I'm not an expert on change ringing and don't profess to understand all the details. This page is intended as a short introduction to some of the ideas that go into composing METHODS which are basically recipes for constructing a sequence of changes.
First of all, I'll define some of the terms I'll be using:
Rows are usually written as a sequence of digits, e.g: 123456 is known as ROUNDS and consist of the bells striking in a descending musical scale. 132546 is a different row - the bells are striking in a different order.
|Number of Bells||3||4||5||6||7||8||...|
That's enough definitions for the moment. Lets consider some of the basic rules, common to all methods.
Every touch begins and ends with rounds, thats 123456 (assuming 6 bells). It sounds like a descending musical scale. Before ringing a touch, the ringers will start by ringing several rounds. This allows each ringer to establish a rhythm which will then be maintained throughout the touch. Once the touch starts, each row must be different from ALL previous rows, until the progression returns to rounds.
When moving from one row to the next, the order of striking changes, so 123456 may change to (a) 214365 or (b) 132546 or even (c) 213546. Can you spot the simple rule that covers the changes made here? The rule is - when a bell moves from its place it can only move one place at a time. Thus for row (a), bells 1 and 2 have swapped places, 3 and 4 have swapped and 5 and 6 have swapped. You can't move more than one place at a time and so what must happen is two adjacent bells exchange places. The number of possible exchanges depends on the number of bells - thus with 6 bells a maximum of three swaps can occur. There can be less than three, but there must always be at least one, otherwise the row will repeat and this is against the rules.
The transformation from one row to the next is referred to as a change, and can be expressed in various ways. From rounds to (a) above, you could say 1x2,3x4,5x6, which defines the changes, but ringers usually prefer to specify those bells that don't change, as this is usually shorter. In the case above, this would result in a null specification so in this case they write 'x' instead. This can be interpreted as 'all change'. The change from rounds to (b), on the other hand, can be written '16' as bells 1 and 6 remain in the same place, while 2 and 3 swap and 4 and 5 swap. Rounds to (c) would therefore be '36' as 3 and 6 remain in the same positions. When a bell doesn't move, it is said to Make a Place.
One thing that can cause confusion is that the above notation refers not to the bells themselves, but to the place in the row. Suppose we have a different row: 352146, and we apply the change '16' to it. Then the bells in places 1 and 6, that is bells 3 and 6 are the ones that hold place, and we get 325416 as the next row.
If you wish to use a 'shorthand' notation, you can simply write the changes needed: x16x16x16x16x16x16 suffices for the above. Since it is repetitious, it can even be abbreviated to x16!
Many of the methods involve this basic hunting pattern for some of the bells. For more complex methods, it often happens that the Treble will follow this Plain Hunt path, while the other bells follow a more complicated route. The path of the Treble is therefore a reference for other bells, and the period between the rows where the Treble leads in referred to as a LEAD, an economy of vocabulary, here a noun rather than a verb or adjective.
Since it repeats after 12 rows (on 6 bells - in general it will repeat after 2*n rows for n bells), it does not employ all the available rows (unless n <= 3).In order to get more variation into the pattern, a different change is made, usually at the last row of the sequence. To obtain the method known as Plain Bob, the bell in second place, when the Treble reaches the lead position holds place for one change, while the remaining bells exchange places as best they can. Taking the last three lines of the above we have:
|Plain Hunt||Plain Bob|
Since row 13 in the Plain Hunt is the same as row 1, the Plain Hunt is repeating, whereas the Plain Bob has reached a totally new row. If you continue the next twelve rows in like manner you will see that these are all different from the first twelve rows, and if the special change is applied to row 24, row 25 will be different again from 1 or 13. When you do this a third time, though, you will see that row 37 matches row 1 and we have come to the end of this possibility.
Using the 'shorthand' notation we have: x16x16x16x16x16x12. In this case there are five repetitions of the basic pair: x16, followed by one of x12.
Note that when using this notation, you need to separate changes if they are both numeric. To do this you write them with a full stop between them. So 16 followed by 12 would be written 16.12.
Since there are 720 different rows that can be produced by 6 bells, we have only used up a fraction of them. To include the remaining it is necessary to introduce additional changes at suitable points, this will introduce further variations and with a little ingenuity it is possible to devise different ways of obtaining all 720 rows. The additional changes are called Bobs and Singles for reasons that I don't propose to go into here. There are various points in the basic sequences where they may be introduced, and the process of choosing such points, and ensuring that the resulting touch does not break the other rules, is referred to as Composing.
I don't propose to go into details of the many other methods that are available, but just state that these can all be expressed as patterns of changes, with the occasional Bob or Single thrown in at suitable points. In order to be able to ring touches, it is necessary to memorise the patterns of changes. The introduction of the variations, i.e. calling Bobs and Singles at the correct points is the responsibility of one person - the Conductor. All the other ringers need to know is the basic patterns and how to perform the Bobs and Singles when they are called.
A footnote: I have recently started learning to ring in a local church tower. At my age it's slow going, but I am making some progress. I doubt if I'll ever become really proficient, but it's good exercise and fun!
Page created by Bill Purvis, last update: 21st August, 2015
Contact me at: bill 'at' billp.org
|You are visitor number 1951|