[r-t] A new Spliced Surprise Major canon
Philip Earis
pje24 at cantab.net
Wed Mar 6 20:54:12 UTC 2013
> I've been thinking for some time that more work needs to be done in the
> field of "ordinary" spliced - by which I mean the straightforward stuff
> with tenors together and familiar methods, the sort of thing that gets
> rung every day.
Very interesting, Mark. I agree with your rationale behind developing
things in this area, and your end result (copied below) is neat, and neat
in a different way to Pitman's focus. I like the constancy of calling
(though Pitman did get in with palindromic blocks)
A few initial questions:
- Did you start with your six chosen methods from the very outset?
- Or put another way, how sensitive is your methodology to the initial
choice of methods? If I gave you, say, six "randomly" selected
treble-dodging major methods (or 6 of the same leadhead group you used, or
even slight tweaks like replacing Lessness with London (not that I'd
advocate this!)), what are the chances of a true atw composition dropping
out? With similar musical properties to your comps?
- Is 6 methods the maximum you could get into an atw composition on this
specific calling plan? Your message kind of implies you've tried to
increase this?
- Conceptually you're still taking a "constructed" approach with a
starting point of pre-ordained methods, and trying to arrange these as
neatly as possible (I realise that this is how most compositions of
spliced have traditionally been developed, and I understand the rationale)
- the new thing here is the series of methods with constraint of a fixed
calling. I get a bit uneasy about constructed approaches as you're
essentially condemned to a damage-limitation exercise from the outset.
Nevertheless, the end result can be good and I like what you're doing.
However...
- ...how applicable is your general metaheuristic approach to other more
"architectured" ringing problems, where say the calling may be fixed but
instead the method choice is open? eg:
1) Getting methods for a whole-course 23-spliced major, along the lines of
what Richard Smith did at:
<http://www.bellringers.net/pipermail/ringing-theory_bellringers.net/2005-January/000637.html>
2) Starting with say Alan Reading's recent 8-part major with all the runs,
knowing you wanted to replace 3 identified methods with replacements that
would leave the composition true and with the same musical properties
3) Producing an extent of spliced treble dodging major? (Either
"conventional" spliced, or 180 whole courses, or a 7-part with 180 leads
per part)
5056
1-spliced
23456 M B W H
42356 -
54326 -
54263 - -
46253 - -
65432 -
53624 -
32546 -
32465 - -
26354 -
43652 - -
43526 - -
24536 -
43265 -
45362 2 -
63254 - -
52436 - -
34625 - -
26543 - -
64352 - 2
23456 - -
Music: 72/20/136
COM: 0
Bristol 5056
Deva
Cornwall
Lessness
Malpas
Superlative
5056
2-spliced
DD.
DDDDDB.DD
D.BDDBB.
DBD.BBB.DDDDB
D.BBB
BBBB.BBB
BBBB.DBDDD
D.BBBB.
BDBDB.BBB
BB.BBBBBBB.
BBDDB.D.
BBBBBBB.B
BBBB.BBDD
BB.DD.BBBBBBB.
DDDD.DDDDD.B
DDDD.DDDDD.DD
DDB.DDDB.B
DDDD.BDB.DD
DDB.BDB.DD.
DBBD.BDDDDD.
68/20/123
48
2592
2464
5024
3-spliced
B.
DBDDCCD.B
BCB.BCB.
BCCD.BC.
DDDC.BC
CDCCB.CCCCC
CC.BBDD
D.CBB.
BCCDC.
BBCB.BBBBBBB.
CDCCB.BCCDC.
BBBBCB.B
BDDBB.CB
BCCD.CBBCC.BDC.
DBD.DDBD.DD
DBD.CBBC.
CB.DBDD.
DCD.CBBDDB.DD
DDDD.BDDBBC.DD.DBBC
BB.DCCDDBD.
68/23/130
89
1920
1600
1504
5024
4-spliced
B.
DDDL.DD
CL.BDDDDB.
BCLLD.LC.
LLCBL.BC
CDCCB.BC
CC.BBB
LLC.LCB.
BCCDL.
LLCB.BBDDCL.
CDCCB.BCLLDL.
LLLCBB.B
BCCDC.CB
BCCD.CBLLLC.BDL.
DBD.BCBL.
DLLD.CBBL.L
C.CCDDB.
DCD.LDLDBL.DBDDC
L.LDLDBL.DD.DBLC
BB.BDDBBCB.
72/19/134
104
1344
1248
1248
1216
5024
5-spliced
DD.
BMBBL.DD
D.BDDDDB.
DLLCB.BL.LC
BBL.
MCDDL.LLL
ML.CB
BMCDL.CDCMB.
BCMDL.CDCM
M.BBLLLL.
MDMMB.BCCDC.
CLCBB.B
BMCDC.DLLCC
M.CCMC.BMLCB.
C.BMBL.
MMCD.DDBD.L
C.BBD.
MMCD.MCDMMB.CMLLM
L.BBBBC.DCM.MLMLM
L.CBBMCDC.
70/19/149
113
1120
928
1088
928
960
5056
6-spliced
B.
BCCL.B
SS.BMB.
DBLDS.DDBDD.LC
BBL.CMMCM
ML.
CDSDS.
DSDCDL.D.
BSSLDL.LC
BB.BMCM.
CDMMMS.BLC.
BMCBB.B
LLC.BC
BLLS.SSSSL.CCBBCMD.
C.BDLDBM.SSS
SD.CCDCMB.
CMCD.CCBB.B
BCCD.BMBBDD.DCM
DDB.MBLL.DLLL.SLM
BMS.CCC CDC.
69/23/152
115
1120
896
1056
704
640
640
===
Again, please let me know if you ring any of these.
5088 Spliced Surprise Major (3 methods)
Composed by Mark B Davies
23456 M B W H
26354 2 - C.DCC.DCB.
(65243) - BDDC.
54632 - DCB.BC
43526 - BCB.CDD
32465 - D.BC
25463 - 2 BB.CDDD.B.
56234 - CBB.CDD
(53642) - D.
25346 - - DB.DCB.
42356 - DDCD.CCBBC
Music 60/24/122
COM 108
Bristol 1536
Deva 1824
Cornwall 1728
5088 Spliced Surprise Major (4 methods)
Composed by Mark B Davies
23456 M B W H
52364 - 2 CL.BCCDC.CLLD.
(65324) - BBDB.
52643 - CLL.DCD
24536 - D.CB
43265 - BDDC.BC
64352 - 2 BBL.CL.B.
(56342) - LLDB.
(64523) - DB.
42356 - 2 DB.BLCC.B.CCCC
Music 60/24/132
COM 111
Bristol 1440
Deva 1056
Cornwall 1632
Lessness 960
5184 Spliced Surprise Major (5 methods)
Composed by Mark B Davies
23456 M W B H
35264 - CL.BBL
(63542) 2 - MBD.B.DB.
53462 - - - DB.LL.D.
(53624) - - CDB.MLL.
(32546) - DBL.
24365 - CMMCDC.BM
24653 - - CDCMB.CL.
(45236) - MDMCB.
34256 - MMCCL.CMCM
Music 63/24/131
COM 144
Bristol 1056
Deva 864
Cornwall 1248
Lessness 864
Malpas 1152
5088 Spliced Surprise Major (6 methods)
Composed by Mark B Davies
23456 M B W H
52364 - 2 CM.SS.CLLD.
65324 - BDL.CCD
(52643) - CM.
24536 - BS.MB
43265 - BDDL.BM
64352 - 2 BMB.CL.DSDC.
56342 - BLMLM.B
(64523) - SS.
42356 - 2 DMS.DM.B.CMCC
Music 66/24/146
COM 135
Bristol 960
Deva 864
Cornwall 960
Lessness 672
Malpas 960
Superlative 672
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