Unfortunately, I must disagree with several points made in the article. My personal feeling is that the article is, regrettably, too biased. It seems to want to diminish the usage of grids, portraying alternatives as superior. In my view, adhering strictly to grids and exploring alternatives are both viable approaches, each excelling in different areas. Since the article already expounds on the merits of alternatives, I wish to address the value of the grid system.
I have studied solid-state physics extensively. One of the marvels in this field is the lattice—a periodic structure that fills space. Only a few regular shapes can completely fill 2D/3D space, one of which is the square lattice. The benefit of working with a lattice is the ability to work with periodic Hamiltonians, utilizing Fourier transforms as powerful tools to simplify calculations. Furthermore, many groundbreaking discoveries, such as superconductors, owe their existence to well-structured lattices. I have a deep appreciation for lattices and grids.
Returning to education, I believe teaching with strict grid lines has numerous merits. Students can feel overwhelmed by excessive curves and artistic representations in subjects like math and physics. (For instance, we wouldn’t teach Non-Euclidean geometry in grade school, right?) In reality, having a grid or a set of guidelines to achieve a certain goal can significantly reduce the complexity of a problem. That said, I’m not discouraging the use of curves and grid alternatives; they encourage students to think more creatively and outside the box. To draw an analogy: if a child needs to reach a specific classroom, would they prefer a straight or a winding path? We desire straight paths to avoid getting lost. However, navigating a maze can be enjoyable from time to time.
