Interactive Perspective Projection Visualizer
Explore how 3D objects are projected onto a 2D plane. Input your 3D object, projection plane, and camera position to visualize the perspective projection.
Enter the vertices of the 3D object as a JSON array of 3D coordinates. Example is a cube.
Plane equation: ax + by + cz = d. Enter [a, b, c, d] as JSON array.
Enter the 3D coordinates of the camera position as JSON array.
Visualization
2D Projection Coordinates:
About Perspective Projection
Perspective projection is a technique used to represent a 3D object on a 2D plane in a way that closely resembles human visual perception. It creates the illusion of depth and distance. In perspective projection, parallel lines appear to converge at a vanishing point as they recede into the distance.
This tool helps you visualize this concept by allowing you to input a 3D object defined by its vertices, a projection plane, and a camera position. The projection plane is defined by the equation ax + by + cz = d, and the camera position is the point from which the projection is viewed.
By adjusting these parameters, you can see how the 2D projection of the 3D object changes, enhancing your understanding of perspective projection in geometry and computer graphics.