Before reading this, make sure you have an understanding of vectors and how they’re used in game development. If you don’t, I recommend you read this introduction I wrote for the Godot documentation: Vector Math.

2D Transforms

In 2D space, we use the familiar X-Y coordinate plane. Remember that in Godot, as in most computer graphics applications, the Y axis points downward:

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To begin, let’s consider this spaceship floating in space:

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The ship is pointing in the same direction as the X axis. If we wanted it to move forward, we could add to its X coordinate and it would move to the right:

position += Vector2(10, 0)

But what happens when the ship rotates?

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How do we move the ship forward now? If you remember Trigonometry from school, you might be starting to think about angles, sine and cosine and doing something like position += Vector2(10 * cos(angle), 10 * sin(angle)). While this would work, there’s a much more convenient way: the Transform.

Let’s look at the rotated ship again, but this time, let’s also imagine that the ship has its own X and Y axes that it carries with it, independent of the global axes:

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These “local” axes are contained in the object’s transform.

Knowing this, we can move the ship forward by moving it along its own X axis and we won’t have to worry about angles and trig functions. To do this in Godot, we can use the transform property, which is available to all Node2D derived nodes.

    position += transform.x * 10

This code says “Add the transform’s x vector multiplied by 10.” Let’s break down what that means. The transform contains x and y properties that represent those local axes. They are unit vectors, which means their length is 1. Another term for unit vector is direction vector. They tell us the direction the ship’s x axis is pointing. We then multiply by 10 to scale it to a longer distance.


The transform property of a node is relative to its parent node. If you need to get the global value, it’s available in global_transform.

In addition to the local axes, the transform also contains a component called the origin. The origin represents the translation, or change in position.

In this picture, the blue vector is the transform.origin. It is equal to the object’s position vector.

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Converting Between Local and Global Space

You can convert coordinates from local to global by applying the transform. For convenience, Node2D and Spatial include helper functions for this: to_local() and to_global():

    var global_position = to_global(local_position)

Let’s use the example of an object in the 2D plane and convert mouse clicks (global space) into coordinates relative to the object:

extends Sprite

func _unhandled_input(event):
    if event is InputEventMouseButton and event.pressed:
        if event.button_index == BUTTON_LEFT:
            printt(event.position, to_local(event.position))

See the Transform2D docs for a list of the available properties and methods.

3D Transforms

In 3D space, the concept of transforms applies in the same way as in 2D. In fact, it becomes even more necessary, as using angles in 3D can lead to a variety of problems, as we’ll see in a bit.

3D nodes inherit from the base node Node3D, which contains the transform information. The 3D transform requires more information than the 2D version. Position is still held in the origin property, but rotation is in a property called basis, which contains three unit vectors representing the body’s local X, Y, and Z axes.

When you select a 3D node in the editor, the gizmo that appears allows you to manipulate the transform.

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Local Space Mode

In the editor, you can see and manipulate the body’s local orientation by clicking the “Local Space Mode” button. alt alt When in this mode, the 3 colored axis lines represent the body’s local basis axes.

As in 2D, we can use the local axes to move an object forward. In Godot’s 3D orientation (Y-up), this means that by default the body’s -Z axis is the forward direction. To move forward:

    position += -transform.basis.z * speed * delta

Godot has default vector values defined, for example: Vector3.FORWARD == Vector3(0, 0, -1). See Vector2 and Vector3 for details.