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It is a perfect maze of intrigue. Honoré De Balzac (1799-1850)
|The Roman mazes are mosaics, on the floor. The paths were too narrow to walk, so they must have been a pattern to look at. Sometimes the mazes were a picture of a fortified city, sometimes Theseus was dragged in again (see right). They were mostly square because, well, you try to lay mosaic tiles in circular patterns! Also, with the four paths almost meeting in the centre, the maze looks a little like the standard Roman city layout (see the street plans of many smaller English cities.) The Roman maze is unicursal (without choice or branches). It is usually divided into four, and one quarter is finished entirely before moving onto the next. This makes an attractive pattern to look at, but rather boring to walk. As usual, the blue diagram above shows the walls of the maze and the red, the path you walk.|
|The same path redrawn it in rainbow colours. You start on red, which turns to orange, then yellow, and so on through the rainbow. Since the Roman maze is divided into quarters, we cycle through the rainbow four times.||This diagram looks strange, but what I have done is cut from the bottom of the maze to the middle, being careful not to cut through a path. Then I uncurled the maze so it made a rectangle. I kept the colours the same, so hopefully you can see what's going on. This method makes it easier to analyse the design.|
Studying the maze, you can see that it is not quite symmetrical. With this type of maze, whatever pattern you use, for each quarter, either you start at the edge and end at the edge (in which case, how do you ever get to the centre?), or you start at an edge, and end at the centre for one quarter, and next quarter, start at the centre and end at the edge. Since there are four quarters, this STILL means that you start at the edge and end at the edge! So there has to be one unsymmetrical line to get you to the centre.
This maze's paths have 9 circuits, and the walls have 10 circuits, but walking the maze shows that there are two layers. It is easy to add on an extra level to make a large Roman maze, and there are examples of these. You can also have a small Roman maze with just one level, which is rather sweet. These small mazes can be circular, although the example above is square.
You can construct similar mazes with reflective symmetry, where one half mirrored the other (see below). If you want to learn more about symmetry, read my website on symmetry which includes interactive webpages where you have make your own symmetrical pictures.
|Serpentine||Spiral||Simple Meander||Complex Meander|
Gonzaga mazeThis is one of the Gonzaga mazes. The Gonzaga were an Italian family who ruled Mantua from 1328 to 1707. The labyrinth was a Gonzaga symbol.
You may be able to see that it is not a mosaic. In fact it is painted on a ceiling. It's also well after the Roman period. It is roughly a serpentine pattern (see above), but not quite the same as the pattern above. This is because each quarter is reflected instead of being rotated. This does mean that there is only one path to the centre. Then the path zigzags outwards, then inwards, then out and finally in to the centre.
Maze in Victoria Park, Glasgow
This is a modern hedge maze in Victoria Park, Glasgow. It is a unicursal maze, where you walk through each quarter in turn, so is similar to Roman mazes. However, there are also a couple of areas in the middle of two of the sides. One has a bench in, and the other a sculpture of a man (?) which you can turn around (see below). There are also fun fiddle things set into the walls of the maze, and climbing ropes in the middle. The green areas are trees.
Maze in Arbury Court, Cambridge
This maze is in Cambridge, but not the pretty bit in the centre. It's a pavement maze in a shopping centre to the north of the city, called Arbury Court, on Arbury Road. It is a conventional Roman maze.
Photo from Google maps.
To make a maze, we can break the line anywhere around the outside. This creates a maze where you travel into the centre and out again, eventually ending up where you start.
|You can use a similar idea for a perfectly conventional Roman maze. I found this small serpentine roundel. It wasn't a maze at all, but if you make a break in the edge, then you make a serpentine maze, rotated in the conventional way, and you exit at the edge. It shows the walls rather than the paths.|
The Romans had come up with a maze solution that worked, but was not very elegant (perhaps rather like their number system). They were restricted by their square frame, and reliance on quarters. If you try mazes with an odd number of parts, say three or five, you can have a maze which ends in the middle.
|This is a three way meander based on the maze. I have made it into a circle, because a triangle would look a little strange.||Here is a pentagonal serpentine maze. I must admit pentagons are not too easy to work with. You need some school trig!|
|I find Roman mazes to be rather mesmerizing. Here is a pattern to increase the effect. The individual mazes are not just repeated. See if you can work out what's happening.|
This one is even worse! It is an attempt at a Roman maze fractal. It is one continuous line, without a start or an end. You could make a break in the line at any point to make both a start and an end. Or perhaps two breaks, on opposite sides, to make a start and a destination, and a different path back again.
There is an analysis of this pattern in my Greek key website.
Roman mazes are usually made of mosaic. Click here to design your own Roman mosaic online.
© Jo Edkins 2008 - Go to Maze index - Go to Roman index