You are basically right, but your expression is a little unclear. You cannot physically rotate groups about a double bond (which would interchange cis and trans), but you can rotate the molecule about an axis including the double bond. For a molecule with two identical groups on one side of the double bond (AAC=CAB), the result of the two processes would be the same, so there are not two distinct isomers.
Your molecules have a plane of symmetry (the plane containing all carbon atoms, assuming free rotation of the methyl groups), so the mirror image is the same as the original molecule. The plane perpendicular to this and containing the C=C bond is not a plane of symmetry; reflection in it would exchange the substituents on the same C atoms, but the result would be the same as physically rotating the molecule, so it is not an enantiomer. Enantiomers are non-superimposable mirror images, such as you get with a C atom with 4 different substituents. They are not classified as geometrical isomers.