Limit of a Sequence Sticker

Differential and integral calculus are founded on "limits," expressions that take a definite numerical value despite being formally undefined, such as \(h/h\) where \(h\) is \(0\), or is infinite. This image illustrates the precise definition of "limit" for a real sequence. The crux is, no matter which horizontal strip we pick centered on the limit, only finitely many terms of the sequence lie outside the strip.

This high-resolution 3-inch sticker is printed on glossy kiss-cut vinyl. Price includes shipping by first-class mail.