Imperfect squared squares are both more numerous (at a given order) and less published than perfect squared squares.
SISS (Simple Imperfect Squared Squares) are by definition, imperfect, however it is possible to 'derive' SPSS (Simple Perfect Squared Squares) of order n-2 from SISS of order n. This also provides a means of verifying the SPSS counts obtained in lower orders.

Order 23: 174 x 174 SISS with Duijvestijn's order 21 SPSS derived
Some of these tilings have interesting symmetrical arrangements as a result of squares in the tiling being the same size.

SISS (Simple Imperfect Squared Square), Order 17: 11 x 11