Knickknackatory Surprise Major

Blue Line
Properties
Changes
  • Adjacent
  • Identity
  • Jump
  • Static
  • Dynamic
Hunt bells
  • Principle
  • Hunter
    • One
    • Multiple
    • All
Working bell cycles
  • Monocyclic
  • Isocyclic
  • Differential
Hunter classes
  • Plain
    • Place
    • Bob
    • Single
  • Treble Dodging
    • Treble Bob
    • Delight
    • Surprise
  • Alliance
  • Treble Place
  • Hybrid
  • Little
Symmetry
  • Asymmetric
  • Palindromic
  • Double
  • Rotational
  • Offset
Leadheads
  • Plain Bob
  • Grandsire
  • Original
  • Cyclic
  • Rounds
Course properties
  • True plain course
  • True leads
  • Right place
  • Uneven parity
  • Layered
Place notation
-38-14-58-16-34-38.12-12.58,12
Leadhead
d 18674523
Divisions
None
Default calls
Near
Method above
Cambridge Surprise Major
Method below
Knickknackatory Surprise Major
FCH Groups
Bac
Accepted extension path
Compositions designed for this method
9
Leads in course
7
Lead length
32
Plain course length
224
Hunt bells
1
Working bells
7
Stationary bells
0
Maximum blows in one place
2
Related Methods
Trivial Variations (4)
Method Place Notation
Beachlands Surprise Major -38-14-58-16-34-1238-34-58,12
Dorking Surprise Major -38-14-58-16-34-38-34-58,12
Worthing Surprise Major -38-14-58-16-34-38-12-58,12
Xenocrates Surprise Major -38-14-58-16-34-1238-12-58,12
Performances
References
Collection Chapter Page Reference
Ringing World (2018) 694
Library Details
Library
CCCBR
Notes
Method Id
33897
Created on
Thu 07-Jun-18 21:45 by Methods Curator
Modified on
Sat 21-Sept-24 12:19 by Method Analyser
Published on
Thu 07-Jun-18 21:46