[r-t] Triples composition question

[Glenn Taylor]

Here is another composition (that has also been checked if rung to Waterloo Reverse Bob). 

 

  2  3  4  5   23456

  ------------------

  S  S  S  S   42635

        S  SS  62435

     SS S  S   42536

        S  SS  52436

     S     SS  25436

  S  S (S)     42356

  ------------------

  6 Part. Omit (S) in parts 3 and 6.  S=167

 

This has the advantage of having a call that affects just one pair of bells, but at the expense of needing a much larger number of them; the 7th is unaffected throughout. The composition should be readily adaptable to S=123.

 

 

Glenn

 

 

From: ringing-theory [mailto:ringing-theory-bounces at bellringers.net] On Behalf Of King, Peter R
Sent: 08 July 2016 21:31
To: 'ringing-theory at bellringers.net'
Subject: Re: [r-t] Triples composition question

 

Here’s a composition. It’s not brilliant but it is a composition that works. I checked it for Waterloo Reverse Bob which is the only rung s type method I could find. Bobs are 147 and singles are 12347 I have compositions that only use 167 bobs but they are messier . I use wrong to mean a call that causes the causing order to transpose to 32546 and a middle 53462 (is a wrong is lead 5 when 7th is 5ths place and a middle is lead 2 when the 7 is in 6ths a home is lead 1 (I hope that’s clear!)

 

234567 M F  W H

53426             s

64352        s

32456    s             -

52436              s

53624    s  2* -

46352    s        s  -

56234              s  2

2*=s-

 

5 part

 

From: ringing-theory [mailto:ringing-theory-bounces at bellringers.net] On Behalf Of pje24 at cantab.net
Sent: 07 July 2016 14:12
To: ringing-theory at bellringers.net
Subject: [r-t] Triples composition question

 

I've been contacted by Jeremy Spiller who has a question about plain triples compositions.

He's looking for a collection of compositions sub-divided by leaded groups. In particular, he wants general compositions for s-group methods (first lead head 1426375).

Can anyone help? 

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