fixed dimensions उदाहरण वाक्य
उदाहरण वाक्य
- Smaller fields are generally used for junior football; some are purpose-built, and some are temporarily marked out within the confines of full-sized oval; as for a senior match, there are no fixed dimensions for a junior-sized field.
- Since dimension is a local invariant ( i . e . the map sending each point to the dimension of its neighbourhood over which a chart is defined, is locally constant ), each connected component has a fixed dimension.
- Modularity as a means of measurement is intrinsic to certain types of building; for example, brick construction is by its nature modular insofar as the fixed dimensions of a brick necessarily yield dimensions that are multiples of the original unit.
- However, for every Euclidean space of fixed dimension, there are graphs that cannot be embedded greedily : whenever the number " n " is greater than the kissing number of the space, the graph " K " 1, " n " has no greedy embedding.
- Generally manifolds are taken to have a fixed dimension ( the space must be locally homeomorphic to a fixed " n "-ball ), and such a space is called an " "'n "-manifold "'; however, some authors admit manifolds where different points can have different dimensions.
- The " Print " button starts the " Photo Printing Wizard " which allows printing images with picture titles using various page layouts such as full page prints, wallet prints, contact / index sheets or certain fixed dimensions with the images cropped or rotated to fit the page.
- Barvinok's algorithm is always polynomial in the input size, for fixed dimension of the polytope and fixed degree of weights, whereas the " splintering " in Pugh's algorithm can grow with the coefficient values ( and thus exponentially in terms of input size, despite fixed dimension, unless there is some limit on coefficient sizes ).
- Barvinok's algorithm is always polynomial in the input size, for fixed dimension of the polytope and fixed degree of weights, whereas the " splintering " in Pugh's algorithm can grow with the coefficient values ( and thus exponentially in terms of input size, despite fixed dimension, unless there is some limit on coefficient sizes ).
- One can replace this stable isotopy class with an actual isotopy class by fixing the target space, either by using Hilbert space as the target space, or ( for a fixed dimension of manifold n ) using a fixed N sufficiently large, as " N " depends only on " n ", not the manifold in question.
- This can be seen intuitively in that the Euler class is a class whose degree depends on the dimension of the bundle ( or manifold, if the tangent bundle ) : it is always of top dimension, while the other classes have a fixed dimension ( the first Stiefel-Whitney class is in " H " 1, etc . ).