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CounterClockWise/README.md

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@@ -70,9 +70,9 @@ var p3 = Point(x: 3, y: 6)
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print(ccw(points: [p1,p2,p3])) // -1 means ClockWise
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```
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![triangle](/Users/taejoongyoon/Developer/Swift/swift-algorithm-club/CounterClockWise/Images/Triangle_img.jpg)
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![triangle](./Images/Triangle_img.jpg)
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![triangleExpression](/Users/taejoongyoon/Developer/Swift/swift-algorithm-club/CounterClockWise/Images/triangle.png)
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![triangleExpression](./Images/triangle.png)
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print(ccw(points: [p4,p5,p6,p7])) // 1 means CounterClockWise
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```
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![Quadrilateral](/Users/taejoongyoon/Developer/Swift/swift-algorithm-club/CounterClockWise/Images/Quadrilateral_img.jpg)
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![Quadrilateral](./Images/Quadrilateral_img.jpg)
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![triangleExpression](/Users/taejoongyoon/Developer/Swift/swift-algorithm-club/CounterClockWise/Images/quadrilateral.png)
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![triangleExpression](./Images/quadrilateral.png)
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print(ccw(points: [p8,p9,p10,p11,p12])) // 1 means CounterClockWise
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```
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![triangle](/Users/taejoongyoon/Developer/Swift/swift-algorithm-club/CounterClockWise/Images/Pentagon_img.png)
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![triangle](./Images/Pentagon_img.png)
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You probably won't need to use the CCW in any real-world problems, but it's cool to play around with geometry algorithm. The formula was described by Meister (1724-1788) in 1769 and by Gauss in 1795. It can be verified by dividing the polygon into triangles, and can be considered to be a special case of Green's theorem.
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*Written for Swift Algorithm Club by TaeJoong Yoon*
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*Written for Swift Algorithm Club by TaeJoong Yoon*

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