Sentence examples for dense intersections from inspiring English sources

We deduce from it that if (E0, E1) and (F0, F1) are interpolation pairs with dense intersections, then under some conditions on the spaces Ei, Fi, we have [E0\̂bo F0, E1\̂bo F1]θ = [E0, E1]θ\̂bo [F0, F1]θ, 0 < θ < 1.

Visitors aren't surprised to see a sleek, convenient public toilet in a dense intersection of the big city.

Milner also delves deep into the dense web of intersections between GPS – "the world's only free utility" – and all those other utilities we vitally depend on, with interesting side excursions into earthquake-detection and the GPS-assisted monitoring of offenders.

As a consequence of the dense layers of intersections of diverse nature that exist among stakeholders operating in the agro-food sector, it should always be kept in mind that the typologies presented hereafter are just very simple skeletons of the much more complex real ones.

As we pushed our way through a particularly dense crowd near the intersection of Broadway and Seventh Avenue, Dykers told me about a discovery the firm had made while surveying the site.

A subset G of X is called residual if it contains a countable intersection of open dense subsets of X. (Baire category theorem).

A subset (Qsubset W) is called a residual set if it contains a countable intersection of open dense subsets of W. If W is a complete metric space, any residual subset of W must be dense in W. Let W be a complete metric space, and (F Wrightarrow2^{Z}) be an USCO mapping, then there exists a dense residual subset Q of W such that F is lower semicontinuous at each (xin Q).

And in this case, the arena would dominate a major intersection and anchor a dense 22-acre residential development several blocks to the east.

Clearly, is a countable intersection of open everywhere dense subset of.

A subset R ⊂ Diff ( M ) is called residual if it contains a countable intersection of open and dense subsets of Diff ( M ).

There exists a set which is a countable intersection of open everywhere dense subsets of such that for each, the following properties hold: (i) there exists a unique such that (1.6)  .