Which mathematical concept has proven most effective in optimizing product placement for visual merchandising in mathematics-focused retail stores (like educational supply shops)?

In today's data-driven retail landscape, mathematical principles have revolutionized how products are arranged in stores. Visual merchandising has evolved from an art form to a science that incorporates complex algorithms and statistical models. This poll tests your knowledge of how mathematics has transformed the strategic placement of products to maximize customer engagement and sales performance. Can you identify which mathematical approach has proven most effective in modern retail visual storytelling?

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Fibonacci sequence-based layouts that create natural flow patterns, proven to increase browsing time by 27% in educational supply stores
Pythagorean theorem-based triangular displays that optimize corner space utilization and reportedly increase impulse purchases
Fractal-based recursive displays that create self-similar patterns at different scales, shown to improve customer navigation
Golden ratio proportioned shelving systems that allegedly create more aesthetically pleasing and mentally stimulating shopping environments