projective line वाक्य
उदाहरण वाक्य
मोबाइल
- The homography group on this projective line is the modular group.
- Topologically, the real projective line is homeomorphic to the circle.
- The real projective line is the boundary of the hyperbolic plane.
- The real projective line is the set of all equivalence classes.
- The M�bius transformations are the projective transformations of the complex projective line.
- This is also the function field of the projective line.
- These transformations of the real projective line are called homographies.
- The projective line over a division ring results in a single auxiliary point.
- S where S is isomorphic to the projective line.
- These are the geometric transformations of the projective line.
- As ring, according to the general construction of a projective line over a ring.
- These examples of topological rings have the projective line as their one-point compactifications.
- Thus, the base space of the bundle is taken to be the projective line.
- Effectively this is an example of a rational map between the projective line and the circle.
- This agrees with [ [ projective line | ] ] being a curve of genus with points.
- Similarly, the projective line over " k " is a one-dimensional space.
- Similarly, the projective line over a ring is a one-dimensional space over the ring.
- Hence we obtain an action of A _ 5 on the six points of a projective line.
- The points of the real projective line are usually defined as equivalence classes of an equivalence relation.
- As the parameter is defined in a projective line, the polynomials in the parameter should be homogenized.
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