Blogs

Luke Messenger's picture

Geometry exploration

Submitted by Luke Messenger on Mon, 17/03/2014 - 12:58

This collection of shapes is the result of my learning the LOGO programming language.  

clyon's picture

CRB935 Creation

Submitted by clyon on Thu, 13/03/2014 - 17:13
Snowman

This snowman is my first creation using VRMath 2. It has been constructed using various shapes that have been carefully placed to give the overall effect.

Andy's picture

3D Graphing

Submitted by Andy on Tue, 11/03/2014 - 14:59
3D Plot

There are many 3D visualisation software for mathematics. Most of them allow easy input of a function to create a 3D graph. VRMath2 also allows creation of 3D graphs. It may not be so easy if compared to other software. But I think that VRMath2 is better for learning because it provides more opportunities for construction throught programing. I call this the power of "Programming driven 3D modelling and visualisation".

Andy's picture

Ice Cream Cone

Submitted by Andy on Sun, 02/03/2014 - 11:47
Ice Cream Cone

Hello, I have created an ice cream cone and I would like to show you how I did it. This simple ice cream cone has a cone and a sphere. The cone and sphere will overlap (intersect) a little bit. In this virtual ice cream cone, I have used both the graphic user interfaces (GUIs) and the Logo programming. When I completed it, I saved the Logo program (.logo file), the 3D world (.x3d file), and a screenshot (.png file) so I can show you in this blog.

Andy's picture

Truncated Icosahedron - Soccer Ball

Submitted by Andy on Sat, 01/03/2014 - 17:01
Truncated Icosahedron

Quite a few geometry software can produce complicated geometrical objects. The Platonic solids and Archimedian solids for example, can be produced using dynamic geometry systems (DGS). If so, the process would be brilliant but complicated ways of formal Euclidean  reasoning. In VRMath2, similar reasoning may be used, but because it has a Logo programming or turtle geometry capability, most of these complicated geometrical solids can actually be constructed by moving locations and turning directions.