Building Tensegrities

Constructing tensegrities requires several materials, tools, and techniques.

Materials

Struts

Wooden Dowels

Knots

To construct rigid tensegrities, one must use a non-elastic rope, cable, or some type of cord for the tendons. The tendons must be very close to a precise length, and tying or fastening the cord to a fixed length can be challenging. In this section I will make use of terminology from knot tying, which can be referenced here. The major difficulty is that most knots are not well-suited to controlling the length of the standing end. Even if the length is carefully controlled while the knot is being tied, once it is tightened, slack can appear. The solution that I have adopted is to use a knot called the Angler’s loop (or perfection loop). This knot has a structure that works well for adjusting the length of the standing end. Basic instructions for tying the knot can be found here. The perfection loop contains a simple overhand knot which is basis for its easy length adjustment. The strategy is to adjust and cinch down the overhand knot until the proper length is achieved, and then to pull the slack out of the knot into the tail while keeping the overhand knot tight. This preserves the length of the standing end. This knot can be tied several ways to suit different situations that arise when building tensegrities.

With the Ends

Here we have access to an end of the rope and wish to form the knot. This the less restrictive situation.

In the Bight

The bight refers to any portion of the rope that is not either end. Tying in the bight means to tie without access to the ends: you cannot pass the end through the knot or pass the knot around the end. The rope must still be passed through the washer, but the creation of the knot does not involve weaving the end through the knot. Instead, various loops must be formed and passed through each other. I generally prefer to use this method as much as possible because I find it to be faster. Early in the construction of the mesh there are few topological restrictions and so this method can be used.