[r-t] 23-spliced
Alexander Holroyd
holroyd at math.ubc.ca
Thu Dec 23 18:16:22 UTC 2004
Yeah I'd like to see this too.
Potential compositions exist (I am just lacking the methods) consisting of
(7 leads of a method followed by a call)*23
If you mix 2nds and 8ths place methods this can be done with only 4ths
place calls (both bobs and singles are needed I think).
On Thu, 23 Dec 2004, Philip Earis wrote:
> One thing I've wondered for a while is whether any compositions of 23-spliced
> treble-dodging major exist that are in whole courses. I'm not looking for
> trivial Derwent variants here (and yes, I have seen Colin Wylde's
> 24-spliced). Any ideas much appreciated.
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