The discussion centers on the implications of limiting the series of two-dimensional regular polygons, such as triangles and squares, to a finite number. It raises the question of how this limitation would affect the dimensions of length and breadth in our universe. The conversation highlights the distinction between mathematical concepts and physical realities, particularly questioning the continuity of space. While some argue that the continuity of dimensions is a fundamental aspect of geometry, others suggest that if geometry were restricted to a finite set of polygons, it would result in a limited geometric framework incapable of representing more complex shapes like pentagons. This limitation could fundamentally alter our understanding of geometry and its application in physics, leading to a constrained view of spatial dimensions.
