separably
Look at other dictionaries:
separably — adverb with possibility of separation or individuation the two ideas were considered separably • Ant: ↑inseparably • Derived from adjective: ↑separable * * * adverb see separable * * * sepˈarably … Useful english dictionary
Separably — Separable Sep a*ra*ble, a. [L. separabilis: cf. F. s[ e]parable.] Capable of being separated, disjoined, disunited, or divided; as, the separable parts of plants; qualities not separable from the substance in which they exist. {Sep a*ra*ble*ness} … The Collaborative International Dictionary of English
separably — adverb In a manner that can be separated … Wiktionary
separably — adv. divisibly, detachably, in a manner that allows separation … English contemporary dictionary
separably — sep·a·ra·bly … English syllables
Algebraic torus — In mathematics, an algebraic torus is a type of commutative affine algebraic group. These groups were named by analogy with the theory of tori in Lie group theory (see maximal torus). The theory of tori is in some sense opposite to that of… … Wikipedia
Langlands group — In representation theory, a branch of mathematics, the Langlands (dual) group L G (also called L group) is a group associated to a reductive group G over a field k that controls the representation theory of G . It is an extension of the absolute… … Wikipedia
Liouville dynamical system — In classical mechanics, a Liouville dynamical system is an exactly soluble dynamical system in which the kinetic energy T and potential energy V can be expressed in terms of the s generalized coordinates q as followscite journal | last =… … Wikipedia
Algebraic closure — In mathematics, particularly abstract algebra, an algebraic closure of a field K is an algebraic extension of K that is algebraically closed. It is one of many closures in mathematics.Using Zorn s lemma, it can be shown that every field has an… … Wikipedia
Étale cohomology — In mathematics, the étale cohomology groups of an algebraic variety or scheme are algebraic analogues of the usual cohomology groups with finite coefficients of a topological space, introduced by Grothendieck in order to prove the Weil… … Wikipedia
