Mathematics
The Epsilon-Delta Definition of a Limit and Its Role in Continuity
Quick fact
The epsilon-delta definition was formalized in the 19th century by mathematicians like Weierstrass, and it allowed calculus to be placed on a fully logical foundation, removing the need for 'infinitely small' quantities that were previously mysterious.
Why this is interesting
You've been told a limit is 'what the function approaches'—but what if it doesn't 'approach' in the way you imagine?