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A point that rides along a curve - t is a fraction (0-1) on a segment, an angle (radians) on a circle or arc, a distance along a ray, or a signed distance along an infinite line.

Category: Construct | Add menu: Construct > Point on Curve

• Curve (curve): the host the point rides on: a segment, ray, infinite line, circle, or arc.
• t (number, editable): where along the host the point sits. What t means follows the host, matching the modeling-view glider exactly:
  • Segment: a fraction from 0 (start) to 1 (end).
  • Circle or arc: an angle in radians.
  • Ray: a distance from the ray's start.
  • Infinite line: a signed distance along the line from its anchor (either direction).

• Point (point): the point at t on the curve. One point per curve; wire a list of curves, or drive t from a Slider, to sweep many.

Pins a point onto a curve so it slides along it instead of sitting at a fixed spot. The node-graph version of a glider.

The catch is that t means different things on different hosts, and the socket list above spells out which. Wire it to a Slider and drag: whatever the host, you will see straight away which end t is counting from.

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• In the modeling view: Point: On Object - place the same gliding point directly on the canvas.
• Convert to Nodes emits this node when it rebuilds a glider; the t value comes out as an outside Slider, so the point stays adjustable.
• For a point riding an ellipse, see Point on Ellipse: an ellipse has no analytic curve to ride, so it takes the three axis points instead.