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{{Short description|Algorithm for clipping polygons}}
The '''Sutherland–Hodgman algorithm''' is
==Description==
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'''for''' (int i = 0; i < inputList.count; i += 1) '''do'''
Point current_point = inputList[i];
Point prev_point = inputList[(i
Point Intersecting_point = ComputeIntersection(prev_point, current_point, clipEdge)
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The vertices of the clipped polygon are to be found in ''outputList'' when the algorithm terminates. Note that a point is defined as being ''inside'' an edge if it lies on the same side of the edge as the remainder of the polygon. If the vertices of the clip polygon are consistently listed in a counter-clockwise direction, then this is equivalent to testing whether the point lies to the left of the line (left means ''inside'', while right means ''outside''), and can be implemented simply by using a [[cross product]].
''ComputeIntersection'' is a function, omitted here for clarity, which returns the intersection of a line segment and an infinite edge. Note that
==Implementations==
A Python implementation of the Sutherland-Hodgman can be found [https://github.com/mdabdk/sutherland-hodgman here].
==See also==
Other polygon clipping algorithms:
*[[Weiler–Atherton clipping algorithm]]
*[[Vatti clipping algorithm]]
On the subject of clipping:
*[[Clipping (computer graphics)]]
*[[Rasterisation#Clipping|Clipping (in rasterisation)]]
*[[Line clipping|Line clipping algorithms]]
== References==
* Mel Slater, Anthony Steed, Yiorgos Chrysanthou: ''Computer Graphics and Virtual Environments: From Realism to Real-Time.'' Addison Wesley, 2002. {{ISBN|0-201-62420-6}}.
* [[Ivan Sutherland]], Gary W. Hodgman: ''Reentrant Polygon Clipping.'' [[Communications of the ACM]], vol. 17, pp. 32–42, 1974
==External links==
* [http://www.cs.drexel.edu/~david/Classes/CS430/Lectures/L-05_Polygons.6.pdf Polygon clipping and filling] Describes the algorithm using images that are easy to understand.
* [https://rosettacode.org/wiki/Sutherland-Hodgman_polygon_clipping Rosetta Code example]
{{DEFAULTSORT:Sutherland-Hodgman algorithm}}
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