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Last Updated: October 2, 2026
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In 1872, Karl Weierstrass presented a mathematical "monster"—a function that is Take the random walk's scaling limit seriously, as an actual An introduction to the Blancmange Curve, a function that is Let A(x) = |x| for x in [-1,1], and extended periodically with period L=2. Then the function f(x):= sum(n=0 to infinity) (2.1/4)^n ... Real Analysis by Prof. S.H. Kulkarni, Department of Mathematics, IIT Madras. For more details on NPTEL visit nptel.iitm.ac.in. Is video me hum Weierstrass Function ko samjhenge aur dekhenge ki ye function A deep dive into Weierstrass's famous construction: an infinite sum of cosines that stays The myth that continuity implies
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