16220 4-Spliced Bob Major
2345678 |
1 |
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9 |
Methods |
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45236 |
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a |
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P.P.PPPPPPP.LPP.M.PPPM.LPP.P. |
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64352 |
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b |
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P.P.LPP.PPPPPPP.PPPP.LPP.P |
|
56342 |
– |
3 |
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P.P.PPPPPPP.LPP.PPPPP |
(7,3,7) |
45362 |
– |
3 |
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P.P.PPPPPPP.PPPPPPP.L |
(7,7,3) |
34256 |
– |
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– |
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P.PPPPP.P |
|
2763548 |
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c |
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P.P.PPPPPPP.LPP.M.G.L |
|
6354278 |
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– |
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– |
– |
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PP.PPL.M.P |
|
34562 |
2 |
3 |
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P.LPP.P.PPPPPPP.LPP.PPPPP |
(3,7,3,7) |
53246 |
– |
– |
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P.L.P |
(3) |
25634 |
– |
3 |
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– |
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P.P.PPPPPPP.LPP.PPPP.P |
(7,3,7) |
65432 |
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3 |
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– |
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PP.PPPPPPP.PPPPPPP.PPPP.P |
|
36452 |
– |
3 |
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P.P.LPP.LPP.L |
(3,3,3) |
53462 |
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d |
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P.P.PLP.PPL.PPPPP |
|
24536 |
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e |
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P.P.PPPPPPP.PPPPPPP.PPPP.P. |
|
5467328 |
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f |
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P.P.PPPPPPP.LPP.PPPP.G.GPG.L |
|
6234578 |
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– |
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– |
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PP.GP.P |
(5) |
46325 |
– |
2 |
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– |
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P.P.LPP.GPG.PPPPP |
(3,10) |
24365 |
– |
3 |
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P.P.PPPPPPP.LPP.PPPPP |
(7,3,7) |
32546 |
– |
3 |
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– |
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P.P.PPPPPPP.LPP.PPPP.P |
(7,3,7) |
63425 |
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g |
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P.P.LPP.PLP.M.PPPPPPP.P |
|
2347568 |
– |
– |
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– |
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P.P.PLP.L |
(6) |
2643578 |
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– |
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PP.L |
(3) |
43526 |
2 |
– |
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P.LPP.L.P |
(3,3) |
64235 |
– |
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– |
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– |
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P.PPG.LPP.P |
(8) |
43265 |
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h |
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P.LPP.P.PLP.PPL.L |
|
52436 |
– |
– |
– |
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P.L.P. |
(3) |
4765328 |
– |
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– |
– |
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P.PPPPP.G.L |
(8) |
3542678 |
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i |
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PP.PPPM.M.LPP.P |
|
43652 |
– |
3 |
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– |
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P.P.PPPPPPP.PPPPPPP.PPPP.P |
|
63254 |
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3 |
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– |
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PP.PPPPPPP.PPPPPPP.PPPP.P |
|
5327468 |
– |
– |
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– |
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P.P.PLP.L |
(6) |
5623478 |
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– |
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PP.L |
(3) |
35264 |
– |
3 |
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P.P.PPPPPPP.MPPP.PPPPP |
(7,4,7) |
42356 |
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j |
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P.P.PPPPPPP.PLP.PPPP.P. |
|
34625 |
– |
3 |
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– |
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P.P.PPPPPPP.LPP.PPPP.P |
(7,3,7) |
64523 |
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3 |
– |
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PP.MPPP.LPP.M.P |
(4,3,4) |
26543 |
– |
2 |
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– |
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P.P.PPPPPPP.GPG.PPPPP |
(7,10) |
54326 |
2 |
3 |
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– |
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P.PPPPPPP.P.PPPPPPP.LPP.PPPP.P |
(7,7,3,7) |
65243 |
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k |
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P.P.LPP.MPPP.M.LPP.P |
|
46253 |
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l |
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P.P.GPG.GPG.GPP |
|
25346 |
2 |
– |
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P.LPP.L.P |
(3,3) |
62453 |
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b |
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P.P.LPP.PPPPPPP.PPPP.LPP.P |
|
43256 |
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m |
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P.LPP.P.PPPPPPP.PPPM.PPPG.L.P. |
|
25436 |
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n |
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P.P.PPPPPPP.LPP.M.GPG.LPP.P. |
|
42653 |
– |
3 |
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– |
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P.P.LPP.PPPPPPP.PPPP.P |
(3,7,7) |
62354 |
|
3 |
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– |
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PP.LPP.PPPPPPP.PPPP.P |
(3,7,7) |
25364 |
2 |
3 |
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P.LPP.P.PPPPPPP.LPP.L |
(3,7,3,3) |
32456 |
– |
– |
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P.L.P |
(3) |
4763528 |
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c |
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P.P.PPPPPPP.LPP.M.G.L |
|
5342678 |
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o |
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PP.PLP.M.LPP.P |
|
2347658 |
– |
– |
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– |
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P.P.PLP.L |
(6) |
6523478 |
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– |
– |
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– |
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PP.M.LPP.P |
|
36254 |
– |
3 |
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P.P.MPPP.PPPPPPP.MP |
(4,7,4) |
53264 |
– |
2 |
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– |
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P.P.LPP.PLP.L |
(3,6) |
6327458 |
– |
– |
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– |
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P.P.PLP.L |
(6) |
4253678 |
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– |
– |
– |
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PP.M.P. |
(4) |
5267348 |
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p |
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P.P.MPPP.LPP.M.G.PPPM.L |
|
6432578 |
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– |
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– |
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PP.PPPP.P |
|
26345 |
– |
3 |
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P.P.LPP.PPPPPPP.L |
(3,7,3) |
42365 |
– |
3 |
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P.P.LPP.PPPPPPP.GPP |
(3,7,5) |
6237548 |
– |
– |
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– |
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P.P.GPG.L |
(6) |
3452678 |
|
– |
|
– |
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PP.GP.P |
(5) |
63245 |
|
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|
q |
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P.P.LPP.PPL.M.LPP.P |
|
4327568 |
– |
– |
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– |
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P.P.PPL.L |
(6) |
3426578 |
|
– |
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– |
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PP.PL.LP |
(6) |
23546 |
– |
– |
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P.L.P |
(3) |
5762438 |
– |
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– |
– |
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P.PM.G.L |
(5) |
6243578 |
|
2 |
– |
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PP.PPPPPPP.M.P |
(7,4) |
23465 |
2 |
2 |
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– |
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P.LPP.P.LPP.PLP.L |
(3,3,6) |
54236 |
– |
– |
– |
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P.L.P. |
(3) |
2765348 |
– |
– |
– |
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P.L.G.L |
(4) |
3524678 |
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|
o |
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PP.GPG.M.LPP.P |
|
4527638 |
– |
– |
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– |
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P.P.PLP.PPPPP |
(10) |
6345278 |
|
– |
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– |
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– |
PP.PPPP.LPP.P |
(10) |
5347268 |
– |
– |
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– |
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P.P.PPL.PPPPP |
(10) |
37452 |
|
– |
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– |
– |
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PP.PL.P.PPPPP |
(10) |
3546278 |
|
2 |
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PP.LPP.L |
(3,3) |
24356 |
|
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r |
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P.P.PLP.PPL.M.P. |
|
32645 |
– |
3 |
– |
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P.P.PPPPPPP.LPP.M.P |
(7,3,4) |
62543 |
|
3 |
– |
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PP.LPP.LPP.M.P |
(3,3,4) |
46523 |
– |
3 |
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P.P.LPP.PPPPPPP.L |
(3,7,3) |
6457328 |
2 |
– |
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– |
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P.MPPP.P.GPG.PPPPP |
(4,10) |
5234678 |
|
– |
|
– |
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PP.GP.P |
(5) |
3765428 |
|
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|
t |
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P.P.LPP.GPG.M.G.PPPPP |
|
6542378 |
|
2 |
– |
|
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PP.PPPPPPP.M.P |
(7,4) |
52463 |
|
|
|
|
u |
|
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P.P.PPPM.PPPM.PPPG.LP |
|
45326 |
– |
3 |
– |
|
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P.P.PPPPPPP.PPPPPPP.M.P |
(7,7,4) |
64253 |
|
|
|
|
b |
|
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|
P.P.LPP.PPPPPPP.PPPP.LPP.P |
|
56243 |
– |
3 |
|
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P.P.PPPPPPP.LPP.L |
(7,3,3) |
45263 |
– |
3 |
|
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P.P.PPPPPPP.PPPPPPP.GPP |
(7,7,5) |
2345678 |
– |
|
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– |
s |
|
P.PPPPP.P. |
|
a = 1.2.2.2.3.3.6.7 (7,3,4,7)
b = 1.2.2.2.6.9 (3,7,10)
c = 1.2.2.2-4 (7,3,5)
d = 1.2.5.8 (13)
e = 1.2.2.2.6.7
f = 1.2.2.2.6.7.10 (7,3,11)
g = 1.2.2.5.6.6 (3,7,7)
h = 1.1.2.5.8 (3,9)
i = 2.6.7.10 (11)
j = 1.2.2.5.9.10 (7,10)
k = 1.2.2.2.3.6 (3,4,7)
l = 1.2.5.8 (11)
m = 1.1.2.2.6.10.11.s12 (3,7,12)
n = 1.2.2.2.3.6.9.10 (7,3,10)
o = 2.5.6.9 (10)
p = 1.2.2.2-4.8 (4,3,9)
q = 1.2.2.5.6.9 (3,10)
r = 1.2.5.8-10 (10)
t = 1.2.2.5-7 (3,12)
u = 1.2.6.10.14 (16)
168 crus (54f,114b), 48 5678s (24f,24b), 27 6578s (5f,22b), 480 4-bell runs (240f,240b), 688 5678 combinations (322f,366b), 48 8765s (24f,24b), Queens, Tittums, Reverse Waterfall, Waterfall, Backrounds.