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Club de Regatas Lima (translation= Lima Regatta Club) is a sports club in Lima, Peru, one of the oldest sport clubs in South America and the biggest sports club in Peru.
The von Neumann architectureâalso known as the von Neumann model or Princeton architectureâis a computer architecture based on a 1945 description by John von Neumann, and by others, in the First Draft of a Report on the EDVAC. The document describes a design architecture for an electronic digital computer with these components: A processing unit with both an arithmetic logic unit and processor registers A control unit that includes an instruction register and a program counter Memory that stores data and instructions External mass storage Input and output mechanismsThe term "von Neumann architecture" has evolved to refer to any stored-program computer in which an instruction fetch and a data operation cannot occur at the same time . This is referred to as the von Neumann bottleneck, which often limits the performance of the corresponding system.The design of a von Neumann architecture machine is simpler than in a Harvard architecture machineâwhich is also a stored-program system, yet has one dedicated set of address and data buses for reading and writing to memory, and another set of address and data buses to fetch instructions.
John von Neumann's universal constructor is a self-replicating machine in a cellular automaton environment. It was designed in the 1940s, without the use of a computer.
In the foundations of mathematics, von NeumannâBernaysâGödel set theory is an axiomatic set theory that is a conservative extension of ZermeloâFraenkelâchoice set theory (ZFC). NBG introduces the notion of class, which is a collection of sets defined by a formula whose quantifiers range only over sets.
In decision theory, the von NeumannâMorgenstern utility theorem shows that, under certain axioms of rational behavior, a decision-maker faced with risky (probabilistic) outcomes of different choices will behave as if they are maximizing the expected value of some function defined over the potential outcomes at some specified point in the future. This function is known as the von NeumannâMorgenstern utility function.
In mathematics, a von Neumann algebra or W*-algebra is a *-algebra of bounded operators on a Hilbert space that is closed in the weak operator topology and contains the identity operator. It is a special type of C*-algebra.
In set theory and related branches of mathematics, the von Neumann universe, or von Neumann hierarchy of sets, denoted by V, is the class of hereditary well-founded sets. This collection, which is formalized by ZermeloâFraenkel set theory , is often used to provide an interpretation or motivation of the axioms of ZFC. The concept is named after John von Neumann, although it was first published by Ernst Zermelo in 1930.
The von NeumannâWigner interpretation, also described as "consciousness causes collapse", is an interpretation of quantum mechanics in which consciousness is postulated to be necessary for the completion of the process of quantum measurement.
In physics, the von Neumann entropy, named after John von Neumann, is an extension of the concept of Gibbs entropy from classical statistical mechanics to quantum statistical mechanics. For a quantum-mechanical system described by a density matrix Ï, the von Neumann entropy is S = â tr ⥠, {\displaystyle S=-\operatorname {tr} (\rho \ln \rho ),} where tr {\displaystyle \operatorname {tr} } denotes the trace and ln denotes the (natural) matrix logarithm.
Von Neumann cellular automata are the original expression of cellular automata, the development of which was prompted by suggestions made to John von Neumann by his close friend and fellow mathematician Stanislaw Ulam. Their original purpose was to provide insight into the logical requirements for machine self-replication, and they were used in von Neumann's universal constructor.
In mathematics, a von Neumann regular ring is a ring R such that for every element a in R there exists an x in R with a = axa. One may think of x as a "weak inverse" of the element a; in general x is not uniquely determined by a.