Position changed when changing the anchorpoint of the (sprite) node - ios

I am adding the main node and the child nodes to it.
All nodes should be rotating from a variable anchorpoint.
So when I change the anchorpoint of the main node, the distance between the child nodes and the main nodes is being changed(the distance between the childnodes remain the same).
Why is this happening and how can it be solved?
EDIT: 6-5-2015
Here I draw my situation. The anchorpoint of the Main piece is (0.5, 0.5). So when I change the zrotation the whole road will turn around the main part. Than I change the anchorpoint to the second piece(child) so the anchorpoint of the main part becomes (0.5, 1.5). But when I do this the main part moves downwards and I still don't have the rotation point I want..
How can I do this?

The anchorPoint has a value range of 0.0 to 1.0 (0% to 100%). If the anchorPoint is 0.5x0.5 (the default for nodes with textures) then the texture is centered on the node's position. If the anchorPoint is 0x0, then the texture's lower left corner aligns with the node's position. If the anchorPoint is 1x1 then the texture's upper right corner aligns with the node's position. This makes anchorPoint most popular when it comes to left, right, top or bottom align nodes. It is most often used to align text labels or to align screen elements with screen borders. Here are some examples:

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How to draw an vertical arrow from a circle to a square, and shift it by a distance in tikz?

I would like to draw some arrows like this. What I'm doing is draw from the circle's 45 degree, vertically to the square. But the distance between two arrows will change if the circle's size changes, so is there any way to draw the arrow with specified distance shifted to left or right?
If i use xshift or coordinate calculation, the arrow won't look like it starts from the circle, leaving a distance in between:

SCNPhysicsShape with SCNTube as geometry causing balls to stop moving

I have a node with a SCNTube as its physics body and another set of nodes that cover the tube on top and bottom with SCNPlanes. Whenever a ball collides with the tube they lose most of the energy they had. If they hit the top or bottom they bounce off no problem. The balls have friction, dampening, etc. set to 0 and restitution set to 1. I tried setting the different physics values(friction, restitution, etc.) of the tubes to no effect. The planes are using the default values.

Detecting when a circle really intersects a node

I use ball.frame.intersects(bar.frame), where ball = SKShapeNode(circleOfRadius: BALL_RADIUS) and bar = SKShapeNode(rectOfSize: <Some CGSize object>)
While this works, there is an invisible square in which the circle is inscribed. The diameter of the circle is the same as the side of the square. This square is what ball.frame is, so sometimes, the ball will act like it's intersecting the bar, but visually it's not.
In this screenshot you can see that the ball is stopped, and therefore the game is over because ball.frame.intersects(bar.frame) returned true, even though visually the ball isn't even touching the bar.
So how do I check if the ball is really intersecting the bar, and not if the ball's frame is intersecting?
SpriteKit has decently powerful collision detection in its physics subsystem — you don't have to roll your own.
Create SKPhysicsBody objects for the ball and the bars, using init(circleOfRadius:) for the former and init(rectangleOfSize: for the latter.
Then, you can either:
Drive all the movement yourself, and use SKPhysics only to test for collisions. In this case you need to set your scene's physicsWorld.gravity to the zero vector, and call allContactedBodies() on the ball when you want to see if it's contacting a bar.
Let SKPhysics drive the movement, by setting velocities or applying impulses. In this case you'll need to set a contact delegate for your physics world, and then you'll get a callback whenever a collision occurs.
For more details on either approach, see the docs.
After detecting that ball frame intersects box frame:
Determine the radius of the ball
Determine the point on the line that is the edge of the ball from the center of the ball to the edge of the box. (Hint: pythagorean theorem - hypotenuse = radius)
Is this point inside the box's rect?
Repeat for each point in the box.

physicsBody is misaligned with spriteNode

I am creating a spritenode, setting its position and changing its anchorpoint to (0, .5) and then creating a phyicsbody.
The physicsbody thinks my anchorpoint is still at (.5, .5), stupidly.
The same problem is referenced here, but unsolved: Physicsbody doesn't adhere to node's anchor point
The order I am doing things in is correct, it's just my physicsbody is stubborn.
The anchorPoint determines where the node's texture is drawn relative to the node's position. It simply does not affect physics bodies because it's a purely visual property (a texture offset).
For physics-driven nodes it is actually counter-productive to change the anchorPoint from its default because that will change the point around which the texture will rotate. And the physics body will usually also change the node's rotation.
So even if you were to move the physics body shape's vertices to match the sprite with a modified anchorPoint, the physics shape will be misaligned with the image as soon as the body starts rotating. And it'll seem to behave weird.
Plus whatever you want to achieve using anchorPoint you can more flexibly achieve by using the node hierarchy to your advantage. Use a SKNode as the physics node, and add a non-physics sprite node as child to that node and offset it the way you wanted the image to be offset by changing the sprite's anchorPoint.
You end up having two nodes, one invisible representing the physics body and one (or more) sprite(s) representing the visuals for the body but not necessarily tied to the body's center position.

Keeping Squares Along A Circle's Circumference

I'm drawing squares along a circular path for an iOS application. However, at certain points along the circle, the squares start to go out of the circle's circumference. How do I make sure that the squares stay inside?
Here's an illustration I made. The green squares represent the positions I need the squares to actually be in. The red squares are where they actually appear given the following values for each square's upper-left corner:
x = origin.x + radius * cos(DEGREES_TO_RADIANS(angle));
y = origin.y + radius * sin(DEGREES_TO_RADIANS(angle));
Origin refers to the center of the circle. I have a loop that repeats this for every angle from 1 till 360 degrees.
EDIT: I've changed my design to position the centers of the squares along the circular path rather than their upper left corners.
why not just draw the centers of the squares along a smaller circle inside of the bigger one?
You could do the math to figure out exactly what the radius would have to be to ensure an exact fit, but you could probably trial and error your way there quickly too.
Doing it this way ensures that your objects would end up laid out in an actual circle too, which is not the case if you were merely making sure that one and only one corner of each square touched the larger bounding circle (that would create a slightly octagonal shape instead of a circle)
ryan cumley's answer made me realize how dumb I was all along. I just needed to change each square's anchor point to its center & that solved it. Now every calculated value for x & y would position every square's center exactly on the circular path.
Option 1) You could always find the diameter of the circle and then using Pythagorean Theorem, you could create a square that would fit perfectly within the circle. You could then loop through the square that was just made in the circle to create smaller squares, but I doubt this is what you are aiming for.
Option2) Find out what half of the length of one of the diagonals of the squares should be, and create a ring within the first ring. Then lay down squares at key points (like ever 30 degrees or 15 degrees, etc) along the inner path. Ex: http://i.imgur.com/1XYhoQ0.png
As you can see, the smaller (inner) circle is in the center of each green square, and that ensures that the corners of each square just touches the larger (outer) circle. Obviously my cheaply made picture in paint is not perfect, but mathematically it will work.

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