

Dimension (vectorial space) (translated from Italian)
Dimension (vectorial space) In matematica , dimension of one spazio vectorial ... dimensione . All the bases of a vectorial space have the same cardinalità (see theorem of the dimension of a vectorial space) and therefore the dimension of a vectorial space only is defined. The dimension of the vectorial space V on campo F it is ...
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Talk:Spacefilling curve
Talk:Spacefilling curve Homemomorphism so this spacefilling curve is a continuous bijection, right ... 13:14, 23 Apr 2005 (UTC) Any spacefilling curve must be densely selfintersecting ... that any continuous bijection from a compact space onto a Hausdorff space is a homeomorphism), but the ...
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BakerCampbellHausdorff formula
BakerCampbellHausdorff formula In mathematics, the BakerCampbellHausdorff formula is the solution to $z\; ...\; F.\; Baker,\; John\; Edward\; Campbell\; ,\; and\; Felix$Hausdorff. Specifically, let G be a simplyconnected ... math> the Lie algebra is the tangent space of the identity I, and the commutator ... for the terms in the BakerCampbellHausdorff series MathWorld page
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Talk:Locally convex topological vector space
Talk:Locally convex topological vector space Just started with the basics here (it ... articles/mathematics). Most of the Topological vector space article is actually on LCTVSs, so I ... phrasing about all examples at topological vector space being LC is obviously not a secure ... is locally convex (f'rinsance, the whole space is a convex nbhd of 0). Where ... in the article redirects to normed vector space, however, that article does not mention ...
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Topology glossary
... topology will also be very helpful. Compact space Connected space Continuity Metric space Separated sets Separation axiom Topological space Uniform space All spaces in this glossary are ...
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Glossary of topology (translated from Spanish)
... list of topics in general topology. compact space connected space continuity (topology) espacio metric separated sets separation ... uniforms In this article when we say "space" we mean Espacio topológico , unless we say ... example, isolated point is in the "a", space of Sierpinski in the "s", that is ... when to a concept commonest, like point, space, etc, we added something to him, ...
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Topological property
... invariant is a property of a topological space which is invariant under homeomorphisms. That is ... is a topological property if whenever a space X possesses that property every space homeomorphic to X possesses that property. A ... separation axioms. T 0 or Kolmogorov. A space is T 0 if for every pair ... distinct points x and y in the space, either there is an open set ...
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Separation axiom
... that, when defining the notion of topological space, you could add these conditions as extra ... more restricted notion of what a topological space is. The modern approach is to fix ... and for all the axiomatization of topological space and then speak of kinds of topological ... not enough for elements of a topological space to be distinct; we may want them ... not enough for subsets of a topological space to be disjoint; we may want ...
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Talk:Manifold
... 1] In mathematics, a manifold is a space which looks in a closeup view like a specific simple space. For instance, the earth looks flat when ... manifolds, which look locally like some Euclidean space. If the work manifold is used without ... 2] In mathematics, a manifold is a space that looks locally like a specific space. For example a topological manifold looks ...
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Topological glossary (translated from French)
... adherence of a part of a topological space is the whole of the adherent points ... system of vicinities. Swell. In a metric space, the open ball (respectively closed) of center ... R. Continuous. An application of a topological space in another is continue if the image ... equivalent way, an application of a topological space in another is continue if it image ... part is a part of a topological space whose adherence is entire space. Outdistance. ...
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