point at infinity वाक्य
उदाहरण वाक्य
मोबाइल
- There can only be other ramification at the point at infinity.
- The direction therefore represents the ( conformal ) point at infinity.
- The fundamental objects of study in algebraic geometry are points at infinity.
- The point at infinity is added to all the lines.
- These points are called the circular points at infinity.
- Where S is the set of points at infinity.
- Conceptually, the Gromov boundary is the set of all points at infinity.
- In this case, the point at infinity is.
- We speak of a single " point at infinity " when discussing complex analysis.
- This definition can be formalized in many cases by adding a point at infinity.
- Flat objects may be identified by the point at infinity being included in the solutions.
- This corresponds to the situation that one of the fixed points is the point at infinity.
- In the real case, a point at infinity completes a line into a topologically closed curve.
- The neutral element is then given by the point at infinity ( 0 : 1 : 0 ).
- This corresponds to a point at infinity in the Euclidean plane, no corresponding intersection point exists ).
- The point " O " is actually the " point at infinity " in the projective plane.
- These lines are sometimes thought of as circles through the point at infinity, or circles of infinite radius.
- Thus we define as the homogeneous coordinates of the point at infinity corresponding to the direction of the line.
- The domain of a complex-valued function may be extended to include the point at infinity as well.
- This definition for addition works except in a few special cases related to the point at infinity and intersection multiplicity.
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