Shapes can look quite different, depending on your point of view. v/The Math Flow

@TheMathFlow “When you change the way you look at things, the things you look at change.” - Max Planck

@TheMathFlow Same object, different view, different conclusion. A tiny geometry lesson with huge modeling implications.

@TheMathFlow Visualizing the same object through multiple coordinate systems is a simple way to make invariants tangible. It is especially useful when a proof becomes clearer after separating what changes from what stays fixed.

@TheMathFlow Perspective truly dictates perception, often turning simple geometry into complex patterns. How does this principle apply to the way data is interpreted in different contexts?