Reputation: 2491
I'am a command pattern to rotate and translate shapes on Java Swing The translation and the rotation work well separatly, but when I do a 60 deg. rotation and then the translation, the translation follow the new rotated coordinate. Which means if I drag the mouse, the shape moves with a 60 deg gap from the mouse mouvement vector is there any easy solution ? please help, I'am hitting a wall here
My execute method for the rotation
public void execute() {
System.out.println("command: rotate " + thetaDegrees );
Iterator iter = objects.iterator();
Shape shape;
while(iter.hasNext()){
shape = (Shape)iter.next();
mt.addMememto(shape);
AffineTransform t = shape.getAffineTransform();
t.rotate(Math.toRadians(thetaDegrees), shape.getCenter().x, shape.getCenter().y);
shape.setAffineTransform(t);
}
}
My execute method for the translation
public void execute() {
Iterator iter = objects.iterator();
Shape shape;
while(iter.hasNext()){
shape = (Shape)iter.next();
mt.addMememto(shape);
AffineTransform t = shape.getAffineTransform();
System.out.println("Translation x :"+x + ", Translation y :"+y);
t.translate(x,y);
shape.setAffineTransform(t);
}
}
Any help can be really appreciated
Upvotes: 2
Views: 10352
Reputation: 690
You're using a special rotate function that will take account of the offset of the shape in order to properly rotate around its center. However you need to do something similar for the translate function in order to take account of the orientation of the shape.
Try this instead for your translate function:
public void execute() {
Iterator iter = objects.iterator();
Shape shape;
while(iter.hasNext()){
shape = (Shape)iter.next();
mt.addMememto(shape);
AffineTransform t = new AffineTransform();
System.out.println("Translation x :"+x + ", Translation y :"+y);
t.translate(x,y);
t.concatenate(shape.getAffineTransform());
shape.setAffineTransform(t);
}
}
This executes the translation in the original coordinate system.
Upvotes: 1
Reputation: 5995
To accomplish an "in-place" rotation (where the object rotates about its own axis), you must:
Note that steps 3 and 4 could be applied at once.
If rotation is attempted at position other than the origin, a "revolving" effect is achieved - one where the object appears to be revolving about the origin.
Upvotes: 5