Helius: A Puzzle with Infinite Solutions

Name: Helius: A Puzzle with Infinite Solutions
Brand: Wikurio Creations
SKU: 28177
Price: 34.99 USD
Availability: InStock

$34.99 USD

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Helius is a tool for discovery, exploration and connection. The 12 unique pieces are linkable, stackable, chainable, nestable and symmetrical!

Spatial Reasoning

Playing with Helius requires a focus and attention not found in other toys. Exploring the shapes builds dexterity the hands and in the mind's eye.

Systemizing Play

Helius allows kids and adults to explore complex color and shape patterns, unusual symmetries, and a mix of obvious and non-intuitive magnetic forces. These forms have their own language that free play helps uncover.

A toy that meets you where you are

Its simplicity is its magic. From elementary school to academia. An unassuming thinking partner that will comfort and challenge. The tactile tension, the satisfying snap, the maddening mazes, the carefree curves work in harmony to free the mind.

Who says toys can't be fun and beautiful?

These pieces are at home in a toy box or an art gallery. With a design aesthetic that respects the power of play, Helius sets the bar a bit higher for simple toys. Don't let these bright colors fool you, Helius is seriously fun.

Multi-Layered Complexity

Helius has a few basic rules that are easy to understand. The application and investigation of these rules reveals a world of possibilities. The more you play, the more you see new patterns and possibilities emerge.

Symmetry

Humans are drawn to symmetry. The basic shape of Helius has two forms, a left and a right hand node. These pairs make for intuitive exploration of symmetrical shapes that are pleasing to the eye, the mind, and the hands. All shapes can have a mirrored pair with enough pieces.

Stackability

The shapes and structures lend themselves to so many stackable variations. You can experiment with patterns of colors, shapes, striping, etc. The power of stacking is unlocked when additional sets are added.

Unique Structures

The "Stable Configurations" are formed when the flat ends of long chains reconnect in a seamless fashion. These loops can be chaotic and mercurial, or ordered and highly patterned. The real puzzle is learning the patterns and creating novel shapes.

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