Mathematicians say these 60-sided dice are the fairest in the world. Designing them took 15 years.

Mathematicians say these 60-sided dice are the fairest in the world. Designing them took 15 years.

Over dinner at a gaming convention around 2010, board game designer

The five go-first dice, each with 60 sides, are designed so that any subset of players can grab one, roll and have an equal chance of winning. Each of these dice carries a unique set of numbers from 1 to 300. (Image credit: Eric Hashbarger )

Then, in mid-2023, Canadian software engineer Paul Meyer emailed Harshbarger out of the blue. He had been studying patterns in Harshbarger’s four-player data and had written a program to exploit them. He hadn’t expected it to work right away.

It did. Meyer found a configuration of five 60-sided dice that satisfied every condition.

“I double-checked his work and went, ‘Oh my goodness; we’ve been searching for so long for this. This is amazing,'” Harshbarger said.

The four-player set had long since been picked up by retailers — Maths Gear in the U.K. and Math Art Fun in the U.S. — so Harshbarger had stopped hand-making those years earlier. Now, the five-player version was real and small enough to manufacture.

But the story had one more turn. Auburn University was building a new home for its mathematics department and was looking for sculptural ideas to fill it. Harshbarger proposed building giant versions of the five new dice out of wood. The department agreed.

He spent months in his wood shop, constructing five oversize dice. Each is from a different type of wood: pine, poplar, oak, walnut or mahogany. The five sculptures now stand in Auburn’s new math building, which opened this fall.

For Harshbarger, the whole point is making math impossible to walk past.

“When people see giant dice or little dice, they’re fascinated just by the geometry,” he said. “The hope is, they see these things and go, ‘Oh, this is math too, and this is interesting.’ Some of the most fun math problems are ones that are easily understood and not easily answered.”