MathDB

In the following, a rhombus is one with edge length

1

and interior angles

60^o

and

120^o

. Now let

n

be a natural number and

H

a regular hexagon with edge length

n

, which is covered with rhombuses without overlapping has been. The rhombuses then appear in three different orientations. Prove that whatever the overlap looks exactly, each of these three orientations can be viewed at the same time.

Problem Statement