Didrifter Integration
Introduction
A didrifter is a set of half cells in the polyiamond grid,
joined along edges or at corners.
It differs from a didrafter,
whose cells are joined only at edges.
There are 27 didrifters.
See this catalogue.
To integrate a vertex-connected
polyform is to arrange copies of it without
overlapping to form an edge-connected polyform.
Here I show minimal known integrations for the didrifters.
The solutions shown are not necessarily uniquely minimal.
Six of the didrifters are edge-connected (didrafters).
They have trivial solutions, shown in gold.
Arbitrary Solutions
Here the integrated shapes may be extended polydrafters;
that is, polydrafters whose drafter cells do not lie on a common
polyiamond grid.
Conforming Variants
These solutions conform to the polyiamond grid.
They have more tiles than the corresponding solutions
in the previous section.
Last revised 2024-08-24.
Back to Polyform Exclusion,
Equalization, Variegation, and Integration
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Polyform Curiosities
Col. George Sicherman
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