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## How to simply make bigger and smaller Labyrinths, Part 2

In part 1 (see Related Post below) about the simplified seed pattern I only have spoken of the enlargement of labyrinths.

But of course the number of circuits also can be reduced by this way. This is possible for all labyrinths built from this seed pattern, as well as for all containing this pattern. I would like to call them compounded labyrinths.

For me this are the Indian Labyrinth, the Baltic Wheel and the Wunderkreis. They all have only two turning points, however, the middle is formed in each case differently.
The Indian Labyrinth (Chakra Vyuha) contains a spiral, the Baltic Wheel has a big empty middle and a second access, the Wunderkreis contains a double spiral and also has the second access.

Here the Indian Labyrinth which can be generated through a seed pattern contained in a triangle:

The Indian Labyrinth

The Indian Labyrinth with two more circuits:

The enlarged Indian Labyrinth

Here the Baltic Wheel. The middle section is constructed in a special way. But the circuits round the two turning points can be increased or decreased in pairs.

The Baltic Wheel

The Baltic Wheel with two less circuits:

The downscaled Baltic Wheel

The Wunderkreis has a double spiral in the middle section. The double spiral can have more or less windings (not shown here). But the typically “labyrinthine” circuits round the two turning points can be influenced as mentioned above.

The Wunderkreis

The Wunderkreis with two less circuits:

The downscaled Wunderkreis

In the quoted statements I would like to show that there is a “technology” through that one can influence the size of a labyrinth.

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## An Eleven-Circuit Cakra Vyuh Labyrinth

A very beautiful labyrinth example (fig. 1) named Cakra-vyuh can be found in Kern’s Book° (fig. 631, p. 294).

Figure 1: Cakra-Vyuh Labyrinth from an Indian Book of Rituals

The figure originates from a contemporary Indian book of rituals. In this, a custom of unknown age, still in practice today, was described, in which the idea of a labyrinth is used to magically facilitate birth-giving. To Kern this is a modified Cretan type labyrinth. I attribute it to a type of it’s own and name it after Kern’s denomination type Cakra-Vyuh (see Related Posts: Type or Style / 14).

The seed pattern is clearly recognizable. One can well figure out that this labyrinth was constructed based on the seed pattern. Despite this, I hesitate to attribute it to the Classical style. For this, the calligraphic looking design deviates too much from the traditional Classical style. The walls delimiting the pathway all lie to a mayor extent, i.e. with about 3/4 of their circumference on a grid of concentric circles. Therefore it has also elements of the concentric style. The labyrinth even somewhat reminds me of the Knidos style with its seamlessly fitting segments of arcs where the walls delimiting the path deviate from the circles and connect to the seed pattern.

Therefore I have not attributed this labyrinth to any one of the known styles, but grouped it to other labyrinths (Type or Style /9). However, I had also drawn this labyrinth type in the Man-in-the-Maze style already (How to Draw a Man-in-the-Maze Labyrinth / 5).

Figure 2: Composition of the Seed Pattern

Fig. 2 shows how the seed pattern is made-up. We begin with a central cross. Tho the arms of this cross are then attached half circles (2nd image). Next, four similar half circles are fitted into the remaining spaces in between. Thus the seed pattern includes now 8 half circles (3rd image). Finally, a bullet point is placed into the center of each half circle. We now have a seed pattern with 24 ends, that all lie on a circle.

In the pattern it can be clearly seen, that the labyrinth has an own course of the pathway. Therefore, to me it is a type of it’s own.

Figure 3: Pattern

Furthermore it is a self-dual, even though, according to Tony Phillips, uninteresting labyrinth (Un- / interesting Labyrinths). This because it is made-up of a very interesting labyrinth with 9 circuits with one additional, trivial circuit on both, the inside and the outside.

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## How to build a Labyrinth Type Baltic Wheel

The type Baltic wheel is an own form of a labyrinth, for some strict experts it is even none. Since it often has branching paths and a second one, mainly short path from or to the middle. And often at that an outer path with more choices.
The best historical example is the Rad in der Eilenriede in Hannover (Germany). And the restored Wunderkreis of Kaufbeuren (Germany). Others have not survived and are only known in literature.
There is an affinity with the Indian labyrinth (Chakra Vyuha), because it is based like this on the triangle as a basic pattern.

A Baltic Wheel

Here I present a sort of prototype with a dimension between axes of 1 m which is so rotated that the central axis runs by the middle of the widening in the inner part. The eight circuits are surrounded by an outer ring and embedded in a circle with a total of 22 m for the diameter.

The whole is scaleable, that means the dimensions can be changed proportionally by multiplication with a factor. Every measurement multiplied by say 0.5 generates a labyrinth with a diameter of 11 m and a dimension between axes of 0.5 m and cut in halves all radii.
Best of all one starts in the middle and fixes at first the main axis with the points M1 and AX1. The remaining centres M2 to M4 are defined by intersecting the distances from two different (predetermined) points. M5 lies rectangular to the centre M1.

The salient points

Then the axes of the different limitation lines are specified in their designated area starting from the precedent fixed centres of the circles. The different arcs follow each other freely of crease, because they come together in the common tangent vertically to the centre. This sounds more complicated than it is.

Design drawing

Here all measurements in a design drawing.

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