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递归写Koch雪花的算法

递归写Koch雪花的算法

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知与谁同 2018-07-18 12:29:16 1444 分享 版权
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  • 这里有一个程序 希望可以帮到你 vb写的Koch雪花递归算法Const pi = 3.14159 Private Sub Form_Click() ScaleTop = 300 ScaleLeft = -75 ScaleWidth = 400 ScaleHeight = -300 Call fractal(50 + 30, 150, 110 + 30, 254, 1) Call fractal(110 + 30, 254, 170 + 30, 150, 1) Call fractal(170 + 30, 150, 50 + 30, 150, 1) End Sub Sub fractal(ax As Single, ay As Single, bx As Single, by As Single, s As Integer) If (bx - ax) * (bx - ax) + (by - ay) * (by - ay) < s Then Line (ax, ay)-(bx, by) Else Dim cx As Single, cy As Single Dim dx As Single, dy As Single Dim ex As Single, ey As Single Dim l As Single Dim alpha As Single cx = ax + (bx - ax) / 3 cy = ay + (by - ay) / 3 ex = bx - (bx - ax) / 3 ey = by - (by - ay) / 3 Call fractal(ax, ay, cx, cy, s) Call fractal(ex, ey, bx, by, s) l = Sqr((ex - cx) * (ex - cx) + (ey - cy) * (ey - cy)) alpha = Atn((ey - cy) / (ex - cx)) If (alpha >= 0 And (ex - cx) < 0) Or (alpha <= 0 And (ex - cx) < 0) Then alpha = alpha + pi End If dy = cy + Sin(alpha + pi / 3) * l dx = cx + Cos(alpha + pi / 3) * l Call fractal(cx, cy, dx, dy, s) Call fractal(dx, dy, ex, ey, s) End IfEnd Sub 祝你好运俄
    2019-07-17 22:55:02
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