Constructor
new Point()
- Source:
Constructor. Same remark as for isometries.
Methods
(abstract) applyIsometry(isom) → {Point}
- Source:
Translate the current point by the given isometry.
Parameters:
| Name | Type | Description |
|---|---|---|
isom |
Isometry | the isometry to apply |
Returns:
The current point
- Type
- Point
applyIsometry(isom) → {Point}
- Source:
For the explanation how the isometry acts, see the Jupyter notebook
Parameters:
| Name | Type | Description |
|---|---|---|
isom |
Isometry | the isometry to apply |
Returns:
the current point
- Type
- Point
(abstract) build()
- Source:
Fake constructor. If no argument is passed, return the origin of the space.
(abstract) clone() → {Point}
- Source:
Return a new copy of the current point.
Returns:
the clone of the current point
- Type
- Point
(abstract) copy(point) → {Point}
- Source:
set the current point with the given point
Parameters:
| Name | Type | Description |
|---|---|---|
point |
Point | the point to copy |
Returns:
The current point
- Type
- Point
(abstract) equals(point) → {boolean}
- Source:
Check if the current point and point are the same.
Mainly for debugging purposes.
Parameters:
| Name | Type | Description |
|---|---|---|
point |
Point |
Returns:
true if the points are equal, false otherwise
- Type
- boolean
(abstract) reduceError() → {Point}
- Source:
Reduce possible errors
Returns:
The current point
- Type
- Point
reduceError()
- Source:
- To Do:
-
Complete the work so that the fiber match the matrix?
set()
- Source:
Set the coordinates of the point
toKlein() → {Vector4}
- Source:
Return the current point as an element (x,y,1,w) of H^2 x R, where
- (x,y,1) are th coordinates of a point of H^2 with the Klein model
- w is the fiber component
Returns:
- Type
- Vector4
toVector4() → {Vector4}
- Source:
Return the current point as an element (x,y,z,w) of H^2 x R, where
- (x,y,z) are th coordinates of a point of H^2 with the hyperboloid model
- w is the fiber component
Returns:
- Type
- Vector4