package nl.funkymonkey.drawing {
import flash.display.*;
/**
* based on source code found at:
* http://www.macromedia.com/devnet/mx/flash/articles/adv_draw_methods.html
*
* @author Ric Ewing - version 1.4 - 4.7.2002
* @author Kevin Williams - version 2.0 - 4.7.2005
* @author Aden Forshaw - Version AS3 - 19.4.2010
* @author Sidney de Koning - Version AS3 - 20.4.2010 - errors/correct datatypes/optimized math operations
*
* Usage:
* var s : Shape = new Shape( ); // Or Sprite of MovieClip or any other Class that makes use of the Graphics class
*
* // Draw an ARC
* s.graphics.lineStyle( 4, 0xE16606 );
* DrawingShapes.drawArc( s.graphics, 50, 50, 10, 150, 60 );
*
* // Draw an BURST
* s.graphics.lineStyle( 3, 0x000000 );
* DrawingShapes.drawBurst( s.graphics, 80, 60, 3, 15, 6, 27 );
*
* // Draw an DASHED-LINE like so - - - -
* s.graphics.lineStyle( 1, 0x3C3C39 );
* DrawingShapes.drawDash( s.graphics, 120, 60, 150, 80, 2, 2 );
*
* // Draw an GEAR
* s.graphics.lineStyle( 3, 0xE16606 );
* DrawingShapes.drawGear( s.graphics, 200, 60, 13, 31, 26, 0, 7, 13 );
*
* // Draw a POLYGON
* s.graphics.lineStyle( 3, 0x0074B9 );
* DrawingShapes.drawPolygon( s.graphics, 270, 60, 7, 30, 45 );
*
* // Draw a STAR
* s.graphics.lineStyle( 2, 0x000000 );
* DrawingShapes.drawStar( s.graphics, 340, 60, 18, 24, 19, 27 );
*
* // Draw an WEDGE - good for pie charts or pacmans
* s.graphics.lineStyle( 2, 0xFFCC00 );
* DrawingShapes.drawWedge( s.graphics, 400, 60, 30, 309, 209 );
*
* // Draw a LINE
* s.graphics.lineStyle( 2, 0x0074B9 );
* DrawingShapes.drawLine( s.graphics, 440, 85, 30, DrawingShapes.VERTICAL_LINE );
*
* addChild( s );
*/
public {
public static const HORIZONTAL_LINE : String = "DrawingShapes.horizontal";
public static const VERTICAL_LINE : String = "DrawingShapes.vertical";
public {
throw new ArgumentError( "The DrawingShapes Class cannot be instanicated." );
}
/**
* drawDash
* Draws a dashed line from the point x1,y1 to the point x2,y2
*
* @param target Graphics the Graphics Class on which the dashed line will be drawn.
* @param x1 Number starting position on x axis - <strong></strong>required</strong>
* @param y1 Number starting position on y axis - <strong></strong>required</strong>
* @param x2 Number finishing position on x axis - <strong></strong>required</strong>
* @param y2 Number finishing position on y axis - <strong></strong>required</strong>
* @param dashLength [optional] Number the number of pixels long each dash
* will be. Default = 5
* @param spaceLength [optional] Number the number of pixels between each
* dash. Default = 5
*/
public static : void {
var x : Number = x2 - x1;
var y : Number = y2 - y1;
var hyp : Number = Math.sqrt( (x) * (x) + (y) * (y) );
var units : Number = hyp / (dashLength + spaceLength);
var dashSpaceRatio : Number = dashLength / (dashLength + spaceLength);
var dashX : Number = (x / units) * dashSpaceRatio;
var spaceX : Number = (x / units) - dashX;
var dashY : Number = (y / units) * dashSpaceRatio;
var spaceY : Number = (y / units) - dashY;
target.moveTo( x1, y1 );
while (hyp > 0) {
x1 += dashX;
y1 += dashY;
hyp -= dashLength;
if (hyp < 0) {
x1 = x2;
y1 = y2;
}
target.lineTo( x1, y1 );
x1 += spaceX;
y1 += spaceY;
target.moveTo( x1, y1 );
hyp -= spaceLength;
}
target.moveTo( x2, y2 );
}
/**
* Draws an arc from the starting position of x,y.
*
* @param target the Graphics Class that the Arc is drawn on.
* @param x x coordinate of the starting pen position
* @param y y coordinate of the starting pen position
* @param radius radius of Arc.
* @param arc = sweep of the arc. Negative values draw clockwise.
* @param startAngle = [optional] starting offset angle in degrees.
* @param yRadius = [optional] y radius of arc. if different than
* radius, then the arc will draw as the arc of an oval.
* default = radius.
*
* Based on mc.drawArc by Ric Ewing.
* the version by Ric assumes that the pen is at x:y before this
* method is called. I explictily move the pen to x:y to be
* consistent with the behaviour of the other methods.
*/
public static : void {
if (arguments.length < 5) {
throw new ArgumentError( "DrawingShapes.drawArc() - too few parameters, need atleast 5." );
return;
}
// if startAngle is undefined, startAngle = 0
if( startAngle == 0 ) {
startAngle = 0;
}
// if yRadius is undefined, yRadius = radius
if (yRadius == 0) {
yRadius = radius;
}
// Init vars
var segAngle : Number, theta : Number, angle : Number, angleMid : Number, segs : Number, ax : Number, ay : Number, bx : Number, by : Number, cx : Number, cy : Number;
// no sense in drawing more than is needed :)
if (DrawingShapes.abs( arc ) > 360) {
arc = 360;
}
// Flash uses 8 segments per circle, to match that, we draw in a maximum
// of 45 degree segments. First we calculate how many segments are needed
// for our arc.
segs = DrawingShapes.ceil( DrawingShapes.abs( arc ) / 45 );
// Now calculate the sweep of each segment
segAngle = arc / segs;
// The math requires radians rather than degrees. To convert from degrees
// use the formula (degrees/180)*Math.PI to get radians.
theta = -(segAngle / 180) * Math.PI;
// convert angle startAngle to radians
angle = -(startAngle / 180) * Math.PI;
// find our starting points (ax,ay) relative to the secified x,y
ax = x - Math.cos( angle ) * radius;
ay = y - Math.sin( angle ) * yRadius;
// if our arc is larger than 45 degrees, draw as 45 degree segments
// so that we match Flash's native circle routines.
if (segs > 0) {
target.moveTo( x, y );
// Loop for drawing arc segments
for (var i : int = 0; i < segs; ++i) {
// increment our angle
angle += theta;
// find the angle halfway between the last angle and the new
angleMid = angle - (theta / 2);
// calculate our end point
bx = ax + Math.cos( angle ) * radius;
by = ay + Math.sin( angle ) * yRadius;
// calculate our control point
cx = ax + Math.cos( angleMid ) * (radius / Math.cos( theta / 2 ));
cy = ay + Math.sin( angleMid ) * (yRadius / Math.cos( theta / 2 ));
// draw the arc segment
target.curveTo( cx, cy, bx, by );
}
}
}
/**
* draws pie shaped wedges. Could be employeed to draw pie charts.
*
* @param target the Graphics on which the wedge is to be drawn.
* @param x x coordinate of the center point of the wedge
* @param y y coordinate of the center point of the wedge
* @param radius the radius of the wedge
* @param arc the sweep of the wedge. negative values draw clockwise
* @param startAngle the starting angle in degrees
* @param yRadius [optional] the y axis radius of the wedge.
* If not defined, then yRadius = radius.
*
* based on mc.drawWedge() - by Ric Ewing (ric@formequalsfunction.com) - version 1.4 - 4.7.2002
*/
public static : void {
// if yRadius is undefined, yRadius = radius
if (yRadius == 0) {
yRadius = radius;
}
// move to x,y position
target.moveTo( x, y );
// if yRadius is undefined, yRadius = radius
if (yRadius == 0) {
yRadius = radius;
}
// Init vars
var segAngle : Number, theta : Number, angle : Number, angleMid : Number, segs : Number, ax : Number, ay : Number, bx : Number, by : Number, cx : Number, cy : Number;
// limit sweep to reasonable numbers
if (DrawingShapes.abs( arc ) > 360) {
arc = 360;
}
// Flash uses 8 segments per circle, to match that, we draw in a maximum
// of 45 degree segments. First we calculate how many segments are needed
// for our arc.
segs = DrawingShapes.ceil( DrawingShapes.abs( arc ) / 45 );
// Now calculate the sweep of each segment.
segAngle = arc / segs;
// The math requires radians rather than degrees. To convert from degrees
// use the formula (degrees/180)*Math.PI to get radians.
theta = -(segAngle / 180) * Math.PI;
// convert angle startAngle to radians
angle = -(startAngle / 180) * Math.PI;
// draw the curve in segments no larger than 45 degrees.
if (segs > 0) {
// draw a line from the center to the start of the curve
ax = x + Math.cos( startAngle / 180 * Math.PI ) * radius;
ay = y + Math.sin( -startAngle / 180 * Math.PI ) * yRadius;
target.lineTo( ax, ay );
// Loop for drawing curve segments
for (var i : int = 0; i < segs; ++i) {
angle += theta;
angleMid = angle - (theta / 2);
bx = x + Math.cos( angle ) * radius;
by = y + Math.sin( angle ) * yRadius;
cx = x + Math.cos( angleMid ) * (radius / Math.cos( theta / 2 ));
cy = y + Math.sin( angleMid ) * (yRadius / Math.cos( theta / 2 ));
target.curveTo( cx, cy, bx, by );
}
// close the wedge by drawing a line to the center
target.lineTo( x, y );
}
}
/**
* start draws a star shaped polygon.
*
* <blockquote>Note that the stars by default 'point' to
* the right. This is because the method starts drawing
* at 0 degrees by default, putting the first point to
* the right of center. Negative values for points
* draws the star in reverse direction, allowing for
* knock-outs when used as part of a mask.</blockquote>
*
* @param target the Graphics that the star is drawn on
* @param x x coordinate of the center of the star
* @param y y coordinate of the center of the star
* @param points the number of points on the star
* @param innerRadius the radius of the inside angles of the star
* @param outerRadius the radius of the outside angles of the star
* @param angle [optional] the offet angle that the start is rotated
*
* based on mc.drawStar() - by Ric Ewing (ric@formequalsfunction.com) - version 1.4 - 4.7.2002
*/
public static : void {
// check that points is sufficient to build polygon
if(points <= 2) {
throw ArgumentError( "DrawingShapes.drawStar() - parameter 'points' needs to be atleast 3" );
return;
}
if (points > 2) {
// init vars
var step : Number, halfStep : Number, start : Number, n : Number, dx : Number, dy : Number;
// calculate distance between points
step = (Math.PI * 2) / points;
halfStep = step / 2;
// calculate starting angle in radians
start = (angle / 180) * Math.PI;
target.moveTo( x + (Math.cos( start ) * outerRadius), y - (Math.sin( start ) * outerRadius) );
// draw lines
for (n = 1; n <= points; ++n) {
dx = x + Math.cos( start + (step * n) - halfStep ) * innerRadius;
dy = y - Math.sin( start + (step * n) - halfStep ) * innerRadius;
target.lineTo( dx, dy );
dx = x + Math.cos( start + (step * n) ) * outerRadius;
dy = y - Math.sin( start + (step * n) ) * outerRadius;
target.lineTo( dx, dy );
}
}
}
/**
* a method for creating polygon shapes. Negative values will draw
* the polygon in reverse direction. Negative drawing may be useful
* for creating knock-outs in masks.
*
* @param target the Graphics that the polygon is to be drawn on
* @param x x coordinate of the center of the polygon
* @param y y coordinate of the center of the polygon
* @param sides the number of sides (must be > 2)
* @param radius the radius from the center point to the points
* on the polygon
* @param angle [optional] the starting offset angle (degrees) from
* 0. Default = 0
*
* based on mc.drawPoly() - by Ric Ewing (ric@formequalsfunction.com) - version 1.4 - 4.7.2002
*/
public static : void {
// check that sides is sufficient to build
if(sides <= 2) {
throw ArgumentError( "DrawingShapes.drawPolygon() - parameter 'sides' needs to be atleast 3" );
return;
}
if (sides > 2) {
// init vars
var step : Number, start : Number, n : Number, dx : Number, dy : Number;
// calculate span of sides
step = (Math.PI * 2) / sides;
// calculate starting angle in radians
start = (angle / 180) * Math.PI;
target.moveTo( x + (Math.cos( start ) * radius), y - (Math.sin( start ) * radius) );
// draw the polygon
for (n = 1; n <= sides; ++n) {
dx = x + Math.cos( start + (step * n) ) * radius;
dy = y - Math.sin( start + (step * n) ) * radius;
target.lineTo( dx, dy );
}
}
}
/**
* Burst is a method for drawing star bursts. If you've ever worked
* with an advertising department, you know what they are ;-)
* Clients tend to want them, Developers tend to hate them...
*
* @param target Graphics where the Burst is to be drawn.
* @param x x coordinate of the center of the burst
* @param y y coordinate of the center of the burst
* @param sides number of sides or points
* @param innerRadius radius of the indent of the curves
* @param outerRadius radius of the outermost points
* @param angle [optional] starting angle in degrees. (defaults to 0)
*
* based on mc.drawBurst() - by Ric Ewing (ric@formequalsfunction.com) - version 1.4 - 4.7.2002
*/
public static : void {
// check that sides is sufficient to build
if(sides <= 2) {
throw ArgumentError( "DrawingShapes.drawBurst() - parameter 'sides' needs to be atleast 3" );
return;
}
if (sides > 2) {
// init vars
var step : Number, halfStep : Number, qtrStep : Number, start : Number, n : Number, dx : Number, dy : Number, cx : Number, cy : Number;
// calculate length of sides
step = (Math.PI * 2) / sides;
halfStep = step / 2;
qtrStep = step / 4;
// calculate starting angle in radians
start = (angle / 180) * Math.PI;
target.moveTo( x + (Math.cos( start ) * outerRadius), y - (Math.sin( start ) * outerRadius) );
// draw curves
for (n = 1; n <= sides; ++n) {
cx = x + Math.cos( start + (step * n) - (qtrStep * 3) ) * (innerRadius / Math.cos( qtrStep ));
cy = y - Math.sin( start + (step * n) - (qtrStep * 3) ) * (innerRadius / Math.cos( qtrStep ));
dx = x + Math.cos( start + (step * n) - halfStep ) * innerRadius;
dy = y - Math.sin( start + (step * n) - halfStep ) * innerRadius;
target.curveTo( cx, cy, dx, dy );
cx = x + Math.cos( start + (step * n) - qtrStep ) * (innerRadius / Math.cos( qtrStep ));
cy = y - Math.sin( start + (step * n) - qtrStep ) * (innerRadius / Math.cos( qtrStep ));
dx = x + Math.cos( start + (step * n) ) * outerRadius;
dy = y - Math.sin( start + (step * n) ) * outerRadius;
target.curveTo( cx, cy, dx, dy );
}
}
}
/**
* draws a gear shape on the Graphics target. The gear position
* is indicated by the x and y arguments.
*
* @param target Graphics on which the gear is to be drawn.
* @param x x coordinate of the center of the gear
* @param y y coordinate of the center of the gear
* @param sides number of teeth on gear. (must be > 2)
* @param innerRadius radius of the indent of the teeth.
* @param outerRadius outer radius of the teeth.
* @param angle = [optional] starting angle in degrees. Defaults to 0.
* @param holeSides [optional] draw a polygonal hole with this many sides (must be > 2)
* @param holeRadius [optional] size of hole. Default = innerRadius/3.
*
* based on mc.drawGear() - by Ric Ewing (ric@formequalsfunction.com) - version 1.4 - 4.7.2002
*/
public static : void {
// check that sides is sufficient to build polygon
if(sides <= 2) {
throw ArgumentError( "DrawingShapes.drawGear() - parameter 'sides' needs to be atleast 3" );
return;
}
if (sides > 2) {
// init vars
var step : Number, qtrStep : Number, start : Number, n : Number, dx : Number, dy : Number;
// calculate length of sides
step = (Math.PI * 2) / sides;
qtrStep = step / 4;
// calculate starting angle in radians
start = (angle / 180) * Math.PI;
target.moveTo( x + (Math.cos( start ) * outerRadius), y - (Math.sin( start ) * outerRadius) );
// draw lines
for (n = 1; n <= sides; ++n) {
dx = x + Math.cos( start + (step * n) - (qtrStep * 3) ) * innerRadius;
dy = y - Math.sin( start + (step * n) - (qtrStep * 3) ) * innerRadius;
target.lineTo( dx, dy );
dx = x + Math.cos( start + (step * n) - (qtrStep * 2) ) * innerRadius;
dy = y - Math.sin( start + (step * n) - (qtrStep * 2) ) * innerRadius;
target.lineTo( dx, dy );
dx = x + Math.cos( start + (step * n) - qtrStep ) * outerRadius;
dy = y - Math.sin( start + (step * n) - qtrStep ) * outerRadius;
target.lineTo( dx, dy );
dx = x + Math.cos( start + (step * n) ) * outerRadius;
dy = y - Math.sin( start + (step * n) ) * outerRadius;
target.lineTo( dx, dy );
}
// This is complete overkill... but I had it done already. :)
if (holeSides > 2) {
step = (Math.PI * 2) / holeSides;
target.moveTo( x + (Math.cos( start ) * holeRadius), y - (Math.sin( start ) * holeRadius) );
for (n = 1; n <= holeSides; ++n) {
dx = x + Math.cos( start + (step * n) ) * holeRadius;
dy = y - Math.sin( start + (step * n) ) * holeRadius;
target.lineTo( dx, dy );
}
}
}
}
/**
* draws a line between two points. Make it horizontal or vertical
*
* @param target Graphics on which the gear is to be drawn.
* @param x x coordinate of the center of the gear
* @param y y coordinate of the center of the gear
* @param sides number of teeth on gear. (must be > 2)
*
*
*/
public static : void {
target.moveTo( x, y );
switch (direction) {
case DrawingShapes.HORIZONTAL_LINE :
target.lineTo( length, y );
break;
case DrawingShapes.VERTICAL_LINE :
target.moveTo( x, y );
target.lineTo( x, length );
break;
}
}
/*
* new abs function, about 25x faster than Math.abs
*/
private static : Number {
return value < 0 ? -value : value;
}
/*
* new ceil function about 75% faster than Math.ceil.
*/
private static : Number {
return (value % 1) ? int( value ) + 1 : value;
}
}
}
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