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Minor principles - work by Chris Munday
A complete principle on N bells may be defined as one which contains N! rows in the plain course.
Considering Minor, I have restricted the search to LH = 16, which means that HL must be = x , as in Original.
This means that the following groups of leadheads and leadends are possible, since at the HL it is NOT allowed to cross over 1 and 6, 2 and 3, or 4 and 5. Since each group is essentially a 6-part it is only possible to have LH2 or LH6 from each group. This has led me to classify the principles as G1F (forwards), G1B (backwards), G2F , G2B etc.
G1 G2 G3 G4
LH1 + 123456 123456 123456 123456
LE1 - 214365 215634 456123 465132
LH2 - 241635 251364 465213 456312 F
LE2 + 426153 526413 213465 321465
LH3 + 462513 562143 231645 312645
LE3 - 645231 654321 645231 654321
LH4 - 654321 645231 654321 645231
LE4 + 563412 463152 321654 213654
LH5 + 536142 436512 312564 231564
LE5 - 351624 341265 564312 546213
LH6 - 315264 314625 546132 564123 B
LE6 + 132546 132546 132546 132546
Half lead pairs:
G1F 12/34/56 G1B 13/25/46
G2F 12/35/46 G2B 13/24/56
G3F 14/25/36 G3B 15/26/34
G4F 14/26/35 G4B 15/24/36
Click this link for a summary of the 65's at backstroke in each group.
summary65
These pages give the individual results of the searching to date
The format is as follows - place notation, half lead, lead head, group, no of 65s at backstroke.
G134a 3.8MB Group 1 starting with 34
G134b 4.2MB Group 1 starting with 34 (cont'd)
G134c 3.6MB Group 1 starting with 34 (cont'd)
G134d 2.2MB Group 1 starting with 34 (cont'd)
G2x 3.1MB Group 2 starting with x
G3x 0.6MB Group 3 starting with x
G4x 0.1MB Group 4 starting with x
G234 1.0MB Group 2 starting with 34
LTE4 1.7MB Less than 5 65s at backstroke
ZERO 0.3MB No 65s at backstroke
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