hyperplane at infinity造句
例句与造句
- In that case, the intersection point mentioned above lies on the hyperplane at infinity.
- The locus " t " = 0 is called the hyperplane at infinity.
- Also, any affine ovoid can be considered a projective ovoid in the projective closure ( adding a hyperplane at infinity ) of the affine space.
- Thus, parallel hyperplanes, which did not meet in the affine space, intersect in the projective completion due to the addition of the hyperplane at infinity.
- Further, transformations of projective space that preserve affine space ( equivalently, that leave the hyperplane at infinity invariant as a set ) yield transformations of affine space.
- It's difficult to find hyperplane at infinity in a sentence. 用hyperplane at infinity造句挺难的
- Similarly, starting from an affine space " A ", every class of union over all classes of parallels constitute the points of the hyperplane at infinity.
- The resulting projective subspaces are often called " affine subspaces " of the projective space " P ", as opposed to the "'infinite "'or "'ideal "'subspaces, which are the subspaces of the hyperplane at infinity ( however, they are projective spaces, not affine spaces ).
- as counting the ( " r " " 1 )-dimensional subspaces of ( " m " " 1 )-dimensional projective space by fixing a hyperplane, counting such subspaces contained in that hyperplane, and then counting the subspaces not contained in the hyperplane; these latter subspaces are in bijective correspondence with the ( " r " " 1 )-dimensional affine subspaces of the space obtained by treating this fixed hyperplane as the hyperplane at infinity.