The figure below shows line $\ell$ with a regular, infinite, recurring pattern of squares. All squares are either entirely above or entirely below line $\ell$, alternating in position. There are no additional line segments extending from the squares.

How many of the following four kinds of rigid motion transformations of the plane in which this figure is drawn, other than the identity transformation, will transform this figure into itself?

• some rotation around a point of line $\ell$
• some translation in the direction parallel to line $\ell$
• the reflection across line $\ell$
• some reflection across a line perpendicular to line $\ell$