C# Class R3.Geometry.Tile

Mostrar archivo Open project: roice3/Honeycombs Class Usage Examples

Public Methods

Method	Description
Clone ( ) : Tile
IncludeAfterMobius ( Mobius m ) : bool	ZZZ - needs to be part of performance setting? Returns true if the tile should be included after a Mobius transformation will be applied. If the tile is not be included, this method avoids applying the mobious transform to the entire tile.
Reflect ( Segment s ) : void
Tile ( ) : System.Collections.Generic
Tile ( Polygon boundary, Polygon drawn, Geometry geometry ) : System.Collections.Generic
Transform ( Isometry i ) : void
Transform ( Mobius m ) : void	Apply a Mobius transform to us.

Private Methods

Method	Description
ShrinkTile ( Tile &tile, double shrinkFactor ) : void	This will trim back the tile using an equidistant curve. It assumes the tile is at the origin.
ShrinkTileCorrect ( Tile &tile, double shrinkFactor ) : void	A correct implementation of shrink tile. hmmmm, is "scaling" even well defined in non-E geometries? Am I really looking for an equidistant curve? Sadly, even if I figure out what is best, I fear changing out usage of the incorrect one below in MagicTile, because of the possibility of breaking existing puzzles.

Method Details

Clone() public method

public Clone ( ) : Tile
return	Tile

IncludeAfterMobius() public method

ZZZ - needs to be part of performance setting? Returns true if the tile should be included after a Mobius transformation will be applied. If the tile is not be included, this method avoids applying the mobious transform to the entire tile.

public IncludeAfterMobius ( Mobius m ) : bool
m	R3.Math.Mobius
return	bool

Reflect() public method

public Reflect ( Segment s ) : void
s	Segment
return	void

Tile() public method

public Tile ( ) : System.Collections.Generic
return	System.Collections.Generic

Tile() public method

public Tile ( Polygon boundary, Polygon drawn, Geometry geometry ) : System.Collections.Generic
boundary	Polygon
drawn	Polygon
geometry	Geometry
return	System.Collections.Generic

Transform() public method

public Transform ( Isometry i ) : void
i	R3.Math.Isometry
return	void

Transform() public method

Apply a Mobius transform to us.

public Transform ( Mobius m ) : void
m	R3.Math.Mobius
return	void