# affine basis造句

## 例句與造句

- Equivalently, } is an
*affine basis*of an affine space if and only } is a linear basis of the associated vector space. - A set of at most d + 1 points in general linear position is also said to be " affinely independent " ( this is the affine analog of linear independence of vectors, or more precisely of maximal rank ), and d + 1 points in general linear position in affine " d "-space are an
*affine basis*. - This use of the standard ( n-1 )-simplex and " f "-orthant as standard objects that map to a polytope or that a polytope maps into should be contrasted with the use of the standard vector space K ^ n as the standard object for vector spaces, and the standard affine hyperplane \ { ( x _ 0, \ ldots, x _ n ) \ mid \ sum x _ i = 1 \ } \ subset K ^ { n + 1 } as the standard object for affine spaces, where in each case choosing a linear basis or
*affine basis*provides an " isomorphism, " allowing all vector spaces and affine spaces to be thought of in terms of these standard spaces, rather than an onto or one-to-one map ( not every polytope is a simplex ). - It's difficult to find
*affine basis*in a sentence. 用*affine basis*造句挺難的