Orthographic Projection of Parallelepipeds
Requires a Wolfram Notebook System
Interact on desktop, mobile and cloud with the free Wolfram Player or other Wolfram Language products.
This Demonstrations creates an orthographic projection, a form of a parallel projection. The projection lines are orthogonal to the projection plane, which you can vary.
Contributed by: Anastasiya Rybik (May 2013)
Student of Faculty of Applied Mathematics and Computer Science, Belarusian State University
Thesis adviser: Valery Taranchuk
Open content licensed under CC BY-NC-SA
Snapshots
Details
detailSectionParagraphPermanent Citation
"Orthographic Projection of Parallelepipeds"
http://demonstrations.wolfram.com/OrthographicProjectionOfParallelepipeds/
Wolfram Demonstrations Project
Published: May 28 2013
Inverse Stereographic Projection of Simple Geometric Shapes
Erik Mahieu
Inverse Gnomonic Projections of Plane Regions
Thomas Burke
Stereographic Projection of Platonic Solids
Emile Okada
Projecting Graphs of Real-Valued Functions of a Real Variable to the Riemann Sphere
Chris Dock
Perspective Projection of a Cube onto a Plane
Izidor Hafner
Three Orthogonal Projections of Polyhedra
Izidor Hafner
Stereographic Projection of a Cube
Gerard Balmens
Stereographic Projection of Some Double Groups
Brad Klee
The Riemann Sphere as a Stereographic Projection
Christopher Grattoni
House-Like Solids from Kindergarten Blocks
Izidor Hafner
