain derived quantities such as partial sums. Generating functions associated with a 16798Reihe can be rational, algebraic, or transcendental, reflecting the underlying rule.

Examples and usage: Because the label is context-dependent, different texts may present different concrete instances of 16798Reihe. It is commonly used as a teaching example to compare techniques in discrete mathematics, number theory, and combinatorics.

See also and references: See List of integer sequences, OEIS, and standard references on recurrence relations for related concepts. The term’s precise meaning should be checked in the original source where it appears.