Multiplicity
121Root-finding algorithm — A root finding algorithm is a numerical method, or algorithm, for finding a value x such that f(x) = 0, for a given function f. Such an x is called a root of the function f. This article is concerned with finding scalar, real or complex roots,… …
122Walk-in — for the comic series Walk In by Dave Stewart, see Walk In (comic) Walk in is thought to be a person whose original soul has departed his or her body and been replaced with a new soul. It is based on a misunderstanding of an ancient concept… …
123Modular representation theory — is a branch of mathematics, and that part of representation theory that studies linear representations of finite group G over a field K of positive characteristic. As well as having applications to group theory, modular representations arise… …
124Participation constraint (ER modelling) — A participation constraint in ER modelling may be understood as a special case of a multiplicity constraint. The participation constraint requires that an entity participates at least once in a relationship. The multiplicity constraint is… …
125Lady Oracle — infobox Book | name = Lady Oracle title orig = translator = image caption = author = Margaret Atwood illustrator = cover artist = country = Canada language = English series = genre = publisher = McClelland and Stewart release date = 1976 english… …
126Bunching parameter — In statistics as applied in particular in particle physics, when fluctuations of some observables are measured,it is convenient to transform the multiplicity distribution to the bunching parameters::eta q =frac{q}{q 1}frac{P q P {q 2{P {q… …
127A Large Ion Collider Experiment — ALICE (A Large Ion Collider Experiment) is one of the six detector experiments being constructed at the Large Hadron Collider at CERN. It is optimized to study heavy ion collisions. Pb Pb nuclei collisions will be studied at a centre of mass… …
128Weil reciprocity law — In mathematics, the Weil reciprocity law is a result of André Weil holding in the function field K ( C ) of an algebraic curve C over an algebraically closed field K . Given functions f and g in K ( C ), i.e. rational functions on C , then: f ((… …
