multiplicity of point
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Multiplicity — may refer to Multiplicity (mathematics), a mathematical concept Multiplicity (philosophy), a philosophical concept Multiplicity (physics), the number of microstates in a system, in statistical mechanics Multiplicity (chemistry); multiplicity in… … Wikipedia
Multiplicity (mathematics) — In mathematics, the multiplicity of a member of a multiset is the number of times it appears in the multiset. For example, the number of times a given polynomial equation has a root at a given point. The notion of multiplicity is important to be… … Wikipedia
multiplicity — by Jonathan Roffe Multiplicity is arguably Deleuze s most important concept. It is found throughout his work, and is the basis for other important concepts such as rhizome, assemblage, and concept itself. It is also one of Deleuze s most… … The Deleuze dictionary
multiplicity — by Jonathan Roffe Multiplicity is arguably Deleuze s most important concept. It is found throughout his work, and is the basis for other important concepts such as rhizome, assemblage, and concept itself. It is also one of Deleuze s most… … The Deleuze dictionary
Multiplicity function for N noninteracting spins — The multiplicity function for a two state paramagnet, W(n,N), is the number of spin states such that n of the N spins point in the z direction. This function is given by the combinatoric function C(N,n). That is: It is primarily used in… … Wikipedia
Singular point of a curve — In geometry, a singular point on a curve is one where the curve is not given by a smooth embedding of a parameter. The precise definition of a singular point depends on the type of curve being studied. Contents 1 Algebraic curves in the plane 1.1 … Wikipedia
Fixed point index — In mathematics, the fixed point index is a concept in topological fixed point theory, and in particular Nielsen theory. The fixed point index can be thought of as a multiplicity measurement for fixed points.The index can be easily defined in the… … Wikipedia
Lefschetz fixed-point theorem — In mathematics, the Lefschetz fixed point theorem is a formula that counts the number of fixed points of a continuous mapping from a compact topological space X to itself by means of traces of the induced mappings on the homology groups of X . It … Wikipedia
DSSAM Model — Lake Tahoe, headwater sub basin of the Truckee River watershed The DSSAM Model (Dynamic Stream Simulation and Assessment.Model) is a computer simulation developed for the Truckee River to analyze water quality impacts from land use and wastewater … Wikipedia
Idealism (italian) and after — Italian idealism and after Gentile, Croce and others Giacomo Rinaldi INTRODUCTION The history of twentieth century Italian philosophy is strongly influenced both by the peculiar character of its evolution in the preceding century and by… … History of philosophy
KABBALAH — This entry is arranged according to the following outline: introduction general notes terms used for kabbalah the historical development of the kabbalah the early beginnings of mysticism and esotericism apocalyptic esotericism and merkabah… … Encyclopedia of Judaism
