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You think you know the derivative? Think again. The classic definition, the limit of the forward difference quotient (or the backward), is only one way to define the slope of a tangent line. But what if we change the rules? In this video, we dive deep into the fascinating world of generalized difference quotients and pseudo-derivatives. We explore non-standard schemes like the +2h and -h difference, and the infamous symmetric derivative, and ask a simple but profound question: Why did Cauchy and the other math giants settle on the definition we use today? Links: Proof of the Main Theorem https://www.overleaf.com/read/wjgcbpf... Wikipedia Page on Symmetric Derivative https://en.wikipedia.org/wiki/Symmetr... Chapters: 00:00 Intro (Definition of Derivative) 01:15 Discontinuity Obstructs Differentiability 04:00 Asymmetric Pseudoderivative is Almost Derivative 07:06 Symmetric Derivative Can Fail with Continuity 08:51 Usefulness of Symmetric Difference Quotient 10:02 Outro (Philosophy of Mathematical Definition) Music🎵: Between Whims - HOYO-MiX · 林一凡 • Between Whims Promenade of Tides - HOYO-MiX · 林一凡 • Promenade of Tides Snug Bundle of Warmth - Deer Suo · HOYO-MiX • Snug Bundle of Warmth Driftveil City Funk Cover - Sean R. Hanson • Pokemon BW - Driftveil City - Funk Cover