You start with stitching A to every other heptagon like so: A1-B1, A2-C1, A3-D1, A4-E1, A5-F1, A6-G1, A7-H1
. This forces B2-H7, C2-B7, D2-C7, E2-D7, F2-E7, G2-F7, H2-G7
. At that point, B and C, for example, are already connected to A, B, C, H
and A, B, C, D
, respectively. There is a heptagon that connects to both B and C, and it must be E, F, or G. Each of these three choices, I think, results in a consistent layout.