large-precise
1large — [ larʒ ] adj., n. m. et adv. • XIe ; lat. largus « abondant; généreux », a remplacé latus, à cause de longus « long » I ♦ Adj. 1 ♦ Qui a une étendue supérieure à la moyenne dans le sens de la largeur. Une large avenue. Chapeau à larges bords.… …
2Large Magellanic Cloud — The Large Magellanic Cloud Observation data (J2000 epoch) Constellation Dorado/Mensa …
3Large Electron–Positron Collider — LEP redirects here. For other uses, see LEP (disambiguation). The former LEP tunnel at CERN being filled with magnets for the LHC The Large Electron–Positron Collider (LEP) was one of the largest particle accelerators ever constructed. It was… …
4Large Electron-Positron Collider — The Large Electron Positron Collider (LEP) was one of the largest particle accelerators ever constructed.It was built at CERN, a multi national center for research in nuclear and particle physics near Geneva, Switzerland. LEP was a circular… …
5large — (lar j ) adj. 1° Ample, étendu, par une dérivation facile du latin largus qui signifie copieux, abondant, considérable. Une large base. Il tombait de larges gouttes de pluie. • Quoi ? se peut il, monsieur, qu avec l air d homme sage, Et cette …
6Large numbers — This article is about large numbers in the sense of numbers that are significantly larger than those ordinarily used in everyday life, for instance in simple counting or in monetary transactions. The term typically refers to large positive… …
7Large deviations theory — In Probability Theory, the Large Deviations Theory concerns the asymptotic behaviour of remote tails of sequences of probability distributions. Some basic ideas of the theory can be tracked back to Laplace and Cramér, although a clear unified… …
8Large cardinal property — In the mathematical field of set theory, a large cardinal property is a certain kind of property of transfinite cardinal numbers. Cardinals with such properties are, as the name suggests, generally very large (for example, bigger than aleph zero …
9Large Hadron Collider — 46°14′0″N 6°3′0″E / 46.23333, 6.05 …
10Large countable ordinal — In the mathematical discipline of set theory, there are many ways of describing specific countable ordinals. The smallest ones can be usefully and non circularly expressed in terms of their Cantor normal forms. Beyond that, many ordinals of… …
