product group
11Group method of data handling — (GMDH) is a family of inductive algorithms for computer based mathematical modeling of multi parametric datasets that features fully automatic structural and parametric optimization of models. GMDH is used in such fields as data mining, knowledge …
12product survey — UK US noun [C] MARKETING ► an examination of consumers needs, opinions, use, etc. of particular product or type of product, made by asking a group of people a set of questions: »The haircare product survey revealed that people are as satisfied… …
13Group 7 element — Group → 7 ↓ Period 4 25 Mn 5 …
14Group SNE — is a Japanese company founded in 1986 by the current president Hitoshi Yasuda, which produces role playing games, light novels, board games and card games. Ryo Mizuno was one of the founding members. Group SNE is named after Syntax Error, the… …
15product category — UK US noun [C] (plural product categories) COMMERCE, MARKETING ► a particular group of related products: »The retailer reported that sales had increased across all product categories …
16product line — product lines N COUNT A product line is a group of related products produced by one manufacturer, for example products that are intended to be used for similar purposes or to be sold in similar types of shops. [BUSINESS] A well known UK… …
18Group (mathematics) — This article covers basic notions. For advanced topics, see Group theory. The possible manipulations of this Rubik s Cube form a group. In mathematics, a group is an algebraic structure consisting of a set together with an operation that combines …
19Group ring — This page discusses the algebraic group ring of a discrete group; for the case of a topological group see group algebra, and for a general group see Group Hopf algebra. In algebra, a group ring is a free module and at the same time a ring,… …
20Group Hopf algebra — In mathematics, the group Hopf algebra of a given group is a certain construct related to the symmetries of group actions. Deformations of group Hopf algebras are foundational in the theory of quantum groups. DefinitionLet G be an arbitrary group …
