BellBoard
1260
Variable Treble Grandsire Triples
Composed by
Adam A Brady
(1234567) --------- 5371624 3751624 4623175 5174362 5137246 6245713 2465713 3712546 5367412 5346271 5324167 3254167 3215746 6743521 6754132 2136475 2143567 5271643 5267314 7164235 7126543 6423157 (2345671) --------- 6412735 | 6471523 | 6457312 | 6435271 | 4365271 | 4326157 | 7154632 | 7165243 | A 3247516 | 3254671 | 6312754 | 6371425 | 1275346 | 1237654 | 7534261 | (3456712)| --------- 5A (1234567) --------- I.e.: 5 3 4 5^2 6 2 3 5^3 3^2 6^2 2^2 5^2 7^2 6^5 4^2 7^2 3^2 6^2 1^2 7^5 5^2 1^2 4^2 7^2 2^2 1^5 6^2 2^2 5^2 1^2 3^2 2^5 7^2 3^2 6^2 2^2 4^2 3^5 1^2 4^2 7^2 3^2 5^2 4^5 2^2 5^2 1^2 4^2 6^2 5 49 changes of treble. Contains Queens, Kings, Whittingtons, Tittums, Backrounds, much tittums music, 28 4-bell runs at the front, and 32 4-bell runs at the back.
This composition has been proved using this code. [ View proof output | View all rows ]
This composition contains queens, tittums, reverse-rounds, 35 CRUs and 90 four-bell runs.