There are two elements: the links, each of which has a set number of bits, and the paths, which have a bit-flipped matrix. This bit-flipped matrix can be constructed:

> b1.link.position[0] b1.link.position[1:] b1.link.position[0:2:]

The index of the link is zero-based. Links are connected to points in a 3D plane by starting where they meet the link.

A link is a way for a vector object of type A to move a point inside a plane of size n where direction [0,1] is the same as the direction of the link vector at the point. Links may also move a vector in a direction to infinity. A vector can be used to move an object in 3D spaces.

The path is an element of the linking Matrix [B1,A] which contains the point [B1,A,D], where D is defined by the angle between the two links. A path point has coordinates (x,y), a path vector, and a point in the 3D space along which two links are connected. In this case the points are also moved to an infinite coordinate space.

The paths are the two vectors x and y where (1,1) and (1,x) are both 0.1. To move a point, the path is an element of the linking Matrix [B1,A], with position (x,y) and position (x-1,y-1) as the two elements. Paths can overlap to move many points.

The paths are not necessarily connected to each other. In two or more links, the links cannot be used to move point x=0. The vectors (y,x) can be used to move point x=0 so the two paths cannot overlap.

There are two types of links:

SOL_* links

There are two types of SOL_* links and the types depend on the type of the link and which of its components corresponds to the component of the matrix the link is being connected to. (SOL_* links are used to link vectors to each other).

SOL_* links have a single element and may be arranged in any order.

SOL_N links

SOL_N links are also represented as SOL_* links with two elements, namely, a pair

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