Multijugate — where it appears
Named by 2 essays across one field — each of them below, with the objects they name alongside it.
Two at a time
Every counter in these essays asks how far it is from element i to element i plus m, and that index is a claim that the elements arrived one at a time. For teasel, for Cephalaria and for a real minority of plants the claim is false — and what those patterns turn out to be is an ordinary lattice, wrapped twice.
A whorl moves a ring out and multiplies it
A head grown k organs at a time is an ordinary lattice wrapped k times, which predicts its defect rings with no measurement at all: each of an ordinary head's rings should appear at k times the radius, holding k times the cells, one copy in every sector. On eight-thousand-organ heads of two to five organs a whorl every ring read holds exactly that count, 110 fives where 55 would be and 105 where 21 would be, at the predicted radius to a tenth of a unit. Stagger the members of each whorl by the single organ's radius that Vogel's rule would give and the counts do not change, while a fifth to a quarter of the defects lose their partner one sector on.
Named alongside it
The objects these essays reach for when they reach for this one.
BijugateJugacyRotational symmetryCensusDefect ringGenetic spiralHonest limitsLatticeRiseSpecimenTopological defectWhorl