In this post we’ll show how to create custom formula shapes with adjustable control points. Shape control points are a new feature in version 6.1 of the Flowchart.NET control, which is currently in beta tests. You can download a copy of the beta version from the following link.

http://mindfusion.eu/_beta/DiagWinForms61.zip

A shape formula is defined using a script, which calls one of the following functions to draw the node shape.

MoveTo (x,y) | Moves the current position to the specified point without drawing. |

LineTo (x,y) | Draws a line from the current position to the specified point. |

BezierTo (x1,y1,x2,y2,x3,y3) | Draws a Bezier curve from the current position to (x3,y3) using (x1,y1) and (x2,y2) as control points. |

ArcTo (x,y,largeArc,clockwiseArc,rx,ry) | Draws an arc from the specified point to (x,y) where rx and ry are the ellipse radiuses and the arc flags are boolean values specifying which of the four possible arcs to draw. |

For example, the following formula defines a rounded rectangle shape using lines and arcs, and expects to receive a “radius” control point parameter that will control the corner radii:

// a rounded rectangle shape, with an arc at each corner string roundRect = @" r = Min(Width / 2, radius.X); MoveTo(r, 0); LineTo(Width - r, 0); ArcTo(Width, r, false, false, r, r); LineTo(Width, Height - r); ArcTo(Width - r, Height, false, false, r, r); LineTo(r, Height); ArcTo(0, Height - r, false, false, r, r); LineTo(0, r); ArcTo(r, 0, false, false, r, r); ";

When creating a Shape instance, we must add a ShapeControlPoint object to it that defines the radius parameter and its constraints. The following code specifies that the default radius is 5, the minimum and maximum values allowed are 1 and 15 respectively, and prevents the control point from moving vertically by setting minY and maxY to 0.

var myRect = new Shape(roundRect, "MyRect"); // add a control point for the 'radius' parameter myRect.ControlPoints.Add(new ShapeControlPoint( "radius", 5, 1, 15, UnitType.Fixed, 0, 0, 0, UnitType.Fixed));

Here is another example that defines an anchor-like shape with two parameters controlling the tips of the anchor arms.

// an anchor shape, with two arcs outlining each anchor arm string anchor = @" r = Width / 3; y1 = p1.Y * Height / 100; y2 = p2.Y * Height / 100; MoveTo(Width / 2, Height); MoveTo(Width / 2 + 3, Height - 5); ArcTo(Width, y2, false, true, r, r); ArcTo(Width / 2 + 3, Height - 10, false, false, r, r); LineTo(Width / 2 + 3, 0); LineTo(Width / 2 - 3, 0); LineTo(Width / 2 - 3, Height - 10); ArcTo(0, y1, false, false, r, r); ArcTo(Width / 2 - 3, Height - 5, false, true, r, r); LineTo(Width / 2, Height); "; var myAnchor = new Shape(anchor, "MyAnchor"); // add control points at the tips of anchor arms myAnchor.ControlPoints.Add(new ShapeControlPoint( "p1", 0, 0, 0, UnitType.Percentage, 55, 50, 80, UnitType.Percentage)); myAnchor.ControlPoints.Add(new ShapeControlPoint( "p2", 100, 100, 100, UnitType.Percentage, 55, 50, 80, UnitType.Percentage));

The following diagram contains several nodes displaying the shapes above, with some of the control points moved to different positions.

Some additional functions that you can call from shape scripts are listed below.

PI() | Returns the value of PI. |

Abs(x) | Returns the absolute value of x. |

Atn(x) | Returns the angle, measured in radians, whose tangent is the specified number. |

Cos(x) | Returns the cosine of the specified angle. |

Acos(x) | Returns the angle whose cosine is the specified number. |

Exp(x) | Returns e raised to the specified power. |

Log(x) | Returns the natural (base e) logarithm of the specified value. |

Pow(x,power) | Returns a specified number raised to the specified power. |

Sin(x) | Returns the sine of the specified angle. |

Asin(x) | Returns the angle whose sine is the specified number. |

Sqrt(x) | Returns the square root of a number. |

Tan(x) | Returns the tangent of the specified angle. |

Min(x,y) | Returns the smaller of two numbers. |

Max(x,y) | Returns the larger of two numbers. |

The complete sample project is available for download here:

http://mindfusion.eu/_samples/ParamShapes.zip

Enjoy!