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Unigine.Plugins.LeapMotion.Arm Struct

Notice
LeapMotion plugin must be loaded.

This structure represents a forearm. All coordinates are relative to the origin of the Leap Motion coordinate system.

The Arm structure is declared as follows:

Source code (C#)
public struct Arm
	{
		public float width;
		public int is_valid;
		public vec3 direction;
		public vec3 elbow_position;
		public vec3 wrist_position;
		public vec3 center;
		public mat4 basis;
	};

struct

Fields

  • float width - Width of the forearm, in meters.
  • int is_valid - Value indicating if the arm contains valid tracking data.
  • vec3 direction - Normalized direction in which the arm is pointing (from elbow to wrist).
    Notice
    All coordinates are relative to the origin of the Leap Motion coordinate system.
  • vec3 elbow_position - Coordinates of the elbow position.
    Notice
    All coordinates are relative to the origin of the Leap Motion coordinate system.
  • vec3 wrist_position - Coordinates of the end of the bone, closest to the finger tip (distal).
    Notice
    All coordinates are relative to the origin of the Leap Motion coordinate system.
  • vec3 center - Coordinates of the center of the forearm.
    Notice
    All coordinates are relative to the origin of the Leap Motion coordinate system.
  • mat4 basis - Orthonormal basis vectors for the arm as a Matrix.

    Basis vectors specify the orientation of the arm bone:

    • X - Perpendicular to the longitudinal axis of the arm bone; exits the arm laterally through the sides of the wrist.
    • Y (or up vector) - Perpendicular to the longitudinal axis of the arm bone; exits the top and bottom of the arm. Increases in the upward direction.
    • Z - Aligned with the longitudinal axis of the arm bone. Increases toward the wrist.

    The bases provided for the right arm use the right-hand rule; those for the left arm use the left-hand rule. Thus, the positive direction of the x-basis is to the right for the right arm and to the left for the left arm. You can change from right-hand to left-hand rule by multiplying the z basis vector by -1.

    You can use the basis vectors for such purposes as measuring complex finger poses and skeletal animation.

    Notice
    Converting the basis vectors directly into a quaternion representation is not mathematically valid. If you use quaternions, create them from the derived rotation matrix not directly from the bases.
Last update: 2023-06-23
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