Learning these mathematical concepts is important for students, understanding mirror characteristics, mirror angles, symmetry, and reflection angles and triangles. Mirror characteristics learning plane mirror images produced. When are the images real, virtual, upright, or upside-down. Learning how the angle between multiple mirrors affect the number of images produced. Mirrors and their images are important for children’s development, like learning how to focus and track images. Knowing how the image is produced will give us a better understanding on how mirrors work. Symmetry is important to learn because it allows students to see every day objects in a different setting. Symmetry makes learning math an easier process. Learning about triangles and angles are important because most other polygons can be decomposed into triangles and the math behind them are easy to use. Triangles and angles build up are physical and virtual environments. It is important to understand how these things work. Scientists and researchers have been inspired by the multi mirror kaleidoscope system. In kaleidoscopes the number of symmetric axes is dependent on the number of mirrors present and the angles between the mirrors. They discovered a new method for making mirror symmetric axes in the polarization of light and this allows for manipulations that can be useful in optical tools and technologies. Some of these technologies are optical machining, photodetectors, optical cages, and microscopy all use mirror symmetry when in their polarization states and focal manipulation. The research started with a cylindrical vector optical field and a kaleidoscope structure was formed when the parameters were set for mirror symmetric axes. Mirror symmetry is known to exist in vector optical fields but there was no research done on the symmetry properties of the fields. When the researchers implemented a multiple mirror symmetry axes into the design, they were able to create a field that had various useful shapes. One shape was a flat top sharp line that could be used in optical storage and lithograph. Other shapes like various cross, gear and hexagon shapes that have tentacles and spanners are useful for optical trapping. Future, research is looking into using this method to predict and manipulate the symmetry properties of tightly focused optical fields. It is also being looked into producing new kinds of vector optical fields with novel orbital angular momentum as well as spin orbital angular momentum conversion and coupling (11).