public SelectionGhost(ShapeRenderer shapeRenderer, Actor representedActor) {
this.shapeRenderer = shapeRenderer;
this.representedActor = representedActor;
setOrigin(representedActor.getOriginX(), representedActor.getOriginY());
setBounds(
representedActor.getX(),
representedActor.getY(),
representedActor.getWidth(),
representedActor.getHeight());
setRotation(representedActor.getRotation());
setScale(representedActor.getScaleX(), representedActor.getScaleY());
startingRotation = representedActor.getRotation();
}
public void setSelectedWidget(int index) {
if (widgets.size > index) {
Actor newBar = widgets.get(index);
if (newBar != toShow) {
Color color = colors.get(index);
setColor(color == null ? style.color : color);
for (Actor widget : widgets) {
widget.clearActions();
}
Actor current = getActor();
if (current != null) {
current.setTouchable(Touchable.disabled);
} else {
current = toShow;
}
toShow = newBar;
Actor toHide = current;
toHide.setOrigin(Align.center);
if (toShow.getScaleY() == 1) {
toShow.setScaleY(0);
toShow.setOriginY(toHide.getOriginY());
toShow.getColor().a = 0;
}
float timeHide = ANIM_TIME * Math.abs(toHide.getScaleY());
Action actionShow = Actions.run(actionAddActor);
Action actionHide =
Actions.parallel(
Actions.scaleTo(1, 0, timeHide, Interpolation.sineOut), Actions.fadeOut(timeHide));
if (newBar == current) {
toHide.addAction(actionShow);
} else {
toHide.addAction(Actions.sequence(actionHide, actionShow));
}
}
}
}
/** Sets position, rotation, scale and origin in actor to meet the 3 given points */
public static void applyTransformation(
Actor actor, Vector2 origin, Vector2 tangent, Vector2 normal) {
/*
* We are going to calculate the affine transformation for the actor to
* fit the bounds represented by the handles. The affine transformation
* is defined as follows:
*/
// |a b tx|
// |c d ty|=|Translation Matrix| x |Scale Matrix| x |Rotation
// Matrix|
// |0 0 1 |
/*
* More info about affine transformations:
* https://people.gnome.org/~mathieu
* /libart/libart-affine-transformation-matrices.html, To obtain the
* matrix, we want to resolve the following equation system:
*/
// | a b tx| |0| |o.x|
// | c d ty|*|0|=|o.y|
// | 0 0 1 | |1| | 1 |
//
// | a b tx| |w| |t.x|
// | c d ty|*|0|=|t.y|
// | 0 0 1 | |1| | 1 |
//
// | a b tx| |0| |n.x|
// | c d ty|*|h|=|n.y|
// | 0 0 1 | |1| | 1 |
/*
* where o is handles[0] (origin), t is handles[2] (tangent) and n is
* handles[6] (normal), w is actor.getWidth() and h is
* actor.getHeight().
*
* This matrix defines that the 3 points defining actor bounds are
* transformed to the 3 points defining modifier bounds. E.g., we want
* that actor origin (0,0) is transformed to (handles[0].x,
* handles[0].y), and that is expressed in the first equation.
*
* Resolving these equations is obtained:
*/
// a = (t.x - o.y) / w
// b = (t.y - o.y) / w
// c = (n.x - o.x) / h
// d = (n.y - o.y) / h
/*
* Values for translation, scale and rotation contained by the matrix
* can be obtained directly making operations over a, b, c and d:
*/
// tx = o.x
// ty = o.y
// sx = sqrt(a^2+b^2)
// sy = sqrt(c^2+d^2)
// rotation = atan(c/d)
// or
// rotation = atan(-b/a)
/*
* Rotation can give two different values (this happens when there is
* more than one way of obtaining the same transformation). To avoid
* that, we ignore the rotation to obtain the final values.
*/
Vector2 tmp1 = Pools.obtain(Vector2.class);
Vector2 tmp2 = Pools.obtain(Vector2.class);
Vector2 tmp3 = Pools.obtain(Vector2.class);
Vector2 tmp4 = Pools.obtain(Vector2.class);
Vector2 tmp5 = Pools.obtain(Vector2.class);
Vector2 o = tmp1.set(origin.x, origin.y);
Vector2 t = tmp2.set(tangent.x, tangent.y);
Vector2 n = tmp3.set(normal.x, normal.y);
Vector2 vt = tmp4.set(t).sub(o);
Vector2 vn = tmp5.set(n).sub(o);
// Ignore rotation
float rotation = actor.getRotation();
vt.rotate(-rotation);
vn.rotate(-rotation);
t.set(vt).add(o);
n.set(vn).add(o);
Vector2 bottomLeft = Pools.obtain(Vector2.class);
Vector2 size = Pools.obtain(Vector2.class);
calculateBounds(actor, bottomLeft, size);
float a = (t.x - o.x) / size.x;
float c = (t.y - o.y) / size.x;
float b = (n.x - o.x) / size.y;
float d = (n.y - o.y) / size.y;
Pools.free(tmp1);
Pools.free(tmp2);
Pools.free(tmp3);
Pools.free(tmp4);
Pools.free(tmp5);
Pools.free(bottomLeft);
Pools.free(size);
// Math.sqrt gives a positive value, but it also have a negatives.
// The
// signum is calculated computing the current rotation
float signumX = vt.angle() > 90.0f && vt.angle() < 270.0f ? -1.0f : 1.0f;
float signumY = vn.angle() > 180.0f ? -1.0f : 1.0f;
float scaleX = (float) Math.sqrt(a * a + b * b) * signumX;
float scaleY = (float) Math.sqrt(c * c + d * d) * signumY;
actor.setScale(scaleX, scaleY);
/*
* To obtain the correct translation value we need to subtract the
* amount of translation due to the origin.
*/
tmpMatrix.setToTranslation(actor.getOriginX(), actor.getOriginY());
tmpMatrix.rotate(actor.getRotation());
tmpMatrix.scale(actor.getScaleX(), actor.getScaleY());
tmpMatrix.translate(-actor.getOriginX(), -actor.getOriginY());
/*
* Now, the matrix has how much translation is due to the origin
* involved in the rotation and scaling operations
*/
float x = o.x - tmpMatrix.getValues()[Matrix3.M02];
float y = o.y - tmpMatrix.getValues()[Matrix3.M12];
actor.setPosition(x, y);
}
