# Category Archives: Visualization

# MISG day 5

I didn’t explain the problem well enough in my last post: AGL, the energy supply company, are trying (among other things) to create several “reference profiles” of energy use, to which customers can be compared. This will give them a better idea

# MISG day 5

I didn’t explain the problem well enough in my last post: AGL, the energy supply company, are trying (among other things) to create several “reference profiles” of energy use, to which customers can be compared. This will give them a better idea

# MISG day 3

This week I’m at the Mathematics and Statistics Industry Study Group, a yearly event where companies from Australia and New Zealand provide problems for the assembled mathematicians and statisticians to solve. I’m in a crowd of people working on a

# MISG day 3

This week I’m at the Mathematics and Statistics Industry Study Group, a yearly event where companies from Australia and New Zealand provide problems for the assembled mathematicians and statisticians to solve. I’m in a crowd of people working on a

# Two results about squares

I’m very fond of geometric results which are a bit surprising, but turn out to be easy to prove. Here are two such. Thébault’s result The French problemist Victor Thébault published three problems in the late 1930′s. The second problem

# Two results about squares

I’m very fond of geometric results which are a bit surprising, but turn out to be easy to prove. Here are two such. Thébault’s result The French problemist Victor Thébault published three problems in the late 1930′s. The second problem

# LaTeX multido

The LaTeX multido files provide a way for providing general loop macros in LaTeX. They can be used within pstricks, for creating complex diagrams with repetition. Here’s a little example which draws a number line from -10 to 10: In

# LaTeX multido

The LaTeX multido files provide a way for providing general loop macros in LaTeX. They can be used within pstricks, for creating complex diagrams with repetition. Here’s a little example which draws a number line from -10 to 10: In

# Solving quadratic equations geometrically

I vaguely recall some years ago having seen a nonogram for solving quadratic equations, and I thought it may be a fun thing to do with my students. I couldn’t find what I was looking for, but I did come

# Solving quadratic equations geometrically

I vaguely recall some years ago having seen a nonogram for solving quadratic equations, and I thought it may be a fun thing to do with my students. I couldn’t find what I was looking for, but I did come

# Visual Cryptography

In 1979, Adi Shamir (the “S” in RSA) and George Blakely independently produced the concept of “secret sharing”. Suppose group of people wish to share a secret. The secret is divided into shares, and each person gets one share. The

# Visual Cryptography

In 1979, Adi Shamir (the “S” in RSA) and George Blakely independently produced the concept of “secret sharing”. Suppose group of people wish to share a secret. The secret is divided into shares, and each person gets one share. The

# A really beautiful animation

Every now and again I come across a mathematical image so powerful that it quite stops me in my tracks. So it was with this magnificent animation: which shows a “tesseract” (a four dimensional hypercube), being rotated. I wrote to

# A really beautiful animation

Every now and again I come across a mathematical image so powerful that it quite stops me in my tracks. So it was with this magnificent animation: which shows a “tesseract” (a four dimensional hypercube), being rotated. I wrote to

# 3D visualization

Most mathematical software will allow you to create elegant graphs and objects in 3D; often you can then move your graph around with the mouse, finding the position at which it looks best. For complicated shapes like minimal surfaces, finding

# 3D visualization

Most mathematical software will allow you to create elegant graphs and objects in 3D; often you can then move your graph around with the mouse, finding the position at which it looks best. For complicated shapes like minimal surfaces, finding