We can notice that different teaching disciplines study contents that are already partially integrated, but there is no real integration because while teaching separate content no attention is paid to the possibility that these can be presented to students using a different mathematical apparatus that is available to us. This refers to the study of movements, where the group properties are proved in a constructive way, which creates fixed representations for both movements and complex numbers. Surely, this type of positioning of teaching has its advantages; however, one of the major disadvantages is the disintegration of mathematics teaching and its partialization of seemingly non-elatable scientific discipline. Partial step forward can be achieved through a more thorough extensive study of geometry of complex numbers, where it is necessary to use the transformation
S : , z in order to learn the algebraic interpretation of similarities, their classification and of course, prove group properties of movements.